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YJZdS8QmLXqZCK6EsmaEfhRwDTMFNOyUM+HkY5nhN9NXhLdr0r+w6iGyfRg9OI4SLiSDDITC5jIVfxHj7D91WOKlZ71EH9vD7mK3UNcv5cYZeH23A3nhSUY49kakYHenEGf3ERF7OAYd7FnYzyE3bxO55hXJWpenVAdeli49lZ40OJP908N+hGYaQmSeKi2YKFoup2bBCeZVKhCjwrqEI1tgnn3cK4EfvxIQ7jY1Hbja/wPX7EH1IfJbACv7APMoWpglzhsUSUFAiTDSzhg4ywkjtYy2a2so/9HOSY8LpeFarNgg7VrX7XRmfoOYJCvU836BZ9WA+bNHOjyTG55lX7ipfv1Xqd3ohvPP5yojLxtQu67aJgKlKRgUzBdViEW3Gn+K1UNGzCo9gsrntaqv6i6KjBXrmvJvHUURwTfIFvpGq96MMv+BUDGMRZnMMYLk1qCPEqzucKruF6bmQpXxD2e1nHjzispqhMwdVqrlqpNqmoalU/CfrVBR0QZOkV+l79kK7Su0VHo27TXTomSmaIjtVmjQmbMrPF7DC7TKvpMX0WtsiutmFbbTttr417Ae8Wr9qL+pJ8X/rT/HMCw5N8gv/prt/Up+KdQ/yBUVFeLz7oxD6GVAGWoNAk7CyO6CpsxX3I0qdQIXexn9skZq05zWvFbeuks5YyD1t5XiIT2C7OyxTPl+MEHkG/OL8AYY7Kbc1Em8qRPqf9ACfY7mtgBBdVUBxSN8mkSGqbK511BC2o42z3hHlD/HLceThppnMLl/nvcD3eUbSoHvlfKBv8G+yxQkQAeJxjYGDQgcJ7jCKMXoxZjF2MWxifMOkxRTCdYHZhnsHCxJLCso7VhHUe6yO2FLYL7CLsZuyrOJw4pnHc49TiXMWlwBXFtYo7h/sajxxPGc85Xg3eGt5ffHF8t/gV+Mv4bwg4COQIvBI0EawRvCJkIHRNWEE4RcRNZIvIP1ERUS1RB9Ew0RzRJtEZotdAUExEzAsnnCf2AATFFYAwhMowi0jYRTW4jAK4Bwd8BIESMkBYIXGILHhjFI7CUUgYAgAHrxdtAHicpVp5fBRVtr7n1r70lnSnO3uHkAUCSSBAiAZT7HRrDCAQAjRhSUDZExgVEQmggKhE3HEDHREEFWSNoESfzKC4oQ7OjIzKzERnXAKMRMfBdOWdW9UJ0ecf7/ceTXdXdW53nfU73zm3CCUjCKE1wkTCEYnkvwSkoHSfxL/R2v8lUfhL6T6O4iF5iWMfC+zjfZI4s710H7DPizwZnqwMT8YIGjR7wiPm9cLES7tH8O8SQnjSu+Nx8bBISDLJIUWkjOw0EhPjgVe0LJ7j1lHwUgo0n1NSpEWJTSAeBEJ6LHI2QZqhpizyEe4v+QMW5eLpgSsW5WvcUSoSipKKhgo0Kx3yhhRP79dEhcNDpueFh2ZN19hx+nRPyJi6MJB3rbutvDXaeq37B/bmiSvB/+5Wdyspw1N3C3stK22Letjn64X8vJXu44CHJL9fIYlAEWSCEzJ75CT4vGJmj+yBA66Cov7+hKL+g4Qeos/LDgYOyIb+XX8f5O/2uTDm5E/1J7kvpjw5fGR5wtv33f/etB3jr1r4+v13fNH+1KjZs0fhk7tz83vvbb7v3Xc3j549ezR+IJL/PC6sdLmkUSX3vfPO5ulPzQ70Lnhm9khr/azovPfus77w3sGaUaNq2BNtDCRiTqIfo42dpJehFosgu4lbiYMmiDvMr9FDrjkNti2iLaSsDDwl/QohAhki9bj9Cf6MbHyPg1thyr49M685YD67bdU6kbxl9jY/NF/+sflzE45CH8iGI8S61kC81ouxa+mDRQBedkOcvobHqx2UQ66pT9jXamtl14qLXWtQnMedk52TkYDvFBrNZ61rwRS8ljnpLTgNBTD6381nTXOk+QfzE3OUfa1xHQ44BRgEpIfhIpQjPIWwQEJ802/YRVrcX5ICy2GeIryMn8sBxxv/3gC+WeaUoez7e2ErfZ4+gd/veQjIzZQD2gRzDnMc/sShOy05S8vd0VKM6mhpv8L4DF/GXmg3efqEaV1/TUcLvAKpRCNZL2PQZe8TNa6J5hiaS6lQqBLSI5YcbZFyFlIoQrdQgPSh06YNxSekTh1qHU61frOPeYlbK3yFMg01dAz2tznq5ThKuCZYbTgofsIBT8MCoJYw/yWM4kRLU1SzhATKSsujnaGKAmOM9qEP/ld0nnlJPP8fD8pISjrO8MOEFuIiqeghn3s9EfzrZUdyPR9O99brobRtL8YSw0oLlDsmOfMMkx2joXgQ9HCCz42RXDzI486mJU99tWr1J88++7eGlXeRjtGLrrhj3pzS0Fqh5UnzqPmZecY8suVRuAJ6wIOH3jR/mPrZx+ZXp2tvgTTo8Rem8x4UrE1oJgLpb6i88C4QntN51Hj8Ycz+sCSExCNgwO3E9uoPtlPKyiyvACKLJwPGwW/Nr80PhOZLQ/kmZkcElxzUM5HcbvgUQQX5Ie1BD81RQxr1qQka1Y90XCAA1xgO/3pecOjvOl26t15ugl4HHeFkUo/psemQMEav0qneRHsfdIWS9pkx00SGTzYcI/QZOl2mb9Rpjg5QF4lUtVk2Y5GNkpVFW2Awi+5IZHpkOoY4KeqfBj4vdTGJB8JVgCCQ2UOEWvO8Br4/r3t3xYO/3071dgFObF9YVzXlZu6Lc+CpO71orfnhey+a0XVwasfb4ycuXmfFyRD04wDUL5csN7ySBAo+5Z1ak0a19DQtOTO9CfYcSEvzCKjH4APZ6wXB1wS7jfjAeo8js15+I7neGe6NWr7hxZXCYV+9N9Sr0/XRL922Kq1Ml2gL/sfwKmi1cymuJIJqoU4sb4sHFVlBLTHVSGYPkpORBjbA5Qy8isZUvMO86Jux7u2D38+fs+5h8y9/+9j8zgG+uBXTZ61+8Zna2cUTRpTO4if8dvbGL5+c9XT/3BPrf2+2Avd5/eLbptZspBfkgvH5pRUhwuK3N/p1KOqtEgeZbwR7qhBUoYAMwT+p6naH7nU4dBX9QQTO8S6vNMEhQ5F0h0o4RZeOwng0nQiPGwoXdikh574XYyFV3oYu8/hLSBk7KCv1lJSsz88TrDSCCImgrp4iT6bHCjYP0GchsHateS56G11j7hVa2svNqPkh5AMHrWY8808h+icZYzoNpcx4hMAy/nae5qZCqoeXknh/msctrU9KclCORbuH+ci73uGgLPz89Wo46GmiPQ66Q+ldMWf5o8VyB0rY6Q6P5RAGo1iR6piUGRwrQ8TyRs/L3kA3SDkwib5kBksTCxPeBMU88+Er5ne9IbvH4uGRNcsn5VfltQjNpmm2SZJ5/vQfzT9/fGTk6HU3zFmbn19k2b4WdSJoeydJIjUGWoFudxKv00mcLiCub1H4G4w0IvgQT+Y6YbSz0kmdGqFxEKgXwilx9Voo+Qj0g/Wkm0pRVAHlj0QY0kRbmS4Mv5y25f0Q04QgZBZ3L6t0/Dmz4yiI5sVjJ8x/9wpD5bXzFoevXbJQaLnJ1M22E6+Z34Nv/4iNjffWTZy4rL5yYp2VNytQBwP9IpKFxshcAQSe325DLM9RQbSwxyEg9yDUgLFAg1AIlIAbEIhkg4wlNEgKGcdw40tI+twOIExy9w/4UmKFEEPhUtRrvfNyCGHxgBzIWMH9Lnp9K82NPiI0339pz1J+HiJ9GcpUina1OVC9MeymwvWFVIqX/FSxXmXi7JHrzPOQxH491ufmSinrfUL+esmRVZ/4Rr96Ljwwvd7zRl59o7YV0z80IJbHEZa/XWmMON4VNHYas6Cx0jgCLHsZl8kHZmf2yoKIfSpCN6Nz3Y/n1yxc9fGz+z68rbZ22PDFb65dfbzuSvPWkVXTR46eOs2o3bhm3vxVt3Opxlu/WfWnhTecXres+erhD09Y+uoN895YUrEeaqeOHj1j+tWjq6L7VkysWrF06tQVLMaYfxJiMXaTkaTIHMiSmkOwEMB24vQiswCMNzvYcgnGmkAcIBAauN4JY5yTMeTi6okGWjglUE/Qv6Hkz81Oc6AxIhhxkYgVc+ioVne0lUVcN0ehRYQcYAFHrDQSpazOBELdaa9zAEfNS+A4dgKUXmHzuVjYZd0IbaCfeB0085sDI+5sbKyfMGnZ0kkT61Eniyfw05An+MkVLxMRmQKRsKhk74vTXEdpDkEKg7TBoSguX4WP+kKBTuKAlc7mo7+kD/G/RiU6nzy+GdMYrWh//TK5oKQfIcIRjH0J0fOkMWKUElIpr2KoKwIaShSBV2VOUGRZVIiocrfLBIIgc1ytTcOJLIq1EsFqQ2QgVFUW8EITuA2nJIkiJpBMRAk4egQW4N8XGF5BIViTJMOfVvK+BFJIm7bRYittkTw08vDJ+/BTiFQFytEHJYy+lJW62cNGYAsG1q88vj4/wN7ybBbuLj0ulZaudx+X3KX4v9Smj5DB4QO4DHo9pNBB5qdLoztvNj+lJ47DesYIoMD8gC8xJcy1nVg/WP57ML4yydxDqjdTlYKZTbDXSKzwgtdLkjYATd1AZGlpmR/S/QV+6m+CBw1fcKkjnFWQBXEptbANkSTUc/aNnV6KlkYsMGuLRLpSLdJVL/sVFnmwM7DSSYqlGueJ4XLXwc5/vBW5/fHRY9fd2nBy3+1D5syePmPMqBeXb9ouNCdlHls94c7SsldX3/pOLX/APDkpPHJc9JS5fvKE6kU2F34OieE7qJdGrjP6qIoo8JgV/AJJGiuCKGqUW4AuU+QFqiZD2MHJtZpGQnpMA4tQXYt02UKuWH2JlOKHqIK/hFFfT9fjOS4zepE62LP9UywY58wfzIvmSrPVkuMBfNmFcnDILv3IyeWgUCZgC1fLcUFmNP7ssa7QRqthDtq//gAkmF8zX+GiXeijP+JvqOQFI6k3lycsk26XHhLvk8T+tFAok7ketJdMaVPHWSMluaaEo3SywHsFgZclabIoeEVRkBUKGJxvGcEgYjkgjkqiLEsI7FRUxLAOSq2qYqugzX4Zsux6NHzyAQvaoa7Kkg0j9UsG5wEWluyZlFjOekEWmIE8HuGChaYNGyQPGQJivAcyFAxHT8YuSIZGGBc16QDzgHmF+QUaSoRL0SXtH9B7okttnw0mRPwJ9dTJt4b6torZ9rbE8cGmjuuNBvRVEFRFabRzj8cUiynJSbLcSDn8lCOqpk3WiVfXiSpRjmmKXtY1TWFJjFYgGmqqcjLlReGHoPQD/cFQfwgKBXqFvlVv1j/XBZeerpfp1Tpfre/R39fP67wecrBEZT6qq2dZqrMsZconBaLRpEQ7WT12ygZiORszkbvU/4u8/flbXl4eY+xoo/gMDvtnTNpBEAcToAqcP5rfPWme+Lf59lPmeaH5J2yzLg3lnmqvZs+uGBdGoL0U8htjTC+aLe2mz0h8EApEyl4KoUzcBnsQx5ixYqMDCZ0vizIgOHG0Fs0X1go0kORaRSEhdfaxy/HPMtg6sOpjGYOgTl0YytQR9C9YvQbmAOj0JgiYF6MbzX8Kze2DuTdR2N+1X2nxpBkdZ9BZLejXRNZjOZYTzrtcVPxLuXCye6kSSrrjxl/rsYLE4yYZ+Dogrmd8Dyw9bJbA6hBXDYPhdex9j5sHzfA7UPv2O+bXezbsPYESfCm0mKXYZR0zh8FJuPIjmPU+ZmTLmbZNiyH40YeQifLswHzyWHHmJyONdHWD06n7N2CgyHFLhXCiUJAIfq0WgygU6A4I2OUcqEhsTqTo/pigNodgGWuTA0lESoxMgTUzOdl5sAN6/ev0iqc2jvvY/CcEqm4YXzCscE2F0Fx14q5H38n1RzdzDWkj+03MSbXsdBTlmodyOUmA7DCm9NUgXU7XCuQCrVFu1ER2sFXequ2R92ji1XKFViVzVRqM0W4UKftbmVxm/01T1cmK7GVBr+kb3G4lgMo5VJWdO9T4pQgE+YZHCScVJEHAUYuENZQ4e2M3RROtvi1gcVGrCll6Rksut9KsjcN0YDEQ0xzT3NYdwTsf8uAo9Gp7/7a77oZp5nvmwSSm/+R1tf0nLCkXmitPbtz8Rv9oPV3MLDBqXOHodBbPvTrOcL/DOMlGptNXkbJBDmlz1BnpzanNaYLgGJVqpE9KW6PcHtyTuidtT7oi9xigTFQe0nk4Sp2IsAnUgQ0dt7wnF1gep5BPkpe6wrni0gxU96AvlDPtxs5RS2fvgHGGzU5LrKVhbalk8xp/Aj4svZBS5BTHKF6ORQexweN2v7+wrnhUYo/d23pMHH3prSe+uu6beRvHzArfduHur3YvOsH/+/AjV2ZlZfTZvC5z0hORg98+un3TGxOK+9fMPX563pYzc1BXP9anERb3KDfcVGLVSJDLlAplL/ZMTXD1IY6vbcZ1eGg4XEJQuFfgtgl7BSq8Ql1EJh9bMI38ra4lEi1tiXS2/52Vyc/1NdvMFhPx1Pz2p4n8bvytJ5FLrsFrJpDxRn8NqIhW0tRah6NRh4bAVmzswwFXoCBA9wTeD7AalZBwL4EGVqb8MWSIxOpUHaOOdbHBQ2uZfWFvmh36eH2vkzL27HkSEvNmjwrP7wWJ/e9pumVb6xxEhzEr5gwZccMD3IPt93/2/Lby+z8FqRP/JcLyEgwjIBQoQW0CmQBTxamSqKgqyAdUqxoM3o+cDN+LjWrE9iAQXY+hG88KhF0VRKwKkwURD0UOq0KsQKgC5XREQ/7npQF0wmmUV1RRLpAqpD0Sd17qkKj0CtQgZY4QFSKGo4BW0D2UO087KNZaqDEKBTdpIK8RzkXSSRmpJlvJXnIeVSBBMoMsIdvw9H3yOX6E0OroInt2ESExqhepi0ZbI3Xda0hZt/LBHnH/ixoynRF1xKdyZZjG8Ck+gw27EKBZbRkM3j+A9BWoH4IXEfOi+S+kKD+gIyZyu9kTofpwe8iuKWWIQYfRBzJ5xhiSR2A8HS9Q7C5ljAc6WSZeGTkM6aQYSCp4WeiqtJJM1LEqZUcc3wQzDwhirSzhgeFfRRrJKXKW8G7CWMUMyzoiOUI9RKG+l5hxWES1lQaQabSUsE4+gtW0q4jKdkeC710cw6YYNr/wlEFfLJxu6GWOxxrQHL1A3e3HomvpStSpAHPtD1au1RpZg5H/MVXs2BCtzOMoUneZIoh9Ui1USxRl/8hwS5+MFaACE48uFhox8ZqoZ798x0Yr61DSaKTF9pbNELuVRmZ2hMKMKdwt0YvwTftKqplBLOHXmhf5XYjzkzta+GPY/7hJChlr5PN+zk08lQ4JS7Lqr5S0pNWEq6LUnQYQTjuVBt65Deoplaqh1CnLrCysK29lCVhv5Z+FY1iJrIbAnv8NZL2r3bEl+LtPCbgXwW1eGPvU9I/Md6D36VnPh8y/rtq5e+XqXbt446fXll4zHEZfbIdh4fD1++++59D+zZv2orwbUd4LiMtM3nKjzyDfoETq9/kTqcPvAp7JzksulFzVkuZK4TTvauKscrtCqUtWxmoKCtlV2fF/TFLmQM/l4Ux2jg/5Yvedgi3h52edht7mOx9Nf3qs+S+aj2KuXrl7p9ASbQmHzWPtF82Xh1+zFE9v3btp8/5D99y934rhiSjvfrRvgEwz/L20ZmwwaY4wz3+L/2HvDu/L5GNBRogdcICvTMC2EwYYyWqlS3OsJoY/tYSEk6S5cYY/vSQulBizd57FTPLKW2LTP7tggJQPmTF5i/0iMpWByFSK+vP8/r8bKydsefXQA4fn/HGP+br5V/Pok5C852mgXM3K4QMON961d+X9f4cJLU+C+shqq/ZbMRGz8Wgjx+8r9lEWGA5ihUa3wACKJp57ORgs2Swb/9K8/9dQEFoupfxqKKCclSjnu2jbeJJMHjLGhZwwgEKxa7KGNh4s3eW7K+lt39tJZ3xnkmSR9yaT9wEqoBoWA8fe6OdwHih8pbiSQU5OVv2b3BK/SdWqpcXSKqlR4qUjUEC8sO9gfDg1eTV6KXTQEUqZsrJzQ8au3JHOnhJLdhRzEVuzUo8dUWx6Yw35iv2oedDSHClkFnOVJEr8O+33x29v2LLoy0kXtncQ8xgM/Q4AhpmtyVtvqJ80KB8+WHbn/AW3/AaGX/wPhMzD5ne/nVpv5NayuJLRAP1FgrV7uZHKFyruEoVomwQR4vy7kKu6EQLZONWnKk1wp5Hd6NnqoZ4W12pvFbh84PuUGNn9SogRSCuxZ2ahwOY9dlXNyyvHDjDa1hbBnrMsYgM/4gpjnGK1SEmkqtXah8qLLxpUbO2r+bKZQj6pyMemsJnyTBC11TdOnH9ldmGCG154wTw/kzc+zplyQ84pj9dVsOGf7Tu5ycSKtSnmJAt/0kkeWWCk+3sO6knjsn3pJKgG+gQrUxCIsit9qvCadlajWhO8fNhZKbri0lf3Qn8YGoT7Zs4NhPp0jz9s9RkRYDsB+wwnoLxWLHZ2/JcD0i2JGUgM7EEscgU7PN3W3Px/xOfiB80/bPvkoZ7QN/e2SYvWFY95suaM+eG2zW9N3zHB/GL1zufXrNr+LG+0TzO/XbN37GOL8wtGLLh9TBmUfgfcE5tGVsx/Ye2GF3dt3LDLrm13YW2rwBzzkysNDxUIcVcKUoKm6loVkuMm6je0REioIv5QYMmyLujC5LJYTqmVWhbRsTc2fWj3ARYEoB88GXeBa+zT1z29uNq82LPSuO4mv27+C6Hp3MiRS2a+Eu0Hn766btii6n57zKuZD0ajQM9gLGnEReoM53+E/0hUNFLSSjqwPjXRgOHWO1Bk0EWXWuGp9lDuKE0kDiyWiUam7nBWuVwN+r06NfSx+gw82KYLbj2oF+qcHnI/vayzX7UqBOO4jCCWRdzn6vKYI7qPyzhEie/HzJ0zOjR3zlCIM8+J5PpwaO4NV4+ZY2JNILTjOXMSHLFkTSLzXybujlNGvKKXWDL7/L8utX9TnKsiBbhXO6UmPhhl6EzypCQ9lNxlYCbfl7aArTEJY8GSBz+X0prI5gy04gPUkCVxrQGeIbdHxt9i9BswwBL8+nm24I8/tmV8rz+mX3Wd7fu70ffHrH2Sh4zJ66THRJoowhZui/QniQvSZTzlBWEmI4mCSDlBRAI5U5K9ErJIBc8FDr/OiWxqoga5oFQocbLEBuT27KSKqCFtyZ+6QoaNSpC1RTpnJWWJnpICe5RfjvxF/iWRgbq67sOSu8ED98Eksw91mC+Y/bH9b2l/DF6P/hA9Cd+bmqXPQny5DfXhyBCjN/IbtUKoZnOlKtLA3ctRgxvLzcCDbZzg5oJcIcdxIb57WHSfNS0ED7vGpRT83Q3IwTXEhmxyh9GLysQXrBR8lZomIChkJScnJXlUkgvVuatyaXpuMJe63HGeKncTTTqUnJiUklyVhIdGSjZkVWVnM6pnINVrIMK9yIMR8HKWdIpgOz4atYCOvSKMdzJffGt1t9oT+fgMH8u2BH9sAM9yDpHPCV3ZZx1ugLhRu2vnPNN/6KtLlu0tN1unTRu1eJDZmjdpyIjFxeY53lhZfk3NjBk1C148Hl1Dc19eO/aex00fdd231hh33xNmCrPpRoYPqLufjGyi1UZ8okotiCDiz0BCZyDh95NuKOHuDhNlNlSHRsRk/x9IsRHckYcrnq6rNr/LjCHFBd5YfO2QuhkWULzRMHzxrKJdCBTU4jInUSY2/+9vJBe7wVVJJF+lrAXm8uGUuLkNGmih5FiFrPvFCCUC/fk4n5fyMZCN775jdOej4Hpki/nj1q/Ng0ef+fOq53Y0NOzawU971Pxxy6Nm28NQfo507HrA7Hhp46a9++6+m21Lk41mPX+hi7v2HZQwOEATfAmMC6rgZkzQLTIm6HJe5oIul7sbGXRfZoNWjbhMVyLg604H0WjC/4YO8sbNl9lgtEN472wXGwQSRqHvs+RdaWTLhXGpJQulldI9EscV6p6Sg9xBjT7DPaNR2U1BlSUXEdWmjkOGGu8tUTcJkluVmjpeMwIId1I4riIOYIeryu0ey3piz5Tmy6PblgjmfB6qVN6aV9ZZ9jpZbl4E67YdC/aAwe/JCH+dfdvVA6+YWJheVgnmv3jjznETUr4JPN4y0ByDvz6go4UbjHJnks+MAePiK1MOyAfS+WFxo1NCmdNhfNzUzOPKKeWU9ufkFvmbZB2bvhlZS7K20Id0vgDKkGM10WSjoIKr5hZzq7hGTrjWOuT6cKUcdXApHH2f+5w7z3Vg71aZIQXjC+NpPPvOVUbC2IQZCUsSGhKEoQmQmVCUQGlCfAJ9LeFUwtmECwl8QqVbI6sT5zrCWY1ZIM5N29EYBxVx1XE0LtSzCfq+tDI2Kihva410bdNG6urq6lsiXQexGWKkc+SSkA6xgUtOcWyTtgB6xuYtPZ+bOyF/QMbQmidvPL3/3Kadhav7Dxp20zTzxxOPzTvK7XxuTk5qQlaw/7VPL9z8X0cODx45oEdZaf4db64+HGF5nY4xEBE+wPo11+iJOa7sUlVOlNQljgYHLXTMcFDF5QB5KwdcC4hVBDvWJ4z0amWxskppVLYqAnvbozQrfFAptG5kuX9PJ5JaG+UtbHYUsWYwjLVZqBrjZQOLdoP76afNC3ffLXxgLv6mfTc38RuU6U7M65G8gT3KACNJB1GsjNcQYpxORzgJUTwQIKHE7vBybddtHj+btgwqHsTGLW6J1cbsnGzPneDtHRkxotrvgbi+xR9v3/9p3yBvRNu23DRsaFnBo9RnFpl/v6Hhzm2Ns0FAOTyEiBNRDh02GAOFWXSWQP00XqBhZaRGr1AGarS30lOjk5VKjY5RRmt0sFKs0V5KthYi3Dp7IHNjbCBzkzGpcyAz8/JAZublgczMywOZmb86kBHtgYzabSBTIwH6Y/bhdAGEGnw20ZTD6Soeq6Di8f4ayu5Smm2MsqtNA7mXvEaQrBSSsWQJnu7F01PkAlHYyTbC2SUJO+5CXLmXnMU/iQpGiUxCDuZWNqOxvInOZfOZKBurzFdXqGysUm+fCSsE66w18v+d29hz1Lo6Us+Yc4nKmHN8RjIUJbN5qgaZHtDOfPvbf5wBh7n0hX+e342+fJDOjz5Oa356jS6Isu0l4kFMvh99KJHdxuKxCuygz0mUJzxkCVniIFJEi3lJkZ4lz9LnJT6TDXIAWyEickSSLEdJIgVOFGOewtOYN0TBKYkCR0EkvJF2ZckqHviwEm/ZlSMhOWavloj7y0hebG/I1j+uxOI6ed2ZznrZfVzuHNxEYqObjHgP+CEZBkMgOsn88izqN5HuvtQfPrd5mxu5zZOWbvOMjCzaWzxB3xR5NsGZ2TnB2QVsL2MXL6jiUZqK36E0db/A7wBE7kMI3BBWMIIKDgq2wKxlabHbeXsz+dcHOD58TuWGmwnwXvsm+Nasxj5jxz+4qo4O0s+cL7QIzXHZJAG7c4l8zb2PssYZSBd0ndIiqg8gZQMhbyCunWzO5zv4abg2215Lv+5cm5bG1qZdXluJa9+11va210KfzrUpKapaRFMur7W4itiIa4ustQ+TF+y1UJOcSJQiSOrRtdaaq0sv49pgbG0a9LbWkt65Ga4i6BXsWmvVHet3i3GtiGvtXyXZPTMyiiA79quE4FrLN2IWri21fvdL8mbnaqeTQBE4O1ez+/SIgA/rftmxLwl8E/TZR0TpKKpICcBXBzmOqKLQBHmHOA7RR8IVeQewyspNL0MmiQHh9zEc/J4RLUTD70vxsF9hRuyOWiA8aQ9yr7UbAvmJBPnX7H53aUcLnLS4sosMPciE+IxvotmGR9WkU82O9x3UsZYD+h67qVDe72Y3G+BVkNK1sd3r6DnWhp93dDhYztuM2d+tM3kAvOa3G0fX1o4eXVMjtPz07k01o0fV1uAZu3Y69y39nXVtiQx5ie3BJh4SsaHn1pImqu2DtbSJ6vuktTw7E9ZiE6Xul+c8wSRoi7bhs8XWFMMyk8tgT3rP48WgmX3ZK/ct/GjK8KOdK9UdZwQ2p0sio4ysnhR66sEUCg5OdWKCLA9w6nKPwjadwyniUm8ouduu25dYu8pbL/frJZ0TLqzNSMfsSuMX+Ux7N66oPy9cOP7mpY/Mzxu+brzl5PJjvzU/O2I+Z159ApZ+fAjG8a8c/cg8+9H9LWum3vz7rStgP0z4C0w69ajtD7ZvOdjam08gBUYgYQOhzg2atfkW0B3WTrz/5zvxlyltfEbQYrRO6AXg6dxpy3gOroGhMPhk3Yl/mn8z94B/zWsvLFp7I9v+2Go+en6X+fdXxvAvtc+cfOqRr1cvQxuwPcCTlgxhI5ejC2RF4YGqksxLtaK4FQtN2FHgAFBRnHsZ29Nn/2yjnu1/xAoy2xkt+NnmC3vsgBT4FpLNL0yviWARPU3zLg2ld0RX2L7aiVE42brHcyT2b7EJNOvX6AxuCdeA/VpYArZBey8WLWrtwYixPbrYHgzzWiR2h0LnpXdCAB6JjhWaf7rG/N7KUat/sPJ5QCz3/9qJKampBGtDWmeOAjkvSFyG2MjuH94vAkATeA2Vg7CAveM3DV23EJe3xu4yyYTPYLh533Gx0bwZdepog9O8Tk/g99MMJ4WbOUKt249ve6jru0zafoXcwAyfzgfg9HffMRmt/WELn1JtGeFFG59QxhS3H3Ev2CVjoyDCi2IW+i31FYylfCz1HO17EDnZDffGwpkU/PLe4rTSCRNKr5wwQcyacKV9aPngKXM+9RF261rpAZlo88QmCBsuoipr02EVu8EtzjmdOwY5uDYOidIq6Mm23Nq+t++bwsRsa2UMP6MoNgP2dV5v/L13X5HfY+DIK2+8bcp143sNSN7qWjBuyDJrjxP9zvbgHORWY3CiAgoaWiYq8A6OdyhUVqikaypIOqjqFwr1Ksg3JeQenE4FfgGSKFUB4QioCKm7Djr4WolNsFXU39m1vcngoq0Fi7Bd2vzsFg2rErvwX+c9bvEezopTyVOMuPnV2bOwJVqxE+OH+zuIHcS8ZOaa38NjvwN6nMtEucejsYcgtmhkllFIZOA1jtckKkpUUBUZ2A3F8jMS9UoSlSUkfoJK8DP6qcZXqcjZ/IdkQxorUamJDtqvs26V5Q8D2XZ25zKjSt1EhGKfxGQbyGT7YMEC89zChRDHi7f8eEv7d/Dp8u9XcO5YbO+3Yjs3FjdiZ/1JSZb0IkiJxfZ/A6BS/PEAAHictRlLbFxX9dqe/CZxFGipKMT2dVThFNnjb+I4QFTXtROTxKlip1UlpPTOe3dmrvLmvem7981krMICIcQCVUJCAokVsKFdICGxaBcIhLoCCSEkNixZAN2ABFJXFXDOuefNjMdOxpEVj96bM/ed/z2fe56FEFsjPxdDwv99Q/yX4SFxduhHDA+LwtAvGR4Rnxv6F8MF8czwAsPHxJnhNxk+Lj41/D2GT4hrI5MMnxTPj3yf4VPi/Mg/GC4O/fXE7xk+LRaLzzF8RiwVc7mjx/7+3AcMnxWl8/8DTYYKI6Db2bESwwUxPXaN4GOwXhyLGC6Ii2MPCT4O68fHfsJwQbww9h7BJ2D95NgfGS6IL4z9heCTsH5mfJjhgvji+DmCT4EWn5A3EB4S54e+zjDwGXqP4RGxNPQBw8BzuMjwMfHZ4Q2Gj4sLw3WGT4i3h3/K8EmxMPImw6fEFdgjDxdHPgSLPHxaVE7l62dErfhVhkdP/6H4EcNnxdfO/5jgIvpq/MsMg6/GbxF8GtY/Pb7LcEHMjb9D8Bm0Zfw3DIP+478j+Cysnxv/N8MFUZooEHwO+UwsMQx8Jm4Q/Az6fGKXYfD5xDcJfhb1mfgZw6DPxPsEfwbWn534G8MFsTDxCcHPIb6cYxjw5UsEP4/4MmYY8OW3CP48xoB8n2GIAfkhwWOoj/wnw6CP/JjgCcSfPM8w4E9eJPgFjIHJuwxDDEz6fZkh/O8yjPg/RPgk+XnytwyDnpN/Ipj0vyAYhvULFEtnCP/CNYZxfYtg8v+FtxkG/1/4ttgRbdEQWlSEEgF8S/EuXDuiRvBtkYgYLsdYUqzBrxRgvCtYN4QhYSUC+hJAr9C6OiInKWaJOsfehqeRyDp4FtY24dvLnBcr8JkTM3Cfh9+rgBvB913AroIGjvDvAicLVyqacA+F2Gk3dEUFWr4rd2pa3k7ixMGSXEvSRpIqZ5JYNqKgJF9RTg1AkrMS2cntJMpwzcrNGCjnV1bmZlbm5WoUybumWnNW3tVWp00N8tdAjRiUy0ClNih4nRxUA6UDeKhjl6VteT1xNQO/XyYPANXLSTSAVnaQpbjacc98P0+JnORV1HH+sAwPYiHEa+RV29nDBdiVRXEJHujUooMWSouX+kX0Cuhn77kfxlJDW4vh5iiQQsCuw3cqHsBaAoF9lHDuN9dYqaRLVajrKn0gk8rjA0ccINLHdAJxiSIboFpbTPdEs+hwg3hKqqlq1NrTFEyP5qYp75BfC0yIgbcUd8D0CjlJ7+Wp5Supapm4Ku9UKiaAp6uAHlJyYLqg/WVgZSlJJHtkv+gFSDjcB9m3Q2hMi/enRrCiPQpZQc+/3UlqKW6QbEvrGvi04K4JDyN3UVymHY5JG1xZEsuU9o+PDIwCQ8/9t6UY8ZHg7fN4ey33EfMo25ASi5CEZ4ojD6kQJ6Koq7LXpsRDuCTJy4tQ14qcutyxtA6SQ8DELfMcHKx4zpako96Wo9RywXYUuW3SG/VqsHYVWE2AZ84X0zMmW1EXQz6JiF8bLkc5Y8mnea7s9YrPMvRihcqwpmD1evq9zD2L9qNkTfnoPWwpaqKOBX4vfCk25O+8/dh9saPZckwZtM57GfXLiNoHey4dowP3bqqzN6jhIq+gffdIboU4odyEuCE11o6IOOo91FWyVlP0RuxDSxVCkeUt4vGghyLnaikGfSt6CyQqiiRDl5fhow39/xDu02Qn2ufIA7m1EckxtBOoZZO08XHgPQC1YVWG2ppqLMvK6lBCBeok/cKcq0muZNOyBYWsJlvKyhDqAOC3sWnJG9paWdaupXUMLWHxslRxCMDSckn2VcG6MrGDy0oH1Q/kwRoLh4rYK02WMydrIErFUseRSqug2tTDKVnT2AxJBD4uo9B6EpqKAQSXALLNUi0t1FILLdolwCvJXAPYVdKkjrg6jWVoqsapSNq2dbpuS1SOWRWo1SauRJmOA+AJVqKyVZ3UtUtBYevaEQoAK6Afm4rEk4DNvaNBeCNpZKCyDLMUqyWSz68szE1ZUnsRgJK8Z3Uli2QlScEkFUYm1v5xVcc6Bc1CYxuRastWAv0CHyCqrSs4D7yVqdgZZ4AC3Ob0QzctGyp1JkCxURvUlypsalixoADsMRYRTPKrcDqahcDDT4lSvLc0lyB0MAVnCb8O4TMLdwc4ihJzlpL9PiVXxLhIlWOLmnONq7OzrVarVOcYKgVJfbbm6tFs3cWqrmfr9n5LR7CqS7h8FN16Sw0Gdr5yn4I7pOQ4rHZ+73WKwH0Th/ohq7cFDXEHmuwGXGvQ8RC+A6vYKDfgfovW12FlG+54hLwOB8Z1+Nym1R0xKop07VB98t2k//Bs9nSZBlXhBmdru5PvhzsUdOuJ4QNsRrUrr7htqvm5THRrk6tlSLgx1/2uPo5+13sqD56bIj4kxMxdkRaaeoLvfVg332Bp2LmahJeAHnlvzTvWoz1jSaKj04Cv6JrsqrGOWFVxHXuar3fdHrbfXwnblVB17nJpMc+D5Pm67buS7+K9/SshKx6xQ/J5smqvpzR1lP1RsV9y94zapH6AnaDM/VDRyUdT1z44OnzXignfn5La+/bC71N39/25J2GplvgEfLoIDrXnkmPRdyzfZXO52INC7mMJlRXscGnPsDXdwU574jbvdoM8hdrViX/vSajLL++4luKve2rP+24XM+HzJp4cysTXknRvj9erN7rr3NO9/31WNTg+8ijtj6HHWdSNj02yff/OoYfbfD7QxDu3JqDvgM9ue/cg7fN3lzPal9DJISQcDXLwtNHqqQOH2f2cn89JzNUm70Y3x3J++/fRe8tb4PikelAe5zum+nxdeSJtu17eLyHgE3qZf/Vq5O3BCLra4XAP6j/OQ1doypiBax7gGThBLsE1B08wG2/CfQk+F2HlRcBYhjPmMqwtw6xyCc6geOUcN9jGfjt6q3Fe6TM6H1fpeX8+NagCKKZu8unP1408LzTYKXlds23yiZpx/my2T99uA0abJN1vAcYuYeySf0OO0ozufq7J2LItypZdfmY5rmqsZ6XT6pFmmyIWtc8oEjLWIeUq/zrZabmD6KdiIV6vdjzboKrtp9gpnoMS2r1u/bGiP2cV51LEp/2QOlrezZGTf6Hl61JvJdN76PprQ1eSf+cR0HyqadLQHC2YrRnxxrXdDoWl2uB4zfsqny2ftjcVaZufHPKpSvb5E/vUf3jW8Z4MiCrkapDwCeMjwjekoe15nmuBfBRVsi5VyFEUUJXsUmVUw6b35JUm/+SeT6kH2U7Xkxyrmnrf65x5fu1p+U9zHelWspAy0EeF6YsKR1GhiK/snAvyk5ah56YTh/vtV+wDQxZ6L+/1Q9JTc/ycO8V57CXswid5Kv4QW3d2Njc211Z3Nu9syTsb8tbm2vrW9rpcvX53ff32+tbOaHG0uFODGdDlL3mNH1cbadKAkaqNM9cBr9poRjPOysxqHBrbSYaUQQJzGIyRGYwUKfFxOq3T4KZkZAKYV7VU1VTrOky+JfkGkNVUU8ukjJMyDrV7lLFJxbUUDJnaADOYMU2qAwczH023Hb1gVnRJVRNKCzC7dDBXwhgL47WfbZNY9xr0Z5srpW2p44oOMb3GbKooU2WYgZW12vVSw1gbR/g6oJ1bATaR+TD3J0BqGzqAUT3Yb7kEL8JQC+My0qowNPgyFObglF5+T+NySr7FkbdfqcjUjfMvAAgPh2br/PtUnJtpMWnFspGVI2NrKAd4eXfXYcoG/WGrGm10XNdDewWRPzYrXeNU3IZZXFsSEyRxoNOYLUhZb0K2tSSLQpnqptEtioH95iMe7KQ2TTCDdgzxOjaCWiDAqcB19xgNU6x15WC2pHKHIFCxLOucEchR7ioi3NtelVeWlmeW56/MzC3NzUl576ZcWro49+L88uKyXL58aeXSCiJugMRchg9jDPrMqqru7FMj0goeN401EBu4F7osAQatnDx49sZfs8yXpu7Rohwt3jK7Ot4t6xBcmsVVHWMOya3M7cIvC76qAc8Kjuqx3DbAPqsAhoVwS+Xrumw1yjy0wNHiq6hsI8qsDKdMDM6tK///GN5ZCE8JwS3DNME0D6cyZyCWfJBp/yyPBiJyKXg50xE8mJZNnRmAdvGBzSIHEGiFb6qeVE2VKiwO+JpIsp6B+UEsoTqkgZIhhEECBeOdtG5iAEIOi8Ao2aZHUIjAef5RZpNpv1daxqh8mqBGBl+kSR2hIxF6Ev1ArYiCLDS74ArDrnAuU5GRWAuwaBnnDPqwI1+BBiYCp+Q6JBQ5KopgN5Bgdzc5vB5Hea00uJM8/lXSPnXwJZLm4QPb46B/TfVjA97QKOB/NJCyF7NCrXsQRY61QdLcQPwO3sh3Rn418uHIr+H+i0FUfbi5feaJvJFj4/Dgx2B/JM4GcjiI4joddexA2i7eBng1Eg/Ex8AHj5CDPdWPn/Oy7MPk0NJ7KV4jeBBljnWDDlhN2ufBVP3Yr/KrRXwJ4g+L7YE8Dqbp3cXBdvdhFyYK1wpfKqwVLheuFF4qfKVws7AyiMcjaHYOnUu9mBuH8l6OdRO9ODQPmIMoejFvUsY3IGIG+2cv7i3h/wU4OJd6MY+WhUfazyPKfuLc/T/b3jzoAAB4nG3UZZTcxRYE8K5qSEISLEASEtw17HT37ZmBIEESLALBPYTFSZDg8HB3d3d3d3d3d3d3eO8ANffL2w879+zsv2p2z/lVYPj764/nw83h/3zxjP99Q2CIoVfoE/qGqcM0YdrQL0wXpg8zhP5hQBgYZgyDwuAwU5g5zBXmDvOFhcKQ0BUaIYUcLNTQDK2waBgaFg/LhuXC8DAiLB9WCCuGlcLKYWQYFUaHMWGVsGoYG1YPa4Q1w1phnbBeWB9ExGSYHD3QE70wBXqjD/piSkyFqTENpkU/TIfpMQP6YwAGYkYMwmDMhJkxC2bFbJgdc2BOzIW5MQ/mxXyYHwtgQSyEhTEEi6ALDSRkFBgqmmihjUWxGIZicSyBJbEUhmFpLINlsRyGYwSWxwpYESthZYzEKIzGGKyCVTEWq2F1rIE1sRbWxjpYF+thfWyADbERxmFjjMcm6Mam2AybYwtsia2wNbbBBEzEttgO22MHTMKO2Ak7Yxfsit2wO/bAnvgP9sLe2Af7Yj/sjwNwIA7CwTgEh+IwHI4jcCSOwtE4BsfiOByPE3AiTsLJOAWn4jScjjNwJs7C2TgH5+I8nI8LcCEuwsW4BJfiMlyOK3AlrsLVuAbX4jpcjxtwI27CzbgFt+I23I47cCfuwt24B/fiPtyPB/AgHsLDeASP4jE8jifwJJ7C03gGz+I5PI8X8CJewst4Ba/iNbyON/Am3sLbeAfv4j28jw/wIT7Cx/gEn+IzfI4v8CW+wtf4Bt/iO3yPH/AjfsLP+AW/4jf8jj/wJ/5iIEhGTsbJ2YM92YtTsDf7sC+n5FScmtNwWvbjdJyeM7A/B3AgZ+QgDuZMnJmzcFbOxtk5B+fkXJyb83Bezsf5uQAX5EJcmEO4CLvYYGJmobGyyRbbXJSLcSgX5xJckktxGJfmMlyWy3E4R3B5rsAVuRJX5kiO4miO4SpclWO5GlfnGlyTa3FtrsN1uR7X5wbckBtxHDfmeG7Cbm7Kzbg5t+CW3IpbcxtO4ERuy+24PXfgJO7Inbgzd+Gu3I27cw/uyf9wL+7Nfbgv9+P+PIAH8iAezEN4KA/j4TyCR/IoHs1jeCyP4/E8gSfyJJ7MU3gqT+PpPINn8iyezXN4Ls/j+byAF/IiXsxLeCkv4+W8glfyKl7Na3gtr+P1vIE38ibezFt4K2/j7byDd/Iu3s17eC/v4/18gA/yIT7MR/goH+PjfIJP8ik+zWf4LJ/j83yBL/IlvsxX+Cpf4+t8g2/yLb7Nd/gu3+P7/IAf8iN+zE/4KT/j5/yCX/Irfs1v+C2/4/f8gT/yJ/7MX/grf+Pv/IN/8q8YIiJjjJPFyWOP2DP2ilPE3rFP7BunjFPFqeM0cdrYL04Xp48zxP5xQBwYZ4yD4uA4U5w5zhJnjbPF2eMccc44V5w7zhPnjfPF+eMCccG4UFw4DomLxK7YiCnmWKLFGpuxFdtx0bhYHBoXj0vEJeNScVhcOi4Tl43LxeFxRFw+rhBXjCvFlePIOCqOjmPiKnHVODauFlePa8Q141px7bhOXDeuF9ePG8QN40ZxXM9hEzebOKF7q57j/n3t/ue1x4Rx43ec1N1j7D8vO/z90nu3TSZOGjd+fPeESb1Gjdume2T3kC4dDR1JR9FhOqqOpo72FHq8q3PlzlV05c67udG5UufqPJH9Cetcrc7VaSudlNJJKZ2U0nm2NHVZ5/fMf9bJq513ayeldj5L7eTV2rk6Ka3O77U6ee3O52t33m13UtqdlHYnpd35K9vt3p3/aZefDT+Tn9nP4qf5Wf1s+tny09sa3tbwtoa3Nbyt4W0Nb2t4W8PbGt7W8Lbkbcnbkrclb0velrwteVvytuRtyduyt2Vvy96WvS17W/a27G3Z27K3ZW8r3la8rXhb8bbibcXbircVbyveVrzNvM28zbzNvM28zbzNvM28zbzNvK16W/W26m3V26q3VW+r3la9rXpb9bamtzW9reltTW9relvT25re1vS2prc1va3lbS1va3lby9ta3tbytpa3tbyt5W0tb2t7W9vb2t7W9ra2t7W9re1tbW9re5tvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JvSfItSb4lybck+ZYk35LkW5J8S5JZr8223nXbzZNVHU0dLR3tf4/apaOhI+lQTl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')format("woff");}.ffa{font-family:ffa;line-height:0.988281;font-style:normal;font-weight:normal;visibility:visible;}
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" class="bi x0 y0 w1 h1" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>1<span class="fs0"> </span></span></div><div class="t m0 x1 h3 y4 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y5 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y6 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h4 y7 ff2 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h4 y8 ff2 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h5 y9 ff1 fs3 fc1 sc0 ls0 ws0">Jednostkowe Sprawo<span class="_ _1"></span>zdanie Finan<span class="_ _1"></span>sowe </div><div class="t m0 x1 h5 ya ff1 fs3 fc2 sc0 ls0 ws0">Murapol S.A. </div><div class="t m0 x1 h6 yb ff1 fs4 fc2 sc0 ls0 ws0">za okres od 1 styczni<span class="_ _1"></span>a do 31 grudnia 2<span class="_ _1"></span>02<span class="_ _1"></span>4 roku </div><div class="t m0 x1 h6 yc ff3 fs4 fc2 sc0 ls0 ws0">Sporządzone zgodnie z Mi<span class="_ _1"></span>ędzynarodow<span class="_ _1"></span>ymi Standardami </div><div class="t m0 x1 h7 yd ff3 fs4 fc2 sc0 ls0 ws0">Sprawozdawcz<span class="_ _1"></span>ości <span class="ff1">Fi<span class="_ _1"></span>nansowej zatwierdzonym<span class="_ _1"></span>i przez UE<span class="fs5"> </span></span></div></div><div class="c x2 ye w3 h8"><div class="t m0 x3 h3 yf ff3 fs1 fc3 sc0 ls0 ws0">Gdańsk<span class="ff1"> </span></div></div></div></div>
<div id="pf2" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc2 w0 h0"><img src="data:image/png;base64,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" class="bi x4 y10 w4 h9" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>2<span class="fs0"> </span></span></div><div class="t m0 x1 h6 y11 ff3 fs4 fc4 sc0 ls0 ws0">Spis treści<span class="ff1"> </span></div><div class="t m0 x1 h3 y12 ff1 fs1 fc1 sc0 ls0 ws0">Sprawozdanie z <span class="ff3">ca<span class="_ _1"></span>łkowitych dochodów<span class="_ _1"></span></span> <span class="_ _2"></span><span class="ls1">...........................................................................................<span class="ls0">5<span class="fc2"> </span></span></span></div><div class="t m0 x1 h3 y13 ff1 fs1 fc1 sc0 ls0 ws0">Sprawozdanie z syt<span class="_ _1"></span>uacji finansowej<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">.....................................................................................................<span class="ls0">6<span class="fc2"> </span></span></span></div><div class="t m0 x1 h3 y14 ff1 fs1 fc1 sc0 ls0 ws0">Sprawozdanie z <span class="ff3">p<span class="_ _1"></span>rzepływów pieniężny<span class="_ _1"></span>ch</span> <span class="_ _4"></span><span class="ls1">..........................................................................................<span class="ls0">8<span class="fc2"> </span></span></span></div><div class="t m0 x1 h3 y15 ff1 fs1 fc1 sc0 ls0 ws0">Sprawozdanie ze zmi<span class="_ _1"></span>an w <span class="ff3">kap<span class="_ _1"></span>itale własnym<span class="_ _1"></span></span> <span class="_ _5"></span><span class="ls1">...................................................................................<span class="ls2">10<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y16 ff3 fs1 fc1 sc0 ls0 ws0">Zasady (polity<span class="_ _1"></span>ki) rachunkowości oraz dodatk<span class="_ _1"></span>owe noty objaśni<span class="_ _1"></span>ające<span class="_ _1"></span><span class="ff1"> <span class="ls1">.........................................<span class="ls2">11</span></span><span class="fc2"> </span></span></div><div class="t m0 x1 h3 y17 ff1 fs1 fc1 sc0 ls0 ws0">1<span class="fc2"> <span class="_ _6"> </span></span><span class="ff3">Informacje ogólne<span class="_ _1"></span></span> <span class="_ _7"></span><span class="ls1">.........................................................................................................................<span class="ls2">11<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y18 ff1 fs1 fc1 sc0 ls0 ws0">2<span class="fc2"> <span class="_ _6"> </span></span>Identyfikacja<span class="_ _1"></span> jednostkowego sprawozdania<span class="_ _1"></span> finansoweg<span class="_ _1"></span>o<span class="_ _1"></span> <span class="_ _7"></span><span class="ls1">.....................................................<span class="ls2">11<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y19 ff1 fs1 fc1 sc0 ls0 ws0">3<span class="fc2"> <span class="_ _6"> </span></span><span class="ff3">Skład Zarządu i Rady<span class="_ _1"></span> Nadzorczej Spółki<span class="_ _1"></span></span> <span class="_ _7"></span><span class="ls1">.....................................................................................<span class="ls2">11<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y1a ff1 fs1 fc1 sc0 ls0 ws0">4<span class="fc2"> <span class="_ _6"> </span></span>Zatwierdzenie spraw<span class="_ _1"></span>ozdania fina<span class="_ _1"></span>nsowego <span class="_ _4"></span><span class="ls1">................................<span class="_ _1"></span>................................................<span class="ls2">12<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y1b ff1 fs1 fc1 sc0 ls0 ws0">5<span class="fc2"> <span class="_ _6"> </span></span><span class="ff3">Inwestycje Spółki<span class="_ _1"></span></span> <span class="_ _4"></span><span class="ls1">............................................................................................................................<span class="_ _1"></span><span class="ls2">12<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y1c ff1 fs1 fc1 sc0 ls0 ws0">6<span class="fc2"> <span class="_ _6"> </span></span><span class="ff3">Istotne wartości oparte n<span class="_ _1"></span>a profesjonal<span class="_ _1"></span>nym osądzie i szacunkach<span class="_ _8"></span></span> <span class="_ _3"></span><span class="ls1">..........................................<span class="ls2">15<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x5 h3 y1d ff1 fs1 fc1 sc0 ls2 ws0">6.1<span class="fc2 ls0"> <span class="_ _9"> </span><span class="ff3 fc1">Profesjonalny osąd<span class="_ _1"></span><span class="ff1"> <span class="ls1">..............................................................................................................</span></span></span></span>15<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y1e ff1 fs1 fc1 sc0 ls2 ws0">6.2<span class="fc2 ls0"> <span class="_ _9"> </span><span class="ff3 fc1">Niepewność szac<span class="_ _1"></span>unków i założeń<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span><span class="ls1">.....................................................................................<span class="ls2">16<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y1f ff1 fs1 fc1 sc0 ls0 ws0">7<span class="fc2"> <span class="_ _6"> </span></span><span class="ff3">Podstawa sporządz<span class="_ _1"></span>enia sprawozdania fina<span class="_ _1"></span>nsowego<span class="_ _1"></span></span> <span class="ls1">..............................................................<span class="ls2">17</span></span><span class="fc2"> </span></div><div class="t m0 x5 h3 y20 ff1 fs1 fc1 sc0 ls2 ws0">7.1<span class="fc2 ls0"> <span class="_ _9"> </span><span class="ff3 fc1">Oświadczenie o<span class="_ _1"></span><span class="ff1"> </span>zgodnośc<span class="_ _1"></span>i<span class="ff1"> <span class="_ _7"></span><span class="ls1">................................................................................................<span class="ls2">18<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y21 ff1 fs1 fc1 sc0 ls2 ws0">7.2<span class="fc2 ls0"> <span class="_ _9"> </span><span class="fc1">Waluta funkcjonalna i<span class="_ _1"></span> waluta spraw<span class="_ _1"></span>ozdania finansowego<span class="_ _8"></span> <span class="_ _3"></span><span class="ls1">...........................................<span class="ls2">18<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y22 ff1 fs1 fc1 sc0 ls0 ws0">8<span class="fc2"> <span class="_ _6"> </span></span><span class="ff3">Istotne zasady rachunko<span class="_ _1"></span>wości<span class="_ _1"></span></span> <span class="_ _2"></span><span class="ls1">.....................................................................................................<span class="ls2">18<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y23 ff1 fs1 fc1 sc0 ls0 ws0">9<span class="fc2"> <span class="_ _6"> </span></span><span class="ff3">Zmiany stosowanyc<span class="_ _1"></span>h zasad rachunkow<span class="_ _1"></span>ości<span class="_ _1"></span></span> <span class="_ _2"></span><span class="ls1">..............................................................................<span class="ls2">35<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y24 ff1 fs1 fc1 sc0 ls2 ws0">10<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Nowe <span class="_ _1"></span>standa<span class="_ _1"></span>rdy <span class="_ _1"></span>i <span class="_ _1"></span>interpr<span class="_ _1"></span>etacje, <span class="_ _1"></span>które <span class="_ _8"></span>zostały <span class="_ _1"></span>opu<span class="_ _1"></span>blikowane, <span class="_ _1"></span>a<span class="_ _1"></span><span class="ff1"> </span>n<span class="_ _1"></span>ie <span class="_ _1"></span>weszły <span class="_ _8"></span>w<span class="ff1"> </span>życie <span class="_ _1"></span>do <span class="_ _1"></span>dn<span class="_ _1"></span>ia </span></span></div><div class="t m0 x5 h3 y25 ff1 fs1 fc1 sc0 ls0 ws0">zatwierdzenia spraw<span class="_ _1"></span>ozdania finan<span class="_ _1"></span>sowego <span class="_ _2"></span><span class="ls1">................................................................................<span class="ls2">36<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y26 ff1 fs1 fc1 sc0 ls2 ws0">11<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Przychody z <span class="ff3">um<span class="_ _1"></span>ów z</span> klientami<span class="_ _1"></span> <span class="_ _4"></span><span class="ls1">......................................................................................................<span class="ls2">37<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y27 ff1 fs1 fc1 sc0 ls2 ws0">11.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Przychody w pod<span class="_ _1"></span>ziale na kategorie<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">..................................................................................<span class="ls2">37<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y28 ff1 fs1 fc1 sc0 ls2 ws0">11.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Aktywa i zobowiązani<span class="_ _1"></span>a z<span class="ff1"> </span>tytułu um<span class="_ _1"></span>ów z<span class="ff1"> klientami<span class="_ _1"></span> <span class="ls1">..........................................................</span></span></span></span>38<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y29 ff1 fs1 fc1 sc0 ls2 ws0">11.3<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Zobowiązania do wy<span class="_ _1"></span>konania<span class="_ _1"></span> świadczeń<span class="ff1"> <span class="_ _2"></span><span class="ls1">................................<span class="_ _1"></span>.........................................<span class="ls2">38<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y2a ff1 fs1 fc1 sc0 ls2 ws0">12<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Przychody i koszty<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">...........................................................................................................................<span class="ls2">38<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y2b ff1 fs1 fc1 sc0 ls2 ws0">12.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Pozostałe przychody op<span class="_ _1"></span>eracyjne<span class="_ _1"></span><span class="ff1"> <span class="_ _3"></span><span class="ls1">......................................................................................<span class="_ _1"></span><span class="ls2">38<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y2c ff1 fs1 fc1 sc0 ls2 ws0">12.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Pozostałe koszty operac<span class="_ _1"></span>yjne<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span><span class="ls1">..............................................................................................<span class="ls2">39<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y2d ff1 fs1 fc1 sc0 ls2 ws0">12.3<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Przychody finansowe<span class="_ _1"></span> <span class="ls1">..........................................................................................................</span></span></span>39<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y2e ff1 fs1 fc1 sc0 ls2 ws0">12.4<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Koszty finansowe <span class="_ _1"></span> <span class="_ _4"></span><span class="ls1">.................................................................................................................<span class="ls2">40<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y2f ff1 fs1 fc1 sc0 ls2 ws0">12.5<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Koszty według r<span class="_ _1"></span>odzajów<span class="ff1"> <span class="_ _2"></span><span class="ls1">.....................................................................................................<span class="ls2">40<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y30 ff1 fs1 fc1 sc0 ls2 ws0">12.6<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Koszty amortyzacji<span class="_ _1"></span> <span class="ls1">...............................................................................................................</span></span></span>41<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y31 ff1 fs1 fc1 sc0 ls2 ws0">12.7<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Koszty świadczeń prac<span class="_ _1"></span>owniczy<span class="_ _1"></span>ch<span class="ff1"> <span class="_ _2"></span><span class="ls1">.....................................................................................<span class="ls2">41<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y32 ff1 fs1 fc1 sc0 ls2 ws0">13<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Podatek dochodowy<span class="_ _1"></span> <span class="_ _7"></span><span class="ls1">....................................................................................................................<span class="ls2">41<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y33 ff1 fs1 fc1 sc0 ls2 ws0">13.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Obciążenie podatkow<span class="_ _1"></span>e<span class="ff1"> <span class="ls1">.....................................................................................................</span></span></span></span>41<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y34 ff1 fs1 fc1 sc0 ls2 ws0">13.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Uzgodnienie efekty<span class="_ _1"></span>wnej stawki podatkow<span class="_ _1"></span>ej <span class="ls1">...................................................................</span></span></span>42<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y35 ff1 fs1 fc1 sc0 ls2 ws0">13.3<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Odroczony podatek d<span class="_ _1"></span>ochodowy<span class="_ _1"></span> <span class="_ _2"></span><span class="ls1">.....................................................................................<span class="ls2">43<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y36 ff1 fs1 fc1 sc0 ls2 ws0">14<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Zysk/strata przypadają<span class="_ _1"></span>cy na jedną ak<span class="_ _1"></span>cję<span class="ff1"> <span class="_ _2"></span><span class="ls1">................................................................<span class="_ _1"></span>..................<span class="ls2">44<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y37 ff1 fs1 fc1 sc0 ls2 ws0">15<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Dywidendy wy<span class="_ _1"></span>płacone i zapropon<span class="_ _1"></span>owane do wypłaty<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span><span class="ls1">...........................................................<span class="ls2">45<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y38 ff1 fs1 fc1 sc0 ls2 ws0">16<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Rzeczowe aktywa trwał<span class="_ _1"></span>e<span class="ff1"> <span class="_ _5"></span><span class="ls1">................................................................<span class="_ _1"></span>..............................................<span class="ls2">45<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y39 ff1 fs1 fc1 sc0 ls2 ws0">17<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Leasing <span class="_ _c"></span><span class="ls1">............................................................................................................................................<span class="ls2">47<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y3a ff1 fs1 fc1 sc0 ls2 ws0">17.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Zobowiązania z<span class="ff1"> </span>tyt<span class="_ _1"></span>ułu umów leasingu<span class="_ _1"></span><span class="ff1"> <span class="_ _4"></span><span class="ls1">..............................................................................<span class="ls2">47<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y3b ff1 fs1 fc1 sc0 ls2 ws0">18<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Aktywa niematerial<span class="_ _1"></span>ne <span class="_ _2"></span><span class="ls1">................................<span class="_ _1"></span>...................................................................................<span class="ls2">48<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y3c ff1 fs1 fc1 sc0 ls2 ws0">19<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Inwestycje w <span class="ff3">jedno<span class="_ _1"></span>stki zależne wyc<span class="_ _1"></span>eniane metodą p<span class="_ _1"></span>raw własności<span class="_ _1"></span></span> <span class="_ _3"></span><span class="ls1">................................<span class="_ _1"></span>.....<span class="ls2">49<span class="fc2 ls0"> </span></span></span></span></span></div></div><a href="#pf5" class="l"></a><a href="#pf6" class="l"></a><a href="#pf8" class="l"></a><a href="#pfa" class="l"></a><a href="#pfb" class="l"></a><a href="#pfb" class="l"></a><a href="#pfb" class="l"></a><a href="#pfb" class="l"></a><a href="#pfc" class="l"></a><a href="#pfc" class="l"></a><a href="#pff" class="l"></a><a href="#pff" class="l"></a><a href="#pf10" class="l"></a><a href="#pf11" class="l"></a><a href="#pf12" class="l"></a><a href="#pf12" class="l"></a><a href="#pf12" class="l"></a><a href="#pf23" class="l"></a><a href="#pf24" class="l"></a><a href="#pf24" class="l"></a><a href="#pf25" class="l"></a><a href="#pf25" class="l"></a><a href="#pf26" class="l"></a><a href="#pf26" class="l"></a><a href="#pf26" class="l"></a><a href="#pf26" class="l"></a><a href="#pf27" class="l"></a><a 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<div id="pf3" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc3 w0 h0"><img 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class="bi x4 y10 w4 h9" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>3<span class="fs0"> </span></span></div><div class="t m0 x1 h3 y3d ff1 fs1 fc1 sc0 ls2 ws0">20<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Pozostałe aktywa<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span><span class="ls1">...........................................................................................................................<span class="ls2">50<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y3e ff1 fs1 fc1 sc0 ls2 ws0">20.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Pozostałe aktywa fin<span class="_ _1"></span>ansowe (krótko i dł<span class="_ _1"></span>ugoterminowe)<span class="_ _1"></span><span class="ff1"> <span class="_ _2"></span><span class="ls1">...............................................<span class="ls2">50<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y3f ff1 fs1 fc1 sc0 ls2 ws0">20.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Pozostałe aktywa n<span class="_ _1"></span>iefinansowe (krótko i dł<span class="_ _1"></span>ugoterminowe)<span class="_ _1"></span><span class="ff1"> <span class="_ _4"></span><span class="ls1">..........................................<span class="ls2">51<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y40 ff1 fs1 fc1 sc0 ls2 ws0">21<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Świadczenia pracowni<span class="_ _1"></span>cze<span class="ff1"> <span class="_ _3"></span><span class="ls1">............................................................................................................<span class="ls2">51<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y41 ff1 fs1 fc1 sc0 ls2 ws0">21.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Programy akcji pra<span class="_ _1"></span>cowniczych<span class="_ _1"></span> <span class="_ _7"></span><span class="ls1">.........................................................................................<span class="ls2">51<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y42 ff1 fs1 fc1 sc0 ls2 ws0">22<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Zapasy <span class="_ _2"></span><span class="ls1">................................................................................................<span class="_ _1"></span>.............................................<span class="ls2">52<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y43 ff1 fs1 fc1 sc0 ls2 ws0">23<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Należności z<span class="ff1"> </span>tyt<span class="_ _1"></span>ułu dostaw i usług, dywiden<span class="_ _1"></span>d oraz pozostałe (k<span class="_ _1"></span>rótko i długotermin<span class="_ _1"></span>owe)<span class="_ _1"></span><span class="ff1"> <span class="ls1">..</span></span></span></span>52<span class="fc2 ls0"> </span></div><div class="t m0 x1 h3 y44 ff1 fs1 fc1 sc0 ls2 ws0">24<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Środki pieniężne i i<span class="_ _1"></span>ch ekwiwalenty<span class="_ _1"></span><span class="ff1"> <span class="_ _3"></span><span class="ls1">...............................................................................................<span class="ls2">53<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y45 ff1 fs1 fc1 sc0 ls2 ws0">25<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Kapitał własny<span class="_ _1"></span><span class="ff1"> <span class="_ _4"></span><span class="ls1">................................................................................................................................<span class="ls2">54<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y46 ff1 fs1 fc1 sc0 ls2 ws0">25.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Kapitał podstawowy<span class="_ _1"></span><span class="ff1"> <span class="_ _2"></span><span class="ls1">...........................................................................................................<span class="ls2">54<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h3 y47 ff4 fs1 fc2 sc0 ls2 ws0">25.1.1<span class="ff1 ls0"> <span class="_ _d"> </span><span class="ff3">Wartość nominal<span class="_ _1"></span>na akcji</span> <span class="_ _4"></span><span class="ls1">.............................................................<span class="ls0"> <span class="_ _5"></span><span class="ls2">54<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x6 h3 y48 ff4 fs1 fc2 sc0 ls2 ws0">25.1.2<span class="ff1 ls0"> <span class="_ _d"> </span><span class="ff3">Prawa akcjonarius<span class="_ _1"></span>zy / Struktura kapitał<span class="_ _1"></span>u podstawoweg<span class="_ _1"></span>o<span class="_ _1"></span></span> <span class="_ _7"></span><span class="ls1">.....<span class="ls0"> <span class="_ _4"></span><span class="ls2">54<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x6 h3 y49 ff1 fs1 fc2 sc0 ls2 ws0">25.1.3<span class="ls0"> <span class="_ _d"> </span>Akcjonariusze o<span class="_ _1"></span> <span class="ff3">znaczącym udziale<span class="_ _1"></span></span> <span class="_ _4"></span><span class="ls1">..........................................<span class="ls0"> <span class="_ _4"></span><span class="ls2">55<span class="ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y4a ff1 fs1 fc1 sc0 ls2 ws0">25.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Zyski zatrzymane/ni<span class="_ _1"></span>epokryte straty ora<span class="_ _1"></span>z ograniczenia zak<span class="_ _1"></span>resie wypłaty dywiden<span class="_ _1"></span>dy<span class="_ _1"></span><span class="ff1"> <span class="_ _e"></span>.<span class="ls2">57</span><span class="fc2"> </span></span></span></span></div><div class="t m0 x1 h3 y4b ff1 fs1 fc1 sc0 ls2 ws0">26<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Zobowiązania <span class="_ _f"> </span>z <span class="_ _f"> </span>tytułu <span class="_ _f"> </span>kredytów, <span class="_ _f"> </span>pożyczek <span class="_ _f"> </span>i <span class="_ _f"> </span>obligacji <span class="_ _f"> </span>oraz <span class="_ _f"> </span>pozostałe <span class="_ _f"> </span>zobowiązania </span></span></div><div class="t m0 x5 h3 y4c ff3 fs1 fc1 sc0 ls0 ws0">finansowe (krótko i dług<span class="_ _1"></span>oterminowe)<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span><span class="ls1">.........................................................................................<span class="ls2">58<span class="fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h3 y4d ff1 fs1 fc1 sc0 ls2 ws0">27<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Pochodne instrumen<span class="_ _1"></span>ty finansowe<span class="_ _1"></span> <span class="_ _7"></span><span class="ls1">...............................................................................................<span class="ls2">63<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y4e ff1 fs1 fc1 sc0 ls2 ws0">28<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Rezerwy <span class="_ _7"></span><span class="ls1">...........................................................................................................................................<span class="ls2">64<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y4f ff1 fs1 fc1 sc0 ls2 ws0">29<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu <span class="_ _c"></span>dostaw <span class="_ _c"></span>i <span class="_ _7"></span>usług, <span class="_ _c"></span>pozostałe <span class="_ _c"></span>zobowiązania i <span class="_ _7"></span>rozliczenia <span class="_ _c"></span>międzyokresowe </span></span></div><div class="t m0 x5 h3 y50 ff3 fs1 fc1 sc0 ls0 ws0">(krótko i długotermi<span class="_ _1"></span>nowe)<span class="ff1"> <span class="_ _7"></span><span class="ls1">............................................................................................................<span class="ls2">64<span class="fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h3 y51 ff1 fs1 fc1 sc0 ls2 ws0">30<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Przyczyny <span class="_ _f"> </span>wy<span class="_ _1"></span>stępowania <span class="_ _10"> </span>różnic <span class="_ _f"> </span>pomiędzy <span class="_ _10"> </span>zmian<span class="_ _1"></span>ami <span class="_ _f"> </span>wynik<span class="_ _1"></span>ającymi <span class="_ _f"> </span>ze <span class="_ _f"> </span>sprawozdania </span></span></div><div class="t m0 x5 h3 y52 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">sytuacji <span class="_ _b"> </span>fina<span class="_ _1"></span>nsowej <span class="_ _b"> </span>oraz <span class="_ _11"> </span>zmianami <span class="_ _11"> </span>wynikającymi <span class="_ _11"> </span>ze <span class="_ _b"> </span>sprawozdan<span class="_ _1"></span>ia <span class="_ _b"> </span>z<span class="_ _1"></span></span> <span class="ff3">przepły<span class="_ _1"></span>wów </span></div><div class="t m0 x5 h3 y53 ff3 fs1 fc1 sc0 ls0 ws0">pieniężnyc<span class="_ _1"></span>h<span class="ff1"> <span class="_ _3"></span><span class="ls1">.....................................................................................................................................<span class="ls2">65<span class="fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h3 y54 ff1 fs1 fc1 sc0 ls2 ws0">31<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Zobowiązania war<span class="_ _1"></span>unkowe</span></span><span class="ls1">............................................................................................................</span>66<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y55 ff1 fs1 fc1 sc0 ls2 ws0">31.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Zobowiązania inwestyc<span class="_ _1"></span>yjne oraz udzielone p<span class="_ _1"></span>oręczenia i<span class="_ _1"></span><span class="ff1"> gwaran<span class="_ _1"></span>cje <span class="_ _2"></span><span class="ls1">..........................<span class="ls2">66<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y56 ff1 fs1 fc1 sc0 ls2 ws0">31.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Sprawy sądowe<span class="_ _1"></span><span class="ff1"> <span class="ls1">...................................................................................................................</span></span></span></span>67<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y57 ff1 fs1 fc1 sc0 ls2 ws0">31.3<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Postępowania admin<span class="_ _1"></span>istracyjne<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span><span class="ls1">................................<span class="_ _1"></span>.........................................................<span class="ls2">67<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y58 ff1 fs1 fc1 sc0 ls2 ws0">31.4<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Rozliczenia podatkowe<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">.......................................................................................................<span class="ls2">70<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y59 ff1 fs1 fc1 sc0 ls2 ws0">32<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Informacje o <span class="ff3">p<span class="_ _1"></span>odmiotach powiązany<span class="_ _1"></span>ch</span> <span class="ls1">...................................................................................</span></span></span>71<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y5a ff1 fs1 fc1 sc0 ls2 ws0">32.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Jednostka dominująca<span class="_ _1"></span> wobec Murapol <span class="_ _1"></span>S.A.<span class="_ _1"></span><span class="ff1"> <span class="_ _2"></span><span class="ls1">..................................................................<span class="ls2">71<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y5b ff1 fs1 fc1 sc0 ls2 ws0">32.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Jednostka dominująca<span class="_ _1"></span> najwyższeg<span class="_ _1"></span>o szczebla<span class="_ _1"></span><span class="ff1"> <span class="_ _4"></span><span class="ls1">................................................................<span class="_ _1"></span><span class="ls2">71<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y5c ff1 fs1 fc1 sc0 ls2 ws0">32.3<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Warunki transakcji<span class="_ _1"></span> z <span class="ff3">podmiotami<span class="_ _1"></span> powiązanymi<span class="_ _1"></span></span> <span class="_ _7"></span><span class="ls1">..............................................................<span class="_ _1"></span><span class="ls2">71<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y5d ff1 fs1 fc1 sc0 ls2 ws0">32.4<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Wynagrodzenie kadry<span class="_ _1"></span> kierowniczej Sp<span class="_ _1"></span>ółki<span class="ff1"> <span class="_ _c"></span><span class="ls1">.......................................................................<span class="ls2">71<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x6 h3 y5e ff1 fs1 fc2 sc0 ls2 ws0">32.4.1<span class="ls0"> <span class="_ _d"> </span><span class="ff3">Wynagrodzenie wyp<span class="_ _1"></span>łacone lub nal<span class="_ _1"></span>eżne członkom Za<span class="_ _1"></span>rządu oraz </span></span></div><div class="t m0 x6 h3 y5f ff3 fs1 fc2 sc0 ls0 ws0">członkom Rady Nad<span class="_ _1"></span>zorczej Spółki<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span><span class="ls1">.............................................................<span class="ls0"> <span class="_ _5"></span><span class="ls2">71<span class="_ _1"></span><span class="ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y60 ff1 fs1 fc1 sc0 ls2 ws0">32.5<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Pozostałe transakcje z<span class="_ _1"></span><span class="ff1"> </span>podmiotami p<span class="_ _1"></span>owiązanymi<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span><span class="ls1">..........................................................<span class="ls2">73<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y61 ff1 fs1 fc1 sc0 ls2 ws0">33<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Informacje <span class="_ _12"> </span>o <span class="ff3">wynagrodzeniu <span class="_ _12"> </span>biegłego <span class="_ _12"> </span>rewidenta <span class="_ _12"> </span>lub <span class="_ _12"> </span>podmiotu <span class="_ _12"> </span>uprawnionego <span class="_ _12"> </span>do </span></span></span></div><div class="t m0 x5 h3 y62 ff3 fs1 fc1 sc0 ls0 ws0">badania spra<span class="_ _1"></span>wozdań finansowych<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span><span class="ls1">.............................................................................................<span class="ls2">74<span class="fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h3 y63 ff1 fs1 fc1 sc0 ls2 ws0">34<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Cele i zasady zarządzan<span class="_ _1"></span>ia ryzyki<span class="_ _1"></span>em finansowym<span class="_ _1"></span><span class="ff1"> <span class="ls1">......................................................................</span></span></span></span>74<span class="fc2 ls0"> </span></div><div class="t m0 x5 h3 y64 ff1 fs1 fc1 sc0 ls2 ws0">34.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Ryzyko stopy procent<span class="_ _1"></span>owej <span class="_ _3"></span><span class="ls1">................................<span class="_ _1"></span>..................................................................<span class="ls2">75<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y65 ff1 fs1 fc1 sc0 ls2 ws0">34.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Ryzyko walutowe<span class="_ _1"></span> <span class="_ _2"></span><span class="ls1">................................................................<span class="_ _1"></span>.................................................<span class="ls2">76<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y66 ff1 fs1 fc1 sc0 ls2 ws0">34.3<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Ryzyko kredytowe<span class="_ _1"></span> <span class="_ _4"></span><span class="ls1">................................................................................................................<span class="ls2">76<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y67 ff1 fs1 fc1 sc0 ls2 ws0">34.4<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Ryzyko związane z<span class="_ _1"></span><span class="ff1"> </span>płynnością<span class="ff1"> <span class="ls1">...........................................................................................</span></span></span></span>78<span class="fc2 ls0"> </span></div><div class="t m0 x1 h3 y68 ff1 fs1 fc1 sc0 ls2 ws0">35<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Instrumenty finansowe<span class="_ _1"></span> <span class="_ _5"></span><span class="ls1">...................................................................................................................<span class="ls2">79<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x5 h3 y69 ff1 fs1 fc1 sc0 ls2 ws0">35.1<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Wartości godziwe p<span class="_ _1"></span>oszczególnyc<span class="_ _1"></span>h klas instrumentów fina<span class="_ _1"></span>nsowych<span class="_ _1"></span><span class="ff1"> <span class="_ _2"></span><span class="ls1">............................<span class="ls2">79<span class="fc2 ls0"> </span></span></span></span></span></span></div></div><a href="#pf32" class="l"></a><a href="#pf32" class="l"></a><a href="#pf33" class="l"></a><a href="#pf33" class="l"></a><a href="#pf33" class="l"></a><a href="#pf34" class="l"></a><a href="#pf34" class="l"></a><a href="#pf35" class="l"></a><a href="#pf36" class="l"></a><a href="#pf36" class="l"></a><a href="#pf36" class="l"></a><a href="#pf36" class="l"></a><a href="#pf37" class="l"></a><a href="#pf39" class="l"></a><a href="#pf3a" class="l"></a><a href="#pf3a" class="l"></a><a href="#pf3f" class="l"></a><a href="#pf40" class="l"></a><a href="#pf40" class="l"></a><a href="#pf40" class="l"></a><a href="#pf41" class="l"></a><a href="#pf41" class="l"></a><a href="#pf41" class="l"></a><a href="#pf42" class="l"></a><a href="#pf42" class="l"></a><a href="#pf43" class="l"></a><a href="#pf43" class="l"></a><a href="#pf46" class="l"></a><a href="#pf47" class="l"></a><a href="#pf47" class="l"></a><a href="#pf47" 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<div id="pf4" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc4 w0 h0"><img src="data:image/png;base64,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" class="bi x4 y10 w4 h9" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>4<span class="fs0"> </span></span></div><div class="t m0 x5 h3 y3d ff1 fs1 fc1 sc0 ls2 ws0">35.2<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Pozycje  przychodów, <span class="_ _13"> </span>kosztów,  zysków <span class="_ _13"> </span>i  strat <span class="_ _13"> </span>ujęte <span class="_ _13"> </span>w<span class="ff1"> sprawo<span class="_ _1"></span>zdaniu  z </span>całkowitych </span></span></div><div class="t m0 x7 h3 y6a ff3 fs1 fc1 sc0 ls0 ws0">dochodów w<span class="ff1"> </span>p<span class="_ _1"></span>odziale na ka<span class="_ _1"></span>tegorie instrumentów <span class="_ _1"></span><span class="ff1">finansowyc<span class="_ _1"></span>h<span class="ls1">................................</span>.<span class="ls2">81</span><span class="fc2"> </span></span></div><div class="t m0 x5 h3 y6b ff1 fs1 fc1 sc0 ls2 ws0">35.3<span class="fc2 ls0"> <span class="_ _b"> </span><span class="ff3 fc1">Zmiany zobowiązań wy<span class="_ _1"></span>nikających<span class="_ _1"></span> z<span class="ff1"> </span>działal<span class="_ _1"></span>ności finansowej<span class="ff1"> <span class="_ _5"></span><span class="ls1">................................<span class="_ _1"></span>........<span class="ls2">82<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x5 h3 y6c ff1 fs1 fc1 sc0 ls2 ws0">35.4<span class="fc2 ls0"> <span class="_ _b"> </span><span class="fc1">Zabezpieczenia<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">....................................................................................................................<span class="ls2">83<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y6d ff1 fs1 fc1 sc0 ls2 ws0">36<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Zarządzanie kap<span class="_ _1"></span>itałem</span></span><span class="ls1">..................................................................................................................</span>83<span class="fc2 ls0"> </span></div><div class="t m0 x1 h3 y6e ff1 fs1 fc1 sc0 ls2 ws0">37<span class="fc2 ls0"> <span class="_ _a"> </span><span class="fc1">Struktura zatrudnien<span class="_ _1"></span>ia <span class="_ _4"></span><span class="ls1">....................................................................................................................<span class="ls2">83<span class="fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h3 y6f ff1 fs1 fc1 sc0 ls2 ws0">38<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Wpływ <span class="_ _14"> </span>sytuacji <span class="_ _11"> </span>ma<span class="_ _1"></span>kroekonomicznej, <span class="_ _14"> </span>konflik<span class="_ _1"></span>tu <span class="_ _11"> </span>zbrojnego <span class="_ _14"> </span>na <span class="_ _14"> </span>Ukrainie <span class="_ _14"> </span>oraz <span class="_ _11"> </span>kwe<span class="_ _1"></span>stii </span></span></div><div class="t m0 x5 h3 y70 ff1 fs1 fc1 sc0 ls0 ws0">klimatyczny<span class="_ _1"></span>ch na sprawozdanie <span class="_ _1"></span>finansowe<span class="_ _1"></span><span class="ls1">...............................................................................<span class="ls2">84</span></span><span class="fc2"> </span></div><div class="t m0 x1 h3 y71 ff1 fs1 fc1 sc0 ls2 ws0">39<span class="fc2 ls0"> <span class="_ _a"> </span><span class="ff3 fc1">Zdarzenia następujące p<span class="_ _1"></span>o dniu bilan<span class="_ _1"></span>sowym<span class="ff1"> <span class="_ _2"></span><span class="ls1">.............................................................................<span class="ls2">85<span class="fc2 ls0"> </span></span></span></span></span></span></div><div class="t m0 x1 h3 y72 ff1 fs1 fc1 sc0 ls0 ws0">Podpisy <span class="_ _7"></span><span class="ls1">................................<span class="_ _1"></span>..................................................................................................................<span class="ls2">86<span class="fc2 ls0"> </span></span></span></div><div class="t m0 x1 h3 y73 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 ha y74 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div><a href="#pf51" class="l"></a><a href="#pf51" class="l"></a><a href="#pf52" class="l"></a><a href="#pf53" class="l"></a><a href="#pf53" class="l"></a><a href="#pf53" class="l"></a><a href="#pf54" class="l"></a><a href="#pf54" class="l"></a><a href="#pf55" class="l"></a><a href="#pf56" class="l"></a></div></div>
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src="data:image/png;base64,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" class="bi x4 y10 w4 hb" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>5<span class="fs0"> </span></span></div><div class="t m0 x1 h7 y75 ff1 fs5 fc5 sc0 ls0 ws0">Sprawozdanie z <span class="ff3">całkowitych dochodów</span> </div><div class="t m0 x1 hc y76 ff3 fs6 fc1 sc0 ls0 ws0">za rok zakońc<span class="_ _c"></span>zony dnia 31 grudn<span class="_ _c"></span>ia 202<span class="ff1">4 roku </span></div></div><div class="c x1 y77 w5 hd"><div class="t m0 x8 he y78 ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x9 y77 w6 hd"><div class="t m0 x3 he y78 ff1 fs0 fc3 sc0 ls0 ws0">Nota<span class="fc1"> </span></div></div><div class="c xa y77 w7 hd"><div class="t m0 xb hf y79 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony </div><div class="t m0 xb hf y7a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xc y77 w8 hd"><div class="t m0 xd hf y79 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony </div><div class="t m0 xd hf y7a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023  </div></div><div class="c x1 y7b w9 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Działalność kontynuowana<span class="ff1 fc1"> </span></div></div><div class="c x9 y7b wa h10"><div class="t m0 xe he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y7b w7 h10"><div class="t m0 xf he y7c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xc y7b w8 h10"><div class="t m0 x10 h3 y7e ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y7f w9 h11"><div class="t m0 x8 he y80 ff3 fs0 fc1 sc0 ls0 ws0">Przychody ze sprzedaży <span class="ff1"> </span></div></div><div class="c x9 y7f wa h11"><div class="t m0 x11 he y80 ff1 fs0 fc1 sc0 ls0 ws0">11.1 </div></div><div class="c xa y7f w7 h11"><div class="t m0 x12 he y81 ff1 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c xc y7f w8 h11"><div class="t m0 x13 h3 y81 ff1 fs0 fc1 sc0 ls0 ws0">65 <span class="ls3">250</span><span class="fs1"> </span></div></div><div class="c x1 y82 w9 h12"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Przychody ze sprzedaży<span class="ff2"> </span></div></div><div class="c x9 y82 wa h12"><div class="t m0 xe he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y82 w7 h12"><div class="t m0 x12 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c xc y82 w8 h12"><div class="t m0 x13 h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">65 250 </div></div><div class="c x1 y85 w9 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Koszt własny sprzedaży<span class="ff1"> </span></div></div><div class="c x9 y85 wa h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">12.5 </div></div><div class="c xa y85 w7 h13"><div class="t m0 x14 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(38 480) </div></div><div class="c xc y85 w8 h13"><div class="t m0 x12 he y86 ff1 fs0 fc1 sc0 ls0 ws0">(50 513) </div></div><div class="c x1 y87 w9 h12"><div class="t m0 x8 h2 y88 ff8 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) brutto ze sprzedaży<span class="ff2"> </span></div></div><div class="c x9 y87 wa h12"><div class="t m0 xe he y89 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y87 w7 h12"><div class="t m0 x12 h2 y88 ff2 fs0 fc2 sc0 ls0 ws0">12 238 </div></div><div class="c xc y87 w8 h12"><div class="t m0 x13 h2 y88 ff2 fs0 fc1 sc0 ls0 ws0">14 737 </div></div><div class="c x1 y8a w9 h14"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe przychody operacyjne<span class="ff1"> </span></div></div><div class="c x9 y8a wa h14"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">12.1 </div></div><div class="c xa y8a w7 h14"><div class="t m0 x15 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 584 </div></div><div class="c xc y8a w8 h14"><div class="t m0 x16 he y86 ff1 fs0 fc1 sc0 ls3 ws0">734<span class="ls0"> </span></div></div><div class="c x1 y8b w9 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Koszty ogólnego zarządu<span class="ff1"> </span></div></div><div class="c x9 y8b wa h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">12.5 </div></div><div class="c xa y8b w7 h13"><div class="t m0 x17 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(2 825) </div></div><div class="c xc y8b w8 h13"><div class="t m0 x15 he y86 ff1 fs0 fc1 sc0 ls0 ws0">(<span class="ls3">1 </span>900) </div></div><div class="c x1 y8c w9 h15"><div class="t m0 x8 he y78 ff1 fs0 fc1 sc0 ls0 ws0">Zysk/strata z <span class="ff3">tytułu utraty wartości należności</span> z <span class="ff3">tytułu </span></div><div class="t m0 x8 he y8d ff3 fs0 fc1 sc0 ls0 ws0">dostaw i usług oraz pozostałych należności<span class="ff1"> </span></div></div><div class="c x9 y8c wa h15"><div class="t m0 xd he y7a ff1 fs0 fc1 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c xa y8c w7 h15"><div class="t m0 x18 he y7a ff1 fs0 fc2 sc0 ls0 ws0">(146) </div></div><div class="c xc y8c w8 h15"><div class="t m0 x1 he y7a ff1 fs0 fc1 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x1 y8e w9 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe koszty operacyjne<span class="ff1"> </span></div></div><div class="c x9 y8e wa h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">12.2 </div></div><div class="c xa y8e w7 h13"><div class="t m0 x18 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(557) </div></div><div class="c xc y8e w8 h13"><div class="t m0 x15 he y86 ff1 fs0 fc1 sc0 ls0 ws0">(1 419) </div></div><div class="c x1 y8f w9 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Wycena udziałów metodą praw własności<span class="ff1"> </span></div></div><div class="c x9 y8f wa h12"><div class="t m0 xd he y88 ff1 fs0 fc1 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c xa y8f w7 h12"><div class="t m0 x19 he y90 ff1 fs0 fc2 sc0 ls0 ws0">294 984 </div></div><div class="c xc y8f w8 h12"><div class="t m0 x1a he y90 ff1 fs0 fc1 sc0 ls0 ws0">261 829 </div></div><div class="c x1 y91 w9 h12"><div class="t m0 x8 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) z <span class="ff8">działalności operacyjnej</span> </div></div><div class="c x9 y91 wa h12"><div class="t m0 xe he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y91 w7 h12"><div class="t m0 x19 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">305 278 </div></div><div class="c xc y91 w8 h12"><div class="t m0 x1a h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">274 006 </div></div><div class="c x1 y92 w9 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c x9 y92 wa h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">12.3 </div></div><div class="c xa y92 w7 h13"><div class="t m0 x12 he y83 ff1 fs0 fc2 sc0 ls0 ws0">16 097  </div></div><div class="c xc y92 w8 h13"><div class="t m0 x1b he y83 ff1 fs0 fc2 sc0 ls0 ws0">5 757<span class="fc1"> </span></div></div><div class="c x1 y93 w5 h11"><div class="t m0 x8 he y80 ff1 fs0 fc1 sc0 ls0 ws0">Koszty finansowe  </div></div><div class="c x9 y93 wb h11"><div class="t m0 x11 he y80 ff1 fs0 fc1 sc0 ls0 ws0">12.4 </div></div><div class="c xa y93 wc h11"><div class="t m0 x14 he y80 ff1 fs0 fc2 sc0 ls0 ws0">(78 933) </div></div><div class="c xc y93 wd h11"><div class="t m0 x1c he y80 ff1 fs0 fc2 sc0 ls0 ws0">(70 360) </div></div><div class="c x1 y94 w9 h12"><div class="t m0 x8 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) brutto </div></div><div class="c x9 y94 wa h12"><div class="t m0 xe he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y94 w7 h12"><div class="t m0 x19 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">242 442 </div></div><div class="c xc y94 w8 h12"><div class="t m0 x1a h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">209 403<span class="fc1"> </span></div></div><div class="c x1 y95 w9 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Podatek dochodowy </div></div><div class="c x9 y95 wa h13"><div class="t m0 xd he y83 ff1 fs0 fc1 sc0 ls3 ws0">13<span class="ls0"> </span></div></div><div class="c xa y95 w7 h13"><div class="t m0 x18 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(634) </div></div><div class="c xc y95 w8 h13"><div class="t m0 x1b he y83 ff1 fs0 fc2 sc0 ls0 ws0">7 723<span class="fc1"> </span></div></div><div class="c x1 y96 w9 h14"><div class="t m0 x8 h2 y97 ff2 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto z <span class="ff8">działalności kontynuowanej</span> </div></div><div class="c x9 y96 wa h14"><div class="t m0 xe he y98 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y96 w7 h14"><div class="t m0 x19 h2 y97 ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c xc y96 w8 h14"><div class="t m0 x1a h2 y97 ff2 fs0 fc2 sc0 ls0 ws0">217 126<span class="fc1"> </span></div></div><div class="c x1 y99 w9 h12"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Działalność zaniechana<span class="ff2"> </span></div></div><div class="c x9 y99 wa h12"><div class="t m0 xe he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y99 w7 h12"><div class="t m0 xf he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc y99 w8 h12"><div class="t m0 x10 he y83 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y9a w9 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Zysk/(strata) netto z <span class="ff3">działalności zaniechanej</span> </div></div><div class="c x9 y9a wa h13"><div class="t m0 xe he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y9a w7 h13"><div class="t m0 x1 he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc y9a w8 h13"><div class="t m0 x1d he y83 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y9b w9 h12"><div class="t m0 x8 h2 y88 ff2 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto za rok obrotowy </div></div><div class="c x9 y9b wa h12"><div class="t m0 xe he y89 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y9b w7 h12"><div class="t m0 x19 h2 y88 ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c xc y9b w8 h12"><div class="t m0 x1a h2 y88 ff2 fs0 fc1 sc0 ls0 ws0">217 126 </div></div><div class="c x1 y9c w9 h12"><div class="t m0 x8 h16 y84 ff2 fs7 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y9c wa h12"><div class="t m0 xe h17 y84 ff1 fs7 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y9c w7 h12"><div class="t m0 xf h17 y9d ff1 fs7 fc2 sc0 ls0 ws0"> </div></div><div class="c xc y9c w8 h12"><div class="t m0 x10 h17 y9d ff1 fs7 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y9e w9 h13"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody netto<span class="ff2"> </span></div></div><div class="c x9 y9e wa h13"><div class="t m0 xe he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y9e w7 h13"><div class="t m0 x1 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc y9e w8 h13"><div class="t m0 x1d h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y9f w9 h12"><div class="t m0 x8 h16 y89 ff2 fs7 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y9f wa h12"><div class="t m0 xe h17 y89 ff1 fs7 fc1 sc0 ls0 ws0"> </div></div><div class="c xa y9f w7 h12"><div class="t m0 xf h17 y9d ff1 fs7 fc2 sc0 ls0 ws0"> </div></div><div class="c xc y9f w8 h12"><div class="t m0 x10 h17 y9d ff1 fs7 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 ya0 w9 h10"><div class="t m0 x8 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 ya0 wa h10"><div class="t m0 xe he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa ya0 w7 h10"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc ya0 w8 h10"><div class="t m0 x10 he y7c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 ya1 w9 h13"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">CAŁKOWITY DOCHÓD ZA ROK<span class="ff2"> </span></div></div><div class="c x9 ya1 wa h13"><div class="t m0 xe he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa ya1 w7 h13"><div class="t m0 x19 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">241 808<span class="fc6"> </span></div></div><div class="c xc ya1 w8 h13"><div class="t m0 x1a h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">217 126 </div></div><div class="c x1 ya2 w9 h12"><div class="t m0 x8 he y88 ff3 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto na jedną akcję (w PLN na akcję):<span class="ff1"> </span></div></div><div class="c x9 ya2 wa h12"><div class="t m0 xe he y89 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa ya2 w7 h12"><div class="t m0 xf he y88 ff1 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c xc ya2 w8 h12"><div class="t m0 x10 he y88 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 ya3 w9 h12"><div class="t m0 x8 he y83 ff1 fs0 fc2 sc0 ls0 ws0">- Podstawowy i rozwodniony z zysku za rok obrotowy </div></div><div class="c x9 ya3 wa h12"><div class="t m0 xd he y83 ff1 fs0 fc1 sc0 ls3 ws0">14<span class="ls0"> </span></div></div><div class="c xa ya3 w7 h12"><div class="t m0 x1e he y83 ff1 fs0 fc2 sc0 ls0 ws0">5,92 </div></div><div class="c xc ya3 w8 h12"><div class="t m0 x1f he y83 ff1 fs0 fc2 sc0 ls0 ws0">5 ,32 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h6 ya4 ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 ha ya5 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf6" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc6 w0 h0"><img 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" class="bi x4 y10 w4 hb" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>6<span class="fs0"> </span></span></div><div class="t m0 x1 h7 y75 ff1 fs5 fc5 sc0 ls0 ws0">Sprawozdanie z sytuacji finansowej </div><div class="t m0 x1 hc y76 ff3 fs6 fc1 sc0 ls0 ws0">na dzień 31 grudn<span class="_ _c"></span>ia 202<span class="ff1">4 roku </span></div></div><div class="c x1 ya6 we h18"><div class="t m0 x8 he ya7 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 ya6 wf h18"><div class="t m0 x8 he ya8 ff1 fs0 fc3 sc0 ls0 ws0">Nota<span class="fc1"> </span></div></div><div class="c xa ya6 w10 h18"><div class="t m0 x8 hf ya8 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xc ya6 w11 h18"><div class="t m0 xd hf ya8 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 <span class="fs8"> </span></div></div><div class="c x1 ya9 w12 h11"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">AKTYWA </div></div><div class="c x20 ya9 w13 h11"><div class="t m0 x21 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xa ya9 w10 h11"><div class="t m0 x22 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xc ya9 w11 h11"><div class="t m0 x10 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 yaa w12 h13"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Aktywa trwałe<span class="ff2"> </span></div></div><div class="c x20 yaa w13 h13"><div class="t m0 x21 he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa yaa w10 h13"><div class="t m0 x23 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">1 330 626 </div></div><div class="c xc yaa w11 h13"><div class="t m0 x19 h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">1 178 401 </div></div><div class="c x1 yab w12 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa niematerialne </div></div><div class="c x20 yab w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">18<span class="ls0"> </span></div></div><div class="c xa yab w10 h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">1 818 </div></div><div class="c xc yab w11 h13"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">1 942 </div></div><div class="c x1 yac w12 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Rzeczowe aktywa trwałe<span class="ff1"> </span></div></div><div class="c x20 yac w13 h12"><div class="t m0 x11 he y88 ff1 fs0 fc1 sc0 ls3 ws0">16<span class="ls0"> </span></div></div><div class="c xa yac w10 h12"><div class="t m0 x17 he y88 ff1 fs0 fc2 sc0 ls0 ws0">14 <span class="ls3">599</span> </div></div><div class="c xc yac w11 h12"><div class="t m0 x13 he y88 ff1 fs0 fc1 sc0 ls0 ws0">14 506 </div></div><div class="c x1 yad w12 h19"><div class="t m0 x8 he yae ff1 fs0 fc1 sc0 ls0 ws0">Inwestycje w <span class="ff3">jednostkach zależnych wycenianych </span></div><div class="t m0 x8 he yaf ff3 fs0 fc1 sc0 ls0 ws0">metodą praw własności<span class="ff1"> </span></div></div><div class="c x20 yad w13 h19"><div class="t m0 x11 he yb0 ff1 fs0 fc1 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c xa yad w10 h19"><div class="t m0 x23 he yb0 ff1 fs0 fc2 sc0 ls0 ws0">1 219 995 </div></div><div class="c xc yad w11 h19"><div class="t m0 x19 he yb0 ff1 fs0 fc1 sc0 ls0 ws0">1 101 897 </div></div><div class="c x1 yb1 w12 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa finansowe <span class="ff1"> </span></div></div><div class="c x20 yb1 w13 h13"><div class="t m0 xb he y83 ff1 fs0 fc1 sc0 ls0 ws0">20.1 </div></div><div class="c xa yb1 w10 h13"><div class="t m0 x17 he y83 ff1 fs0 fc2 sc0 ls0 ws0">58 640 </div></div><div class="c xc yb1 w11 h13"><div class="t m0 x13 he y83 ff1 fs0 fc2 sc0 ls0 ws0">28 449<span class="fc1"> </span></div></div><div class="c x1 yb2 w12 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1"> </span></div></div><div class="c x20 yb2 w13 h12"><div class="t m0 x11 he y88 ff1 fs0 fc1 sc0 ls3 ws0">27<span class="ls0"> </span></div></div><div class="c xa yb2 w10 h12"><div class="t m0 x25 he y88 ff1 fs0 fc2 sc0 ls3 ws0">763<span class="ls0"> </span></div></div><div class="c xc yb2 w11 h12"><div class="t m0 x1d he y88 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y20 w12 h12"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe należności<span class="ff1"> </span></div></div><div class="c x20 y20 w13 h12"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c xa y20 w10 h12"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">1 136 </div></div><div class="c xc y20 w11 h12"><div class="t m0 x1d he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 yb3 w12 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa niefinansowe <span class="ff1"> </span></div></div><div class="c x20 yb3 w13 h13"><div class="t m0 xb he y83 ff1 fs0 fc1 sc0 ls0 ws0">20<span class="ls4">.2</span> </div></div><div class="c xa yb3 w10 h13"><div class="t m0 x25 he y83 ff1 fs0 fc2 sc0 ls3 ws0">305<span class="ls0"> </span></div></div><div class="c xc yb3 w11 h13"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">1 192 </div></div><div class="c x1 yb4 w12 h12"><div class="t m0 x8 he y88 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa z <span class="ff3">tytułu podatku odroczonego</span> </div></div><div class="c x20 yb4 w13 h12"><div class="t m0 xb he y88 ff1 fs0 fc1 sc0 ls0 ws0">13.3 </div></div><div class="c xa yb4 w10 h12"><div class="t m0 x17 he y88 ff1 fs0 fc2 sc0 ls0 ws0">33 370 </div></div><div class="c xc yb4 w11 h12"><div class="t m0 x13 he y88 ff1 fs0 fc1 sc0 ls0 ws0">30 415 </div></div><div class="c x1 yb5 w12 h12"><div class="t m0 x8 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">Aktywa obrotowe </div></div><div class="c x20 yb5 w13 h12"><div class="t m0 x21 he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa yb5 w10 h12"><div class="t m0 x14 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">113 026 </div></div><div class="c xc yb5 w11 h12"><div class="t m0 x13 h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">58 005 </div></div><div class="c x1 yb6 w12 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Zapasy </div></div><div class="c x20 yb6 w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">22<span class="ls0"> </span></div></div><div class="c xa yb6 w10 h13"><div class="t m0 x25 he y83 ff1 fs0 fc2 sc0 ls3 ws0">983<span class="ls0"> </span></div></div><div class="c xc yb6 w11 h13"><div class="t m0 x16 he y83 ff1 fs0 fc1 sc0 ls3 ws0">989<span class="ls0"> </span></div></div><div class="c x1 yb7 w12 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Należności<span class="ff1"> z </span>tytułu dostaw i usług<span class="ff1"> </span></div></div><div class="c x20 yb7 w13 h12"><div class="t m0 x11 he y88 ff1 fs0 fc1 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c xa yb7 w10 h12"><div class="t m0 x17 he y88 ff1 fs0 fc2 sc0 ls0 ws0">31 454 </div></div><div class="c xc yb7 w11 h12"><div class="t m0 x13 he y88 ff1 fs0 fc1 sc0 ls0 ws0">21 493 </div></div><div class="c x1 yb8 w12 h12"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Należności<span class="ff1"> z </span>tytułu podatku dochodowego<span class="ff1"> </span></div></div><div class="c x20 yb8 w13 h12"><div class="t m0 x21 he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa yb8 w10 h12"><div class="t m0 x26 he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc yb8 w11 h12"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">1 611 </div></div><div class="c x1 yb9 w12 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Należności pozostałe<span class="ff1"> </span></div></div><div class="c x20 yb9 w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c xa yb9 w10 h13"><div class="t m0 x17 he y83 ff1 fs0 fc2 sc0 ls0 ws0">47 803 </div></div><div class="c xc yb9 w11 h13"><div class="t m0 x13 he y83 ff1 fs0 fc1 sc0 ls0 ws0">30 911 </div></div><div class="c x1 yba w12 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa finansowe<span class="ff1"> </span></div></div><div class="c x20 yba w13 h12"><div class="t m0 xb he y88 ff1 fs0 fc1 sc0 ls0 ws0">20.1 </div></div><div class="c xa yba w10 h12"><div class="t m0 x17 he y88 ff1 fs0 fc2 sc0 ls0 ws0">27 060 </div></div><div class="c xc yba w11 h12"><div class="t m0 x1d he y88 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 ybb w12 h14"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne <span class="ff3">krótkoterminowe</span> </div></div><div class="c x20 ybb w13 h14"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">27<span class="ls0"> </span></div></div><div class="c xa ybb w10 h14"><div class="t m0 x25 he y83 ff1 fs0 fc2 sc0 ls3 ws0">680<span class="ls0"> </span></div></div><div class="c xc ybb w11 h14"><div class="t m0 x1d he y83 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 ybc w12 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa niefinansowe <span class="ff1"> </span></div></div><div class="c x20 ybc w13 h13"><div class="t m0 xb he y83 ff1 fs0 fc1 sc0 ls0 ws0">20<span class="ls4">.2</span> </div></div><div class="c xa ybc w10 h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">1 095 </div></div><div class="c xc ybc w11 h13"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">1 532 </div></div><div class="c x1 ybd w12 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="ff1"> </span></div></div><div class="c x20 ybd w13 h12"><div class="t m0 x11 he y88 ff1 fs0 fc1 sc0 ls3 ws0">24<span class="ls0"> </span></div></div><div class="c xa ybd w10 h12"><div class="t m0 x24 he y88 ff1 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c xc ybd w11 h12"><div class="t m0 x1b he y88 ff1 fs0 fc1 sc0 ls0 ws0">1 469 </div></div><div class="c x1 ybe w12 h12"><div class="t m0 x8 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0"> AKTYWA RAZEM  </div></div><div class="c x20 ybe w13 h12"><div class="t m0 x21 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xa ybe w10 h12"><div class="t m0 x23 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">1 443 652 </div></div><div class="c xc ybe w11 h12"><div class="t m0 x19 h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">1 236 406<span class="fc2"> </span></div></div><div class="c x1 ybf w12 h13"><div class="t m0 x8 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">PASYWA<span class="ff1 fc1"> </span></div></div><div class="c x20 ybf w13 h13"><div class="t m0 x21 he y83 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa ybf w10 h13"><div class="t m0 x22 he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc ybf w11 h13"><div class="t m0 x10 he y83 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 yc0 w12 h12"><div class="t m0 x8 h2 y88 ff8 fs0 fc2 sc0 ls0 ws0">Kapitał własny<span class="ff1 fc1"> </span></div></div><div class="c x20 yc0 w13 h12"><div class="t m0 x21 he y88 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa yc0 w10 h12"><div class="t m0 x14 h2 y88 ff2 fs0 fc2 sc0 ls0 ws0">604 841<span class="ff1"> </span></div></div><div class="c xc yc0 w11 h12"><div class="t m0 x1a h2 y88 ff2 fs0 fc1 sc0 ls0 ws0">560 536<span class="ff1"> </span></div></div><div class="c x1 yc1 w12 h12"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Kapitał podstawowy<span class="ff1"> </span></div></div><div class="c x20 yc1 w13 h12"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c xa yc1 w10 h12"><div class="t m0 x24 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c xc yc1 w11 h12"><div class="t m0 x1b he yc2 ff1 fs0 fc1 sc0 ls0 ws0">2 040 </div></div><div class="c x1 yc3 w12 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Zyski zatrzymane / Niepokryte straty </div></div><div class="c x20 yc3 w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c xa yc3 w10 h13"><div class="t m0 x14 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">360 993 </div></div><div class="c xc yc3 w11 h13"><div class="t m0 x1a he yc2 ff1 fs0 fc1 sc0 ls0 ws0">341 370 </div></div><div class="c x1 yc4 w12 h12"><div class="t m0 x8 he y88 ff1 fs0 fc1 sc0 ls0 ws0">Wynik finansowy roku obrotowego </div></div><div class="c x20 yc4 w13 h12"><div class="t m0 xd he y88 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xa yc4 w10 h12"><div class="t m0 x14 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c xc yc4 w11 h12"><div class="t m0 x1a he yc2 ff1 fs0 fc1 sc0 ls0 ws0">217 126 </div></div><div class="c x1 yc5 w12 h12"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Zobowiązania długoterminowe<span class="ff2"> </span></div></div><div class="c x20 yc5 w13 h12"><div class="t m0 x21 he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa yc5 w10 h12"><div class="t m0 x14 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">691 726<span class="ff1"> </span></div></div><div class="c xc yc5 w11 h12"><div class="t m0 x1a h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">573 982<span class="ff1"> </span></div></div><div class="c x1 yc6 w12 h13"><div class="t m0 x8 h2 y83 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów, pożyczek i obligacji<span class="ff2 fc2"> </span></div></div><div class="c x20 yc6 w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c xa yc6 w10 h13"><div class="t m0 x14 h2 y83 ff1 fs0 fc2 sc0 ls0 ws0">673 246<span class="ff2"> </span></div></div><div class="c xc yc6 w11 h13"><div class="t m0 x1a h2 y83 ff1 fs0 fc1 sc0 ls0 ws0">555 088<span class="ff2"> </span></div></div><div class="c x1 yc7 w12 h14"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe zobowiązania<span class="ff1"> finansowe </span></div></div><div class="c x20 yc7 w13 h14"><div class="t m0 x11 he y88 ff1 fs0 fc1 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c xa yc7 w10 h14"><div class="t m0 x24 he y88 ff1 fs0 fc2 sc0 ls0 ws0">4 009 </div></div><div class="c xc yc7 w11 h14"><div class="t m0 x1d he y88 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 yc8 w12 h12"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1"> </span></div></div><div class="c x20 yc8 w13 h12"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">27 </div></div><div class="c xa yc8 w10 h12"><div class="t m0 x26 he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc yc8 w11 h12"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">2 952 </div></div><div class="c x1 yc9 w12 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe zobowiązania długoterminowe<span class="ff1"> </span></div></div><div class="c x20 yc9 w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">29 </div></div><div class="c xa yc9 w10 h13"><div class="t m0 x26 he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc yc9 w11 h13"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">4 609 </div></div><div class="c x1 yca w12 h1a"><div class="t m0 x8 he ycb ff1 fs0 fc1 sc0 ls0 ws0">Rezerwa na pokrycie strat w jednostkach wycenianych </div><div class="t m0 x8 he ycc ff3 fs0 fc1 sc0 ls0 ws0">metodą praw własności<span class="ff1"> </span></div></div><div class="c x20 yca w13 h1a"><div class="t m0 x11 he y7d ff1 fs0 fc1 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c xa yca w10 h1a"><div class="t m0 x24 he y7d ff1 fs0 fc2 sc0 ls0 ws0">3 103 </div></div><div class="c xc yca w11 h1a"><div class="t m0 x1d he y7d ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 ycd w12 h12"><div class="t m0 x8 he yce ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu leasingu<span class="ff1"> </span></div></div><div class="c x20 ycd w13 h12"><div class="t m0 xb he yce ff1 fs0 fc1 sc0 ls0 ws0">17.1 </div></div><div class="c xa ycd w10 h12"><div class="t m0 x17 he yce ff1 fs0 fc2 sc0 ls0 ws0">11 3<span class="ls3">68</span> </div></div><div class="c xc ycd w11 h12"><div class="t m0 x13 he yce ff1 fs0 fc1 sc0 ls3 ws0">11 333<span class="_ _c"></span><span class="ls0"> </span></div></div></div></div>
<div id="pf7" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc7 w0 h0"><img 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8UpQTwAwAX+zQNOCU3+zQMAKfybB5wSxAMAAHALfmwJAAAosTwAkOJt/WdP7u8/0uJ/eHAHLA8AAECJ5QGAFJYHnBKaLA8AAECJ5QGAFJYHnBKaLA8AAECJ5QGAFJYHnBKaLA8AAECJ5QGAFJYHnBKaLA8AAECJ5QGAFJYHnBKaLA8ApJimxTB4LU4J81keAEix3o1ei1NCh+UBgBSWB5wSmiwPAKSwPOCU0GR5ACCF5QGnhCbLAwApLA84JTRZHgBIcTxND8vBa3FKmM3yAECKzf7gtTgldFgeAEhhecApocnyAEAKywNOCU2WBwBSWB5wSmiyPACQwvKAU4J4+IdpWqy24/nr8TR983W1HReLxcWvL7/J7G91lW/iPd7jPd7jPdf9Vi+/zyv9Wa74rb7jRW553IT3uIX33BM/tgRAitV2fH569FqcEsQDAADwuvybBwBSvK2fH7i/n3bwPzy4A5YHAACgxPIAQArLA04JTZYHAACgxPIAQArLA04JTZYHAACgxPIAQArLA04JTZYHAACgxPIAQArLA04JTZYHAFJM02IYvBanhPksDwCkWO9Gr8UpocPyAEAKywNOCU2WBwBSWB5wSmiyPACQwvKAU0KT5QGAFJYHnBKaLA8ApDiepofl4LU4JcxmeQAgxWZ/8FqcEjosDwCksDzglNBkeQAgheUBp4QmywMAKSwPOCU0WR4ASGF5wClBPAAAALfgx5YAAIASywMAKVbb0WtxSuiwPAAAACWWBwBSWB5wSmiyPAAAACWWBwBSWB5wSmiyPAAAACWWBwBSWB5wSmiyPAAAACWWBwBSWB5wSmiyPACQYpoWw+C1OCXMZ3kAIMV6N3otTgkdlgcAUlgecEposjwAkMLygFNCk+UBgBSWB5wSmiwPAKSwPOCU0GR5ACDF8TQ9LAevxSlhNssDACk2+4PX4pTQYXkAIIXlAaeEJssDACksDzglNFkeAEhhecApocnyAEAKywNOCeIBAAC4BT+2BAAAlFgeAEix2o5ei1NCh+UBAAAosTwAkMLygFOCePiHaVqstuP56/E0ffP1/H/di19ffpPZ3+oq38R7vMd7vMd7rvutXn6fV/qzXPFbfceL3PK4Ce9xC++5J35sCYCgD4Cfnx69FqcE8QAAALwu/+YBgBT+zQNOCU2WBwAAoMTyAEAKywNOCU2WBwAAoMTyAEAKywNOCU2WBwBSTNNiGLwWp4T5LA8ApFjvRq/FKaHD8gBACssDTglNlgcAUlgecEposjwAkMLygFNCk+UBgBSWB5wSmiwPAKQ4nqaH5eC1OCXMZnkAIMVmf/BanBI6LA8ApLA84JTQZHkAIIXlAaeEJssDACksDzglNFkeAEhhecApocnyAEAKywNOCU2WBwBSWB5wShAPAADALfixJQAAoMTyAECK1Xb0WpwSOiwPAABAieUBgBSWB5wSmiwPAABAieUBgBSWB5wSmiwPAABAieUBgBSWB5wSmiwPAABAieUBgBSWB5wSmiwPAABAybs7+/N8+PjZUQH4Uz/99O733//utTglN/b1y6e7+bNYHgBIsdqOz0+PXotTgngAgAuOp+lhOXgtTgmz+QfTAKTY7A9ei1NCh+UBgBSWB5wSmiwPAKSwPOCUIB4AAIBb8GNLAABAieUBgBR+wzROCU2WBwAAoMTyAEAKywNOCU2WBwAAoMTyAEAKywNOCU2WBwAAoMTyAEAKywNOCU2WBwAAoMTyAEAKywNOCU2WBwBSTNNiGLwWp4T5LA8ApFjvRq/FKaHD8gBACssDTglNlgcAUlgecEposjwAkMLygFNCk+UBgBSWB5wSmiwPAKQ4nqaH5eC1OCXMZnkAIMVmf/BanBI6LA8ApLA84JTQZHkAIIXlAaeEJssDACksDzglNFkeAEhhecApQTwAAAC34MeWAACAEssDAClW29FrcUrosDwAAAAllgcAUlgecEpourfl4cPHz44KwJ/66ad3v//+d6/FKbmxr18+3c2f5d2d3ea//vW9/4EC8Kf+55/++S9/+6vX4pQwmx9bAiDF+19+9lqcEsQDAFzml8ThlCAeAKDE8oBTgngAgBLLA04J4gEASiwPOCWIBwAosTzglCAeAAAA8QAA1/P89Oi1OCWIBwC4bLUdvRanBPEAAJdZHnBKEA8AUGJ5wClBPABAieUBpwTxAAAllgecEsQDAJRYHnBKEA8AUGJ5wClBPABAieUBpwTxAAAllgecEsQDAJT89uuj1+KUIB4A4LL1bvRanBLEAwBcZnnAKUE8AECJ5QGnBPEAACWWB5wSxAMAlFgecEoQDwBQ8v6Xn70WpwTxAACXbfYHr8UpQTwAwGWWB5wSxAMAlFgecEoQDwBQYnnAKUE8AECJ5QGnBPEAAACIBwC4nuenR6/FKUE8AMBlq+3otTgliAcAuMzygFNC0zBN0338ST58/OycAAD8aL5++SQeAACALH5sCQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADx4K8AAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB48FcAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAHNBrFcAAAfOSURBVMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwD8bzv3zyJXFcdx+Hw3CQkY00QEC9vY2ItYCL4KX4UvyfdgbWVpYSEIASGNYBGQ4B9Q0KxrJUp2zj2/372zm+Z5mk1md2bunHPPuffTDADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxIMhAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAXqe7Y4zLy7+fPnv+xZffjpGR/36X//9M8QXzys8xefLkoVNvk5Tf/+ShZv6Wi2fOD2ny6GpUiqOUxYFOR6k8SZnOSemDpXTUKQ1HNsd0a+yzPKTSZMyfncqZm8p/Uj24VyY6zYnOmZbDbEI7J34yGudYcUpOvUGKs5yNrSjltTyZ6Oyf6IzCFrPeXDJ50T3LYTIc9UV2aiTSP1/TPzWy+eqnn5LuShiLa1JtK03psrI6+PZV7frBp/R5t8/C/gLIdIpGafhqiymVQUpnkiqzkF3LYXWuLDfaxumR6SLZsRzGagwru2HqH2syhoWtLmmeUdcPvnKKZ/TOqPWWUlqVqS2HQ6vy8cN7bz+6l4y8fHn56Wefv/jl9+vjtIqHnNqqC/GQyenUi4fF7W9aPZNuPKScFNm4Fk/jYbFsUrzPnF0YO/GQxcUm83/VOie1Cd0VD9m4zStsVDnbaZ/lLWGOxUNOD9UqHtKswTTCNWneqaeZXlvxcCOn/dZEL/bxjV834qFeg8lyQjO/LWzHQyqX2OVdewqXnWzHw6krWPrxkNXVqnLHmbG47i3jYXMMMx/D0RzDLK9j5THMfAy7tympNEzq8bBxx9kYw5Raej2VqS2HyhimlaPpx8OuqUzrMCrxsNxSClM5iYf2VKa/s23eQfR2ttlUpr+zjeWV72QHfvTeo4unz57/Ww4AAACn/fjiz4uvvv7eQAAAANt++u2vi48/eGIgAACAbe8+vn/x/pN3PvlQPwAAAFMPH9x56827ubq6GmP8/Osf33z3Q/GbYzal+feTp197LLuf3vgIjW/CyZGnn3uU0n6ptP6+9m1Lx2a5Mcf1L4PIsTVSGqXSNy5k3yDl2Mjm2Bjs/Pqs/p/n2AHmDKddjoxNjg1zji6c6dzv39/2nGk3sNvl6DCc6zD2DGduZL/pvEt2Luz03+x2drj03yz9qcrx9ZH+A+s95iwL95ZWZfpHfJ4juaVVmYOr8pwr/UZWZeblcPHG/TtjjH8AJaD/CHpWKicAAAAASUVORK5CYII=" class="bi x4 y10 w4 h1b" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>7<span class="fs0"> </span></span></div></div><div class="c x1 ycf we h1c"><div class="t m0 x8 he yd0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 ycf wf h1c"><div class="t m0 x8 he yd1 ff1 fs0 fc3 sc0 ls0 ws0">Nota<span class="fc1"> </span></div></div><div class="c xa ycf w10 h1c"><div class="t m0 x8 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xc ycf w11 h1c"><div class="t m0 xd hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 <span class="fs8"> </span></div></div><div class="c x1 yd2 w12 h12"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Zobowiązania krótkoterminowe<span class="ff2"> </span></div></div><div class="c x20 yd2 w13 h12"><div class="t m0 x21 he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa yd2 w10 h12"><div class="t m0 x14 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">147 085 </div></div><div class="c xc yd2 w11 h12"><div class="t m0 x1a h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">101 888 </div></div><div class="c x1 yd3 w12 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu dostaw i usług<span class="ff1"> </span></div></div><div class="c x20 yd3 w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">29 </div></div><div class="c xa yd3 w10 h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">5 013 </div></div><div class="c xc yd3 w11 h13"><div class="t m0 x13 he y83 ff1 fs0 fc1 sc0 ls0 ws0">17 098 </div></div><div class="c x1 yd4 w12 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów, pożyczek i obligacji<span class="ff1"> </span></div></div><div class="c x20 yd4 w13 h12"><div class="t m0 x11 he y88 ff1 fs0 fc1 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c xa yd4 w10 h12"><div class="t m0 x14 he y88 ff1 fs0 fc2 sc0 ls0 ws0">110 559 </div></div><div class="c xc yd4 w11 h12"><div class="t m0 x13 he y88 ff1 fs0 fc1 sc0 ls0 ws0">66 491 </div></div><div class="c x1 yd5 w12 h12"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe zobowiązania finansowe<span class="ff1"> </span></div></div><div class="c x20 yd5 w13 h12"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c xa yd5 w10 h12"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">2 601 </div></div><div class="c xc yd5 w11 h12"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">1 467 </div></div><div class="c x1 yd6 w12 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne <span class="ff3">krótkoterminowe</span> </div></div><div class="c x20 yd6 w13 h13"><div class="t m0 x11 he y83 ff1 fs0 fc1 sc0 ls0 ws0">27 </div></div><div class="c xa yd6 w10 h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c xc yd6 w11 h13"><div class="t m0 x1b he y83 ff1 fs0 fc1 sc0 ls0 ws0">4 096 </div></div><div class="c x1 yd7 w12 h12"><div class="t m0 x8 h2 y88 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu leasingu<span class="ff2 fc2"> </span></div></div><div class="c x20 yd7 w13 h12"><div class="t m0 xb he y88 ff1 fs0 fc1 sc0 ls0 ws0">17.1 </div></div><div class="c xa yd7 w10 h12"><div class="t m0 x24 h2 y88 ff1 fs0 fc2 sc0 ls0 ws0">2 923<span class="ff2"> </span></div></div><div class="c xc yd7 w11 h12"><div class="t m0 x1b h2 y88 ff1 fs0 fc1 sc0 ls0 ws0">2 466<span class="ff2"> </span></div></div><div class="c x1 yd8 w12 h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania z<span class="ff1"> </span>tytułu podatku dochodowego<span class="ff1"> </span></div></div><div class="c x20 yd8 w13 h10"><div class="t m0 x21 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa yd8 w10 h10"><div class="t m0 x17 he y7c ff1 fs0 fc1 sc0 ls0 ws0">18 478 </div></div><div class="c xc yd8 w11 h10"><div class="t m0 x1d he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 yd9 w12 h1d"><div class="t m0 x8 he yda ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania niefinansowe<span class="ff1"> </span></div></div><div class="c x20 yd9 w13 h1d"><div class="t m0 x11 he yda ff1 fs0 fc2 sc0 ls0 ws0">29 </div></div><div class="c xa yd9 w10 h1d"><div class="t m0 x24 he yda ff1 fs0 fc2 sc0 ls0 ws0">1 340 </div></div><div class="c xc yd9 w11 h1d"><div class="t m0 x1b he yda ff1 fs0 fc2 sc0 ls0 ws0">2 809 </div></div><div class="c x1 ydb w12 h1e"><div class="t m0 x8 he ydc ff1 fs0 fc2 sc0 ls0 ws0">Rezerwy </div></div><div class="c x20 ydb w13 h1e"><div class="t m0 x11 he ydc ff1 fs0 fc2 sc0 ls0 ws0">28 </div></div><div class="c xa ydb w10 h1e"><div class="t m0 x24 he ydc ff1 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c xc ydb w11 h1e"><div class="t m0 x1b he ydc ff1 fs0 fc2 sc0 ls0 ws0">4 438 </div></div><div class="c x1 ydd w12 h1f"><div class="t m0 x8 he yde ff1 fs0 fc2 sc0 ls0 ws0">Rezerwa na pokrycie strat w jednostkach wycenianych </div><div class="t m0 x8 he ydc ff3 fs0 fc2 sc0 ls0 ws0">metodą praw własności<span class="ff1"> </span></div></div><div class="c x20 ydd w13 h1f"><div class="t m0 x11 he ydf ff1 fs0 fc2 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c xa ydd w10 h1f"><div class="t m0 x26 he ydf ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc ydd w11 h1f"><div class="t m0 x1b he ydf ff1 fs0 fc2 sc0 ls0 ws0">2 856 </div></div><div class="c x1 ye0 w12 h20"><div class="t m0 x8 he y7e ff3 fs0 fc2 sc0 ls0 ws0">Rozliczenia międzyokresowe<span class="ff1"> </span></div></div><div class="c x20 ye0 w13 h20"><div class="t m0 x11 he y7e ff1 fs0 fc2 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c xa ye0 w10 h20"><div class="t m0 x25 he y7e ff1 fs0 fc2 sc0 ls3 ws0">144<span class="ls0"> </span></div></div><div class="c xc ye0 w11 h20"><div class="t m0 x16 he y7e ff1 fs0 fc2 sc0 ls3 ws0">167<span class="ls0"> </span></div></div><div class="c x1 ye1 w12 h12"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Zobowiązania ogółem<span class="ff1"> </span></div></div><div class="c x20 ye1 w13 h12"><div class="t m0 x21 he y84 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xa ye1 w10 h12"><div class="t m0 x14 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">838 811<span class="ff1"> </span></div></div><div class="c xc ye1 w11 h12"><div class="t m0 x1a h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">675 870<span class="ff1"> </span></div></div><div class="c x1 ye2 w12 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> <span class="ff8">KAPITAŁ WŁASNY I ZOBOWIĄZANIA <span class="ff1"> </span></span></div></div><div class="c x20 ye2 w13 h10"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xa ye2 w10 h10"><div class="t m0 x23 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 443 652 </div></div><div class="c xc ye2 w11 h10"><div class="t m0 x19 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 236 406<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h6 ye3 ff1 fs4 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 ha ye4 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf8" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc8 w0 h0"><img 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" class="bi x4 y10 w4 hb" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>8<span class="fs0"> </span></span></div><div class="t m0 x1 h7 y75 ff1 fs5 fc5 sc0 ls0 ws0">Sprawozdanie z <span class="ff3">przepływów pieniężnych</span> </div><div class="t m0 x1 hc y76 ff1 fs6 fc1 sc0 ls0 ws0">za rok <span class="ff3">zakońc<span class="_ _c"></span>zony dnia 31 grudn<span class="_ _c"></span>ia 202<span class="ff1">4 roku </span></span></div></div><div class="c x1 ye5 w14 h21"><div class="t m0 x8 he ye6 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x27 ye5 w15 h21"><div class="t m0 x8 he ye7 ff1 fs0 fc3 sc0 ls0 ws0">Nota </div></div><div class="c x28 ye5 w16 h21"><div class="t m0 x29 hf ye8 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff7"> </span></div><div class="t m0 x29 hf ye9 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x2a ye5 w17 h21"><div class="t m0 x29 hf ye8 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff7"> </span></div><div class="t m0 x29 hf ye9 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 yea w18 h22"><div class="t m0 x8 h2 yeb ff8 fs0 fc2 sc0 ls0 ws0">Przepływy środków pieniężnych<span class="ff2"> z </span>działalności </div><div class="t m0 x8 h2 yda ff2 fs0 fc2 sc0 ls0 ws0">operacyjnej </div></div><div class="c x27 yea w19 h22"><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x28 yea w16 h22"><div class="t m0 x2b he yec ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x2a yea w17 h22"><div class="t m0 x2b he yec ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 yed w18 h13"><div class="t m0 x8 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">Zysk / (strata) brutto </div></div><div class="c x27 yed w19 h13"><div class="t m0 x8 h2 y1 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 yed w16 h13"><div class="t m0 x18 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">242 442 </div></div><div class="c x2a yed w17 h13"><div class="t m0 x18 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">209 403 </div></div><div class="c x1 yee w18 h12"><div class="t m0 x8 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">Korekty o pozycje: </div></div><div class="c x27 yee w19 h12"><div class="t m0 x8 h2 y1 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 yee w16 h12"><div class="t m0 x17 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">(245 746) </div></div><div class="c x2a yee w17 h12"><div class="t m0 x17 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">(219 756) </div></div><div class="c x1 yef w18 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja<span class="fc2"> </span></div></div><div class="c x27 yef w19 h13"><div class="t m0 xb he y83 ff1 fs0 fc1 sc0 ls0 ws0">12.6 </div></div><div class="c x28 yef w16 h13"><div class="t m0 x2c he y83 ff1 fs0 fc2 sc0 ls0 ws0">3 158 </div></div><div class="c x2a yef w1a h13"><div class="t m0 x2c he y83 ff1 fs0 fc2 sc0 ls0 ws0">2 919 </div></div><div class="c x1 yf0 w18 h23"><div class="t m0 x8 he yf1 ff3 fs0 fc1 sc0 ls0 ws0">(Zwiększenie) / zmniejszenie stanu należności<span class="ff1"> </span></div></div><div class="c x27 yf0 w19 h23"><div class="t m0 x11 he yf1 ff1 fs0 fc1 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x28 yf0 w16 h23"><div class="t m0 x24 he yf1 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">10</span> 211) </div></div><div class="c x2a yf0 w1a h23"><div class="t m0 x24 he yf1 ff1 fs0 fc1 sc0 ls0 ws0">(29 090) </div></div><div class="c x1 yf2 w18 h12"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">(Zwiększenie) / zmniejszenie stanu zapasów<span class="ff1 fc2"> </span></div></div><div class="c x27 yf2 w19 h12"><div class="t m0 x21 he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 yf2 w16 h12"><div class="t m0 x2d he y83 ff1 fs0 fc2 sc0 ls0 ws0">6 </div></div><div class="c x2a yf2 w1a h12"><div class="t m0 x22 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(7) </div></div><div class="c x1 yf3 w18 h24"><div class="t m0 x8 he yf4 ff3 fs0 fc1 sc0 ls0 ws0">(Zwiększenie) / zmniejszenie stanu pozostałych </div><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">aktywów<span class="ff1 fc2"> </span></div></div><div class="c x27 yf3 w19 h24"><div class="t m0 x21 he yf5 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 yf3 w16 h24"><div class="t m0 x26 he yf6 ff1 fs0 fc2 sc0 ls3 ws0">273<span class="ls0"> </span></div></div><div class="c x2a yf3 w1a h24"><div class="t m0 x2e he yf6 ff1 fs0 fc2 sc0 ls0 ws0">(835) </div></div><div class="c x1 yf7 w18 h25"><div class="t m0 x8 he yf8 ff3 fs0 fc1 sc0 ls0 ws0">Zwiększenie / (zmniejszenie) stanu zobowiązań </div><div class="t m0 x8 he yf9 ff1 fs0 fc1 sc0 ls0 ws0">z <span class="ff3">wyjątkiem </span>obligacji, <span class="ff3">kredytów i pożyczek oraz innych </span></div><div class="t m0 x8 he yfa ff3 fs0 fc1 sc0 ls0 ws0">zobowiązań finansowych<span class="ff1 fc2"> </span></div></div><div class="c x27 yf7 w19 h25"><div class="t m0 x11 he yc2 ff1 fs0 fc1 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x28 yf7 w16 h25"><div class="t m0 x24 he yf9 ff1 fs0 fc2 sc0 ls0 ws0">(11 905) </div></div><div class="c x2a yf7 w1a h25"><div class="t m0 x2c he yf9 ff1 fs0 fc2 sc0 ls0 ws0">9 528 </div></div><div class="c x1 yfb w18 h13"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Koszty premii motywacyjnej </div></div><div class="c x27 yfb w19 h13"><div class="t m0 x21 he y83 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 yfb w16 h13"><div class="t m0 x2c he y83 ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x2a yfb w1a h13"><div class="t m0 x2c he y83 ff1 fs0 fc2 sc0 ls0 ws0">1 900 </div></div><div class="c x1 yfc w18 h12"><div class="t m0 x8 he y88 ff1 fs0 fc1 sc0 ls0 ws0">Przychody finansowe<span class="fc2"> </span></div></div><div class="c x27 yfc w19 h12"><div class="t m0 xb he y88 ff1 fs0 fc1 sc0 ls0 ws0">12.3 </div></div><div class="c x28 yfc w16 h12"><div class="t m0 x24 he y88 ff1 fs0 fc2 sc0 ls0 ws0">(14 212) </div></div><div class="c x2a yfc w1a h12"><div class="t m0 x1e he y88 ff1 fs0 fc2 sc0 ls0 ws0">(3 227) </div></div><div class="c x1 yfd w18 h12"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Koszty finansowe<span class="fc2"> </span></div></div><div class="c x27 yfd w19 h12"><div class="t m0 xb he y83 ff1 fs0 fc1 sc0 ls0 ws0">12.4 </div></div><div class="c x28 yfd w16 h12"><div class="t m0 x25 he y83 ff1 fs0 fc2 sc0 ls3 ws0">78 917<span class="_ _c"></span><span class="ls0"> </span></div></div><div class="c x2a yfd w1a h12"><div class="t m0 x25 he y83 ff1 fs0 fc2 sc0 ls0 ws0">70 356 </div></div><div class="c x1 yfe w18 h26"><div class="t m0 x8 he yff ff3 fs0 fc1 sc0 ls0 ws0">Udział w<span class="ff1"> </span>zyskach jednostek wycenianych metodą </div><div class="t m0 x8 he y100 ff3 fs0 fc1 sc0 ls0 ws0">praw własności<span class="ff1 fc2"> </span></div></div><div class="c x27 yfe w19 h26"><div class="t m0 x11 he yc2 ff1 fs0 fc1 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x28 yfe w16 h26"><div class="t m0 x12 he y101 ff1 fs0 fc2 sc0 ls0 ws0">(294 984) </div></div><div class="c x2a yfe w1a h26"><div class="t m0 x12 he y101 ff1 fs0 fc1 sc0 ls0 ws0">(261 829)<span class="fc2"> </span></div></div><div class="c x1 y102 w18 h27"><div class="t m0 x8 he y103 ff1 fs0 fc1 sc0 ls0 ws0">Strata z <span class="ff3">tytułu utraty wartości należności z</span> <span class="ff3">tytułu </span></div><div class="t m0 x8 he y104 ff3 fs0 fc1 sc0 ls0 ws0">dostaw i usług oraz pozostałych należności<span class="ff1"> </span></div></div><div class="c x27 y102 w19 h27"><div class="t m0 x21 he yc2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y102 w16 h27"><div class="t m0 x26 he y105 ff1 fs0 fc2 sc0 ls0 ws0">146 </div></div><div class="c x2a y102 w1a h27"><div class="t m0 x2f he y105 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">25</span>)<span class="fc1"> </span></div></div><div class="c x1 y106 w18 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu rozliczeń międzyokresowych<span class="ff1"> </span></div></div><div class="c x27 y106 w19 h12"><div class="t m0 x21 he yc2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y106 w16 h12"><div class="t m0 x2f he y88 ff1 fs0 fc2 sc0 ls0 ws0">(23) </div></div><div class="c x2a y106 w1a h12"><div class="t m0 x26 he y88 ff1 fs0 fc2 sc0 ls3 ws0">146<span class="fc1 ls0"> </span></div></div><div class="c x1 y107 w18 h12"><div class="t m0 x8 he y83 ff1 fs0 fc1 sc0 ls0 ws0">Zmiana stanu rezerw<span class="fc2"> </span></div></div><div class="c x27 y107 w19 h12"><div class="t m0 x21 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y107 w16 h12"><div class="t m0 x26 he y83 ff1 fs0 fc2 sc0 ls3 ws0">285<span class="ls0"> </span></div></div><div class="c x2a y107 w1a h12"><div class="t m0 x2e he y83 ff1 fs0 fc2 sc0 ls0 ws0">(312) </div></div><div class="c x1 y108 w18 h13"><div class="t m0 x8 he y83 ff3 fs0 fc1 sc0 ls0 ws0">Podatek dochodowy zapłacony<span class="ff1 fc2"> </span></div></div><div class="c x27 y108 w19 h13"><div class="t m0 x21 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y108 w16 h13"><div class="t m0 x2f he y83 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">73</span>) </div></div><div class="c x2a y108 w1a h13"><div class="t m0 x1e he y83 ff1 fs0 fc2 sc0 ls0 ws0">(9 276) </div></div><div class="c x1 y109 w18 h12"><div class="t m0 x8 he y88 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe<span class="ff1 fc2"> </span></div></div><div class="c x27 y109 w19 h12"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y109 w16 h12"><div class="t m0 x30 he y88 ff1 fs0 fc2 sc0 ls0 ws0">52 </div></div><div class="c x2a y109 w1a h12"><div class="t m0 x22 he y88 ff1 fs0 fc1 sc0 ls0 ws0">(4)<span class="fc2"> </span></div></div><div class="c x1 y10a w18 h28"><div class="t m0 x8 h2 y10b ff8 fs0 fc2 sc0 ls0 ws0">Środki pieniężne netto z<span class="ff2"> </span>działalności operacyjnej <span class="ff1"> </span></div></div><div class="c x27 y10a w19 h28"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y10a w16 h28"><div class="t m0 x31 h2 y10b ff2 fs0 fc2 sc0 ls0 ws0">(3 304) </div></div><div class="c x2a y10a w17 h28"><div class="t m0 x24 h2 y10b ff2 fs0 fc1 sc0 ls0 ws0">(10 353)<span class="ff1 fc2"> </span></div></div><div class="c x1 y10c w18 h12"><div class="t m0 x8 h2 y89 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x27 y10c w19 h12"><div class="t m0 x21 h2 y1 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y10c w16 h12"><div class="t m0 x32 h2 y88 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2a y10c w17 h12"><div class="t m0 x32 h2 y88 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y10d w18 h29"><div class="t m0 x8 h2 y10e ff8 fs0 fc2 sc0 ls0 ws0">Przepływy środków pieniężnych z<span class="ff2"> </span>działalności </div><div class="t m0 x8 h2 y10f ff2 fs0 fc2 sc0 ls0 ws0">inwestycyjnej<span class="ff1 fc1"> </span></div></div><div class="c x27 y10d w19 h29"><div class="t m0 x21 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y10d w16 h29"><div class="t m0 x32 he y110 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2a y10d w17 h29"><div class="t m0 x32 he y110 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y111 w18 h2a"><div class="t m0 x8 he y112 ff3 fs0 fc2 sc0 ls0 ws0">Sprzedaż rzeczowych aktywów trwałych i<span class="ff1"> </span>aktywów </div><div class="t m0 x8 h2 y113 ff1 fs0 fc2 sc0 ls0 ws0">niematerialnych<span class="ff2"> </span></div></div><div class="c x27 y111 w19 h2a"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y111 w16 h2a"><div class="t m0 x26 he y114 ff1 fs0 fc2 sc0 ls3 ws0">265<span class="ls0"> </span></div></div><div class="c x2a y111 w1a h2a"><div class="t m0 x26 he y114 ff1 fs0 fc2 sc0 ls3 ws0">250<span class="ls0"> </span></div></div><div class="c x1 y115 w18 h2b"><div class="t m0 x8 he y116 ff3 fs0 fc2 sc0 ls0 ws0">Nabycie rzeczowych aktywów trwałych i<span class="ff1"> </span>aktywów </div><div class="t m0 x8 he y83 ff1 fs0 fc2 sc0 ls0 ws0">niematerialnych </div></div><div class="c x27 y115 w19 h2b"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y115 w16 h2b"><div class="t m0 x2e he y117 ff1 fs0 fc2 sc0 ls0 ws0">(426) </div></div><div class="c x2a y115 w1a h2b"><div class="t m0 x2e he y117 ff1 fs0 fc2 sc0 ls0 ws0">(762) </div></div><div class="c x1 y118 w18 h13"><div class="t m0 x8 he y83 ff3 fs0 fc2 sc0 ls0 ws0">Nabycie udziałów<span class="ff1"> </span></div></div><div class="c x27 y118 w19 h13"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y118 w16 h13"><div class="t m0 x2e he y83 ff1 fs0 fc2 sc0 ls0 ws0">(600) </div></div><div class="c x2a y118 w1a h13"><div class="t m0 x31 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(4 400) </div></div><div class="c x1 y119 w18 h12"><div class="t m0 x8 he y83 ff3 fs0 fc2 sc0 ls0 ws0">Sprzedaż udziałów<span class="ff1"> </span></div></div><div class="c x27 y119 w19 h12"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y119 w16 h12"><div class="t m0 x2b he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x2a y119 w1a h12"><div class="t m0 x2c he y83 ff1 fs0 fc2 sc0 ls0 ws0">3 789 </div></div><div class="c x1 y11a w18 h13"><div class="t m0 x8 he y83 ff1 fs0 fc2 sc0 ls0 ws0">Dywidendy otrzymane </div></div><div class="c x27 y11a w19 h13"><div class="t m0 x21 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y11a w16 h13"><div class="t m0 x18 he y83 ff1 fs0 fc2 sc0 ls0 ws0">176 366 </div></div><div class="c x2a y11a w1a h13"><div class="t m0 x25 he y83 ff1 fs0 fc2 sc0 ls0 ws0">81 575 </div></div></div></div>
<div id="pf9" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc9 w0 h0"><img 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RvGKsqUBwAAYIjyAECI8oANYxVlygMAIcuymiavxYaxiijlAYCQq5vZa7FhrCJLeQAgRHnAhrGKMuUBgBDlARvGKsqUBwBClAdsGKsoUx4ACFEesGGsokx5ACBku1vOzyavxYaxiiblAYCQ69s7r8WGsYos5QGAEOUBG8YqypQHAEKUB2wYqyhTHgAIUR6wYayiTHkAIER5wIaxCscDAABw8vzYEgAAMER5ACBkvZm9FhvGKrKUBwAAYIjyAECI8oANYxVlygMAADBEeQAgRHnAhrGKMuUBAAAYojwAEKI8YMNYRZnyAAAADFEeAAhRHrBhrKJMeQAgZFlW0+S12DBWEaU8ABBydTN7LTaMVWQpDwCEKA/YMFZRpjwAEKI8YMNYRZnyAECI8oANYxVlygMAIcoDNoxVlCkPAIRsd8v52eS12DBW0aQ8ABByfXvntdgwVpGlPAAQojxgw1hFmfIAQIjygA1jFWXKAwAhygM2jFWUKQ8AhCgP2DBW4XgAAABOnh9bAgAAhigPAISsN7PXYsNYRZbyAAAADFEeAAhRHrBhrKJMeQAAAIYoDwCEKA/YMFZRpjwAAABDlAcAQpQHbBirKFMeAACAIcoDACHKAzaMVZQpDwAAwBDlAYAQ5QEbxirKlAcAQpZlNU1eiw1jFVHKAwAhVzez12LDWEWW8gBAiPKADWMVZcoDACHKAzaMVZQpDwCEKA/YMFZRpjwAEKI8YMNYRZnyAEDIdrecn01eiw1jFU3KAwAh17d3XosNYxVZygMAIcoDNoxVlCkPAIQoD9gwVlGmPAAQojxgw1hFmfIAQIjygA1jFY4HAADg5PmxJQAAYIjyAEDIejN7LTaMVWQpDwAAwBDlAYAQ5QEbxiocD+/JsqzWm/n+43a37H28/7a99eObn+SdP9WDfBLv8R7v8Z4P8D1v/rf+pn/dA36q+3+y85V8nyPxnr/+JL4X3rP38dHwY0sAAMCHVx4AOHV+bAkbxirKlAcAAGCI8gBAiPKADWMVZcoDAAAwRHkAIER5wIaxijLlAQAAGKI8ABCiPGDDWEWZ8gAAAAxRHgAIUR6wYayiTHkAAACGKA8AhCgP2DBWUaY8ABCyLKtp8lpsGKuIUh4ACLm6mb0WG8YqspQHAEKUB2wYqyhTHgAIUR6wYayiTHkAIER5wIaxijLlAYAQ5QEbxirKlAcAQra75fxs8lpsGKtoUh4ACLm+vfNabBiryFIeAAhRHrBhrKJMeQAgRHnAhrGKMuUBgBDlARvGKsqUBwBClAdsGKtwPAAAACfPjy0BAABDlAcAQtab2WuxYawiS3kAAACGKA8AhCgP2DBWUaY8AAAAQ5QHAEKUB2wYqyhTHgAAgCGPqjwsy2q9me8/bnfL3sf7m++tH9/8JO/8qR7kk3iP93iP93yY7/m7/3UP+/L39k15/38073m399z/x/fCe/ZWoTwAwMNbb+bLi6deiw1jFY4HAADghPkL0wCE+AvT2DBWUaY8AAAAQ5QHAEKUB2wYqyhTHgAAgCHKAwAhygM2jFWUKQ8AAMAQ5QGAEOUBG8YqypQHAEKWZTVNXosNYxVRygMAIVc3s9diw1hFlvIAQIjygA1jFWXKAwAhygM2jFWUKQ8AhCgP2DBWUaY8ABCiPGDDWEWZ8gBAyHa3nJ9NXosNYxVNygMAIde3d16LDWMVWcoDACHKAzaMVZQpDwCEKA/YMFZRpjwAEKI8YMNYRZnyAECI8oANYxVlygMAIcoDNoxVlCkPAIQoD9gwVuF4AAAATp4fWwIAAIYoDwCErDez12LDWEWW8gAAAAxRHgAIUR6wYayiTHkAAACGKA8AhCgP2DBWUaY8AAAAQ5QHAEKUB2wYqyhTHgAAgCHKAwAhygM2jFU4Ht6TZVmtN/P9x+1u2ft4/21768c3P8k7f6oH+STe4z3e4z0f4Hve/G/9Tf+6B/xU9/9k5yv5PkfiPX/9SXwvvGfv46Phx5YAAIAPrzwAcOr82BI2jFWUKQ8AAMAQ5QGAEOUBG8YqypQHAABgiPIAQIjygA1jFWXKAwAAMER5ACBEecCGsYoy5QEAABiiPAAQojxgw1hFmfIAQMiyrKbJa7FhrCJKeQAg5Opm9lpsGKvIUh4ACFEesGGsokx5ACBEecCGsYoy5QGAEOUBG8YqypQHAEKUB2wYqyhTHgAI2e6W87PJa7FhrKJJeQAg5Pr2zmuxYawiS3kAIER5wIaxijLlAYAQ5QEbxirKlAcAQpQHbBirKFMeAAhRHrBhrKJMeQAgRHnAhrGKMuUBgBDlARvGKhwPAADAyfNjSwAAwBDlAYCQ9Wb2WmwYq8hSHgAAgCHKAwAhygM2jFWUKQ8AAMAQ5QGAEOUBG8YqypQHAABgiPIAQIjygA1jFY6H92RZVuvNfP9xu1v2Pt5/29768c1P8s6f6kE+ifd4j/d4zwf4njf/W3/Tv+4BP9X9P9n5Sr7PkXjPX38S3wvv2fv4aPixJQBa//e5y4unXosNYxXKAwAAcMKUBwAAYIjyAECIvzCNDWMVZcoDAAAwRHkAIER5wIaxijLlAQAAGKI8ABCiPGDDWEWZ8gAAAAxRHgAIUR6wYayiTHkAAACGKA8AhCgP2DBWUaY8ABCyLKtp8lpsGKuIUh4ACLm6mb0WG8YqspQHAEKUB2wYqyhTHgAIUR6wYayiTHkAIER5wIaxijLlAYAQ5QEbxirKlAcAQra75fxs8lpsGKtoUh4ACLm+vfNabBiryFIeAAhRHrBhrKJMeQAgRHnAhrGKMuUBgBDlARvGKsqUBwBClAdsGKsoUx4ACFEesGGsokx5ACBEecCGsQrHAwAAcPL82BIAADBEeQAgZL2ZvRYbxiqylAcAAGCI8gBAiPKADWMVZcoDAAAw5FGVh2VZrTfz/cftbtn7eH/zvfXjm5/knT/Vg3wS7/Ee7/GeD/M9f/e/7mFf/t6+Ke//j+Y97/ae+//4XnjP3iqUBwB4eOvNfHnx1GuxYazC8QAAAJwwf2EagBB/YRobxirKlAcAAGCI8gBAiPKADWMVZcoDAAAwRHkAIER5wIaxijLlAQAAGKI8ABCiPGDDWEWZ8gBAyLKspslrsWGsIkp5ACDk6mb2WmwYq8hSHgAIUR6wYayiTHkAIER5wIaxijLlAYAQ5QEbxirKlAcAQpQHbBirKFMeAAjZ7pbzs8lrsWGsokl5ACDk+vbOa7FhrCJLeQAgRHnAhrGKMuUBgBDlARvGKsqUBwBClAdsGKsoUx4ACFEesGGsokx5ACBEecCGsYoy5QGAEOUBG8YqHA8AAMDJ82NLAADAEOUBgJD1ZvZabBiryFIeAACAIcoDACHKAzaMVZQpDwAAwBDlAYAQ5QEbxirKlAcAAGCI8gBAiPKADWMVZcoDAAAwRHkAIER5wIaxirInj+x78+z5SwMFOF0/fPfVCf2/5Kf1WqyC/6LLVy8exx/Ejy0BAABD/NgSACF+bAkbhjLlAQAAGKI8ABCiPGDDUKY8AAAAQ5QHAEKUB2wYypQHAABgiPIAQIjygA1DmfIAAAAMUR4ACFEesGEoUx4ACFmW1TR5LTYMUcoDACFXN7PXYsOQpTwAEKI8YMNQpjwAEKI8YMNQpjwAEKI8YMNQpjwAEKI8YMNQpjwAELLdLednk9diw9CkPAAQcn1757XYMGQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMDgeAACAk+fHlgAAgCHKAwAh683stdgwZCkPAADAEOUBgBDlARuGMuUBAAAYojwAEKI8YMNQpjwAAABDlAcAQpQHbBjKlAcAAGCI8gBAiPKADUOZ8gBAyLKspslrsWGIUh4ACLm6mb0WG4Ys5QGAEOUBG4Yy5QGAEOUBG4Yy5QGAEOUBG4Yy5QGAEOUBG4Yy5QGAkO1uOT+bvBYbhiblAYCQ69s7r8WGIUt5ACBEecCGoUx5ACBEecCGoUx5ACBEecCGoUx5ACBEecCGwfEAAACcPD+2BAAADFEeAAhZb2avxYYhS3kAAACGKA8AhCgP2DCUKQ8AAMAQ5QGAEOUBG4Yy5QEAABiiPAAQojxgw1D22MrDs+cvfVMBTtdHHz35889/ey02zGPy+tULxwMAPLz1Zr68eOq12DA4HgDgLba75fxs8lpsGJr8nQcAQq5v77wWGwbHAwAAcNr82BIAADBEeQAgxP9UKzYMZcoDAAAwRHkAIER5wIahTHkAAACGKA8AhCgP2DCUKQ8AAMAQ5QGAEOUBG4Yy5QEAABiiPAAQojxgw1CmPAAQsiyrafJabBiilAcAQq5uZq/FhiFLeQAgRHnAhqFMeQAgRHnAhqFMeQAgRHnAhqFMeQAgRHnAhqFMeQAgZLtbzs8mr8WGoUl5ACDk+vbOa7FhyFIeAAhRHrBhKFMeAAhRHrBhKFMeAAhRHrBhKFMeAAhRHrBhcDwAAAAnz48tAQAAQ5QHAELWm9lrsWHIUh4AAIAhygMAIcoDNgxlygMAADBEeQAgRHnAhsHxAAAAnDw/tgRAiN8wjQ1DmfIAQIjfMI0NQ5nyAECI8oANQ5nyAECI8oANg+MBAAA4eX5sCQAAGKI8ABDi9zxgw1CmPAAAAEOUBwBClAdsGMqUBwAAYIjyAECI8oANQ5nyAAAADFEeAAhRHrBhKFMeAACAIcoDACHKAzYMZcoDACHLspomr8WGIUp5ACDk6mb2WmwYspQHAEKUB2wYypQHAEKUB2wYypQHAEKUB2wYypQHAEKUB2wYypQHAEK2u+X8bPJabBialAcAQq5v77wWG4Ys5QGAEOUBG4Yy5QGAEOUBG4Yy5QGAEOUBG4Yy5QGAEOUBG4Yy5QGAEOUBG4Yy5QGAEOUBGwbHAwAAcPL82BIAADBEeQAgZL2ZvRYbhizlAQAAGKI8ABCiPGDDUKY8AAAAQ5QHAEKUB2wYypQHAABgiPIAQIjygA1DmfIAAAAMUR4ACFEesGEoUx4ACFmW1TR5LTYMUcoDACFXN7PXYsOQpTwAEKI8YMNQpjwAEKI8YMNQpjwAEKI8YMNQpjwAEKI8YMNQpjwAELLdLednk9diw9CkPAAQcn1757XYMGQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMDgeAACAk+fHlgAAgCHKAwAh683stdgwZCkPAADAEOUBgBDlARuGMuUBAAAYojwAEKI8YMNQpjwAAABDlAcAQpQHbBjKlAcAAGCI8gBAiPKADUOZ8gBAyLKspslrsWGIUh4ACLm6mb0WG4Ys5QGAEOUBG4ayJ4/sz/Ps+UvfVAAAOl6/evFo/izKAwAh6818efHUa7FhcDwAAAAnzF+YBiDE/1QrNgxlygMAIf7CNDYMZcoDACH+p1qxYShTHgAIUR6wYShTHgAIUR6wYShTHgAIUR6wYShTHgAIUR6wYShTHgAI2e6W87PJa7FhaFIeAAi5vr3zWmwYspQHAEKUB2wYypQHAEKUB2wYypQHAEKUB2wYypQHAEKUB2wYHA8AAMDJ82NLAADAEOUBgJD1ZvZabBiylAcAAGCI8gBAiPKADUOZ8gAAAAxRHgAIUR6wYShTHgAAgCHKAwAhygM2DGXKAwAAMER5ACBEecCGoUx5ACBkWVbT5LXYMEQpDwCEXN3MXosNQ5byAECI8oANQ5nyAECI8oANQ5nyAECI8oANQ5nyAECI8oANQ5nyAEDIdrecn01eiw1D05NH9ud59vylbyoAAB2vX714NH8W5QGAkPVmvrx46rXYMDgeAACAE+YvTAMQst7MXosNQ5byAAAADFEeAAhRHrBhKFMeAAjxS+KwYShTHgAI8UvisGEoUx4ACFEesGEoUx4ACFEesGEoUx4ACFEesGEoUx4ACFEesGEoUx4ACNnulvOzyWuxYWhSHgAIub6981psGLKUBwBClAdsGMqUBwBClAdsGMqUBwBClAdsGMqUBwBClAdsGBwPAADAyfNjSwAAwBDlAYCQ9Wb2WmwYspQHAFck62sAAA7kSURBVABgiPIAQIjygA1DmfIAAAAMUR4ACFEesGEoUx4AAIAhygMAIcoDNgxlygMAADBEeQAgRHnAhqFMeQAgZFlW0+S12DBEKQ8AhFzdzF6LDUOW8gBAiPKADUOZ8gBAiPKADUOZ8gBAiPKADUPZk0f253n2/KVvKgAAHa9fvXg0fxblAYCQ9Wa+vHjqtdgwOB4AAIAT5i9MAxDil8Rhw1CmPAAAAEOUBwBClAdsGMqUBwAAYIjyAECI8oANQ5nyAECIXxKHDUOZ8gBAyNXN7LXYMGQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEKA/YMJQpDwCEbHfL+dnktdgwNCkPAIRc3955LTYMWcoDACHKAzYMZcoDACHKAzYMZcoDACHKAzYMZcoDACHKAzYMZcoDACHKAzYMZcoDACHKAzYMjgcAAODk+bElAABgiPIAQMh6M3stNgxZygMAADBEeQAgRHnAhqFMeQAAAIYoDwCEKA/YMJQpDwAAwBDlAYAQ5QEbhjLlAQAAGKI8ABCiPGDDUKY8ABCyLKtp8lpsGKKePJo/ybPnL307AQCoef3qxaP5s/ixJQAAwPEAAAA8HH/nAQAAGKI8AAAAjgcAAMDxAAAAOB4AAADHAwAA4HgAAAAcDwAAAI4HAADA8QAAADgeAAAAxwMAAOB4AAAAHA8AAIDjAQAAwPEAAAA4HgAAAMcDAADgeAAAABwPAACA4wEAAHA8AAAAOB4AAADHAwAA4HgAAAAcDwAAgOMBAABwPAAAAI4HAAAAxwMAAOB4AAAAHA8AAIDjAQAAcDwAAACOBwAAwPEAAADgeAAAABwPAACA4wEAAHA8AAAAjgcAAMDxAAAAOB4AAAAcDwAAgOMBAABwPAAAAI4HAADA8QAAADgeAAAAxwMAAIDjAQAAcDwAAACOBwAAwPEAAAA4HgAAAMcDAADgeAAAAHA8AAAAjgcAAMDxAAAAOB4AAADHAwAA4HgAAAAcDwAAAI4HAADA8QAAADgeAAAAxwMAAOB4AAAAHA8AAIDjAQAAwPEAAAA4HgAAAMcDAADgeAAAABwPAACA4wEAAHA8AAAAOB4AAADHAwAA4HgAAAAcDwAAgOMBAABwPAAAAI4HAAAAxwMAAOB4AAAAHA8AAIDjAQAAcDwAAACOBwAAwPEAAADgeAAAABwPAACA4wEAAHA8AAAAjgcAAMDxAAAAOB4AAAAcDwAAgOMBAABwPAAAAI4HAADA8QAAADgeAAAAxwMAAIDjAQAAcDwAAACOBwAAwPEAAAA4HgAAAMcDAADgeAAAAHA8AAAAjgcAAMDxAAAAOB4AAADHAwAA4HgAAAAcDwAAAI4HAADA8QAAADgeAAAAxwMAAOB4AAAAHA8AAIDjAQAAwPEAAAA4HgAAAMcDAADgeAAAABwPAACA4wEAAHA8AAAAOB4AAADHAwAA4HgAAAAcDwAAgOMBAABwPAAAAI4HAAAAxwMAAOB4AAAAHA8AAIDjAQAAcDwAAACOBwAAwPEAAADgeAAAABwPAACA4wEAAHA8AAAAjgcAAMDxAAAAOB4AAAAcDwAAgOMBAABwPAAAAI4HAADA8QAAADgeAAAAxwMAAIDjAQAAcDwAAACOBwAAwPEAAAA4HgAAAMcDAADgeAAAAHA8AAAAjgcAAMDxAAAAOB4AAADHAwAA4HgAAAAcDwAAAI4HAADA8QAAADgeAAAAxwMAAOB4AAAAHA8AAIDjAQAAwPEAAAA4HgAAAMcDAADgeAAAABwPAACA4wEAAHA8AAAAOB4AAADHAwAA4HgAAAAcDwAAgOMBAABwPAAAAI4HAAAAxwMAAOB4AAAAHA8AAIDjAQAAcDwAAACOBwAAwPEAAADgeAAAABwPAACA4wEAAHA8AAAAjgcAAMDxAAAAOB4AAAAcDwAAgOMBAABwPAAAAI4HAADA8QAAADgeAAAAxwMAAIDjAQAAcDwAAACOBwAAwPEAAAA4HgAAAMcDAADgeAAAAHA8AAAAjgcAAMDxAAAAOB4AAADHAwAA4HgAAAAcDwAAAI4HAADA8QAAADgeAAAAxwMAAOB4AAAAHA8AAIDjAQAAwPEAAAA4HgAAAMcDAADgeAAAABwPAACA4wEAAHA8AAAAOB4AAADHAwAA4HgAAAAcDwAAgOMBAABwPAAAAI4HXwIAAMDxAAAAOB4AAADHAwAA4HgAAAAcDwAAgOMBAADA8QAAADgeAAAAxwMAAOB4AAAAHA8AAIDjAQAAcDwAAAA4HgAAAMcDAADgeAAAABwPAACA4wEAAHA8AAAAjgcAAADHAwAA4HgAAAAcDwAAgOMBAABwPAAAAI4HAADA8QAAAOB4AAAAHA8AAIDjAQAAcDwAAACOBwAAwPEAAAA4HgAAABwPAACA4wEAAHA8AAAAjgcAAMDxAAAAOB4AAADHAwAAgOMBAABwPAAAAI4HAADA8QAAADgeAAAAxwMAAOB4AAAAcDwAAACOBwAAwPEAAAA4HgAAAMcDAADgeAAAABwPAAAAjgcAAMDxAAAAOB4AAADHAwAA4HgAAAAcDwAAgOMBAADA8QAAADgeAAAAxwMAAOB4AAAAHA8AAIDjAQAAcDwAAAA4HgAAAMcDAADgeAAAABwPAACA4wEAAHA8AAAAjgcAAADHAwAA4HgAAAAcDwAAgOMBAABwPAAAAI4HAADA8QAAAOB4AAAAHA8AAIDjAQAAcDwAAACOBwAAwPEAAAA4HgAAABwPAACA4wEAAHA8AAAAjgcAAMDxAAAAOB4AAADHAwAAgOMBAABwPAAAAI4HAADA8QAAADgeAAAAxwMAAOB4AAAAcDwAAACOBwAAwPEAAAA4HgAAAMcDAPC/7dw/i1xVHMfh890kJGBMExEsbGNjL2Ih+Cp8Fb4k34O1laWFhSAEhDSCRUCCf0BBs66VKNk59/x+985uEZ6n2WR2Z+bOOfecez/NAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4sEQAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAC8/u6OMS4v/3767PkXX347Rkb++13+/zPFF8wrP8fkyZOHTr1NUn7/k4ea+Vsunjk/pMmjq1EpjlIWBzodpfIkZTonpQ+W0lGnNBzZHNOtsc/ykEqTMX92KmduKv9J9eBemeg0JzpnWg6zCe2c+MlonGPFKTn1BinOcja2opTX8mSis3+iMwpbzHpzyeRF9yyHyXDUF9mpkUj/fE3/1Mjmq59+SrorYSyuSbWtNKXLyurg21e16wef0ufdPgv7CyDTKRql4astplQGKZ1JqsxCdi2H1bmy3Ggbp0emi2THchirMazshql/rMkYFra6pHlGXT/4yime0Tuj1ltKaVWmthwOrcrHD++9/eheMvLy5eWnn33+4pffr4/TKh5yaqsuxEMmp1MvHha3v2n1TLrxkHJSZONaPI2HxbJJ8T5zdmHsxEMWF5vM/1XrnNQmdFc8ZOM2r7BR5WynfZa3hDkWDzk9VKt4SLMG0wjXpHmnnmZ6bcXDjZz2WxO92Mc3ft2Ih3oNJssJzfy2sB0PqVxil3ftKVx2sh0Pp65g6cdDVleryh1nxuK6t4yHzTHMfAxHcwyzvI6VxzDzMezepqTSMKnHw8YdZ2MMU2rp9VSmthwqY5hWjqYfD7umMq3DqMTDckspTOUkHtpTmf7OtnkH0dvZZlOZ/s42lle+kx340XuPLp4+e/5vOQAAAJz244s/L776+nsDAQAAbPvpt78uPv7giYEAAAC2vfv4/sX7T9755EP9AAAATD18cOetN+/m6upqjPHzr398890PxW+O2ZTm30+efu2x7H564yM0vgknR55+7lFK+6XS+vvaty0dm+XGHNe/DCLH1khplErfuJB9g5RjI5tjY7Dz67P6f55jB5gznHY5MjY5Nsw5unCmc79/f9tzpt3Abpejw3Cuw9gznLmR/abzLtm5sNN/s9vZ4dJ/s/SnKsfXR/oPrPeYsyzcW1qV6R/xeY7kllZlDq7Kc670G1mVmZfDxRv374wx/gEGMfYpunHpdQAAAABJRU5ErkJggg==" class="bi x4 y10 w4 h1b" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku<span class="fs1"> </span></span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _0"> </span>9<span class="fs0"> </span></span></div></div><div class="c x1 y11b w14 h2c"><div class="t m0 x8 he ye6 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x27 y11b w15 h2c"><div class="t m0 x8 he ye7 ff1 fs0 fc3 sc0 ls0 ws0">Nota </div></div><div class="c x28 y11b w16 h2c"><div class="t m0 x29 hf ye8 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff7"> </span></div><div class="t m0 x29 hf ye9 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x2a y11b w17 h2c"><div class="t m0 x29 hf ye8 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff7"> </span></div><div class="t m0 x29 hf ye9 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y11c w18 h13"><div class="t m0 x8 he y83 ff1 fs0 fc2 sc0 ls0 ws0">Odsetki otrzymane </div></div><div class="c x27 y11c w19 h13"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y11c w16 h13"><div class="t m0 x26 he y83 ff1 fs0 fc2 sc0 ls3 ws0">504<span class="ls0"> </span></div></div><div class="c x2a y11c w1a h13"><div class="t m0 x2b he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y11d w18 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Spłata udzielonych pożyczek<span class="ff1"> </span></div></div><div class="c x27 y11d w19 h10"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y11d w16 h10"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 296 </div></div><div class="c x2a y11d w1a h10"><div class="t m0 x25 he y7c ff1 fs0 fc2 sc0 ls0 ws0">32 200 </div></div><div class="c x1 y11e w18 h12"><div class="t m0 x8 he y88 ff3 fs0 fc2 sc0 ls0 ws0">Udzielenie pożyczek<span class="ff1"> </span></div></div><div class="c x27 y11e w19 h12"><div class="t m0 x21 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y11e w16 h12"><div class="t m0 x24 he y88 ff1 fs0 fc2 sc0 ls0 ws0">(57 000) </div></div><div class="c x2a y11e w1a h12"><div class="t m0 x24 he y88 ff1 fs0 fc2 sc0 ls0 ws0">(34 858) </div></div><div class="c x1 y11f w18 h2d"><div class="t m0 x8 h2 y120 ff8 fs0 fc2 sc0 ls0 ws0">Środki pieniężne netto z<span class="ff2"> </span>działalności inwestycyjnej<span class="ff1"> </span></div></div><div class="c x27 y11f w19 h2d"><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x28 y11f w16 h2d"><div class="t m0 x18 h2 y120 ff2 fs0 fc2 sc0 ls0 ws0">121 405 </div></div><div class="c x2a y11f w17 h2d"><div class="t m0 x25 h2 y120 ff2 fs0 fc2 sc0 ls0 ws0">77 794<span class="ff1"> </span></div></div><div class="c x1 y121 w18 h12"><div class="t m0 x8 h2 y84 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x27 y121 w19 h12"><div class="t m0 x8 h2 y1 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y121 w16 h12"><div class="t m0 x32 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2a y121 w17 h12"><div class="t m0 x32 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y122 w18 h2e"><div class="t m0 x8 h2 y123 ff8 fs0 fc2 sc0 ls0 ws0">Przepływy środków pieniężnych z<span class="ff2"> </span>działalności </div><div class="t m0 x8 h2 y124 ff2 fs0 fc2 sc0 ls0 ws0">finansowej<span class="ff1 fc1"> </span></div></div><div class="c x27 y122 w19 h2e"><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0"> <span class="fc1"> </span></div></div><div class="c x28 y122 w16 h2e"><div class="t m0 x2b he y125 ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x2a y122 w17 h2e"><div class="t m0 x2b he y125 ff1 fs0 fc2 sc0 ls0 ws0"> <span class="fc1"> </span></div></div><div class="c x1 y126 w18 h2f"><div class="t m0 x8 he y103 ff3 fs0 fc2 sc0 ls0 ws0">Wpływy z<span class="ff1"> </span>tytułu zaciągnięcia pożyczek<span class="ff1"> <span class="ls4">/ <span class="_ _1"></span></span></span>kredytów<span class="ff1"> <span class="ls5">/ </span></span></div><div class="t m0 x8 h2 y104 ff1 fs0 fc2 sc0 ls0 ws0">obligacji<span class="ff2"> </span></div></div><div class="c x27 y126 w19 h2f"><div class="t m0 xb he y105 ff1 fs0 fc1 sc0 ls0 ws0">35<span class="ls4">.3</span><span class="fc2"> </span></div></div><div class="c x28 y126 w16 h2f"><div class="t m0 x25 he y105 ff1 fs0 fc2 sc0 ls0 ws0">71 670 </div></div><div class="c x2a y126 w1a h2f"><div class="t m0 x18 he y105 ff1 fs0 fc2 sc0 ls0 ws0">123 500 </div></div><div class="c x1 y127 w18 h14"><div class="t m0 x8 he y88 ff3 fs0 fc2 sc0 ls0 ws0">Spłata zobowiązań z<span class="ff1"> </span>tytułu leasingu <span class="ff1"> </span></div></div><div class="c x27 y127 w19 h14"><div class="t m0 xb he y88 ff1 fs0 fc1 sc0 ls0 ws0">35<span class="ls4">.3</span> </div></div><div class="c x28 y127 w16 h14"><div class="t m0 x31 he y88 ff1 fs0 fc2 sc0 ls0 ws0">(3 151) </div></div><div class="c x2a y127 w1a h14"><div class="t m0 x31 he y88 ff1 fs0 fc2 sc0 ls0 ws0">(3 030) </div></div><div class="c x1 y128 w18 h13"><div class="t m0 x8 he y83 ff3 fs0 fc2 sc0 ls0 ws0">Wpływy z tytułu emisji obligacji<span class="ff1"> </span></div></div><div class="c x27 y128 w19 h13"><div class="t m0 x21 he y83 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y128 w16 h13"><div class="t m0 x18 he y83 ff1 fs0 fc2 sc0 ls0 ws0">150 000 </div></div><div class="c x2a y128 w1a h13"><div class="t m0 x2b he y83 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y129 w18 h13"><div class="t m0 x8 he y83 ff3 fs0 fc2 sc0 ls0 ws0">Spłata pożyczek<span class="ff1"> / </span>kredytów<span class="ff1"> / obligacji </span></div></div><div class="c x27 y129 w19 h13"><div class="t m0 xb he y83 ff1 fs0 fc1 sc0 ls0 ws0">35<span class="ls4">.3</span> </div></div><div class="c x28 y129 w16 h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">64 </span>760) </div></div><div class="c x2a y129 w1a h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(86 159) </div></div><div class="c x1 y12a w18 h12"><div class="t m0 x8 he y88 ff3 fs0 fc2 sc0 ls0 ws0">Dywidendy wypłacone<span class="ff1"> </span></div></div><div class="c x27 y12a w19 h12"><div class="t m0 x21 he y88 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y12a w16 h12"><div class="t m0 x12 he y88 ff1 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x2a y12a w1a h12"><div class="t m0 x12 he y88 ff1 fs0 fc2 sc0 ls0 ws0">(100 000) </div></div><div class="c x1 y12b w18 h13"><div class="t m0 x8 he y83 ff1 fs0 fc2 sc0 ls0 ws0">Odsetki i prowizje bankowe </div></div><div class="c x27 y12b w19 h13"><div class="t m0 x21 he y84 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y12b w16 h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(69 050) </div></div><div class="c x2a y12b w1a h13"><div class="t m0 x24 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(61 280) </div></div><div class="c x1 y12c w18 h30"><div class="t m0 x8 h2 y12d ff8 fs0 fc2 sc0 ls0 ws0">Środki pieniężne netto z<span class="ff2"> </span>działalności finansowej<span class="ff1"> </span></div></div><div class="c x27 y12c w19 h30"><div class="t m0 x33 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0"> <span class="ff1 fc1"> </span></div></div><div class="c x28 y12c w16 h30"><div class="t m0 x17 h2 y12d ff2 fs0 fc2 sc0 ls0 ws0">(115 619)<span class="ff1"> </span></div></div><div class="c x2a y12c w17 h30"><div class="t m0 x17 h2 y12d ff2 fs0 fc2 sc0 ls0 ws0">(126 969)<span class="ff1"> </span></div></div><div class="c x1 y12e w18 h13"><div class="t m0 x8 h2 y84 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x27 y12e w19 h13"><div class="t m0 x8 h2 y1 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y12e w16 h13"><div class="t m0 x32 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2a y12e w17 h13"><div class="t m0 x32 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y12f w18 h31"><div class="t m0 x8 he y130 ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenie/(zmniejszenie) netto stanu środków </div><div class="t m0 x8 he y81 ff3 fs0 fc2 sc0 ls0 ws0">pieniężnych i ich ekwiwalentów <span class="ff1 fc1"> </span></div></div><div class="c x27 y12f w19 h31"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y12f w16 h31"><div class="t m0 x2c he y131 ff1 fs0 fc2 sc0 ls0 ws0">2 482 </div></div><div class="c x2a y12f w17 h31"><div class="t m0 x24 he y131 ff1 fs0 fc1 sc0 ls0 ws0">(59 528) </div></div><div class="c x1 y132 w18 h13"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Środki pieniężne na początek okresu<span class="ff1"> </span></div></div><div class="c x27 y132 w19 h13"><div class="t m0 x8 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y132 w16 h13"><div class="t m0 x2c h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">1 469   <span class="ff1"> </span></div></div><div class="c x2a y132 w17 h13"><div class="t m0 x25 h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">60 997<span class="ff1 fc1"> </span></div></div><div class="c x1 y133 w18 h23"><div class="t m0 x8 h2 y84 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x27 y133 w19 h23"><div class="t m0 x8 h2 y1 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y133 w16 h23"><div class="t m0 x2b h2 y83 ff1 fs0 fc2 sc0 ls0 ws0"> <span class="ff2"> </span></div></div><div class="c x2a y133 w17 h23"><div class="t m0 x2b h2 y83 ff1 fs0 fc1 sc0 ls0 ws0"> <span class="ff2 fc2"> </span></div></div><div class="c x1 y134 w18 h12"><div class="t m0 x8 h2 y83 ff8 fs0 fc2 sc0 ls0 ws0">Środki pieniężne na koniec okresu<span class="ff2"> </span></div></div><div class="c x27 y134 w19 h12"><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0"> <span class="ff1 fc1"> </span></div></div><div class="c x28 y134 w16 h12"><div class="t m0 x2c h2 y83 ff2 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x2a y134 w17 h12"><div class="t m0 x2c h2 y83 ff2 fs0 fc1 sc0 ls0 ws0">1 469 </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h6 y135 ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 ha y136 ff5 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pfa" class="pf w1b h32" style="content-visibility: auto;"><div class="pc pca w1b h32"><img 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" class="bi x12 y137 w1c h33" alt="" /><div class="c x0 y1 w1d h32"><div class="t m0 x1 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _16"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span><span class="ls2">10</span><span class="fs0"> </span></span></div><div class="t m0 x2e h7 y138 ff1 fs5 fc5 sc0 ls0 ws0">Sprawozdanie ze zmian w <span class="ff3">kapitale własnym</span> </div><div class="t m0 x1 h6 y139 ff3 fs4 fc1 sc0 ls0 ws0">za rok zakończony dnia<span class="_ _1"></span> 31 grudnia 202<span class="_ _1"></span><span class="ff1">4 roku </span></div></div><div class="c x1 y13a w1e h34"><div class="t m0 x8 he y125 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x34 y13a w1f h34"><div class="t m0 x8 h35 y13b ff4 fs0 fc3 sc0 ls0 ws0">Nota </div></div><div class="c x35 y13a w20 h34"><div class="t m0 x29 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Kapitał podstawowy<span class="ff7"> </span></div></div><div class="c x36 y13a w21 h34"><div class="t m0 x37 hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Zyski zatrzymane / </div><div class="t m0 x23 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">niepokryte straty </div></div><div class="c x38 y13a w21 h34"><div class="t m0 xd hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Wynik finansowy roku </div><div class="t m0 x15 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">obrotowego </div></div><div class="c x39 y13a w22 h34"><div class="t m0 xb hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Kapitał własny ogółem<span class="ff7"> </span></div></div><div class="c x1 y13d w23 h11"><div class="t m0 x3a hf y7d ff7 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x3b y13d w24 h11"><div class="t m0 x29 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x35 y13d w25 h11"><div class="t m0 x3c he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x36 y13d w26 h11"><div class="t m0 x3c he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x38 y13d w27 h11"><div class="t m0 x3c he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x39 y13d w25 h11"><div class="t m0 x3c he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y13e w28 h36"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">4 roku </span></div></div><div class="c x3b y13e w29 h36"><div class="t m0 x3d he y7c ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x35 y13e w20 h36"><div class="t m0 x2b h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x36 y13e w21 h36"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">558 496 </div></div><div class="c x38 y13e w21 h36"><div class="t m0 x3e h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x39 y13e w2a h36"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">560 536 </div></div><div class="c x1 y13f w28 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto za okres </div></div><div class="c x3b y13f w29 h10"><div class="t m0 x29 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x35 y13f w20 h10"><div class="t m0 x3e he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y13f w21 h10"><div class="t m0 x3e he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x38 y13f w21 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x39 y13f w2a h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x1 y140 w28 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody netto za rok<span class="ff1"> </span></div></div><div class="c x3b y140 w29 h10"><div class="t m0 x29 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x35 y140 w20 h10"><div class="t m0 x3e he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y140 w21 h10"><div class="t m0 x3e he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x38 y140 w21 h10"><div class="t m0 x3e he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x39 y140 w2a h10"><div class="t m0 x3e h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y141 w28 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Całkowity dochód za okres<span class="ff2"> </span></div></div><div class="c x3b y141 w29 h10"><div class="t m0 x29 hf y7d ff7 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x35 y141 w20 h10"><div class="t m0 x3e h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y141 w21 h10"><div class="t m0 x3e h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x38 y141 w21 h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x39 y141 w2a h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x1 y142 w28 h37"><div class="t m0 x8 he y86 ff3 fs0 fc2 sc0 ls0 ws0">Płatności w formie akcji<span class="ff1"> </span></div></div><div class="c x3b y142 w29 h37"><div class="t m0 x3 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">25.2 </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls3 ws0">32<span class="ls0">.4.1 </span></div></div><div class="c x35 y142 w20 h37"><div class="t m0 x3e he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y142 w21 h37"><div class="t m0 x2b he y86 ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x38 y142 w21 h37"><div class="t m0 x3e he y86 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="ls5">  </span> </div></div><div class="c x39 y142 w20 h37"><div class="t m0 x2b h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x1 y143 w28 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Dywidendy </div></div><div class="c x3b y143 w29 h10"><div class="t m0 x3d he y7c ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0"> </span></div></div><div class="c x35 y143 w20 h10"><div class="t m0 x3e he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y143 w21 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x38 y143 w21 h10"><div class="t m0 x3e he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x39 y143 w20 h10"><div class="t m0 x16 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x1 y144 w28 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">4 roku </span></div></div><div class="c x3b y144 w29 h11"><div class="t m0 x3d he y80 ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x35 y144 w20 h11"><div class="t m0 x2b h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x36 y144 w21 h11"><div class="t m0 x22 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">360 993 </div></div><div class="c x38 y144 w21 h11"><div class="t m0 x22 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x39 y144 w2a h11"><div class="t m0 x22 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">604 841 </div></div><div class="c x0 y1 w1d h32"><div class="t m0 x1 h38 y145 ff1 fs9 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y146 w2b h39"><div class="t m0 x8 he y147 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x3f y146 w29 h39"><div class="t m0 xb h35 y148 ff4 fs0 fc3 sc0 ls0 ws0">Nota </div></div><div class="c x40 y146 w2c h39"><div class="t m0 x29 hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Kapitał podstawowy<span class="ff7"> </span></div></div><div class="c xc y146 w2d h39"><div class="t m0 x41 hf y149 ff7 fs0 fc3 sc0 ls0 ws0">Zyski zatrzymane / </div><div class="t m0 x23 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">niepokryte straty </div></div><div class="c x42 y146 w2e h39"><div class="t m0 x3d hf y149 ff7 fs0 fc3 sc0 ls0 ws0">Wynik finansowy roku </div><div class="t m0 x15 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">obrotowego </div></div><div class="c x43 y146 w2f h39"><div class="t m0 x14 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">Kapitał własny </div><div class="t m0 x26 hf y14a ff6 fs0 fc3 sc0 ls0 ws0">ogółem<span class="ff7"> </span></div></div><div class="c x1 y14b w30 h11"><div class="t m0 x44 hf y14c ff7 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x3f y14b w31 h11"><div class="t m0 x29 he y14c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x40 y14b w32 h11"><div class="t m0 x3c he y14c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xc y14b w33 h11"><div class="t m0 x45 he y14c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x42 y14b w34 h11"><div class="t m0 x45 he y14c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x43 y14b w2c h11"><div class="t m0 x45 he y14c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y14d w2b h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">3 roku </span></div></div><div class="c x3f y14d w29 h11"><div class="t m0 x3d he y7c ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x40 y14d w2c h11"><div class="t m0 x2b h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">2 040 </div></div><div class="c xc y14d w2d h11"><div class="t m0 x22 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">439 470 </div></div><div class="c x42 y14d w2e h11"><div class="t m0 x46 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x43 y14d w35 h11"><div class="t m0 x47 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">441 510 </div></div><div class="c x1 y14e w2b h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto za okres </div></div><div class="c x3f y14e w29 h10"><div class="t m0 x29 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x40 y14e w2c h10"><div class="t m0 x3e he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc y14e w2d h10"><div class="t m0 x46 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x42 y14e w2e h10"><div class="t m0 x47 he y7c ff1 fs0 fc1 sc0 ls0 ws0">217 126 </div></div><div class="c x43 y14e w35 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">217 126 </div></div><div class="c x1 y14f w2b h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody netto za rok<span class="ff1"> </span></div></div><div class="c x3f y14f w29 h10"><div class="t m0 x29 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x40 y14f w2c h10"><div class="t m0 x3e he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc y14f w2d h10"><div class="t m0 x46 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x42 y14f w2e h10"><div class="t m0 x46 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x43 y14f w35 h10"><div class="t m0 x46 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y150 w2b h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Całkowity dochód za okres<span class="ff2"> </span></div></div><div class="c x3f y150 w29 h10"><div class="t m0 x29 hf y7d ff7 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x40 y150 w2c h10"><div class="t m0 x46 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc y150 w2d h10"><div class="t m0 x46 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x42 y150 w2e h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">217 126 </div></div><div class="c x43 y150 w35 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">217 126 </div></div><div class="c x1 y151 w2b h37"><div class="t m0 x8 he y86 ff3 fs0 fc2 sc0 ls0 ws0">Płatności w formie akcji<span class="ff1"> </span></div></div><div class="c x3f y151 w29 h37"><div class="t m0 x3 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">25.2 </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">32.4.1 </div></div><div class="c x40 y151 w2c h37"><div class="t m0 x3e he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc y151 w2d h37"><div class="t m0 x2b he y86 ff1 fs0 fc1 sc0 ls0 ws0">1 900 </div></div><div class="c x42 y151 w2e h37"><div class="t m0 x46 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x43 y151 w35 h37"><div class="t m0 x10 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">1 900 </div></div><div class="c x1 y152 w2b h36"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Dywidendy </div></div><div class="c x3f y152 w29 h36"><div class="t m0 x3d he y7c ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0"> </span></div></div><div class="c x40 y152 w2c h36"><div class="t m0 x3e he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc y152 w2d h36"><div class="t m0 x16 he y7c ff1 fs0 fc1 sc0 ls0 ws0">(100 000) </div></div><div class="c x42 y152 w2e h36"><div class="t m0 x46 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x43 y152 w35 h36"><div class="t m0 x48 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">(100 000) </div></div><div class="c x1 y153 w2b h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">3 roku </span></div></div><div class="c x3f y153 w29 h10"><div class="t m0 x3d he y7c ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x40 y153 w2c h10"><div class="t m0 x2b h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c xc y153 w2d h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">341 370 </div></div><div class="c x42 y153 w2e h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">217 126 </div></div><div class="c x43 y153 w35 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">560 536 </div></div></div></div>
<div id="pfb" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pcb w0 h3a"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBUAAAAHCAIAAADYsuLTAAAACXBIWXMAABYlAAAWJQFJUiTwAAACEklEQVR42u2cvUoDQRSF79kkJtpYSEQQQQstfAKtBF/BWrD3WXwDC3uxtdNWO3srawOCIJIYNmsRzM/mzszdjW5GOF+1v7NnzjmzS5ogy7Jur399+3R18ygiAsgP463h5sT+1Hk4LlJHGu9BGy9/bPLC/CjKtdBOmiSpM3RL0h8/O6fxKCH38vpC7mlPtkpCyD3dArMk2ALN18slCe77A5JmHuZwT5+lJ1AEloGne7AFOpIEY8fgcMFVvCkpVknFag99Vp7uIeRefssQqH8del4mCLmn+2WWBHPHpoyzSfr12sPztOE9EKcyvWdKSgh9dkIylFYXucWZLUKth6Hm8L3Z9RrCZ6DeaJhk+GxH4fSVr3Sp9APrr2yU8MgoGKX+cSsVZfjVbo4SLvEFozQ1asELea4oEVwO5ihhlxESD8NysHiI4m82l3h4ZOy0W1trS7UEdRG5uLy7f3gWQgghhBBCCNF46XQ/v9L9zZWk2+vzxwMhhBBCCCHEz+t7Px1kCY0ghBBCCCGEGElazcbx4R6NIIQQQgghhHhYX23UEiQicn56dHZyQEcIIYQQQgghKtvt1u7Gsoggy7LhoTQddN4+1L9XcYDA/gJBpLoK6MYcM67W30g0/YkIVDZLxGlALKGihBREu7ij1ulXuehZIJpBEXmtqpWIKofEP88lChOr9iKOXIBozI23qF5lzXoyMvEbMMgtwu4NtiIAAAAASUVORK5CYII=" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">11</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y157 ff3 fs5 fc5 sc0 ls0 ws0">Zasady (polityki) rachunkowości oraz dodatkowe </div><div class="t m0 x1 h7 y158 ff3 fs5 fc5 sc0 ls0 ws0">noty objaśniające<span class="ff1"> </span></div><div class="t m0 x1 h3b y159 ff1 fs5 fc5 sc0 ls0 ws0">1<span class="ff5"> <span class="_ _1a"> </span></span> <span class="ff3">Informacje ogólne</span> </div><div class="t m0 x1 h3 y15a ff3 fs1 fc1 sc0 ls0 ws0">Sprawozdanie <span class="_ _1b"> </span>finansowe<span class="_ _1"></span> <span class="_ _1b"></span>Murapol <span class="_ _1b"></span>S.A. <span class="_ _1b"></span>o<span class="_ _c"></span>bejmuje <span class="_ _1b"> </span>rok <span class="_ _1b"> </span>zakończony <span class="_ _1b"> </span>dnia <span class="_ _1b"> </span>31 <span class="_ _1b"> </span>grudnia <span class="_ _1b"></span>202<span class="_ _1"></span><span class="ff1">4 <span class="_ _1b"> </span>roku </span></div><div class="t m0 x1 h3 y15b ff3 fs1 fc1 sc0 ls0 ws0">oraz <span class="_ _7"></span>zawi<span class="_ _1"></span>era <span class="_ _7"></span>dane <span class="_ _c"></span>porównawcze <span class="_ _c"></span>za <span class="_ _7"></span>rok <span class="_ _c"></span>zakończony <span class="_ _c"></span>dnia <span class="_ _7"></span>31 <span class="_ _c"></span>grudnia <span class="_ _7"></span>202<span class="_ _1"></span><span class="ff1">3 <span class="_ _c"></span><span class="ff3">roku <span class="_ _7"></span>(„sprawo<span class="_ _1"></span>zdanie </span></span></div><div class="t m0 x1 h3 y15c ff3 fs1 fc1 sc0 ls0 ws0">finansowe”).<span class="ff1"> </span></div><div class="t m0 x1 h3 y15d ff3 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _8"></span>S.<span class="_ _1"></span>A. <span class="_ _8"></span>(„Spółka” <span class="_ _1c"></span>„Jednostka”) <span class="_ _1c"></span>została<span class="_ _1"></span> <span class="_ _8"></span>utworz<span class="_ _1"></span>ona <span class="_ _8"></span>Aktem <span class="_ _1c"></span>Notarialn<span class="_ _1"></span>ym<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>z dni<span class="_ _1"></span>a <span class="_ _8"></span>5 <span class="_ _8"></span>styc<span class="_ _1"></span>znia </span></div><div class="t m0 x1 h3 ydb ff3 fs1 fc1 sc0 ls0 ws0">2001 roku. Siedziba<span class="_ _1"></span> Spółki mieści się<span class="_ _1"></span><span class="ff1"> w Bielsku - </span>B<span class="_ _1"></span>iałej przy ul. Dworkowej <span class="_ _1"></span>4. <span class="ff1"> </span></div><div class="t m0 x1 h3 y15e ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _6"> </span>jes<span class="_ _1"></span>t <span class="_ _6"> </span>wpisana<span class="_ _1"></span> <span class="_ _6"> </span>do <span class="_ _6"> </span>reje<span class="_ _1"></span>stru <span class="_ _6"> </span>przed<span class="_ _1"></span>siębiorców <span class="_ _6"> </span>Kraj<span class="_ _1"></span>owego <span class="_ _1d"> </span>Rejestru <span class="_ _6"> </span>Sąd<span class="_ _1"></span>owego </div><div class="t m0 x1 h3 y15f ff3 fs1 fc1 sc0 ls0 ws0">prowadzonego <span class="_ _8"></span>przez <span class="_ _8"></span>Sąd <span class="_ _8"></span>Rejonowy <span class="_ _8"></span>dla <span class="_ _8"></span>Bielska <span class="_ _8"></span>–<span class="ff1"> <span class="_ _8"></span></span>Białej, <span class="_ _8"></span>VIII <span class="_ _8"></span>Wydział <span class="_ _8"></span>Gospodarczy <span class="_ _8"></span>Krajowego </div><div class="t m0 x1 h3 y160 ff3 fs1 fc1 sc0 ls0 ws0">Rejestru <span class="_ _a"> </span>Sąd<span class="_ _1"></span>owego, <span class="_ _a"> </span>po<span class="_ _1"></span>d <span class="_ _a"> </span>numerem <span class="_ _1e"> </span>KRS <span class="_ _a"> </span>0000<span class="_ _1"></span>275523. <span class="_ _1e"> </span>Spółce <span class="_ _a"> </span>nadan<span class="_ _1"></span>o <span class="_ _1e"> </span>numer <span class="_ _a"> </span>statystyczny<span class="_ _1"></span> </div><div class="t m0 x1 h3 y161 ff1 fs1 fc1 sc0 ls0 ws0">REGON 0726956<span class="_ _1"></span>87.  </div><div class="t m0 x1 h3 y162 ff3 fs1 fc1 sc0 ls0 ws0">Czas trwania Spółki jes<span class="_ _1"></span>t nieoznaczony.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y163 ff3 fs1 fc1 sc0 ls0 ws0">Podstawowym przedmi<span class="_ _1"></span>otem działa<span class="_ _1"></span>lności Spółki jest:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x4a ha y164 ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff3">działalność holdin<span class="_ _1"></span>gowa obejmująca nadz<span class="_ _1"></span>ór nad spółkami<span class="_ _1"></span><span class="ff1"> z <span class="_ _1"></span>Grupy, </span></span></span></div><div class="t m0 x4a ha y25 ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff3">zarządzanie <span class="_ _20"> </span>procesem<span class="_ _1"></span> <span class="_ _20"> </span>przygotowania <span class="_ _20"> </span>projektó<span class="_ _1"></span>w <span class="_ _20"> </span>deweloperskich <span class="_ _20"> </span>oraz <span class="_ _20"> </span>prowadzenie </span></span></div><div class="t m0 x4b h3 y165 ff3 fs1 fc1 sc0 ls0 ws0">prac związanych<span class="_ _1"></span><span class="ff1"> z </span>inwesty<span class="_ _1"></span>cjami prowadzonymi przez sp<span class="_ _1"></span>ółki<span class="ff1"> z <span class="_ _1"></span>Grupy. </span></div><div class="t m0 x1 h3 y166 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _8"></span>jest <span class="_ _8"></span>p<span class="_ _1"></span>odmiotem <span class="_ _8"></span>domin<span class="_ _1"></span>ującym <span class="_ _8"></span>najwyższe<span class="_ _1"></span>go <span class="_ _8"></span>szczebla <span class="_ _1c"></span>Grupy <span class="_ _8"></span>Kapitał<span class="_ _1"></span>owej <span class="_ _8"></span>Murapol <span class="_ _1c"></span>S.A. </div><div class="t m0 x1 h3 y167 ff3 fs1 fc1 sc0 ls0 ws0">(„Grupa”, „Grupa Ka<span class="_ _1"></span>pitałowa”).<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3b y168 ff1 fs5 fc5 sc0 ls0 ws0">2<span class="ff5"> <span class="_ _1a"> </span></span>Identyfikacja jednostkowego sprawozdania </div><div class="t m0 x44 h7 y169 ff1 fs5 fc5 sc0 ls0 ws0">finansowego </div><div class="t m0 x1 h3 y136 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _8"></span>sporządziła <span class="_ _8"></span>jednostkowe <span class="_ _8"></span>sprawozdani<span class="_ _1"></span>e <span class="_ _1"></span>fin<span class="_ _1"></span>ansowe <span class="_ _1"></span>za <span class="_ _8"></span>rok <span class="_ _8"></span>zakończo<span class="_ _1"></span>ny <span class="_ _8"></span>dnia <span class="_ _8"></span>31 <span class="_ _1"></span>grudn<span class="_ _1"></span>ia </div><div class="t m0 x1 h3 y16a ff1 fs1 fc1 sc0 ls2 ws0">202<span class="ls0">4 <span class="ff3">roku, które zos<span class="_ _1"></span>tało zatwierdzone <span class="_ _1"></span>do publikacji<span class="_ _1"></span></span> w <span class="fc2">dn<span class="_ _1"></span>iu 28 marca <span class="ls2">202</span>5 r<span class="_ _1"></span>oku.</span> </span></div><div class="t m0 x1 h3b y16b ff1 fs5 fc5 sc0 ls0 ws0">3<span class="ff5"> <span class="_ _1a"> </span><span class="ff3">Skład Zarządu i Rady Nadzorczej Spółki</span></span> </div><div class="t m0 x1 h3 y16c ff3 fs1 fc1 sc0 ls0 ws0">W skład Zarządu Spółki<span class="_ _1"></span> na dzień 31 gru<span class="_ _1"></span>dnia 202<span class="_ _1"></span><span class="ff1">4 roku wchodzili:<span class="_ _1"></span> </span></div><div class="t m0 x4a ha y16d ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff1">Nikodem Iskra <span class="ff3">–</span> Pr<span class="_ _1"></span>ezes <span class="ff3">Zarządu<span class="_ _1"></span></span> </span></span></div><div class="t m0 x4a ha y16e ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff3">Przemysław Kromer <span class="_ _1"></span>–<span class="ff1"> </span>Członek Za<span class="_ _1"></span>rządu<span class="ff1"> </span></span></span></div><div class="t m0 x4a ha y16f ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff1">Iwona Sroka <span class="ff3">–</span> <span class="ff3">C<span class="_ _1"></span>złonek Zarządu<span class="_ _1"></span></span> </span></span></div><div class="t m0 x1 h3 y170 ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _21"></span>okresie <span class="_ _21"></span>sprawozdawc<span class="_ _1"></span>zym <span class="_ _21"></span>i <span class="_ _21"></span>do <span class="_ _21"></span>dnia <span class="_ _21"></span>zatwierdz<span class="_ _1"></span>enia <span class="_ _21"></span>niniejszego <span class="_ _21"></span>spraw<span class="_ _1"></span>ozdania <span class="_ _21"></span>finan<span class="_ _1"></span>sowego </div><div class="t m0 x1 h3 y171 ff3 fs1 fc1 sc0 ls0 ws0">nie miały mi<span class="_ _1"></span>ejsca zmiany<span class="ff1"> w </span>składzi<span class="_ _1"></span>e Zarządu Spółk<span class="_ _1"></span>i.<span class="ff1"> </span></div><div class="t m0 x1 h3 y172 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pfc" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pcc w0 h3a"><img 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" class="bi x49 y154 w36 h3c" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">12</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">Na dzień 31.12.202<span class="_ _1"></span><span class="ff1">4 </span>roku skład os<span class="_ _1"></span>obowy Rady Nadzorcz<span class="_ _1"></span>ej prezentował się <span class="_ _1"></span>następująco:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y174 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">John Ruane </span></span>–<span class="_ _1"></span><span class="ff1"> </span>Przewodnicząc<span class="_ _1"></span>y Rady Nadzorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y175 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">Maciej Dy<span class="_ _1"></span>jas </span></span>–<span class="ff1"> </span>Wiceprzewodnic<span class="_ _1"></span>zący Rady Nadzorc<span class="_ _1"></span>zej<span class="ff1"> </span></div><div class="t m0 x1 ha y176 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>Piotr Fijołek –<span class="_ _1"></span><span class="ff1"> </span>Wiceprzewodnic<span class="_ _1"></span>zący Rady Nadzorc<span class="_ _1"></span>zej<span class="ff1"> </span></div><div class="t m0 x1 ha y177 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">Willi<span class="_ _1"></span>am Twemlow </span></span>–<span class="ff1"> </span>Wiceprzewodni<span class="_ _1"></span>czący Rady N<span class="_ _1"></span>adzorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y178 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">Justyna Bauta<span class="_ _1"></span>-Szostak </span></span>–<span class="ff1"> <span class="_ _1"></span></span>Członek Rady Nadz<span class="_ _1"></span>orczej<span class="ff1"> </span></div><div class="t m0 x1 ha y179 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">Lukas Gradischn<span class="_ _1"></span>ig </span></span>–<span class="ff1"> </span>Człon<span class="_ _1"></span>ek Rady Nadzorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y17a ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1 ls6">Br<span class="ls0">e</span></span></span>ndan O’Mahony <span class="_ _1"></span>–<span class="ff1"> </span>Członek Rady Nad<span class="_ _1"></span>zorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y17b ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">Nebil Senman <span class="_ _1"></span></span></span>–<span class="ff1"> </span>Członek Rady<span class="_ _1"></span> Nadzorczej<span class="ff1"> </span></div><div class="t m0 x1 ha y17c ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">Aniela Hejn<span class="_ _1"></span>owska </span></span>–<span class="ff1"> </span>Członek Rady<span class="_ _1"></span> Nadzorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y17d ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _21"></span>okresie <span class="_ _21"></span>spraw<span class="_ _1"></span>ozdawczym <span class="_ _21"> </span><span class="ff3">do<span class="_ _1"></span>szło <span class="_ _1c"></span>d<span class="_ _1"></span>o <span class="_ _21"></span>zmian <span class="_ _21"></span>w <span class="_ _21"> </span>skła<span class="_ _1"></span>dzie <span class="_ _1c"></span>Rady<span class="_ _1"></span> <span class="_ _21"></span>Nadzorcz<span class="_ _1"></span>ej. <span class="_ _1c"></span>Dn<span class="_ _1"></span>ia <span class="_ _21"></span>30 <span class="_ _21"></span>kwietnia<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y17e ff3 fs1 fc1 sc0 ls0 ws0">2024 <span class="_ _1c"></span>roku<span class="_ _1"></span> <span class="_ _1c"></span>powołano,<span class="_ _1"></span> <span class="_ _1c"></span>na <span class="_ _1c"></span>wspóln<span class="_ _1"></span>ą <span class="_ _1c"></span>3 <span class="_ _21"></span>letnią <span class="_ _21"></span>kaden<span class="_ _1"></span>cję, <span class="_ _1c"></span>wyżej <span class="_ _21"></span>wymien<span class="_ _1"></span>ione <span class="_ _1c"></span>osoby <span class="_ _21"></span>oraz <span class="_ _1c"></span>n<span class="_ _1"></span>owego<span class="_ _1"></span> </div><div class="t m0 x1 h3 y17f ff3 fs1 fc1 sc0 ls0 ws0">członka Rady Nadz<span class="_ _1"></span>orczej: Panią Aniel<span class="_ _1"></span>ę Hejnowską.<span class="_ _1"></span><span class="ff1">  </span></div><div class="t m0 x1 h3 y180 ff1 fs1 fc2 sc0 ls0 ws0">D<span class="ff3">o <span class="_ _c"></span>dnia <span class="_ _c"></span>zatwierdzenia ni<span class="_ _c"></span>niejszego <span class="_ _c"></span>sprawozdania<span class="_ _1"></span> <span class="_ _c"></span>finansowego <span class="_ _c"></span>nie <span class="_ _c"></span>miały m<span class="_ _c"></span>iejsca <span class="_ _c"></span>zmiany składu </span></div><div class="t m0 x1 h3 y181 ff3 fs1 fc2 sc0 ls0 ws0">Rady Nadzorczej Spółki.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3b y182 ff1 fs5 fc5 sc0 ls0 ws0">4<span class="ff5"> <span class="_ _1a"> </span></span>Zatwierdzenie sprawozdania finansowego </div><div class="t m0 x1 h3 y183 ff3 fs1 fc1 sc0 ls0 ws0">Nin<span class="_ _c"></span>iej<span class="_ _c"></span>sze<span class="_ _c"></span> spraw<span class="_ _c"></span>ozda<span class="_ _c"></span>nie f<span class="_ _c"></span>inans<span class="_ _c"></span>owe<span class="_ _c"></span> zost<span class="_ _c"></span>ało<span class="_ _c"></span> zatwi<span class="_ _c"></span>erdzo<span class="_ _c"></span>ne do<span class="_ _c"></span> pub<span class="_ _c"></span>lika<span class="_ _c"></span>cji p<span class="_ _c"></span>rzez Z<span class="_ _c"></span>arz<span class="_ _c"></span>ąd S<span class="_ _c"></span>półk<span class="_ _c"></span>i<span class="ff1"> w dn<span class="_ _c"></span>iu </span></div><div class="t m0 x1 h3 y184 ff1 fs1 fc2 sc0 ls0 ws0">28 marca 2025 <span class="_ _c"></span>roku<span class="_ _c"></span>. </div><div class="t m0 x1 h3b y185 ff1 fs5 fc5 sc0 ls0 ws0">5<span class="ff5"> <span class="_ _1a"> </span><span class="ff3">Inwestycje Spółki</span></span> </div><div class="t m0 x1 h3 y186 ff3 fs1 fc1 sc0 ls0 ws0">Spółka posiada i<span class="_ _1"></span>nwestycje<span class="ff1"> w </span>na<span class="_ _1"></span>stępujących jednostkac<span class="_ _1"></span>h zależnych:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y187 w37 h3d"><div class="t m0 xb h3e yae ff7 fsa fc3 sc0 ls0 ws0">Jednostka </div></div><div class="c x4c y187 w38 h3d"><div class="t m0 xb h3e yae ff7 fsa fc3 sc0 ls0 ws0">Siedziba </div></div><div class="c x4d y188 w39 h3f"><div class="t m0 x4e h3e y189 ff6 fsa fc3 sc0 ls0 ws0">Procentowy udział<span class="_ _1"></span> Grupy<span class="ff7"> </span></div><div class="t m0 xe h3e y18a ff6 fsa fc3 sc0 ls0 ws0">(pośrednio<span class="ff7"> </span>i bezp<span class="_ _1"></span>ośrednio)<span class="ff7"> </span></div><div class="t m0 x12 h3e y18b ff7 fsa fc3 sc0 ls0 ws0">w kapitale </div></div><div class="c x4f y187 w3a h3d"><div class="t m0 x24 h3e yae ff6 fsa fc3 sc0 ls0 ws0">Zakres działalności<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x4d y187 w3b h40"><div class="t m0 xb h3e y18c ff7 fsa fc3 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>4 </div></div><div class="c x50 y187 w3c h40"><div class="t m0 xb h3e y18c ff7 fsa fc3 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>3 </div></div><div class="c x1 y18d w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol S.A.<span class="_ _1"></span> </div></div><div class="c x4c y18d w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y18d w3f h34"><div class="t m0 x12 h41 y7a ff1 fsa fc2 sc0 ls7 ws0">n/d<span class="ls0"> </span></div></div><div class="c x50 y18d w40 h34"><div class="t m0 x12 h41 y7a ff1 fsa fc2 sc0 ls7 ws0">n/d<span class="ls0"> </span></div></div><div class="c x4f y18d w41 h34"><div class="t m0 x3d h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa <span class="ff1">i finansowa </span></div></div><div class="c x1 y18f w3d h43"><div class="t m0 xb h41 y147 ff1 fsa fc2 sc0 ls0 ws0">Murapol Real Est<span class="_ _1"></span>ate S.A<span class="ls8">. [</span>1] [2] [3<span class="_ _1"></span>] [4] [5] </div></div><div class="c x4c y18f w3e h43"><div class="t m0 xb h41 y147 ff1 fsa fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y18f w3f h43"><div class="t m0 x51 h41 y147 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y18f w40 h43"><div class="t m0 x51 h41 y147 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y18f w41 h43"><div class="t m0 x11 h42 y190 ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa, działalność </div><div class="t m0 xe h42 y191 ff1 fsb fc2 sc0 ls0 ws0">deweloperska i <span class="ff3">sprzedaż lokali we </span></div><div class="t m0 x52 h42 y192 ff3 fsb fc2 sc0 ls0 ws0">własnym imieniu<span class="ff1 fc1"> </span></div></div><div class="c x1 y193 w3d h39"><div class="t m0 xb h41 y194 ff1 fsa fc2 sc0 ls0 ws0">Cross Bud S.A<span class="ls8">. [</span>2<span class="_ _1"></span><span class="ls9">] </span>[5]<span class="fc1"> </span></div></div><div class="c x4c y193 w3e h39"><div class="t m0 xb h41 y194 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y193 w3f h39"><div class="t m0 x51 h41 y194 ff1 fsa fc2 sc0 lsa ws0">100,00%<span class="_ _1"></span><span class="fc1 ls0"> </span></div></div><div class="c x50 y193 w40 h39"><div class="t m0 x53 h41 y194 ff1 fsa fc2 sc0 ls0 ws0">96,40% </div></div><div class="c x4f y193 w41 h39"><div class="t m0 x3 h42 y195 ff3 fsb fc2 sc0 ls0 ws0">Sprzedaż hurtowa mat. <span class="ff1">Budowlanych </span></div></div><div class="c x1 y196 w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 59 sp<span class="_ _1"></span>. z o.o. <span class="fc1"> </span></div></div><div class="c x4c y196 w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y196 w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y196 w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y196 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i<span class="ff1"> </span>sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y19a w3d h43"><div class="t m0 xb h41 y19b ff1 fsa fc2 sc0 ls0 ws0">MyMurapol sp<span class="_ _1"></span>.z o.o. (dawniej Home<span class="_ _1"></span> Credit </div><div class="t m0 xb h41 y19c ff3 fsa fc2 sc0 ls0 ws0">Group Finanse i Ni<span class="_ _1"></span>eruchomości sp<span class="_ _1"></span>. z o.o.<span class="ff1">)<span class="fc1"> </span></span></div></div><div class="c x4c y19a w3e h43"><div class="t m0 xb h41 y147 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19a w3f h43"><div class="t m0 x51 h41 y147 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y19a w40 h43"><div class="t m0 x51 h41 y147 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19a w41 h43"><div class="t m0 x11 h42 y190 ff3 fsb fc2 sc0 ls0 ws0">Działalność marketingowa związana </div><div class="t m0 x4e h42 yd1 ff3 fsb fc2 sc0 ls0 ws0">ze sprzedażą lokali wybud. przez </div><div class="t m0 x30 h42 y192 ff3 fsb fc2 sc0 ls0 ws0">spółki z Grupy <span class="ff1"> </span></div></div><div class="c x1 y19d w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Locomotive Manage<span class="_ _1"></span>ment Ltd<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y19d w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Cypr<span class="fc1"> </span></div></div><div class="c x4d y19d w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y19d w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19d w41 h44"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y19e w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Media Deweloper.pl<span class="_ _1"></span> sp. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y19e w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19e w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y19e w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19e w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y19f w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">MFM Capital<span class="_ _1"></span> 2 sp. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y19f w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19f w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y19f w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19f w41 h34"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div></div></div>
<div id="pfd" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pcd w0 h3a"><img 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" class="bi x49 y154 w36 h45" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">13</span><span class="fs0"> </span></span></div></div><div class="c x1 y1a0 w37 h46"><div class="t m0 xb h3e y1a1 ff7 fsa fc3 sc0 ls0 ws0">Jednostka </div></div><div class="c x4c y1a0 w38 h46"><div class="t m0 xb h3e y1a1 ff7 fsa fc3 sc0 ls0 ws0">Siedziba </div></div><div class="c x4d y1a2 w39 h47"><div class="t m0 x4e h3e y1a3 ff6 fsa fc3 sc0 ls0 ws0">Procentowy udział<span class="_ _1"></span> Grupy<span class="ff7"> </span></div><div class="t m0 xe h3e y18a ff6 fsa fc3 sc0 ls0 ws0">(pośrednio<span class="ff7"> </span>i bezp<span class="_ _1"></span>ośrednio)<span class="ff7"> </span></div><div class="t m0 x12 h3e y18b ff7 fsa fc3 sc0 ls0 ws0">w kapitale </div></div><div class="c x4f y1a0 w3a h46"><div class="t m0 x24 h3e y1a1 ff6 fsa fc3 sc0 ls0 ws0">Zakres działalności<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x4d y1a0 w3b h48"><div class="t m0 xb h3e y1a4 ff7 fsa fc3 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>4 </div></div><div class="c x50 y1a0 w3c h48"><div class="t m0 xb h3e y1a4 ff7 fsa fc3 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>3 </div></div><div class="c x1 y1a5 w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">MFM Capital<span class="_ _1"></span> 3 sp. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1a5 w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a5 w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a5 w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a5 w41 h44"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y6f w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">MFM Capital<span class="_ _1"></span> 4 sp. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y6f w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y6f w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y6f w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y6f w41 h34"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność <span class="ff1">holdingowa </span></div></div><div class="c x1 y1a6 w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">MFM Capital<span class="_ _1"></span> 5 sp. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1a6 w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a6 w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a6 w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a6 w41 h44"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y1a7 w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">MFM Capital<span class="_ _1"></span> 6 sp. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1a7 w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a7 w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a7 w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a7 w41 h44"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y1a8 w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murager GmbH<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y1a8 w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Niemcy<span class="fsb fc1"> </span></div></div><div class="c x4d y1a8 w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a8 w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a8 w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym <span class="ff1">imieniu </span></div></div><div class="c x1 y1aa w3d h1f"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Architect<span class="_ _1"></span>s Drive S.A.<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y1aa w3e h1f"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1aa w3f h1f"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1aa w40 h1f"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1aa w41 h1f"><div class="t m0 x29 h42 y112 ff3 fsb fc2 sc0 ls0 ws0">Działalność projektowa, akwizycje </div><div class="t m0 x4e h42 y199 ff3 fsb fc2 sc0 ls0 ws0">gruntów na rzecz spółek z Grupy<span class="ff1"> </span></div></div><div class="c x1 y1ab w3d h44"><div class="t m0 xb h41 y7a ff3 fsa fc2 sc0 ls0 ws0">Murapol Centru<span class="_ _1"></span>m Usług Wspólnych <span class="_ _1"></span>sp. z o.o.<span class="ff1 fc1"> </span></div></div><div class="c x4c y1ab w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ab w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1ab w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ab w41 h44"><div class="t m0 x37 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Usługi związane z księgowością </div><div class="t m0 x1b h42 y199 ff1 fsb fc2 sc0 ls0 ws0">i administrowaniem </div></div><div class="c x1 y1ac w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Garbarnia s<span class="_ _1"></span>p. z o.o. sp.j.<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y1ac w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ac w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1ac w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ac w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1ad w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Invest sp<span class="_ _1"></span>. z o.o. GDA S.K.A.<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y1ad w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ad w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1ad w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ad w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff1 fsb fc2 sc0 ls0 ws0">lokali we <span class="ff3">własnym imieniu</span> </div></div><div class="c x1 y1ae w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Nowe Win<span class="_ _1"></span>ogrady sp. z o.o. <span class="_ _1"></span>sp.j.<span class="fc1"> </span></div></div><div class="c x4c y1ae w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ae w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1ae w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ae w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1af w3d h34"><div class="t m0 xb h41 y7a ff3 fsa fc2 sc0 ls0 ws0">Murapol Nowy Zł<span class="_ _1"></span>ocień 23 sp. z o.o.<span class="_ _1"></span><span class="ff1 fc1"> </span></div></div><div class="c x4c y1af w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1af w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1af w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1af w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff1 fsb fc2 sc0 ls0 ws0">lokali we <span class="ff3">własnym imieniu</span> </div></div><div class="c x1 y1b0 w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 26 sp<span class="_ _1"></span>. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1b0 w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b0 w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b0 w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b0 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b1 w3d h1f"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 27 sp<span class="_ _1"></span>. z o.o.  <span class="fc1"> </span></div></div><div class="c x4c y1b1 w3e h1f"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b1 w3f h1f"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b1 w40 h1f"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b1 w41 h1f"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b2 w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 34 sp<span class="_ _1"></span>. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1b2 w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b2 w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b2 w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b2 w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b3 w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 35 sp<span class="_ _1"></span>. z o.o. <span class="fc1"> </span></div></div><div class="c x4c y1b3 w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b3 w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b3 w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b3 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b4 w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 37 sp<span class="_ _1"></span>. z o.o. <span class="fc1"> </span></div></div><div class="c x4c y1b4 w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b4 w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b4 w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b4 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b5 w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 39 sp<span class="_ _1"></span>. z o.o. <span class="fc1"> </span></div></div><div class="c x4c y1b5 w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b5 w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b5 w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b5 w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b6 w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 42 s<span class="_ _1"></span>p. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1b6 w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b6 w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b6 w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b6 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b7 w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 43 sp<span class="_ _1"></span>. z o.o. <span class="fc1"> </span></div></div><div class="c x4c y1b7 w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b7 w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b7 w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b7 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b8 w3d h39"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt 45 sp<span class="_ _1"></span>. z o.o. <span class="fc1"> </span></div></div><div class="c x4c y1b8 w3e h39"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b8 w3f h39"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b8 w40 h39"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b8 w41 h39"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b9 w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1b9 w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b9 w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1b9 w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b9 w41 h44"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y1ba w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o.  sp.j.<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y1ba w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ba w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1ba w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ba w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1bb w3d h34"><div class="t m0 xb h41 y78 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o. Nowe <span class="_ _1"></span> </div><div class="t m0 xb h41 y8d ff3 fsa fc2 sc0 ls0 ws0">Czyżyny sp.j.<span class="ff1"> </span></div></div><div class="c x4c y1bb w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1bb w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1bb w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1bb w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1bc w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o. 12 sp.j.<span class="fc1"> </span></div></div><div class="c x4c y1bc w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1bc w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1bc w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1bc w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div></div></div>
<div id="pfe" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pce w0 h3a"><img 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" class="bi x49 y154 w36 h45" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">14</span><span class="fs0"> </span></span></div></div><div class="c x1 y1a0 w37 h46"><div class="t m0 xb h3e y1a1 ff7 fsa fc3 sc0 ls0 ws0">Jednostka </div></div><div class="c x4c y1a0 w38 h46"><div class="t m0 xb h3e y1a1 ff7 fsa fc3 sc0 ls0 ws0">Siedziba </div></div><div class="c x4d y1a2 w39 h47"><div class="t m0 x4e h3e y1a3 ff6 fsa fc3 sc0 ls0 ws0">Procentowy udział<span class="_ _1"></span> Grupy<span class="ff7"> </span></div><div class="t m0 xe h3e y18a ff6 fsa fc3 sc0 ls0 ws0">(pośrednio<span class="ff7"> </span>i bezp<span class="_ _1"></span>ośrednio)<span class="ff7"> </span></div><div class="t m0 x12 h3e y18b ff7 fsa fc3 sc0 ls0 ws0">w kapitale </div></div><div class="c x4f y1a0 w3a h46"><div class="t m0 x24 h3e y1a1 ff6 fsa fc3 sc0 ls0 ws0">Zakres działalności<span class="_ _1"></span><span class="ff7"> </span></div></div><div class="c x4d y1a0 w3b h48"><div class="t m0 xb h3e y1a4 ff7 fsa fc3 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>4 </div></div><div class="c x50 y1a0 w3c h48"><div class="t m0 xb h3e y1a4 ff7 fsa fc3 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>3 </div></div><div class="c x1 y1a5 w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o. 23 sp.j.<span class="fc1"> </span></div></div><div class="c x4c y1a5 w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a5 w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a5 w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a5 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y6f w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o. 3 sp.j.<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y6f w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y6f w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y6f w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y6f w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1a6 w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o. Deweloper sp<span class="_ _1"></span>.j.<span class="fc1"> </span></div></div><div class="c x4c y1a6 w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a6 w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a6 w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a6 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1a7 w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Smidowicz<span class="_ _1"></span>a sp. z o.o.<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y1a7 w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a7 w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a7 w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a7 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1a8 w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol West<span class="_ _1"></span>ini sp. z o.o. <span class="fc1"> </span></div></div><div class="c x4c y1a8 w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a8 w3f h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1a8 w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a8 w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1aa w3d h1f"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Murapol Wola H<span class="_ _1"></span>ouse sp. z o.o.<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y1aa w3e h1f"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1aa w3f h1f"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1aa w40 h1f"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1aa w41 h1f"><div class="t m0 x11 h42 y112 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1ab w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Murapol Venture Pa<span class="_ _1"></span>rtner S.A.<span class="fc1"> </span></div></div><div class="c x4c y1ab w3e h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ab w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1ab w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ab w41 h44"><div class="t m0 x12 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność budowlana<span class="ff1"> </span></div></div><div class="c x1 y1ac w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Petrofox sp. z o.o. [<span class="_ _1"></span>4] </div></div><div class="c x4c y1ac w3e h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1ac w3f h34"><div class="t m0 x12 h41 y7a ff1 fsa fc2 sc0 ls7 ws0">n/d<span class="ls0"> </span></div></div><div class="c x50 y1ac w40 h34"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x4f y1ac w41 h34"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y1ad w3d h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polski Deweloperski FIZ<span class="_ _1"></span> [7]<span class="fc1"> </span></div></div><div class="c x4c y1ad w3e h44"><div class="t m0 xb h41 y197 ff1 fsa fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ad w3f h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x50 y1ad w40 h44"><div class="t m0 x51 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ad w41 h44"><div class="t m0 x54 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Fundusz Inwestycyjny Zamknięty<span class="ff1"> </span></div></div><div class="c x1 y1ae w3d h44"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">TP III Capital<span class="_ _1"></span> sp. z o.o. </div></div><div class="c x4c y1ae w3e h44"><div class="t m0 xb h41 y18e ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fsa"> </span></div></div><div class="c x4d y1ae w3f h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1ae w40 h44"><div class="t m0 x51 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x4f y1ae w41 h44"><div class="t m0 x17 h42 y18e ff3 fsb fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y1af w3d h34"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Projekt Kielce Rad<span class="_ _1"></span>omska sp. z o.o. [1] [<span class="_ _1"></span>3] </div></div><div class="c x4c y1af w3e h34"><div class="t m0 xb h42 y18e ff1 fsb fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1af w3f h34"><div class="t m0 x53 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1af w40 h34"><div class="t m0 x31 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y1af w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b0 w3d h44"><div class="t m0 xb h41 y197 ff3 fsa fc2 sc0 ls0 ws0">Projekt Poznań <span class="ff1">Szwaj<span class="_ _1"></span>carska sp. z o.o<span class="_ _1"></span>. [1] [3] </span></div></div><div class="c x4c y1b0 w3e h44"><div class="t m0 xb h42 y18e ff1 fsb fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1b0 w3f h44"><div class="t m0 x53 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1b0 w40 h44"><div class="t m0 x31 h41 y197 ff1 fsa fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y1b0 w41 h44"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b1 w3d h1f"><div class="t m0 xb h41 y7a ff1 fsa fc2 sc0 ls0 ws0">Projekt Tychy Biel<span class="_ _1"></span>ska sp. z o.o. [1] [3]<span class="_ _1"></span> </div></div><div class="c x4c y1b1 w3e h1f"><div class="t m0 xb h42 y18e ff1 fsb fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1b1 w3f h1f"><div class="t m0 x53 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1b1 w40 h1f"><div class="t m0 x31 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y1b1 w41 h1f"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y199 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b2 w3d h34"><div class="t m0 xb h41 y78 ff1 fsa fc2 sc0 ls0 ws0">Projekt <span class="ff3">Częstoc<span class="_ _1"></span>howa Kisielewskiego<span class="_ _1"></span></span> </div><div class="t m0 xb h41 y8d ff1 fsa fc2 sc0 ls0 ws0">sp. z o.o. [1] [3]<span class="_ _1"></span> </div></div><div class="c x4c y1b2 w3e h34"><div class="t m0 xb h42 y18e ff1 fsb fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1b2 w3f h34"><div class="t m0 x53 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1b2 w40 h34"><div class="t m0 x31 h41 y7a ff1 fsa fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y1b2 w41 h34"><div class="t m0 x11 h42 y198 ff3 fsb fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x14 h42 y1a9 ff3 fsb fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y1bd ff3 fs1 fc1 sc0 ls0 ws0">Na <span class="_ _1b"> </span>dzień <span class="_ _1b"> </span>31 <span class="_ _1b"> </span>gr<span class="_ _1"></span>udnia <span class="_ _1b"> </span>202<span class="_ _1"></span><span class="ff1">4 <span class="_ _1b"> </span></span>roku <span class="_ _22"> </span>oraz <span class="_ _1b"> </span>na <span class="_ _1b"> </span>dzień <span class="_ _22"> </span>31 <span class="_ _1b"> </span>grudnia <span class="_ _22"> </span>202<span class="ff1">3 <span class="_ _22"> </span></span>roku <span class="_ _1b"> </span>udział<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>w </span>ogóln<span class="_ _1"></span>ej <span class="_ _1b"> </span>liczbie </div><div class="t m0 x1 h3 y1be ff3 fs1 fc1 sc0 ls0 ws0">głosów <span class="_ _1"></span>posiadany <span class="_ _1"></span>przez <span class="_ _1"></span>Spółkę<span class="_ _1"></span><span class="ff1"> w </span>i<span class="_ _1"></span>nwestycjach<span class="_ _1"></span> jest <span class="_ _1"></span>równy <span class="_ _1"></span>udziałowi<span class="_ _1"></span> Spółki<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w </span>kap<span class="_ _1"></span>itałach <span class="_ _1"></span>tych </div><div class="t m0 x1 h3 y1bf ff1 fs1 fc1 sc0 ls0 ws0">jednostek. </div><div class="t m0 x1 h3 y1c0 ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _22"> </span>okresie <span class="_ _22"> </span>spra<span class="_ _1"></span>wozdawczym <span class="_ _22"> </span>od <span class="_ _20"> </span>1 <span class="_ _22"> </span>stycznia <span class="_ _22"> </span>do <span class="_ _20"> </span>31 <span class="_ _22"> </span>grudnia <span class="_ _22"> </span>202<span class="_ _8"></span>4 <span class="_ _1b"> </span><span class="ff3">rok<span class="_ _1"></span>u <span class="_ _1b"> </span>wy<span class="_ _1"></span>stąpiły <span class="_ _22"> </span>n<span class="_ _1"></span>astępujące </span></div><div class="t m0 x1 h3 y1c1 ff1 fs1 fc1 sc0 ls0 ws0">zmiany w <span class="ff3">posiada<span class="_ _1"></span>nych (bezpośredn<span class="_ _1"></span>io i pośrednio<span class="_ _1"></span>) inwestycjach<span class="_ _1"></span></span> w <span class="ff3">spółki<span class="_ _1"></span> zależne: </span> </div><div class="t m0 x1 h3 y1c2 ff1 fs1 fc1 sc0 ls0 ws0">[1] <span class="_ _a"> </span><span class="ff3">20 <span class="_ _a"> </span>marca <span class="_ _a"> </span>2024 <span class="_ _a"> </span>roku <span class="_ _a"> </span>spółka  zal<span class="_ _1"></span>eżna <span class="_ _a"> </span>Murapol <span class="_ _a"> </span>Real <span class="_ _a"> </span>Estate <span class="_ _a"> </span>S.A. <span class="_ _a"> </span>na <span class="_ _a"> </span>podstawie <span class="_ _a"> </span>umowy </span></div><div class="t m0 x1 h3 y1c3 ff3 fs1 fc1 sc0 ls0 ws0">powołała <span class="_ _1"></span>sp<span class="_ _1"></span>ółki: <span class="_ _1"></span>Projekt <span class="_ _8"></span>Częstochowa <span class="_ _8"></span>Kisielewskiego <span class="_ _8"></span>sp. <span class="_ _1"></span>z <span class="_ _8"></span>o.o., <span class="_ _1"></span>Projekt <span class="_ _8"></span>Kielce <span class="_ _8"></span>Radomska <span class="_ _1"></span>sp. <span class="_ _8"></span>z </div><div class="t m0 x1 h3 y1c4 ff3 fs1 fc1 sc0 ls0 ws0">o.o., Projekt Poznań Sz<span class="_ _1"></span>wajcarska sp. z o.<span class="_ _1"></span>o., Projekt Tychy<span class="_ _1"></span> Bielska sp. z o.o.<span class="_ _1"></span><span class="ff1">, </span></div><div class="t m0 x1 h3 y1c5 ff1 fs1 fc1 sc0 ls0 ws0">[2] <span class="_ _c"></span><span class="ff3">25 kwietna <span class="_ _c"></span>2024 ro<span class="_ _c"></span>ku spółka <span class="_ _c"></span>zależna Murapol <span class="_ _c"></span>Real Estate <span class="_ _c"></span>S.A. <span class="_ _c"></span>nabyła 3,6% <span class="_ _c"></span>akcji w <span class="_ _c"></span>Cross <span class="_ _c"></span>Bud </span></div><div class="t m0 x1 h3 y1c6 ff3 fs1 fc1 sc0 ls0 ws0">S.A., przez c<span class="_ _1"></span>o pośredn<span class="_ _1"></span>i udział <span class="_ _1"></span>Murapol S.<span class="_ _1"></span>A. w kapi<span class="_ _1"></span>tale tej <span class="_ _1"></span>spółki wzrósł <span class="_ _1"></span>do 100%; <span class="_ _1"></span>cena na<span class="_ _1"></span>bycia </div><div class="t m0 x1 h3 y1c7 ff3 fs1 fc1 sc0 ls0 ws0">wyniosła 500 tys. PL<span class="_ _1"></span>N.<span class="ff1 ls1">, <span class="ls0"> </span></span></div><div class="t m0 x1 h3 y1c8 ff1 fs1 fc1 sc0 ls0 ws0">[3] <span class="_ _1b"> </span><span class="ff3">9 <span class="_ _22"> </span>maja <span class="_ _22"> </span>2024 <span class="_ _22"> </span>roku <span class="_ _1b"> </span>sp<span class="_ _1"></span>ółka <span class="_ _1b"> </span>zal<span class="_ _1"></span>eżna <span class="_ _1b"> </span>Murap<span class="_ _1"></span>ol <span class="_ _1b"> </span>Real<span class="_ _1"></span> <span class="_ _1b"> </span>Estate <span class="_ _22"> </span>S.A. <span class="_ _1b"> </span>zbyła<span class="_ _1"></span> <span class="_ _1b"> </span>po <span class="_ _22"> </span>17,5 <span class="_ _22"> </span>% <span class="_ _1b"> </span>ud<span class="_ _1"></span>ziałów <span class="_ _1b"> </span>w </span></div><div class="t m0 x1 h3 y1c9 ff3 fs1 fc1 sc0 ls0 ws0">spółkach: <span class="_ _21"></span>Projekt <span class="_ _21"></span>Często<span class="_ _1"></span>chowa <span class="_ _21"></span>Kisielewskiego <span class="_ _21"> </span>sp<span class="_ _1"></span>. <span class="_ _21"></span>z <span class="_ _1c"></span>o.<span class="_ _1"></span>o., <span class="_ _1c"></span>Pr<span class="_ _1"></span>ojekt <span class="_ _1c"></span>Kielc<span class="_ _1"></span>e <span class="_ _1c"></span>Ra<span class="_ _1"></span>domska <span class="_ _1c"></span>sp. <span class="_ _1b"> </span>z <span class="_ _21"></span>o.o., </div><div class="t m0 x1 h3 y1ca ff3 fs1 fc1 sc0 ls0 ws0">Projekt <span class="_ _8"></span>Po<span class="_ _1"></span>znań <span class="_ _8"></span>Szwajc<span class="_ _1"></span>arska <span class="_ _8"></span>sp. <span class="_ _1c"></span>z <span class="_ _1c"></span>o.o., <span class="_ _1c"></span>Projekt <span class="_ _1c"></span>Tych<span class="_ _1"></span>y <span class="_ _8"></span>Bielska<span class="_ _1"></span> <span class="_ _8"></span>sp. <span class="_ _8"></span>z <span class="_ _1c"></span>o.o., <span class="_ _1c"></span>na <span class="_ _1c"></span>rze<span class="_ _1"></span><span class="ff1">c<span class="_ _1"></span>z <span class="_ _8"></span>podmiot<span class="_ _1"></span>u <span class="_ _8"></span>EPP </span></div></div></div></div>
<div id="pff" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pcf w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">15</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">N.V., <span class="_ _1c"></span>za <span class="_ _1c"></span>łączną <span class="_ _21"></span>cenę <span class="_ _21"></span>zbyci<span class="_ _1"></span>a <span class="_ _1c"></span>5 <span class="_ _1c"></span>tys. <span class="_ _21"></span>PLN. <span class="_ _1c"></span>Dnia <span class="_ _21"></span>9 <span class="_ _1c"></span>maja <span class="_ _1c"></span>2024 <span class="_ _21"></span>roku <span class="_ _1c"></span>spółka <span class="_ _21"></span>zależna <span class="_ _21"></span>Murapol <span class="_ _21"></span>Real </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">Estate S.A. zawarła z EP<span class="_ _1"></span>P N.V. umowę <span class="_ _1"></span>opcji <span class="ff1 lsb">za<span class="_ _1"></span></span>kupu powyższych<span class="_ _1"></span> udziałów, n<span class="_ _1"></span>a łączną kwotę 12 </div><div class="t m0 x1 h3 y1cc ff1 fs1 fc1 sc0 ls0 ws0">296 tys. PLN. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y176 ff1 fs1 fc2 sc0 ls0 ws0">[4] <span class="_ _7"></span><span class="ff3">3<span class="_ _1"></span>1 <span class="_ _c"></span>października <span class="_ _c"></span>2024 <span class="_ _c"></span>roku <span class="_ _c"></span>spółka <span class="_ _c"></span>zależna <span class="_ _c"></span>Petrofox <span class="_ _c"></span>Sp. <span class="_ _c"></span>z <span class="_ _7"></span>o.o. została <span class="_ _7"></span>p<span class="_ _1"></span>ołączona <span class="_ _c"></span>z<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span><span class="ff3">inną <span class="_ _c"></span>spółką </span></span></span></div><div class="t m0 x1 h3 y177 ff3 fs1 fc2 sc0 ls0 ws0">zależną<span class="ff1"> Murapol R<span class="_ _1"></span>eal Estate S.A.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1cd ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _c"></span>okresie <span class="_ _7"></span>p<span class="_ _1"></span>orównawczy<span class="_ _1"></span>m <span class="_ _7"></span>od 1 <span class="_ _7"></span>sty<span class="_ _1"></span>cznia <span class="_ _c"></span>do <span class="_ _7"></span>31 grudnia <span class="_ _c"></span>202<span class="ff1">3 <span class="_ _c"></span><span class="ff3">roku <span class="_ _c"></span>wystąpiły <span class="_ _c"></span>następujące <span class="_ _c"></span>zmiany<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y1ce ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">posiadanych (<span class="_ _1"></span>bezpośrednio i pośrednio) i<span class="_ _1"></span>nwestycja<span class="_ _1"></span>ch<span class="_ _1"></span></span> w <span class="ff3">spółki zależne:<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y1cf ff1 fs1 fc1 sc0 ls0 ws0">[5] 17 kwi<span class="_ _1"></span>etnia 2023 <span class="_ _1"></span>roku <span class="_ _1"></span><span class="ff3">–</span> <span class="ff3">spółk<span class="_ _1"></span>a zależna <span class="_ _1"></span>Murapol <span class="_ _1"></span>Real Estate S.A. n<span class="_ _1"></span>abyła 3,60% <span class="_ _1"></span>akcji w <span class="_ _1"></span>Cross </span></div><div class="t m0 x1 h3 y17c ff3 fs1 fc1 sc0 ls0 ws0">Bud <span class="_ _1c"></span>S.A., <span class="_ _1c"></span>przez <span class="_ _1c"></span>c<span class="_ _1"></span>o <span class="_ _8"></span>p<span class="_ _1"></span>ośredni <span class="_ _1c"></span>udział <span class="_ _21"></span>Murapol <span class="_ _1c"></span>S.A. <span class="_ _21"></span>w <span class="_ _1c"></span>kapital<span class="_ _1"></span>e <span class="_ _8"></span>tej <span class="_ _21"></span>spółki <span class="_ _1c"></span>wzr<span class="_ _1"></span>ósł <span class="_ _8"></span>d<span class="_ _1"></span>o <span class="_ _1c"></span>96,40%; <span class="_ _1c"></span>cena<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1d0 ff3 fs1 fc1 sc0 ls0 ws0">nabycia wy<span class="_ _1"></span>niosła 500 tys. PLN.,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d1 ff1 fs1 fc1 sc0 ls0 ws0">[6<span class="lsc">] <span class="_ _1c"></span></span>2<span class="ff3">6 <span class="_ _1c"></span>maja <span class="_ _1c"></span>2023 <span class="_ _1c"></span>rok<span class="_ _1"></span>u <span class="_ _8"></span>w <span class="_ _21"></span>związku <span class="_ _1c"></span>z <span class="_ _1c"></span>procesem <span class="_ _1c"></span>reo<span class="_ _1"></span>rganizacji <span class="_ _1c"></span>Grupy <span class="_ _1c"></span>Kap<span class="_ _1"></span>itałowej <span class="_ _1c"></span> <span class="_ _1c"></span>Murapol <span class="_ _1c"></span>S.A., </span></div><div class="t m0 x1 h3 y1d2 ff3 fs1 fc1 sc0 ls0 ws0">przekształcono <span class="_ _1"></span> <span class="_ _1"></span>spółkę  <span class="_ _1"></span>OTLA <span class="_ _1"></span> <span class="_ _1"></span>12  <span class="_ _1"></span>Sp. <span class="_ _1"></span> <span class="_ _1"></span>z  <span class="_ _1"></span>o.o. <span class="_ _1"></span> <span class="_ _1"></span>w  <span class="_ _1"></span>spółkę <span class="_ _1"></span> <span class="_ _1"></span>Murapol <span class="_ _1"></span> <span class="_ _1"></span>Projekt  <span class="_ _1"></span>Sp. <span class="_ _1"></span> <span class="_ _1"></span>z <span class="_ _1"></span> o.o. <span class="_ _1"></span> O<span class="_ _1"></span>TLA  <span class="_ _1"></span>12  </div><div class="t m0 x1 h3 y1d3 ff3 fs1 fc1 sc0 ls0 ws0">Sp.j., <span class="_ _21"> </span>n<span class="_ _1"></span>astępnie<span class="ff1"> <span class="_ _1b"> </span></span>5 <span class="_ _1b"> </span>lipca <span class="_ _1b"> </span>2023 <span class="_ _1b"> </span>rok<span class="_ _1"></span>u <span class="_ _21"></span>p<span class="_ _1"></span>odjęto <span class="_ _21"> </span>uchwa<span class="_ _1"></span>łę <span class="_ _1b"> </span>w <span class="_ _21"> </span>spra<span class="_ _1"></span>wie <span class="_ _21"> </span>r<span class="_ _1"></span>ozwiązania <span class="_ _1b"> </span>spółki <span class="_ _1b"> </span>pośredn<span class="_ _1"></span>io </div><div class="t m0 x1 h3 y1d4 ff3 fs1 fc1 sc0 ls0 ws0">zależnej OTLA 12 <span class="_ _1"></span>spółka jawna, <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d5 ff1 fs1 fc1 sc0 ls0 ws0">[7<span class="ff3">] <span class="_ _a"> </span>29 <span class="_ _a"> </span>września <span class="_ _a"> </span>2023  r<span class="_ _1"></span>oku <span class="_ _a"> </span>jednostka <span class="_ _a"> </span>zależna <span class="_ _a"> </span>Polski <span class="_ _a"> </span>Deweloperski<span class="_ _1"></span> <span class="_ _a"> </span>FIZ  d<span class="_ _1"></span>okonał <span class="_ _a"> </span>wykupu <span class="_ _a"> </span>90 </span></div><div class="t m0 x1 h3 y1d6 ff3 fs1 fc1 sc0 ls0 ws0">certyfikatów inwestycy<span class="_ _1"></span>jnych serii E funduszu o łącznej cenie wykupu 3 100 tys. PLN, oraz 20 serii </div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc1 sc0 ls0 ws0">C funduszu o łącznej c<span class="_ _1"></span>enie wyk<span class="_ _1"></span>upu 689 tys. PLN, na rzecz <span class="_ _1"></span>uczestnika Murapo<span class="_ _1"></span><span class="ff1">l S.<span class="_ _1"></span>A. </span></div><div class="t m0 x1 h3 y1d8 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y1d9 ff1 fs5 fc5 sc0 ls0 ws0">6<span class="ff5"> <span class="_ _1a"> </span><span class="ff3">Istotne wartości oparte na </span></span>profesjonalnym </div><div class="t m0 x44 h7 y1da ff3 fs5 fc5 sc0 ls0 ws0">osądzie i szacunkach<span class="ff1"> </span></div><div class="t m0 x1 h49 y1db ff1 fs6 fc4 sc0 ls0 ws0">6.1<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Profesjonaln<span class="_ _c"></span>y osąd<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y1dc ff3 fs1 fc1 sc0 ls0 ws0">Sporządzenie <span class="_ _20"> </span>spraw<span class="_ _1"></span>ozdania <span class="_ _20"> </span>fin<span class="_ _1"></span>ansowego <span class="_ _20"> </span>Spółki <span class="_ _20"> </span>wy<span class="_ _1"></span>maga <span class="_ _20"> </span>od <span class="_ _20"> </span>Zarządu<span class="_ _1"></span> <span class="_ _20"> </span>dokonania <span class="_ _20"> </span>osąd<span class="_ _1"></span>ów, </div><div class="t m0 x1 h3 y1dd ff3 fs1 fc1 sc0 ls0 ws0">szacunków  oraz  z<span class="_ _c"></span>ałożeń<span class="_ _1"></span>,  które <span class="_ _13"> </span>mają  wpływ  na  prezentowane <span class="_ _13"> </span>przychody<span class="_ _1"></span>,  kosz<span class="_ _c"></span>ty,  aktywa </div><div class="t m0 x1 h3 y1de ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">zobowiązania oraz <span class="_ _c"></span>powiązane<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>z <span class="ff3">nimi <span class="_ _c"></span>noty <span class="_ _c"></span>i u<span class="_ _c"></span>jawni<span class="_ _1"></span>enia <span class="_ _c"></span>dotyczące <span class="_ _c"></span>zobowią<span class="_ _1"></span>zań <span class="_ _c"></span>warunkowych. </span></span></span></div><div class="t m0 x1 h3 y1df ff3 fs1 fc1 sc0 ls0 ws0">Niepewność, <span class="_ _22"> </span>co <span class="_ _1b"> </span>do <span class="_ _22"> </span>ty<span class="_ _1"></span>ch <span class="_ _1b"> </span>założeń <span class="_ _22"> </span>i <span class="_ _22"> </span>szacunków <span class="_ _22"> </span>może <span class="_ _22"> </span>spowodowa<span class="_ _1"></span>ć <span class="_ _1b"> </span>istot<span class="_ _1"></span>ne <span class="_ _1b"> </span>korekty<span class="_ _1"></span> <span class="_ _1b"> </span>wartości<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1e0 ff3 fs1 fc1 sc0 ls0 ws0">bilansowych ak<span class="_ _1"></span>tywów i zobowiązań<span class="_ _1"></span><span class="ff1"> w </span>przyszłości<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h3 y1e1 ff1 fs1 fc1 sc0 ls0 ws0">Leasing <span class="ff3">–</span> <span class="ff3">udostępnia<span class="_ _1"></span>nie powierzchni spółko<span class="_ _1"></span>m z grupy<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y1e2 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1"></span>jest <span class="_ _1"></span>stroną <span class="_ _8"></span>umów <span class="_ _1"></span>najmu <span class="_ _1"></span>powierzchni <span class="_ _8"></span>biurowej. <span class="_ _1"></span>Część <span class="_ _1"></span>z <span class="_ _1"></span>leasingo<span class="_ _1"></span>wanej <span class="_ _1"></span>powierzchni<span class="_ _1"></span> <span class="_ _1"></span>jest </div><div class="t m0 x1 h3 y1e3 ff3 fs1 fc1 sc0 ls0 ws0">udostępniana  jednos<span class="_ _1"></span>tkom  z  grupy  kap<span class="_ _1"></span>itałowej.  Spółka  każd<span class="_ _1"></span>orazowo  oc<span class="_ _1"></span>enia,  czy  umowy </div><div class="t m0 x1 h3 y1e4 ff3 fs1 fc1 sc0 ls0 ws0">zawarte <span class="_ _20"> </span>ze  spółkami <span class="_ _20"> </span>z <span class="_ _13"> </span>grupy <span class="_ _20"> </span>skutk<span class="_ _1"></span>ują <span class="_ _20"> </span>identyfi<span class="_ _1"></span>kacją <span class="_ _20"> </span>umowy  su<span class="_ _c"></span>bleasing<span class="_ _1"></span>u. <span class="_ _20"> </span>Zgodni<span class="_ _1"></span>e <span class="_ _20"> </span>z <span class="_ _20"> </span>oce<span class="_ _8"></span>ną </div><div class="t m0 x1 h3 y1e5 ff3 fs1 fc1 sc0 ls0 ws0">Zarządu, żadna z <span class="_ _c"></span>umów tego typu <span class="_ _c"></span>nie skutkuje rozpoznaniem subleasingu ze <span class="_ _c"></span>względu<span class="_ _1"></span> <span class="_ _c"></span>na to, ż<span class="_ _c"></span>e </div><div class="t m0 x1 h3 y1e6 ff3 fs1 fc1 sc0 ls0 ws0">Spółka posiada istotne pra<span class="_ _1"></span>wo do zastąpienia skła<span class="_ _1"></span>dnika aktywów i tym samym w umowach ze<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1e7 ff3 fs1 fc1 sc0 ls0 ws0">spółkami z <span class="_ _c"></span>grupy <span class="_ _c"></span>nie istnieje <span class="_ _c"></span>zidentyfikowany składnik aktywów. <span class="_ _c"></span>Przychody od spółek <span class="_ _c"></span>z <span class="_ _c"></span>grupy w </div><div class="t m0 x1 h3 y3b ff3 fs1 fc1 sc0 ls0 ws0">ramach <span class="_ _21"></span>tych <span class="_ _21"></span>umów <span class="_ _21"></span>rozpoznawane <span class="_ _21"></span>są <span class="_ _21"></span>zgodni<span class="_ _1"></span>e <span class="_ _1c"></span>z <span class="_ _1b"> </span>MSSF <span class="_ _1c"></span>15, <span class="_ _21"></span>a <span class="_ _21"></span>Sp<span class="_ _1"></span>ółka <span class="_ _1c"></span>k<span class="_ _1"></span>ontynuuje <span class="_ _1c"></span>rozp<span class="_ _1"></span>oznanie </div></div></div></div>
<div id="pf10" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc10 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">16</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">aktywa <span class="_ _13"> </span>z <span class="_ _20"> </span>tytułu <span class="_ _20"> </span>pra<span class="_ _1"></span>wa <span class="_ _13"> </span>do <span class="_ _13"> </span>użytkowania <span class="_ _20"> </span>w  stosunku <span class="_ _20"> </span>do <span class="_ _20"> </span>całej<span class="_ _1"></span> <span class="_ _20"> </span>wyn<span class="_ _1"></span>ajmowanej <span class="_ _13"> </span>przez <span class="_ _20"> </span>Spółkę<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">powierzchni biurowej. I<span class="_ _1"></span>nformacje nt. wartości p<span class="_ _1"></span>rzychodów znajd<span class="_ _1"></span>ują się w noci<span class="_ _1"></span>e 11<span class="_ _1"></span><span class="ff1">. </span></div><div class="t m0 x1 h49 y1e8 ff1 fs6 fc4 sc0 ls0 ws0">6.2<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Niepewność s<span class="_ _c"></span>zacunków i założeń<span class="_ _c"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y1e9 ff3 fs1 fc1 sc0 ls0 ws0">Poniżej <span class="_ _1e"> </span>omówiono <span class="_ _1e"> </span>p<span class="_ _1"></span>odstawowe <span class="_ _1e"> </span>zało<span class="_ _1"></span>żenia <span class="_ _1e"> </span>dotyczące <span class="_ _1e"> </span>p<span class="_ _1"></span>rzyszłości <span class="_ _1e"> </span>i <span class="_ _1e"> </span>inne <span class="_ _1e"> </span>kl<span class="_ _1"></span>uczowe <span class="_ _1e"> </span>źródła<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7 ff3 fs1 fc1 sc0 ls0 ws0">niepewności występując<span class="_ _1"></span>e na dzień bilansowy,<span class="_ _1"></span><span class="ff1"> z </span>którymi związane je<span class="_ _1"></span>st istotne ryzyko znaczącej<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1ea ff3 fs1 fc1 sc0 ls0 ws0">korekty <span class="_ _21"></span>wartości <span class="_ _21"></span>bil<span class="_ _1"></span>ansowych <span class="_ _21"></span>aktywów <span class="_ _21"></span>i <span class="_ _21"></span>zobowiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _21"></span>w </span>następny<span class="_ _1"></span>m <span class="_ _1c"></span>rok<span class="_ _1"></span>u <span class="_ _21"></span>obrotowym. <span class="_ _21"> </span>Spółka<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1eb ff3 fs1 fc1 sc0 ls0 ws0">przyjęła <span class="_ _1c"></span>założenia<span class="_ _1"></span> <span class="_ _8"></span>i <span class="_ _1c"></span>s<span class="_ _1"></span>zacunki <span class="_ _1c"></span>na <span class="_ _1c"></span>temat<span class="_ _1"></span> <span class="_ _8"></span>p<span class="_ _1"></span>rzyszłości <span class="_ _1c"></span>na <span class="_ _1c"></span>pod<span class="_ _1"></span>stawie <span class="_ _1c"></span>wiedzy <span class="_ _1c"></span>p<span class="_ _1"></span>osiadanej <span class="_ _1c"></span>podc<span class="_ _1"></span>zas </div><div class="t m0 x1 h3 y1ec ff3 fs1 fc1 sc0 ls0 ws0">sporządzania <span class="_ _1"></span>sprawozda<span class="_ _1"></span>nia finan<span class="_ _1"></span>sowego. Przyjęte <span class="_ _1"></span>założenia <span class="_ _1"></span>i szacunki<span class="_ _1"></span> mogą <span class="_ _1"></span>ulec zmi<span class="_ _1"></span>anie na<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1ed ff3 fs1 fc1 sc0 ls0 ws0">skutek wydarzeń<span class="ff1"> w <span class="_ _1"></span></span>przyszłości wyn<span class="_ _1"></span>ikających ze zmia<span class="_ _1"></span>n rynkowych lub zmian<span class="_ _8"></span><span class="ff1"> </span>niebędących pod<span class="_ _1"></span><span class="ff1 fc2"> </span></div><div class="t m0 x1 h3 y1ee ff3 fs1 fc2 sc0 ls0 ws0">kontrolą <span class="_ _a"> </span>Spółki.  Takie <span class="_ _a"> </span>zmia<span class="_ _1"></span>ny <span class="_ _a"> </span>są  odzwierciedla<span class="_ _1"></span>ne<span class="_ _1"></span><span class="ff1">  w </span>szac<span class="_ _1"></span>unkach <span class="_ _a"> </span>lub  założeni<span class="_ _1"></span>ach<span class="ff1"> <span class="_ _a"> </span>w chwili </span></div><div class="t m0 x1 h3 y1ef ff3 fs1 fc2 sc0 ls0 ws0">wystąpienia<span class="_ _1"></span><span class="ff1">. </span></div><div class="t m0 x1 h3 y1f0 ff3 fs1 fc4 sc0 ls0 ws0">Utrata wartości aktyw<span class="_ _1"></span>ów trwałych<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1f1 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _20"> </span>przeanalizo<span class="_ _1"></span>wała <span class="_ _20"> </span>przesłanki <span class="_ _20"> </span>do <span class="_ _13"> </span>utraty <span class="_ _20"> </span>wartość <span class="_ _20"> </span>aktyw<span class="_ _1"></span>ów <span class="_ _20"> </span>trwałych <span class="_ _20"> </span>zgodnie<span class="_ _8"></span><span class="ff1"> <span class="_ _20"> </span>z MSR <span class="_ _20"> </span>3<span class="_ _1"></span>6 </span></div><div class="t m0 x1 h3 y1f2 ffa fs1 fc1 sc0 ls0 ws0">Utrata  wartości  aktywów<span class="ff3">.  W  ocenie  Spółki  nie <span class="_ _13"> </span>wystąpiły  przesłanki  wskazujące  na  utratę </span></div><div class="t m0 x1 h3 y1f3 ff3 fs1 fc1 sc0 ls0 ws0">wartości<span class="ff1">. </span></div><div class="t m0 x1 h3 y1f4 ff3 fs1 fc4 sc0 ls0 ws0">Utrata wartości należn<span class="_ _1"></span>ości han<span class="_ _1"></span>dlowych <span class="ff1"> </span></div><div class="t m0 x1 h3 y1f5 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _13"> </span>wykorzystuje  macierze <span class="_ _13"> </span>rezerw <span class="_ _13"> </span>do <span class="_ _13"> </span>wyceny  odpisu <span class="_ _20"> </span>na <span class="_ _13"> </span>oczekiwane  straty <span class="_ _20"> </span>kredyto<span class="_ _1"></span>we<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1f6 ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">odniesieniu <span class="_ _8"></span>do <span class="_ _1"></span>n<span class="_ _1"></span>ależności <span class="_ _8"></span>handlowych<span class="_ _1"></span>. <span class="_ _1"></span>W <span class="_ _8"></span>celu <span class="_ _8"></span>ustalenia <span class="_ _8"></span>oczekiwanych <span class="_ _8"></span>strat <span class="_ _8"></span>kredytowych,<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1f7 ff3 fs1 fc2 sc0 ls0 ws0">należności <span class="_ _a"> </span>h<span class="_ _1"></span>andlowe <span class="_ _a"> </span>z<span class="_ _1"></span>ostały <span class="_ _a"> </span>p<span class="_ _1"></span>ogrupowane <span class="_ _1e"> </span>na <span class="_ _a"> </span>podstawi<span class="_ _1"></span>e <span class="_ _a"> </span>podobień<span class="_ _1"></span>stwa <span class="_ _a"> </span>cha<span class="_ _1"></span>rakterystyki<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1f8 ff3 fs1 fc2 sc0 ls0 ws0">ryzyka <span class="_ _24"> </span>kredytowego. <span class="_ _24"> </span>Spółka <span class="_ _24"> </span>wykorzyst<span class="_ _1"></span>uje <span class="_ _24"> </span>swoje <span class="_ _24"> </span>dane <span class="_ _24"> </span>historyczne <span class="_ _24"> </span>dotyczące <span class="_ _24"> </span>strat<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1f9 ff1 fs1 fc2 sc0 ls0 ws0">kredytowych, <span class="_ _1e"> </span>skoryg<span class="_ _1"></span>owane<span class="_ _1"></span> <span class="_ _1e"> </span>w stosownych <span class="_ _1e"> </span>p<span class="_ _1"></span>rzypadkach<span class="_ _1"></span> <span class="_ _1e"> </span>o <span class="ff3">wpływ <span class="_ _1e"> </span>informac<span class="_ _1"></span>ji <span class="_ _1e"> </span>dotyczących </span></div><div class="t m0 x1 h3 y1fa ff3 fs1 fc2 sc0 ls0 ws0">przyszłości. <span class="ff1"> </span>Ujawni<span class="_ _1"></span>enia prezentowane są w n<span class="_ _1"></span>ocie 23.<span class="_ _1"></span><span class="ff4 fc1"> </span></div><div class="t m0 x1 h3 y1fb ff3 fs1 fc4 sc0 ls0 ws0">Składnik aktywów<span class="_ _1"></span><span class="ff1"> z </span>tytułu podatku <span class="_ _1"></span>odroczonego<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1fc ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1"></span>rozp<span class="_ _1"></span>oznaje <span class="_ _1"></span>składni<span class="_ _1"></span>k <span class="_ _1"></span>aktywów<span class="ff1"> <span class="_ _8"></span>z </span>tytułu <span class="_ _1"></span>pod<span class="_ _1"></span>atku <span class="_ _1"></span>odroczoneg<span class="_ _1"></span>o <span class="_ _1"></span>bazując<span class="_ _1"></span> <span class="_ _1"></span>na <span class="_ _1"></span>założeniu,<span class="_ _1"></span> <span class="_ _1"></span>że<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1fd ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">przyszłości <span class="_ _23"> </span>zostanie <span class="_ _23"> </span>osiągnięty <span class="_ _25"> </span>zysk <span class="_ _25"> </span>podatko<span class="_ _1"></span>wy <span class="_ _25"> </span>pozwalający <span class="_ _25"> </span>na <span class="_ _25"> </span>je<span class="_ _1"></span>go <span class="_ _25"> </span>wykorzystanie. </span></div><div class="t m0 x1 h3 y1fe ff3 fs1 fc1 sc0 ls0 ws0">Pogorszenie <span class="_ _20"> </span>uzyskiwany<span class="_ _1"></span>ch <span class="_ _20"> </span>wyników <span class="_ _20"> </span>podatkowyc<span class="_ _1"></span>h<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w </span>przyszłości <span class="_ _20"> </span>mogł<span class="_ _1"></span>oby <span class="_ _20"> </span>spowodować, <span class="_ _13"> </span>że </div><div class="t m0 x1 h3 y1ff ff3 fs1 fc1 sc0 ls0 ws0">założenie to stałoby się<span class="_ _1"></span> nieuzasadnione.<span class="_ _1"></span><span class="ff1"> </span>Ujawnien<span class="_ _1"></span>ia prezentowane są w n<span class="_ _1"></span>ocie 13.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y200 ff3 fs1 fc4 sc0 ls0 ws0">Wartość godziwa instr<span class="_ _1"></span>umentów finansowyc<span class="_ _1"></span>h<span class="ff1"> </span></div><div class="t m0 x1 h3 y201 ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _8"></span>godziwą <span class="_ _8"></span>instrumen<span class="_ _1"></span>tów <span class="_ _8"></span>finansowych, <span class="_ _8"></span>dla <span class="_ _8"></span>których<span class="_ _1"></span> <span class="_ _1"></span>ni<span class="_ _1"></span>e <span class="_ _1"></span>i<span class="_ _1"></span>stnieje <span class="_ _8"></span>aktywny <span class="_ _8"></span>rynek <span class="_ _8"></span>ustala <span class="_ _8"></span>się </div><div class="t m0 x1 h3 y202 ff3 fs1 fc1 sc0 ls0 ws0">wykorzystując <span class="_ _22"> </span>odp<span class="_ _1"></span>owiednie <span class="_ _22"> </span>tech<span class="_ _1"></span>niki <span class="_ _22"> </span>wyceny. <span class="_ _22"> </span>Przy <span class="_ _20"> </span>wyborze <span class="_ _1b"> </span>odp<span class="_ _1"></span>owiednich <span class="_ _22"> </span>metod <span class="_ _22"> </span>i<span class="_ _1"></span> <span class="_ _1b"> </span>zało<span class="_ _1"></span>żeń </div><div class="t m0 x1 h3 y203 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _7"></span>kier<span class="_ _1"></span>uje <span class="_ _7"></span>się <span class="_ _7"></span>profesj<span class="_ _1"></span>onalny<span class="_ _1"></span>m <span class="_ _7"></span>osądem. <span class="_ _7"></span>Sposób<span class="_ _1"></span> <span class="_ _c"></span>ustalenia <span class="_ _7"></span>wartości<span class="_ _1"></span> <span class="_ _7"></span>godziwej <span class="_ _7"></span>po<span class="_ _1"></span>szczególnych </div><div class="t m0 x1 h3 y204 ff3 fs1 fc1 sc0 ls0 ws0">instrumentów finanso<span class="_ _1"></span>wych został przedstawi<span class="_ _1"></span>ony<span class="ff1"> w<span class="_ _1"></span> <span class="fc2">nocie 35<span class="ls1">.1.<span class="_ _1"></span></span> </span></span></div><div class="t m0 x1 h3 y205 ff1 fs1 fc4 sc0 ls0 ws0">Stawki amortyzacy<span class="_ _1"></span>jne </div><div class="t m0 x1 h3 y206 ff3 fs1 fc1 sc0 ls0 ws0">Wysokość <span class="_ _17"> </span>stawek <span class="_ _1e"> </span>am<span class="_ _1"></span>ortyzacyjny<span class="_ _1"></span>ch <span class="_ _1e"> </span>ustalana <span class="_ _17"> </span>jest <span class="_ _1e"> </span>na<span class="_ _1"></span> <span class="_ _1e"> </span>podstawie <span class="_ _17"> </span>przewi<span class="_ _1"></span>dywanego <span class="_ _1e"> </span>okre<span class="_ _1"></span>su </div><div class="t m0 x1 h3 y207 ff3 fs1 fc1 sc0 ls0 ws0">ekonomicznej <span class="_ _11"> </span>użyteczności <span class="_ _b"> </span>skła<span class="_ _1"></span>dników <span class="_ _b"> </span>rz<span class="_ _1"></span>eczowego <span class="_ _b"> </span>ma<span class="_ _1"></span>jątku <span class="_ _b"> </span>trwał<span class="_ _1"></span>ego <span class="_ _b"> </span>ora<span class="_ _1"></span>z <span class="_ _b"> </span>aktywów<span class="_ _1"></span> </div></div></div></div>
<div id="pf11" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc11 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h4a" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">17</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">niematerialny<span class="_ _1"></span>ch.  Spółka  corocznie  dokonuje  weryfik<span class="_ _1"></span>acji  przyjętych  okresów  ekonomicznej </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">użyteczności na pod<span class="_ _1"></span>stawie bieżąc<span class="_ _1"></span>ych szacunków.<span class="_ _1"></span><span class="ff1 ls1">  <span class="ls0"> </span></span></div><div class="t m0 x1 h3 y175 ff1 fs1 fc4 sc0 ls0 ws0">Stopa procentowa l<span class="_ _1"></span>easingu<span class="ff4"> </span></div><div class="t m0 x1 h3 y208 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _7"></span>ni<span class="_ _1"></span>e <span class="_ _7"></span>jest <span class="_ _7"></span>w st<span class="_ _c"></span>anie <span class="_ _c"></span>z <span class="_ _7"></span>łatwością <span class="_ _c"></span>ustalić <span class="_ _7"></span>stopy<span class="_ _1"></span> <span class="_ _7"></span>procentowej <span class="_ _c"></span>dla <span class="_ _7"></span>um<span class="_ _1"></span>ów <span class="_ _7"></span>lea<span class="_ _1"></span>singowych, <span class="_ _c"></span>dlatego </div><div class="t m0 x1 h3 y209 ff3 fs1 fc2 sc0 ls0 ws0">przy <span class="_ _11"> </span>wycenie <span class="_ _14"> </span>zobowiązan<span class="_ _1"></span>ia <span class="_ _11"> </span>z <span class="_ _11"> </span>tytułu <span class="_ _11"> </span>leasin<span class="_ _1"></span>gu <span class="_ _11"> </span>stosuje<span class="_ _1"></span> <span class="_ _11"> </span>krańcową <span class="_ _11"> </span>s<span class="_ _1"></span>topę <span class="_ _11"> </span>procent<span class="_ _1"></span>ową </div><div class="t m0 x1 h3 y20a ff3 fs1 fc2 sc0 ls0 ws0">leasingobiorcy. <span class="_ _8"></span>Jest t<span class="_ _1"></span>o <span class="_ _1"></span>stopa <span class="_ _1"></span>procentowa, <span class="_ _8"></span>jaką <span class="_ _8"></span>Spółka<span class="ff1"> <span class="_ _1"></span></span>musiałaby<span class="_ _1"></span> <span class="_ _1"></span>zapłacić, <span class="_ _1"></span>ab<span class="_ _1"></span>y <span class="_ _1"></span>na <span class="_ _1"></span>podobny </div><div class="t m0 x1 h3 y20b ff3 fs1 fc2 sc0 ls0 ws0">okres, w tej samej <span class="_ _1"></span>walucie i przy<span class="_ _1"></span> podobnych zabe<span class="_ _1"></span>zpieczeniach pożyczyć<span class="_ _1"></span> środki niezbędne do </div><div class="t m0 x1 h3 y20c ff3 fs1 fc2 sc0 ls0 ws0">zakupu <span class="_ _13"> </span>składnika  aktywów <span class="_ _20"> </span>o <span class="_ _20"> </span>p<span class="_ _1"></span>odobnej  wartości <span class="_ _13"> </span>co <span class="_ _20"> </span>składn<span class="_ _1"></span>ik <span class="_ _13"> </span>aktywów <span class="_ _13"> </span>z <span class="_ _20"> </span>tytuł<span class="_ _1"></span>u <span class="_ _20"> </span>prawa  do </div><div class="t m0 x1 h3 y20d ff3 fs1 fc2 sc0 ls0 ws0">użytkowania w<span class="ff1"> </span>p<span class="_ _1"></span>odobnym środowisk<span class="_ _1"></span>u gospodarczym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y20e ff1 fs1 fc4 sc0 ls0 ws0">Leasing <span class="ff3">–</span> <span class="ff3">okres użyt<span class="_ _1"></span>eczności<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y20f ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _17"> </span>jest <span class="_ _17"> </span>stroną <span class="_ _17"> </span>umów <span class="_ _17"> </span>na<span class="_ _1"></span>jmu <span class="_ _1e"> </span>podpi<span class="_ _1"></span>sanych <span class="_ _17"> </span>na <span class="_ _17"> </span>określony <span class="_ _17"> </span>okres <span class="_ _17"> </span>cza<span class="_ _1"></span>su. <span class="_ _1e"> </span>O<span class="_ _1"></span>sąd <span class="_ _1e"> </span>Za<span class="_ _1"></span>rządu </div><div class="t m0 x1 h3 y210 ff3 fs1 fc1 sc0 ls0 ws0">wymagany <span class="_ _21"></span>jest <span class="_ _1c"></span>przy <span class="_ _21"> </span>usta<span class="_ _1"></span>laniu <span class="_ _1c"></span>okres<span class="_ _1"></span>u <span class="_ _1c"></span>leasing<span class="_ _1"></span>u <span class="_ _1c"></span>ora<span class="_ _1"></span>z <span class="_ _1c"></span>użyteczności<span class="_ _1"></span> <span class="_ _1c"></span>aktywów <span class="_ _21"> </span>z <span class="_ _21"></span>tytułu <span class="_ _21"></span>prawa <span class="_ _1c"></span>d<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y211 ff3 fs1 fc1 sc0 ls0 ws0">użytkowania i w oceni<span class="_ _1"></span>e Zarządu okres t<span class="_ _1"></span>en jest tożsamy<span class="_ _1"></span> z okresem trwania umów na<span class="_ _1"></span>jmu.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y212 ff3 fs1 fc4 sc0 ls0 ws0">Niepewność związana<span class="_ _1"></span><span class="ff1"> z rozliczeniami<span class="_ _1"></span> podatkowymi<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1d5 ff3 fs1 fc1 sc0 ls0 ws0">Regulacje <span class="_ _f"> </span>dotyczące <span class="_ _26"> </span>podatku <span class="_ _26"> </span>od <span class="_ _26"> </span>towa<span class="_ _1"></span>rów <span class="_ _26"> </span>i <span class="_ _26"> </span>usług, <span class="_ _26"> </span>podatk<span class="_ _1"></span>u <span class="_ _26"> </span>docho<span class="_ _1"></span>dowego <span class="_ _26"> </span>od <span class="_ _26"> </span>osób </div><div class="t m0 x1 h3 y213 ff3 fs1 fc1 sc0 ls0 ws0">prawnych <span class="_ _a"> </span>oraz <span class="_ _a"> </span>obcią<span class="_ _1"></span>żeń <span class="_ _a"> </span>związanych<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>z </span>ubezpieczeniami <span class="_ _a"> </span>społeczny<span class="_ _1"></span>mi <span class="_ _a"> </span>podlegają <span class="_ _a"> </span>częstym<span class="_ _1"></span> </div><div class="t m0 x1 h3 y214 ff3 fs1 fc1 sc0 ls0 ws0">zmianom. <span class="_ _1b"> </span>Te <span class="_ _22"> </span>c<span class="_ _1"></span>zęste <span class="_ _1b"> </span>zmi<span class="_ _1"></span>any <span class="_ _22"> </span>powodują <span class="_ _1b"> </span>brak<span class="_ _1"></span> <span class="_ _22"> </span>odpowiednic<span class="_ _1"></span>h <span class="_ _1b"> </span>punktów <span class="_ _22"> </span>odn<span class="_ _1"></span>iesienia, <span class="_ _22"> </span>ponad <span class="_ _22"> </span>to </div><div class="t m0 x1 h3 y215 ff3 fs1 fc1 sc0 ls0 ws0">rozliczenia <span class="_ _22"> </span>podatko<span class="_ _1"></span>we <span class="_ _22"> </span>mogą <span class="_ _22"> </span>by<span class="_ _1"></span>ć <span class="_ _22"> </span>przedmiotem<span class="_ _1"></span> <span class="_ _22"> </span>kontroli <span class="_ _22"> </span>organów, <span class="_ _22"> </span>kt<span class="_ _1"></span>óre <span class="_ _22"> </span>uprawnione <span class="_ _22"> </span>są <span class="_ _20"> </span>do </div><div class="t m0 x1 h3 y216 ff3 fs1 fc1 sc0 ls0 ws0">nakładania<span class="_ _1"></span> <span class="_ _f"> </span>wysokich <span class="_ _f"> </span>kar <span class="_ _10"> </span>i <span class="_ _f"> </span>grzywien<span class="_ _1"></span>,<span class="ff1"> <span class="_ _10"> </span>a </span>wszelki<span class="_ _1"></span>e <span class="_ _f"> </span>dodatkowe <span class="_ _10"> </span>zobowią<span class="_ _1"></span>zania <span class="_ _10"> </span>podatkowe,<span class="_ _1"></span> </div><div class="t m0 x1 h3 y217 ff3 fs1 fc1 sc0 ls0 ws0">wynikając<span class="_ _1"></span>e<span class="ff1"> z </span>kontroli, muszą zostać zap<span class="_ _1"></span>łacone wraz<span class="_ _1"></span><span class="ff1"> z wysokimi odse<span class="_ _1"></span>tkami. </span></div><div class="t m0 x1 h3 y218 ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _8"></span>konsekwencji, <span class="_ _8"></span>kwoty <span class="_ _8"></span>prezentowane <span class="_ _8"></span>i <span class="_ _8"></span>ujawniane<span class="_ _1"></span> <span class="_ _8"></span>w <span class="ff3">sprawozdaniach <span class="_ _8"></span>finansowych <span class="_ _8"></span>mogą <span class="_ _8"></span>się </span></div><div class="t m0 x1 h3 y219 ff3 fs1 fc1 sc0 ls0 ws0">zmienić<span class="ff1"> w </span>przyszł<span class="_ _1"></span>ości<span class="ff1"> w wyni<span class="_ _1"></span>ku ostatecznej decyzji orga<span class="_ _1"></span>nu kontroli podatko<span class="_ _1"></span>wej. <span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y21a ff3 fs1 fc1 sc0 ls0 ws0">Spółka ujmuje i wycen<span class="_ _1"></span>ia aktywa lub zobowiązani<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff1"> z </span>tytułu bieżącego i odrocz<span class="_ _1"></span>onego podatku </div><div class="t m0 x1 h3 y21b ff3 fs1 fc1 sc0 ls0 ws0">dochodowego <span class="_ _21"></span>przy <span class="_ _21"> </span>zas<span class="_ _1"></span>tosowaniu <span class="_ _21"></span>wymogów <span class="_ _1b"> </span>MSR <span class="_ _21"></span>12 <span class="_ _1b"> </span><span class="ff4">Podatek <span class="_ _21"> </span>dochod<span class="_ _1"></span>owy<span class="ff1"> <span class="_ _21"> </span>w oparc<span class="_ _1"></span>iu <span class="_ _21"></span>o zysk </span></span></div><div class="t m0 x1 h3 y1db ff3 fs1 fc1 sc0 ls0 ws0">(stratę <span class="_ _1f"> </span>podatko<span class="_ _1"></span>wą), <span class="_ _1f"> </span>podstawę<span class="_ _1"></span> <span class="_ _1f"> </span>opodatk<span class="_ _1"></span>owania, <span class="_ _1f"> </span>nierozli<span class="_ _1"></span>czone <span class="_ _1f"> </span>straty <span class="_ _1f"> </span>p<span class="_ _1"></span>odatkowe, </div><div class="t m0 x1 h3 y21c ff3 fs1 fc1 sc0 ls0 ws0">niewykorzystane <span class="_ _a"> </span>ulgi  podatkowe <span class="_ _a"> </span>i  stawki <span class="_ _a"> </span>podatkowe, <span class="_ _a"> </span>u<span class="_ _c"></span>względni<span class="_ _1"></span>ając  oc<span class="_ _1"></span>enę  niepewn<span class="_ _1"></span>ości </div><div class="t m0 x1 h3 y21d ff3 fs1 fc1 sc0 ls0 ws0">związanych<span class="ff1"> z rozlic<span class="_ _1"></span>zeniami podatkowy<span class="_ _1"></span>mi.  </span></div><div class="t m0 x1 h3 y21e ff3 fs1 fc1 sc0 ls0 ws0">Gdy <span class="_ _1e"> </span>istnieje <span class="_ _1e"> </span>niepewność, <span class="_ _1e"> </span>co <span class="_ _1e"> </span>do <span class="_ _1e"> </span>tego, <span class="_ _1e"> </span>czy <span class="_ _1e"> </span>i<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"> </span>w </span>jakim <span class="_ _1e"> </span>zakresie<span class="_ _1"></span> <span class="_ _a"> </span>organ<span class="_ _1"></span> <span class="_ _1e"> </span>podatkowy <span class="_ _1e"> </span>będzie<span class="_ _1"></span> </div><div class="t m0 x1 h3 y21f ff3 fs1 fc1 sc0 ls0 ws0">akceptował <span class="_ _a"> </span>poszczegól<span class="_ _1"></span>ne <span class="_ _a"> </span>rozliczenia <span class="_ _a"> </span>podatkowe <span class="_ _a"> </span>transakcji, <span class="_ _a"> </span>Spółka <span class="_ _a"> </span>ujmuje  te <span class="_ _a"> </span>rozliczen<span class="_ _1"></span>ia </div><div class="t m0 x1 h3 y220 ff3 fs1 fc1 sc0 ls0 ws0">uwzględniając ocenę ni<span class="_ _1"></span>epewności<span class="_ _1"></span><span class="ff4">.<span class="ff1"> </span></span></div><div class="t m0 x1 h3b y221 ff1 fs5 fc5 sc0 ls0 ws0">7<span class="ff5"> <span class="_ _27"> </span></span>Podstawa <span class="ff3">sporządzenia sprawozdania </span></div><div class="t m0 x55 h7 y222 ff1 fs5 fc5 sc0 ls0 ws0">finansowego </div><div class="t m0 x1 h3 y223 ff1 fs1 fc1 sc0 ls0 ws0">W ocenie <span class="ff3">Spółki, na dzień <span class="_ _c"></span>sporządzenia niniejszego sprawozdani<span class="_ _1"></span>a finansowego, nie <span class="_ _c"></span>występują </span></div><div class="t m0 x1 h3 y224 ff3 fs1 fc1 sc0 ls0 ws0">istotne niepewno<span class="_ _1"></span>ści doty<span class="_ _1"></span>czące zdarzeń <span class="_ _1"></span>lub okolic<span class="_ _1"></span>zności, które <span class="_ _1"></span>mogłyby na<span class="_ _1"></span>suwać wątpliw<span class="_ _1"></span>ości </div><div class="t m0 x1 h3 y225 ff3 fs1 fc1 sc0 ls0 ws0">co <span class="_ _1e"> </span>do <span class="_ _1e"> </span>zdolności <span class="_ _1e"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _1e"> </span>do <span class="_ _1e"> </span>kontyn<span class="_ _1"></span>uowania <span class="_ _1e"> </span>działaln<span class="_ _1"></span>ości. <span class="_ _17"> </span>Dokonując <span class="_ _1e"> </span>o<span class="_ _1"></span>ceny <span class="_ _1e"> </span>zdolności <span class="_ _1e"> </span>d<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y226 ff3 fs1 fc1 sc0 ls0 ws0">kontynuowania <span class="_ _c"></span>działalności, Zarząd <span class="_ _c"></span>Spółki <span class="_ _7"></span>uwzgl<span class="_ _1"></span>ędnił <span class="_ _c"></span>kwestie <span class="_ _c"></span>związane <span class="_ _7"></span>z <span class="_ _c"></span>trwający<span class="_ _1"></span>m <span class="_ _c"></span>konfliktem </div><div class="t m0 x1 h3 y227 ff3 fs1 fc1 sc0 ls0 ws0">zbrojnym <span class="_ _1c"></span>w <span class="_ _1c"></span>Ukrainie, <span class="_ _1c"></span>nak<span class="_ _1"></span>ładanych <span class="_ _1c"></span>sankc<span class="_ _1"></span>ji, <span class="_ _1c"></span>sytuacji <span class="_ _8"></span>ma<span class="_ _1"></span>kroekonomicznej <span class="_ _1c"></span>omówionej <span class="_ _1c"></span>s<span class="_ _1"></span>zerzej <span class="_ _1c"></span>w </div></div></div></div>
<div id="pf12" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc12 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">18</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0">nocie <span class="_ _1"></span><span class="ls2">38</span><span class="ff3">, b<span class="_ _1"></span>ieżącą <span class="_ _1"></span>sytuację <span class="_ _1"></span>finansową <span class="_ _1"></span>i <span class="_ _1"></span>majątkową <span class="_ _8"></span>Spółki, jej <span class="_ _1"></span>spółek <span class="_ _1"></span>zależny<span class="_ _1"></span>ch</span>, <span class="_ _1"></span>oraz <span class="_ _1"></span>wszelkich </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">innych <span class="_ _1c"></span>zdarzeń <span class="_ _1c"></span>i <span class="_ _1c"></span>czy<span class="_ _1"></span>nników, <span class="_ _1c"></span>które <span class="_ _1c"></span>w <span class="_ _21"></span>ocenie <span class="_ _1c"></span>Zar<span class="_ _1"></span>ządu <span class="_ _1b"> </span>Spółki, <span class="_ _1c"></span>mogłyb<span class="_ _1"></span>y <span class="_ _8"></span>mi<span class="_ _1"></span>eć <span class="_ _1c"></span>istotny <span class="_ _1c"></span>wpływ <span class="_ _1c"></span>na<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc1 sc0 ls0 ws0">zdolność do konty<span class="_ _1"></span>nuowania dzi<span class="_ _1"></span>ałalności.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y176 ff3 fs1 fc2 sc0 ls0 ws0">Biorąc <span class="_ _26"> </span>pod<span class="_ _1"></span> <span class="_ _26"> </span>uwagę <span class="_ _26"> </span>p<span class="_ _1"></span>owyższe <span class="_ _26"> </span>aspekty<span class="_ _1"></span> <span class="_ _26"> </span>na <span class="_ _26"> </span>wy<span class="_ _1"></span>nik <span class="_ _26"> </span>p<span class="_ _1"></span>rzeprowadzonej <span class="_ _26"> </span>o<span class="_ _1"></span>ceny <span class="_ _26"> </span>zdolności<span class="_ _1"></span> <span class="_ _26"> </span>do </div><div class="t m0 x1 h3 y177 ff3 fs1 fc2 sc0 ls0 ws0">kontynuowania <span class="_ _20"> </span>działal<span class="_ _1"></span>ności, <span class="_ _22"> </span>Za<span class="_ _1"></span>rząd <span class="_ _20"> </span>nie <span class="_ _20"> </span>zidentyfik<span class="_ _1"></span>ował <span class="_ _22"> </span>i<span class="_ _1"></span>stotnych <span class="_ _20"> </span>niepewności <span class="_ _20"> </span>dotyczących </div><div class="t m0 x1 h3 y178 ff3 fs1 fc2 sc0 ls0 ws0">zdarzeń <span class="_ _8"></span>lub <span class="_ _1"></span>ok<span class="_ _1"></span>oliczności, <span class="_ _8"></span>które <span class="_ _8"></span>mogłyby <span class="_ _8"></span>nasuwać <span class="_ _8"></span>wątpliwości <span class="_ _8"></span>co <span class="_ _8"></span>do <span class="_ _1"></span>zd<span class="_ _1"></span>olności <span class="_ _8"></span>Spółki <span class="_ _8"></span>i <span class="_ _8"></span>Grupy<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y179 ff3 fs1 fc2 sc0 ls0 ws0">do <span class="_ _8"></span>kontynuowania <span class="_ _8"></span>dzia<span class="_ _1"></span>łalności. <span class="_ _8"></span>W <span class="_ _8"></span>zwi<span class="_ _1"></span>ązku <span class="_ _8"></span>z <span class="_ _8"></span>tym <span class="_ _8"></span>ni<span class="_ _1"></span>niejsze <span class="_ _8"></span>roczne <span class="_ _1c"></span><span class="ff1">jedn<span class="_ _1"></span>ostkowe <span class="_ _8"></span>spraw<span class="_ _1"></span>ozdanie </span></div><div class="t m0 x1 h3 y17a ff3 fs1 fc2 sc0 ls0 ws0">finansowe zostało <span class="_ _c"></span>sporządzone przy <span class="_ _c"></span>założeniu kontynuowania działalności <span class="_ _c"></span>gospodarczej przez </div><div class="t m0 x1 h3 y17b ff3 fs1 fc2 sc0 ls0 ws0">Spółkę <span class="_ _1b"> </span>o<span class="_ _1"></span>raz <span class="_ _1b"> </span>jedno<span class="_ _1"></span>stki <span class="_ _1b"> </span>w<span class="_ _1"></span>chodzące <span class="_ _1b"> </span>w <span class="_ _22"> </span>skład <span class="_ _22"> </span>jej <span class="_ _20"> </span><span class="ff1">Grupy <span class="_ _22"> </span></span>Kapitałowej <span class="_ _22"> </span><span class="ff1">w </span>dają<span class="_ _1"></span>cej <span class="_ _1b"> </span>się<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span></span>przewi<span class="_ _1"></span>dzieć </div><div class="t m0 x1 h3 y17c ff3 fs1 fc2 sc0 ls0 ws0">przyszłości tj. co najmni<span class="_ _1"></span>ej roku od dnia b<span class="_ _1"></span>ilansowego<span class="_ _1"></span><span class="ff1 fc1">. </span></div><div class="t m0 x1 h49 y228 ff1 fs6 fc4 sc0 ls0 ws0">7.1<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Oświadczenie</span></span> o <span class="_ _c"></span><span class="ff3">zgodności<span class="ff1"> </span></span></div><div class="t m0 x1 h3 y1f0 ff3 fs1 fc1 sc0 ls0 ws0">Niniejsze <span class="_ _14"> </span>spraw<span class="_ _1"></span>ozdanie <span class="_ _28"> </span>finansowe <span class="_ _28"> </span>zostało <span class="_ _28"> </span>sporządzone <span class="_ _28"> </span>zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _28"> </span>z </span>Międzynarod<span class="_ _1"></span>owymi </div><div class="t m0 x1 h3 y229 ff3 fs1 fc2 sc0 ls0 ws0">Standardami <span class="_ _22"> </span>Sprawo<span class="_ _1"></span>zdawczości <span class="_ _20"> </span>Finansowej <span class="_ _1b"> </span>(<span class="_ _1"></span>„MSSF”) <span class="_ _22"> </span>zatwierd<span class="_ _1"></span>zonymi <span class="_ _22"> </span>przez <span class="_ _22"> </span>UE <span class="_ _20"> </span><span class="fc1">(<span class="_ _1"></span>„MSSF <span class="_ _22"> </span>UE”)</span><span class="ff1 ls1">. </span></div><div class="t m0 x1 h3 y22a ff1 fs1 fc2 sc0 lsd ws0">Na<span class="ls0"> <span class="ff3">dzień <span class="_ _c"></span>zatwierdzenia <span class="_ _c"></span>niniejszego sprawozdania <span class="_ _c"></span>do <span class="_ _7"></span>publikac<span class="_ _1"></span>ji, <span class="_ _c"></span>biorąc <span class="_ _7"></span>p<span class="_ _1"></span>od <span class="_ _7"></span>uwagę <span class="_ _c"></span>toczący <span class="_ _c"></span>się<span class="_ _8"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y22b ff1 fs1 fc2 sc0 ls0 ws0">w Unii <span class="_ _23"> </span>Europejskiej <span class="_ _23"> </span>proc<span class="_ _1"></span>es <span class="_ _25"> </span>wpro<span class="_ _1"></span>wadzania <span class="_ _23"> </span>MSSF,<span class="_ _1"></span><span class="ff4 fc1"> <span class="_ _23"> </span></span><span class="ff3">MSSF <span class="_ _23"> </span>mające <span class="_ _23"> </span>zast<span class="_ _1"></span>osowanie <span class="_ _23"> </span>do <span class="_ _23"> </span>tego<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y22c ff3 fs1 fc2 sc0 ls0 ws0">sprawozdania fi<span class="_ _1"></span>nansowego nie różni<span class="_ _1"></span>ą się od MSSF UE. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y22d ff3 fs1 fc1 sc0 ls0 ws0">MSSF <span class="_ _1"></span>UE<span class="_ _1"></span> <span class="_ _1"></span>obej<span class="_ _1"></span>mują <span class="_ _8"></span>standardy <span class="_ _8"></span>i <span class="_ _8"></span>interpretacje <span class="_ _8"></span>zaakceptowane <span class="_ _8"></span>przez <span class="_ _8"></span>Radę <span class="_ _8"></span>Międzynarodowych<span class="_ _1"></span> </div><div class="t m0 x1 h3 y22e ff3 fs1 fc1 sc0 ls0 ws0">Standardów Rach<span class="_ _1"></span>unkowości („RMSR”). <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h49 y22f ff1 fs6 fc4 sc0 ls0 ws0">7.2<span class="ff5"> <span class="_ _23"> </span></span>Waluta funkcj<span class="_ _c"></span>onalna i walut<span class="_ _c"></span>a sprawozdania fi<span class="_ _c"></span>nansowego </div><div class="t m0 x1 h3 y230 ff3 fs1 fc1 sc0 ls0 ws0">Walutą <span class="_ _8"></span>funkcj<span class="_ _1"></span>onalną <span class="_ _1c"></span>Spółki <span class="_ _8"></span>i <span class="_ _1c"></span>walutą <span class="_ _1c"></span>sprawozda<span class="_ _1"></span>wczą <span class="_ _8"></span>ni<span class="_ _1"></span>niejszego <span class="_ _8"></span>spra<span class="_ _1"></span>wozdania <span class="_ _1c"></span>finansowego </div><div class="t m0 x1 h3 y231 ff1 fs1 fc1 sc0 ls0 ws0">jest PLN. </div><div class="t m0 x1 h3b y232 ff1 fs5 fc5 sc0 ls0 ws0">8<span class="ff5"> <span class="_ _27"> </span><span class="ff3">Istotne zasady rachunkowości</span></span> </div><div class="t m0 x1 h49 y233 ff1 fs6 fc4 sc0 ls0 ws0">8.1<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Wycena do war<span class="_ _c"></span>tości godziwej<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y234 ff3 fs1 fc1 sc0 ls0 ws0">Wszystkie <span class="_ _c"></span>aktywa o<span class="_ _c"></span>raz zobowiązania, któ<span class="_ _c"></span>re <span class="_ _c"></span>są wyceniane <span class="_ _c"></span>do <span class="_ _c"></span>wartości <span class="_ _c"></span>godziwej lu<span class="_ _c"></span>b <span class="_ _c"></span>ich wartość </div><div class="t m0 x1 h3 y235 ff1 fs1 fc1 sc0 ls0 ws0">godziwa <span class="_ _1b"> </span>jest<span class="_ _1"></span> <span class="_ _1b"> </span>ujawnia<span class="_ _1"></span>na <span class="_ _1b"> </span>w <span class="ff3">spra<span class="_ _1"></span>wozdaniu <span class="_ _1b"> </span>fin<span class="_ _1"></span>ansowym <span class="_ _1b"> </span>są <span class="_ _1b"> </span>k<span class="_ _1"></span>lasyfikowane<span class="_ _1"></span></span> <span class="_ _22"> </span>w <span class="ff3">hierarc<span class="_ _1"></span>hii <span class="_ _1b"> </span>wartości<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y236 ff1 fs1 fc1 sc0 ls0 ws0">godziwej <span class="_ _8"></span>w <span class="ff3">sposób <span class="_ _8"></span>opisany <span class="_ _8"></span>poniżej <span class="_ _1"></span>na <span class="_ _8"></span>podstawie <span class="_ _8"></span>najniższego <span class="_ _8"></span>poziomu <span class="_ _1"></span>da<span class="_ _1"></span>nych <span class="_ _8"></span>wejściowych, </span></div><div class="t m0 x1 h3 y237 ff3 fs1 fc1 sc0 ls0 ws0">który jest istotny dla wy<span class="_ _1"></span>ceny do wart<span class="_ _1"></span>ości godziwe<span class="_ _1"></span>j traktowanej, jako całoś<span class="_ _1"></span>ć:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x4a ha y238 ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff1">Poziom <span class="_ _1e"> </span>1 <span class="_ _17"> </span><span class="ff3">–</span> <span class="_ _17"> </span>Notowane <span class="_ _17"> </span>(nieskory<span class="_ _1"></span>gowane) <span class="_ _1e"> </span>ceny<span class="_ _1"></span> <span class="_ _1e"> </span>rynkowe <span class="_ _17"> </span>na <span class="_ _1e"> </span>a<span class="_ _1"></span>ktywnym <span class="_ _1e"> </span>rynku <span class="_ _17"> </span>dla </span></span></div><div class="t m0 x4b h3 y239 ff3 fs1 fc1 sc0 ls0 ws0">identycznych<span class="_ _1"></span> aktywów lub zobowią<span class="_ _1"></span>zań,<span class="ff1"> </span></div><div class="t m0 x4a ha y23a ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff1">Poziom <span class="_ _8"></span>2 <span class="_ _1c"></span><span class="ff3">–</span> <span class="_ _1c"></span><span class="ff3">Techniki <span class="_ _1c"></span>wyceny, <span class="_ _8"></span>dl<span class="_ _1"></span>a <span class="_ _8"></span>których <span class="_ _1c"></span>najniższy <span class="_ _8"></span>poziom <span class="_ _1c"></span>danych <span class="_ _1c"></span>wejściowych, <span class="_ _1c"></span>który </span></span></span></div><div class="t m0 x4b h3 y23b ff3 fs1 fc1 sc0 ls0 ws0">jest <span class="_ _20"> </span>istotny<span class="_ _1"></span> <span class="_ _20"> </span>dla <span class="_ _13"> </span>wyceny <span class="_ _13"> </span>do <span class="_ _20"> </span>wartości <span class="_ _13"> </span>godziwej, <span class="_ _13"> </span>jako <span class="_ _20"> </span>c<span class="_ _1"></span>ałości <span class="_ _20"> </span>jest <span class="_ _20"> </span>b<span class="_ _1"></span>ezpośredn<span class="_ _1"></span>io <span class="_ _20"> </span>bądź </div><div class="t m0 x4b h3 y23c ff3 fs1 fc1 sc0 ls0 ws0">pośrednio obserwowal<span class="_ _1"></span>ny,<span class="ff1"> </span></div></div></div></div>
<div id="pf13" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc13 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h4b" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">19</span><span class="fs0"> </span></span></div><div class="t m0 x4a ha y173 ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff1">Poziom <span class="_ _8"></span>3 <span class="_ _1c"></span><span class="ff3">–</span> <span class="_ _1c"></span><span class="ff3">Techniki <span class="_ _1c"></span>wyceny, <span class="_ _8"></span>dl<span class="_ _1"></span>a <span class="_ _8"></span>których <span class="_ _1c"></span>najniższy <span class="_ _8"></span>poziom <span class="_ _1c"></span>danych <span class="_ _1c"></span>wejściowych, <span class="_ _1c"></span>który </span></span></span></div><div class="t m0 x4b h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">jest istotny dla wy<span class="_ _1"></span>ceny do wartości god<span class="_ _1"></span>ziwej, jako całości jest ni<span class="_ _1"></span>eobserwo<span class="_ _1"></span>walny.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y175 ff3 fs1 fc1 sc0 ls0 ws0">Na potr<span class="_ _1"></span>zeby <span class="_ _1"></span>ujawnienia <span class="_ _1"></span>wyników <span class="_ _1"></span>wyceny<span class="_ _1"></span> do <span class="_ _1"></span>wartości <span class="_ _1"></span>godziwej <span class="_ _1"></span>Spółka <span class="_ _1"></span>usta<span class="_ _1"></span>liła <span class="_ _1"></span>klasy <span class="_ _1"></span>aktywów </div><div class="t m0 x1 h3 y176 ff3 fs1 fc1 sc0 ls0 ws0">i <span class="_ _8"></span>zobowiązań <span class="_ _8"></span>na <span class="_ _8"></span>podstawie <span class="_ _8"></span>rodzaju,<span class="_ _1"></span> <span class="_ _1"></span>cec<span class="_ _1"></span>h <span class="_ _8"></span>i <span class="_ _1"></span>ryzyk<span class="_ _1"></span>a <span class="_ _8"></span>związanego<span class="_ _1"></span><span class="ff1"> <span class="_ _1c"></span>z </span>poszczególnymi<span class="_ _1"></span> <span class="_ _8"></span>składnikami </div><div class="t m0 x1 h3 y177 ff3 fs1 fc1 sc0 ls0 ws0">aktywów i zobowiązań <span class="_ _1"></span>oraz poziom<span class="_ _1"></span><span class="ff1"> w </span>hierarchii<span class="_ _1"></span> wartości godziwej, jak opis<span class="_ _1"></span>ano powyżej.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h49 ye5 ff1 fs6 fc4 sc0 ls0 ws0">8.2<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Wycena metodą <span class="_ _c"></span>praw własn<span class="_ _c"></span>ości <span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y23d ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _a"> </span>wycen<span class="_ _1"></span>ia <span class="_ _a"> </span>udziały<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>w </span>jednostkach <span class="_ _1e"> </span>zależnych <span class="_ _1e"> </span>metodą <span class="_ _a"> </span>praw <span class="_ _a"> </span>wła<span class="_ _1"></span>sności. <span class="_ _a"> </span>Zgodni<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>z </span>tą </div><div class="t m0 x1 h3 y23e ff1 fs1 fc1 sc0 ls0 ws0">metod<span class="ff3">ą</span> <span class="_ _20"> </span><span class="ff3">inwestyc<span class="_ _1"></span>ja <span class="_ _20"> </span>jest <span class="_ _20"> </span>ujmo<span class="_ _1"></span>wana <span class="_ _20"> </span>początkow<span class="_ _1"></span>o <span class="_ _20"> </span>według <span class="_ _20"> </span>k<span class="_ _1"></span>osztu <span class="_ _20"> </span>(ceny <span class="_ _20"> </span>n<span class="_ _1"></span>abyci<span class="_ _1"></span>a),<span class="_ _1"></span></span> <span class="_ _20"> </span>a <span class="ff3">wartość<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y23f ff3 fs1 fc1 sc0 ls0 ws0">bilansowa jest powiększana lub pomniejszana<span class="_ _1"></span><span class="ff1"> w </span>celu ujęcia<span class="_ _1"></span> udziałów inwestora<span class="ff1"> w zyskach lub<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y240 ff3 fs1 fc1 sc0 ls0 ws0">stratach <span class="_ _1b"> </span>jednostki <span class="_ _1b"> </span>oraz <span class="_ _1b"> </span>pozostałyc<span class="_ _1"></span>h <span class="_ _21"></span>całk<span class="_ _1"></span>owitych <span class="_ _1b"> </span>dochodach,<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>w </span>której <span class="_ _1b"> </span>do<span class="_ _1"></span>konano <span class="_ _21"> </span>i<span class="_ _1"></span>nwestycji, </div><div class="t m0 x1 h3 y241 ff3 fs1 fc1 sc0 ls0 ws0">powstałych <span class="_ _c"></span>po <span class="_ _7"></span>na<span class="_ _1"></span>byciu. <span class="_ _c"></span>Otrzymane <span class="_ _c"></span>wypłaty<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>z <span class="ff3">zysk<span class="_ _1"></span>u <span class="_ _c"></span>wypracowanego <span class="_ _c"></span>przez <span class="_ _c"></span>jednostkę,<span class="ff1"> <span class="_ _c"></span>w <span class="ff3">której </span></span></span></span></div><div class="t m0 x1 h3 y1f0 ff3 fs1 fc1 sc0 ls0 ws0">dokonano <span class="_ _7"></span>inwesty<span class="_ _1"></span>cji, <span class="_ _7"></span>obni<span class="_ _1"></span>żają <span class="_ _7"></span>wartość <span class="_ _7"></span>bil<span class="_ _1"></span>ansową <span class="_ _7"></span>inwestycji<span class="_ _1"></span>. <span class="_ _7"></span>Po <span class="_ _7"></span>zredukowa<span class="_ _1"></span>niu <span class="_ _7"></span>u<span class="_ _1"></span>działu <span class="_ _7"></span>je<span class="_ _1"></span>dnostki </div><div class="t m0 x1 h3 y229 ff3 fs1 fc1 sc0 ls0 ws0">do <span class="_ _c"></span>wartości zerowej, Spółka u<span class="_ _c"></span>względnia dodatkowe straty i <span class="_ _c"></span>ujmuje <span class="_ _c"></span>zobowiązan<span class="_ _1"></span>ia tylko<span class="ff1"> w takiej </span></div><div class="t m0 x1 h3 y22a ff3 fs1 fc1 sc0 ls0 ws0">wysokości,<span class="ff1"> <span class="_ _8"></span>w </span>jakiej <span class="_ _8"></span>Spółka <span class="_ _1"></span>przyjęł<span class="_ _1"></span>a <span class="_ _1"></span>na <span class="_ _8"></span>siebie <span class="_ _1"></span>p<span class="_ _1"></span>rawny <span class="_ _1"></span>lub <span class="_ _8"></span>zwyczajowo <span class="_ _1"></span>oc<span class="_ _1"></span>zekiwany <span class="_ _8"></span>obowiązek, </div><div class="t m0 x1 h3 y22b ff3 fs1 fc1 sc0 ls0 ws0">lub <span class="_ _20"> </span>dokonała <span class="_ _20"> </span>płatności<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w </span>imieniu <span class="_ _20"> </span>jednostki <span class="_ _20"> </span>wyc<span class="_ _1"></span>enianej <span class="_ _20"> </span>metodą <span class="_ _20"> </span>praw <span class="_ _20"> </span>własności. <span class="_ _20"> </span>Kwo<span class="_ _1"></span>ty <span class="_ _20"> </span>te </div><div class="t m0 x1 h3 y22c ff3 fs1 fc1 sc0 ls0 ws0">wykazywane <span class="_ _12"> </span>są<span class="ff1"> <span class="_ _23"> </span>w spra<span class="_ _1"></span>wozdaniu<span class="_ _1"></span> <span class="_ _23"> </span>z sytuacji <span class="_ _23"> </span>fi<span class="_ _1"></span>nansowej <span class="_ _12"> </span>w lini<span class="_ _1"></span>i <span class="_ _23"> </span>rezerw <span class="_ _23"> </span>n<span class="_ _1"></span>a <span class="_ _23"> </span>pokrycie <span class="_ _23"> </span>strat<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y242 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">jednostkach <span class="_ _1b"> </span>wycen<span class="_ _1"></span>ianych <span class="_ _1b"> </span>metodą <span class="_ _21"> </span>p<span class="_ _1"></span>raw <span class="_ _21"></span>włas<span class="_ _1"></span>ności. <span class="_ _21"> </span>Jeżeli<span class="_ _1"></span> <span class="_ _21"> </span>jedn<span class="_ _1"></span>ostka <span class="_ _21"> </span>w<span class="_ _1"></span>yceniani<span class="_ _1"></span>a <span class="_ _21"> </span>metodą<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y243 ff3 fs1 fc1 sc0 ls0 ws0">praw <span class="_ _a"> </span>własno<span class="_ _1"></span>ści <span class="_ _a"> </span>zacznie<span class="_ _1"></span> <span class="_ _a"> </span>następni<span class="_ _1"></span>e <span class="_ _a"> </span>wykazywać<span class="_ _1"></span> <span class="_ _a"> </span>zyski, <span class="_ _1e"> </span>to <span class="_ _a"> </span>Sp<span class="_ _1"></span>ółk<span class="_ _1"></span><span class="ff1">a <span class="_ _a"> </span>powra<span class="_ _1"></span>ca <span class="_ _a"> </span>do <span class="_ _1e"> </span>ujmowania </span></div><div class="t m0 x1 h3 y244 ff3 fs1 fc1 sc0 ls0 ws0">swojego <span class="_ _1c"></span>udzia<span class="_ _1"></span>łu<span class="ff1"> <span class="_ _1c"></span>w </span>tych <span class="_ _21"></span>zyskach <span class="_ _21"></span>dopiero <span class="_ _1c"></span>wó<span class="_ _1"></span>wczas, <span class="_ _1c"></span>gdy<span class="_ _1"></span> <span class="_ _1c"></span>jej <span class="_ _1c"></span>udział<span class="_ _1"></span><span class="ff1"> <span class="_ _21"></span>w </span>tych <span class="_ _1c"></span>zyska<span class="_ _1"></span>ch <span class="_ _1c"></span>zrówna <span class="_ _21"></span>się<span class="ff1"> </span></div><div class="t m0 x1 h3 y245 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">wartością nieujętyc<span class="_ _1"></span>h strat.</span> </div><div class="t m0 x1 h49 y246 ff1 fs6 fc4 sc0 ls0 ws0">8.3<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Przeliczanie po<span class="_ _c"></span>zycji wyrażonych<span class="ff1"> w<span class="_ _c"></span> walucie obcej </span></span></span></div><div class="t m0 x1 h3 y247 ff3 fs1 fc1 sc0 ls0 ws0">Transakcje <span class="_ _f"> </span>wyra<span class="_ _1"></span>żone<span class="ff1"> <span class="_ _f"> </span>w<span class="_ _1"></span> </span>walutach <span class="_ _f"> </span>i<span class="_ _1"></span>nnych <span class="_ _f"> </span>ni<span class="_ _1"></span>ż <span class="_ _f"> </span>PLN <span class="_ _f"> </span>są <span class="_ _f"> </span>p<span class="_ _1"></span>rzeliczane <span class="_ _f"> </span>na <span class="_ _10"> </span>złote <span class="_ _f"> </span>p<span class="_ _1"></span>olskie <span class="_ _f"> </span>przy </div><div class="t m0 x1 h3 y248 ff3 fs1 fc1 sc0 ls0 ws0">zastosowaniu kursu obo<span class="_ _1"></span>wiązującego<span class="_ _1"></span><span class="ff1"> w dniu za<span class="_ _1"></span>warcia transak<span class="_ _1"></span>cji. </span></div><div class="t m0 x1 h3 y249 ff3 fs1 fc1 sc0 ls0 ws0">Na d<span class="_ _1"></span>zień <span class="_ _1"></span>bilansowy <span class="_ _1"></span>akty<span class="_ _1"></span>wa i<span class="_ _1"></span> zobo<span class="_ _1"></span>wiązania <span class="_ _1"></span>pieniężne <span class="_ _1"></span>wyra<span class="_ _1"></span>żone<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w </span>walu<span class="_ _1"></span>tach <span class="_ _1"></span>innych<span class="_ _1"></span> ni<span class="_ _1"></span>ż PLN <span class="_ _1"></span>są </div><div class="t m0 x1 h3 y24a ff3 fs1 fc1 sc0 ls0 ws0">przeliczane <span class="_ _c"></span>na <span class="_ _7"></span>złote <span class="_ _7"></span>polski<span class="_ _1"></span>e <span class="_ _7"></span>przy <span class="_ _c"></span>zastosowaniu <span class="_ _7"></span>odpowiedni<span class="_ _1"></span>o <span class="_ _7"></span>obowiązujące<span class="_ _1"></span>go <span class="_ _7"></span>na <span class="_ _c"></span>koniec <span class="_ _7"></span>okresu<span class="_ _1"></span> </div><div class="t m0 x1 h3 y24b ff3 fs1 fc1 sc0 ls0 ws0">sprawozdawczeg<span class="_ _1"></span>o <span class="_ _1"></span>średniego <span class="_ _1"></span>kursu <span class="_ _8"></span>ustalonego <span class="_ _1"></span>dla <span class="_ _1"></span>da<span class="_ _1"></span>nej <span class="_ _1"></span>waluty <span class="_ _1"></span>przez <span class="_ _8"></span>Narodowy <span class="_ _1"></span>Bank <span class="_ _1"></span>Polski.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y24c ff3 fs1 fc1 sc0 ls0 ws0">Powstałe<span class="ff1"> <span class="_ _20"> </span>z </span>przeliczenia<span class="_ _1"></span> <span class="_ _22"> </span>r<span class="_ _1"></span>óżnice <span class="_ _20"> </span>kursowe <span class="_ _20"> </span>ujmowa<span class="_ _1"></span>ne <span class="_ _20"> </span>są <span class="_ _20"> </span>odpowiednio<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w </span>pozycji <span class="_ _20"> </span>przychod<span class="_ _1"></span>ów </div><div class="t m0 x1 h3 y24d ff3 fs1 fc1 sc0 ls0 ws0">(kosztów) <span class="_ _1b"> </span>fi<span class="_ _1"></span>nansowych <span class="_ _22"> </span>lub<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>w </span>przyp<span class="_ _1"></span>adkach <span class="_ _22"> </span>określonych<span class="_ _1"></span> <span class="_ _1b"> </span>zasadami <span class="_ _22"> </span>(poli<span class="_ _1"></span>tyką) <span class="_ _1b"> </span>ra<span class="_ _1"></span>chunkowości, </div><div class="t m0 x1 h3 y24e ff1 fs1 fc1 sc0 ls0 ws0">kapitalizowane<span class="_ _1"></span> w <span class="ff3">wartości a<span class="_ _1"></span>ktywów.</span> </div><div class="t m0 x1 h3 y24f ff3 fs1 fc1 sc0 ls0 ws0">Następujące kursy z<span class="_ _1"></span>ostały przyjęte dla<span class="_ _1"></span> potrzeb wyceny b<span class="_ _1"></span>ilansowej:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y250 w42 h44"><div class="t m0 x14 he yf5 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x56 y250 w43 h44"><div class="t m0 xf hf y104 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x57 y250 w44 h44"><div class="t m0 x58 hf y104 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y1e5 w45 h11"><div class="t m0 x3 he y113 ff1 fs0 fc2 sc0 lse ws0">EUR<span class="ls0"> </span></div></div><div class="c x56 y1e5 w46 h11"><div class="t m0 x7 he y113 ff1 fs0 fc2 sc0 ls3 ws0">4,<span class="ls0">2730 </span></div></div><div class="c x57 y1e5 w44 h11"><div class="t m0 x59 he y113 ff1 fs0 fc2 sc0 ls0 ws0">4,3480 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y251 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 ha y252 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf14" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc14 w0 h3a"><img 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" class="bi x49 y154 w36 h4c" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">20</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y253 ff3 fs1 fc1 sc0 ls0 ws0">Średnie <span class="_ _11"> </span>ważone <span class="_ _11"> </span>k<span class="_ _1"></span>ursy <span class="_ _11"> </span>wymi<span class="_ _1"></span>any <span class="_ _11"> </span>za <span class="_ _11"> </span>poszcze<span class="_ _1"></span>gólne <span class="_ _11"> </span>okresy <span class="_ _11"> </span>obr<span class="_ _1"></span>otowe <span class="_ _11"> </span>kształtowały<span class="_ _1"></span> <span class="_ _11"> </span>się </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">następująco:<span class="ff1"> </span></div></div><div class="c x1 y254 w42 h4d"><div class="t m0 x14 he y255 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x56 y254 w43 h4d"><div class="t m0 xf hf y256 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xf hf y257 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x57 y254 w47 h4d"><div class="t m0 x58 hf y256 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x58 hf y257 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y258 w45 h11"><div class="t m0 x3 he y113 ff1 fs0 fc2 sc0 lse ws0">EUR<span class="ls0"> </span></div></div><div class="c x56 y258 w46 h11"><div class="t m0 x7 he y88 ff1 fs0 fc2 sc0 ls0 ws0">4,3042 </div></div><div class="c x57 y258 w47 h11"><div class="t m0 x59 he y88 ff1 fs0 fc2 sc0 ls0 ws0">4,5284 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h49 y259 ff1 fs6 fc4 sc0 ls0 ws0">8.4<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Rzeczowe akt<span class="_ _c"></span>ywa trwałe<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y25a ff3 fs1 fc1 sc0 ls0 ws0">Rzeczowe <span class="_ _17"> </span>a<span class="_ _1"></span>ktywa <span class="_ _26"> </span>trwałe <span class="_ _17"> </span>wykazywa<span class="_ _1"></span>ne <span class="_ _17"> </span>są <span class="_ _26"> </span>według <span class="_ _17"> </span>c<span class="_ _1"></span>eny <span class="_ _17"> </span>naby<span class="_ _1"></span>cia <span class="_ _17"> </span>/<span class="_ _1"></span> <span class="_ _17"> </span>kosztu<span class="_ _1"></span> <span class="_ _17"> </span>wytworzenia </div><div class="t m0 x1 h3 y25b ff1 fs1 fc2 sc0 ls0 ws0">pomniejszonych<span class="_ _1"></span><span class="fc1"> <span class="_ _17"> </span>o <span class="ff3">umorzeni<span class="_ _1"></span>e <span class="_ _17"> </span>oraz <span class="_ _26"> </span>odpisy <span class="_ _17"> </span>aktua<span class="_ _1"></span>lizujące<span class="_ _1"></span></span> <span class="_ _17"> </span>z <span class="ff3">tytułu <span class="_ _26"> </span>utraty <span class="_ _17"> </span>warto<span class="_ _1"></span>ści. <span class="_ _17"> </span>Wart<span class="_ _1"></span>ość </span></span></div><div class="t m0 x1 h3 y25c ff3 fs1 fc1 sc0 ls0 ws0">początkowa <span class="_ _22"> </span>środków <span class="_ _22"> </span>trwa<span class="_ _1"></span>łych <span class="_ _1b"> </span>obejm<span class="_ _1"></span>uje <span class="_ _1b"> </span>ic<span class="_ _1"></span>h <span class="_ _1b"> </span>cenę <span class="_ _22"> </span>nab<span class="_ _1"></span>ycia <span class="_ _22"> </span>powiększoną<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>o wszystkie <span class="_ _22"> </span>ko<span class="_ _1"></span>szty </span></div><div class="t m0 x1 h3 y25d ff3 fs1 fc1 sc0 ls0 ws0">bezpośrednio <span class="_ _1c"></span>zwi<span class="_ _1"></span>ązane<span class="ff1"> <span class="_ _1c"></span>z<span class="_ _1"></span> </span>zakupem <span class="_ _1c"></span>i <span class="_ _1c"></span>przyst<span class="_ _1"></span>osowaniem <span class="_ _1c"></span>skła<span class="_ _1"></span>dnika <span class="_ _1c"></span>majątku<span class="_ _1"></span> <span class="_ _8"></span>d<span class="_ _1"></span>o <span class="_ _8"></span>s<span class="_ _1"></span>tanu <span class="_ _1c"></span>zdatnego </div><div class="t m0 x1 h3 y25e ff3 fs1 fc1 sc0 ls0 ws0">do  używani<span class="_ _1"></span>a. <span class="_ _a"> </span><span class="ff1 fc2">W <span class="ff3">skład  kosztu <span class="_ _a"> </span>wchodzi <span class="_ _a"> </span>ró<span class="_ _c"></span>wnież <span class="_ _a"> </span>koszt  wymia<span class="_ _1"></span>ny <span class="_ _a"> </span>części  składowych <span class="_ _a"> </span>maszyn </span></span></div><div class="t m0 x1 h3 y25f ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ff3">urządzeń</span> <span class="_ _1"></span>w <span class="_ _1"></span><span class="ff3">momencie <span class="_ _8"></span>poniesienia, <span class="_ _8"></span>jeśli <span class="_ _1"></span>spełn<span class="_ _1"></span>ione <span class="_ _1"></span>są <span class="_ _8"></span></span>kryteria <span class="_ _8"></span>rozpoznania.<span class="fc1"> <span class="_ _8"></span>Koszty <span class="_ _1"></span>poniesione<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y260 ff3 fs1 fc1 sc0 ls0 ws0">po  dacie  oddania  środka  trwałego  do  używa<span class="_ _1"></span>nia,  taki<span class="_ _1"></span>e  jak  koszty  konserwacji  i  napraw, </div><div class="t m0 x1 h3 y261 ff3 fs1 fc1 sc0 ls0 ws0">obciążają zysk lub stra<span class="_ _1"></span>tę<span class="ff1"> w momenc<span class="_ _1"></span>ie ich poniesi<span class="_ _1"></span>enia.  </span></div><div class="t m0 x1 h3 yb3 ff3 fs1 fc2 sc0 ls0 ws0">Cena <span class="_ _a"> </span>nabycia <span class="_ _a"> </span>rzeczowych  a<span class="_ _1"></span>ktywów  trwał<span class="_ _1"></span>ych <span class="_ _a"> </span>przekazanych <span class="_ _a"> </span>przez  klie<span class="_ _1"></span>ntów  je<span class="_ _1"></span>st <span class="_ _a"> </span>ustalana<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y262 ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">wysokości ich wa<span class="_ _1"></span>rtości godziwej na d<span class="_ _1"></span>zień objęcia kontroli.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y263 ff3 fs1 fc2 sc0 ls0 ws0">Środki  tr<span class="_ _1"></span>wałe<span class="ff1"> <span class="_ _a"> </span>w </span>momencie <span class="_ _a"> </span>ich <span class="_ _a"> </span>nabycia  zostają<span class="_ _1"></span>  podzielone <span class="_ _a"> </span>na <span class="_ _a"> </span>części <span class="_ _a"> </span>składowe  bę<span class="_ _1"></span>dące </div><div class="t m0 x1 h3 y216 ff1 fs1 fc2 sc0 ls0 ws0">pozycjami <span class="_ _29"> </span>o <span class="ff3">istotnej <span class="_ _28"> </span>w<span class="_ _1"></span>artości, <span class="_ _28"> </span>dla <span class="_ _28"> </span>k<span class="_ _1"></span>tórych <span class="_ _28"> </span>można <span class="_ _29"> </span>przyporządko<span class="_ _1"></span>wać <span class="_ _28"> </span>odręb<span class="_ _1"></span>ny <span class="_ _28"> </span>okres </span></div><div class="t m0 x1 h3 y264 ff3 fs1 fc2 sc0 ls0 ws0">ekonomicznej użytec<span class="_ _1"></span>zności. Częścią skła<span class="_ _1"></span>dową są równi<span class="_ _1"></span>eż koszty generalny<span class="_ _1"></span>ch remontów. <span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y265 ff3 fs1 fc2 sc0 ls0 ws0">Amortyzacja <span class="_ _a"> </span>jest  naliczana <span class="_ _a"> </span>metodą  liniową  p<span class="_ _1"></span>rzez  szaco<span class="_ _1"></span>wany  okres <span class="_ _a"> </span>użytkowania  da<span class="_ _1"></span>nego </div><div class="t m0 x1 h3 y266 ff3 fs1 fc2 sc0 ls0 ws0">składnika ak<span class="_ _1"></span>tywów, wynoszący:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y267 w48 h44"><div class="t m0 x3 h2 yec ff2 fs0 fc3 sc0 lsf ws0">Typ<span class="ls0"> </span></div></div><div class="c x5a y267 w49 h44"><div class="t m0 x5b h2 yec ff2 fs0 fc3 sc0 ls0 ws0"> Okres </div></div><div class="c x1 y268 w48 h10"><div class="t m0 x8 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">Budynki i budowle </div></div><div class="c x5a y268 w4a h10"><div class="t m0 x5c he y1a9 ff1 fs0 fc1 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x5d y268 w3e h10"><div class="t m0 x8 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x1 y269 w48 h10"><div class="t m0 x8 he y1a9 ff3 fs0 fc1 sc0 ls0 ws0">Maszyny i urządzenia techniczne<span class="ff1"> </span></div></div><div class="c x5a y269 w4a h10"><div class="t m0 x5e he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">2-5 </div></div><div class="c x5d y269 w3e h10"><div class="t m0 x8 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x1 y26a w48 h10"><div class="t m0 x8 he y1a9 ff3 fs0 fc1 sc0 ls0 ws0">Środki transportu<span class="ff1"> </span></div></div><div class="c x5a y26a w4a h10"><div class="t m0 x5f he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">2,5-5 </div></div><div class="c x5d y26a w3e h10"><div class="t m0 x8 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x1 y26b w48 h11"><div class="t m0 x8 he y199 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe środki trwałe<span class="ff1"> </span></div></div><div class="c x5a y26b w4a h11"><div class="t m0 x60 he y199 ff1 fs0 fc1 sc0 ls0 ws0">5-<span class="ls3">10</span> </div></div><div class="c x5d y26b w3e h11"><div class="t m0 x8 he y199 ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y26c ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _23"> </span>końcową, <span class="_ _12"> </span>okres <span class="_ _23"> </span>u<span class="_ _1"></span>żytkowania <span class="_ _23"> </span>ora<span class="_ _1"></span>z <span class="_ _23"> </span>metodę <span class="_ _23"> </span>a<span class="_ _1"></span>mortyzacji <span class="_ _12"> </span>składników <span class="_ _23"> </span>akty<span class="_ _1"></span>wów </div><div class="t m0 x1 h3 y26d ff3 fs1 fc1 sc0 ls0 ws0">weryfikuje <span class="_ _1e"> </span>się <span class="_ _1e"> </span>c<span class="_ _1"></span>orocznie, <span class="_ _1e"> </span>i<span class="ff1"> <span class="_ _17"> </span>w </span>razie <span class="_ _1e"> </span>konieczn<span class="_ _1"></span>ości <span class="_ _1e"> </span>koryguje<span class="ff1"> <span class="_ _17"> </span>z efektem <span class="_ _17"> </span>od <span class="_ _1e"> </span>kolejn<span class="_ _1"></span>ego <span class="_ _1e"> </span>okresu </span></div><div class="t m0 x1 h3 y26e ff1 fs1 fc1 sc0 ls0 ws0">sprawozdawczeg<span class="_ _1"></span>o. </div><div class="t m0 x1 h3 y26f ff3 fs1 fc1 sc0 ls0 ws0">Dana poz<span class="_ _c"></span>ycja rzeczo<span class="_ _c"></span>wyc<span class="_ _1"></span>h <span class="_ _c"></span>aktywów <span class="_ _c"></span>trwałych <span class="_ _c"></span>może <span class="_ _c"></span>zostać u<span class="_ _c"></span>sunięta z<span class="_ _c"></span>e <span class="_ _c"></span>sprawozdania<span class="_ _1"></span><span class="ff1"> z sytuacji </span></div><div class="t m0 x1 h3 y270 ff1 fs1 fc1 sc0 ls0 ws0">finansowej <span class="_ _26"> </span>po <span class="_ _17"> </span>dokonan<span class="_ _1"></span>iu <span class="_ _26"> </span>jej <span class="_ _17"> </span>zbyci<span class="_ _1"></span>a <span class="_ _17"> </span>lub<span class="_ _1"></span> <span class="_ _26"> </span>w <span class="ff3">przypadku, <span class="_ _26"> </span>gdy <span class="_ _26"> </span>nie <span class="_ _17"> </span>są <span class="_ _26"> </span>spodziewane <span class="_ _26"> </span>żadne </span></div><div class="t m0 x1 h3 y65 ff3 fs1 fc1 sc0 ls0 ws0">ekonomiczne <span class="_ _25"> </span>korzyści<span class="_ _1"></span> <span class="_ _25"> </span>wynikają<span class="_ _1"></span>ce<span class="ff1"> <span class="_ _25"> </span>z </span>dalszego<span class="_ _1"></span> <span class="_ _25"> </span>użytkowania <span class="_ _25"> </span>tak<span class="_ _1"></span>iego <span class="_ _25"> </span>składnik<span class="_ _1"></span>a <span class="_ _25"> </span>aktywów. </div><div class="t m0 x1 h3 y271 ff3 fs1 fc1 sc0 ls0 ws0">Wszelkie <span class="_ _21"></span>zyski <span class="_ _1b"> </span>lub <span class="_ _1b"> </span>straty <span class="_ _1b"> </span>wynikające<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>z </span>usunięcia <span class="_ _21"> </span>dan<span class="_ _1"></span>ego <span class="_ _21"></span>składnika <span class="_ _1b"> </span>aktywów <span class="_ _1b"> </span>(obliczone, <span class="_ _1b"> </span>jako </div><div class="t m0 x1 h3 y272 ff3 fs1 fc1 sc0 ls0 ws0">różnica <span class="_ _1c"></span>pomiędzy <span class="_ _1c"></span>ewent<span class="_ _1"></span>ualnymi <span class="_ _1c"></span>wpływami<span class="_ _1"></span> <span class="_ _8"></span>ze <span class="_ _1c"></span>sprzedaży <span class="_ _1c"></span>netto<span class="_ _1"></span><span class="ff1"> <span class="_ _1c"></span>a </span>warto<span class="_ _1"></span>ścią <span class="_ _1c"></span>bilansową <span class="_ _1c"></span>danej </div><div class="t m0 x1 h3 y273 ff3 fs1 fc1 sc0 ls0 ws0">pozycji) są ujmowan<span class="_ _1"></span>e<span class="ff1"> w zysku lub <span class="_ _1"></span>stracie okresu, <span class="_ _1"></span>w </span>którym dokonano tak<span class="_ _1"></span>iego usunięci<span class="_ _1"></span><span class="ff1">a.  </span></div></div></div></div>
<div id="pf15" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc15 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">21</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">Inwestycje <span class="_ _1"></span>rozpoczęte <span class="_ _1"></span>dotyczą <span class="_ _1"></span>środków <span class="_ _1"></span>trwałych<span class="_ _1"></span> b<span class="_ _1"></span>ędących<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w </span>toku budowy<span class="_ _1"></span> lub <span class="_ _1"></span>montażu <span class="_ _1"></span>i są </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">wykazywane <span class="_ _13"> </span>według <span class="_ _20"> </span>c<span class="_ _1"></span>en <span class="_ _20"> </span>n<span class="_ _1"></span>abycia <span class="_ _13"> </span>lub <span class="_ _20"> </span>kosztu <span class="_ _13"> </span>wytworzenia, <span class="_ _13"> </span>pomniejszo<span class="_ _1"></span>nych<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span>o ewentualne </span></div><div class="t m0 x1 h3 y1cc ff1 fs1 fc1 sc0 ls0 ws0">odpisy <span class="_ _8"></span>z <span class="ff3">ty<span class="_ _1"></span>tułu <span class="_ _1c"></span>utraty <span class="_ _8"></span>wa<span class="_ _1"></span>rtości. <span class="_ _8"></span>Środk<span class="_ _1"></span>i <span class="_ _8"></span>trwałe<span class="_ _1"></span></span> <span class="_ _1c"></span>w <span class="ff3">budowie <span class="_ _1c"></span>nie <span class="_ _8"></span>p<span class="_ _1"></span>odlegają <span class="_ _1c"></span>amortyzacji<span class="_ _1"></span> <span class="_ _8"></span>do <span class="_ _1c"></span>czas<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y274 ff3 fs1 fc1 sc0 ls0 ws0">zakończenia budowy i<span class="_ _1"></span> przekazania środka tr<span class="_ _1"></span>wałego do używa<span class="_ _1"></span>nia. <span class="_ _1"></span><span class="ff1">  </span></div><div class="t m0 x1 h3 y177 ff3 fs1 fc2 sc0 ls0 ws0">Na każdy dzień bilansowy Spółka <span class="_ _c"></span>ocenia, czy istnieją jakiekolwiek przesłanki wskazujące na <span class="_ _c"></span>to, </div><div class="t m0 x1 h3 y178 ff3 fs1 fc2 sc0 ls0 ws0">że mogła nastąpi<span class="_ _1"></span>ć utrata wartości któreg<span class="_ _1"></span>oś ze składni<span class="_ _1"></span>ków niefinansowych ak<span class="_ _1"></span>tywów trwałych. </div><div class="t m0 x1 h3 y179 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _1"></span>razie <span class="_ _1"></span>stwierdzenia, <span class="_ _8"></span>że p<span class="_ _1"></span>rzesłanki <span class="_ _1"></span>takie <span class="_ _1"></span>zach<span class="_ _1"></span>odzą, <span class="_ _1"></span>lub <span class="_ _1"></span>w <span class="_ _1"></span>razie <span class="_ _1"></span>koniecz<span class="_ _1"></span>n<span class="_ _1"></span>ości <span class="_ _1"></span>przeprowadzenia<span class="_ _1"></span> </div><div class="t m0 x1 h3 y17a ff3 fs1 fc2 sc0 ls0 ws0">corocznego <span class="_ _b"> </span>t<span class="_ _1"></span>estu <span class="_ _b"> </span>spra<span class="_ _1"></span>wdzającego, <span class="_ _b"> </span>c<span class="_ _1"></span>zy <span class="_ _b"> </span>nastą<span class="_ _1"></span>piła <span class="_ _b"> </span>utrata <span class="_ _11"> </span>wartości, <span class="_ _11"> </span>Spółka <span class="_ _b"> </span>dokon<span class="_ _1"></span>uje </div><div class="t m0 x1 h3 y17b ff3 fs1 fc2 sc0 ls0 ws0">oszacowania <span class="_ _9"> </span>wartości <span class="_ _9"> </span>odzyskiwalnej <span class="_ _9"> </span>danego <span class="_ _9"> </span>składnika <span class="_ _9"> </span>aktywów <span class="_ _2a"> </span>lub <span class="_ _9"> </span>ośrodka </div><div class="t m0 x1 h3 y17c ff3 fs1 fc2 sc0 ls0 ws0">wypracowująceg<span class="_ _1"></span>o środki pi<span class="_ _1"></span>eniężne, do którego dan<span class="_ _1"></span>y składnik akty<span class="_ _1"></span>wów należy<span class="_ _1"></span><span class="ff1">.<span class="fc1"> </span></span></div><div class="t m0 x1 h49 y228 ff1 fs6 fc4 sc0 ls0 ws0">8.5<span class="ff5"> <span class="_ _23"> </span></span>Aktywa niemateri<span class="_ _c"></span>alne </div><div class="t m0 x1 h3 y1f0 ff1 fs1 fc1 sc0 ls0 ws0">Aktywa <span class="_ _1"></span>niematerialne <span class="_ _1"></span>nabyte<span class="_ _1"></span> <span class="_ _1"></span>w <span class="ff3">oddzielnej <span class="_ _1"></span>transakcji<span class="_ _1"></span> lub <span class="_ _1"></span>wytworzone, <span class="_ _1"></span>(jeżeli <span class="_ _1"></span>spełniają<span class="_ _1"></span> kryteria </span></div><div class="t m0 x1 h3 y229 ff3 fs1 fc1 sc0 ls0 ws0">rozpoznania <span class="_ _b"> </span>dla <span class="_ _b"> </span>kosz<span class="_ _c"></span>tów <span class="_ _b"> </span>prac <span class="_ _b"> </span>roz<span class="_ _c"></span>wojowyc<span class="_ _1"></span>h) <span class="_ _b"> </span>wycenia <span class="_ _12"> </span>się <span class="_ _11"> </span>przy <span class="_ _b"> </span>początkowym <span class="_ _12"> </span>ujęci<span class="_ _1"></span>u </div><div class="t m0 x1 h3 y22a ff1 fs1 fc1 sc0 ls0 ws0">odpowiednio <span class="_ _2b"> </span>w <span class="ff3">cenie <span class="_ _2b"> </span>nabycia<span class="_ _1"></span> <span class="_ _24"> </span>lub <span class="_ _24"> </span>koszcie<span class="_ _1"></span> <span class="_ _24"> </span>wytworzenia<span class="_ _1"></span>. <span class="_ _24"> </span>Cena <span class="_ _2b"> </span>nabyc<span class="_ _1"></span>ia <span class="_ _24"> </span>aktywów </span></div><div class="t m0 x1 h3 y22b ff1 fs1 fc1 sc0 ls0 ws0">niematerialny<span class="_ _1"></span>ch nabytych<span class="_ _1"></span> w <span class="ff3">transakcji połączenia<span class="_ _1"></span> jednostek jest równa i<span class="_ _1"></span>ch wartości godziwe<span class="_ _1"></span>j </span></div><div class="t m0 x1 h3 y22c ff3 fs1 fc1 sc0 ls0 ws0">na dzień <span class="_ _1"></span>połączenia. <span class="_ _1"></span>Po ujęciu początkowy<span class="_ _1"></span>m, akty<span class="_ _1"></span>wa niemateri<span class="_ _1"></span>alne są <span class="_ _1"></span>wykazywane<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w cenie </span></div><div class="t m0 x1 h3 y242 ff1 fs1 fc1 sc0 ls0 ws0">nabycia <span class="_ _21"> </span>l<span class="_ _1"></span>ub <span class="_ _21"></span>koszcie <span class="_ _21"></span>wytworzenia <span class="_ _1b"> </span>pomniejszonym<span class="_ _8"></span> <span class="_ _21"></span>o <span class="ff3">umorzenie <span class="_ _21"></span>i <span class="_ _21"> </span>odp<span class="_ _1"></span>isy <span class="_ _21"></span>aktualizujące<span class="_ _1"></span></span> <span class="_ _21"></span>z <span class="ff3">tytułu<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y243 ff3 fs1 fc1 sc0 ls0 ws0">utraty <span class="_ _a"> </span>wa<span class="_ _1"></span>rtości. <span class="_ _1e"> </span>Nakłady <span class="_ _1e"> </span>poniesione <span class="_ _1e"> </span>na <span class="_ _1e"> </span>aktywa <span class="_ _1e"> </span>niematerialn<span class="_ _1"></span>e <span class="_ _a"> </span>wytwor<span class="_ _1"></span>zone <span class="_ _a"> </span>we <span class="_ _1e"> </span>własny<span class="_ _1"></span>m </div><div class="t m0 x1 h3 y244 ff1 fs1 fc1 sc0 ls0 ws0">zakresie, <span class="_ _20"> </span>z <span class="_ _1"></span><span class="ff3">wyjątkiem <span class="_ _13"> </span>aktywowanyc<span class="_ _1"></span>h <span class="_ _20"> </span>nakła<span class="_ _1"></span>dów <span class="_ _20"> </span>poniesion<span class="_ _1"></span>ych <span class="_ _20"> </span>na <span class="_ _13"> </span>pra<span class="_ _1"></span>ce  rozwojowe, <span class="_ _20"> </span>nie  są </span></div><div class="t m0 x1 h3 y245 ff3 fs1 fc1 sc0 ls0 ws0">aktywowane i są <span class="_ _1"></span>ujmowane<span class="ff1"> w kosz<span class="_ _1"></span>tach okresu, w </span>k<span class="_ _1"></span>tórym zostały poniesione. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y275 ff3 fs1 fc1 sc0 ls0 ws0">Spółka ustala, <span class="_ _c"></span>czy o<span class="_ _c"></span>kres użytkowania<span class="_ _1"></span> <span class="_ _c"></span>aktywów niematerialny<span class="_ _1"></span>ch jest <span class="_ _c"></span>określony <span class="_ _c"></span>czy nieokreślony. </div><div class="t m0 x1 h3 y276 ff1 fs1 fc1 sc0 ls0 ws0">Aktywa <span class="_ _f"> </span>niematerialn<span class="_ _1"></span>e <span class="_ _f"> </span>o <span class="ff3">określonym <span class="_ _f"> </span>okre<span class="_ _1"></span>sie <span class="_ _f"> </span>użytkowani<span class="_ _1"></span>a <span class="_ _f"> </span>są <span class="_ _f"> </span>amortyzowane <span class="_ _f"> </span>przez <span class="_ _10"> </span>okres </span></div><div class="t m0 x1 h3 y277 ff3 fs1 fc1 sc0 ls0 ws0">użytkowania oraz p<span class="_ _1"></span>oddawane testom<span class="_ _1"></span> na utratę w<span class="_ _1"></span>artości każdoraz<span class="_ _1"></span>owo, gdy istni<span class="_ _1"></span>eją przesłanki </div><div class="t m0 x1 h3 y278 ff3 fs1 fc1 sc0 ls0 ws0">wskazujące <span class="_ _20"> </span>na  utratę <span class="_ _20"> </span>ich <span class="_ _13"> </span>wartości. <span class="_ _20"> </span>Okre<span class="_ _1"></span>s <span class="_ _20"> </span>i <span class="_ _20"> </span>met<span class="_ _1"></span>oda <span class="_ _20"> </span>amor<span class="_ _1"></span>tyzacji <span class="_ _20"> </span>a<span class="_ _1"></span>ktywów <span class="_ _20"> </span>ni<span class="_ _1"></span>ematerialnych<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y279 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">ograniczonym <span class="_ _1c"></span>okresie <span class="_ _1c"></span>użytkowa<span class="_ _1"></span>nia <span class="_ _1c"></span>są <span class="_ _1c"></span>weryfikowane <span class="_ _1c"></span>przyn<span class="_ _1"></span>ajmniej <span class="_ _1c"></span>na <span class="_ _1c"></span>koniec <span class="_ _8"></span>k<span class="_ _1"></span>ażdego <span class="_ _8"></span>rok<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y27a ff1 fs1 fc1 sc0 ls0 ws0">obrotowego. <span class="_ _12"> </span>Zmiany <span class="_ _12"> </span>w <span class="ff3">oczekiwan<span class="_ _1"></span>ym <span class="_ _23"> </span>okre<span class="_ _1"></span>sie <span class="_ _23"> </span>użytkowani<span class="_ _1"></span>a <span class="_ _23"> </span>lub <span class="_ _12"> </span>oczek<span class="_ _1"></span>iwanym <span class="_ _12"> </span>spos<span class="_ _1"></span></span>obie </div><div class="t m0 x1 h3 y27b ff3 fs1 fc1 sc0 ls0 ws0">konsumowania <span class="_ _17"> </span>korzyści <span class="_ _17"> </span>ekonomicznych<span class="_ _1"></span> <span class="_ _1e"> </span>pochodząc<span class="_ _1"></span>ych<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"> </span>z </span>danego <span class="_ _17"> </span>składnika<span class="_ _1"></span> <span class="_ _1e"> </span>aktywów <span class="_ _17"> </span>są </div><div class="t m0 x1 h3 y27c ff3 fs1 fc1 sc0 ls0 ws0">ujmowane <span class="_ _20"> </span>poprzez <span class="_ _20"> </span>zmi<span class="_ _1"></span>anę <span class="_ _20"> </span>odpowiednio <span class="_ _20"> </span>okresu <span class="_ _13"> </span>lub <span class="_ _20"> </span>metody <span class="_ _20"> </span>amortyzacji, <span class="_ _13"> </span>i <span class="_ _20"> </span>traktowane <span class="_ _20"> </span>jak </div><div class="t m0 x1 h3 y27d ff3 fs1 fc1 sc0 ls0 ws0">zmiany <span class="_ _1b"> </span>wartości <span class="_ _22"> </span>szacunkowych. <span class="_ _22"> </span>Odpis <span class="_ _1b"> </span>amortyza<span class="_ _1"></span>cyjny <span class="_ _1b"> </span>składników <span class="_ _22"> </span>aktywów <span class="_ _1b"> </span>niemateri<span class="_ _1"></span>alnych<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y234 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">określonym <span class="_ _1b"> </span>okresie<span class="_ _1"></span> <span class="_ _21"> </span>u<span class="_ _1"></span>żytkowania <span class="_ _1b"> </span>ujmuje <span class="_ _1b"> </span>się<span class="_ _1"></span></span> <span class="_ _1b"> </span>w zy<span class="_ _1"></span>sku <span class="_ _21"></span>lub <span class="_ _1b"> </span>st<span class="_ _1"></span>racie <span class="_ _1b"> </span>w <span class="ff3">ciężar<span class="_ _1"></span> <span class="_ _21"></span>tej <span class="_ _1b"> </span>kat<span class="_ _1"></span>egorii, <span class="_ _21"> </span>k<span class="_ _1"></span>tóra<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y235 ff3 fs1 fc1 sc0 ls0 ws0">odpowiada funkcji<span class="_ _1"></span> danego składnika ak<span class="_ _1"></span>tywów niemateria<span class="_ _1"></span>lnych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y27e ff1 fs1 fc1 sc0 ls0 ws0">Aktywa <span class="_ _8"></span>niematerialne<span class="_ _1"></span> <span class="_ _8"></span>o <span class="ff3">nieokreślonym <span class="_ _8"></span>okresie <span class="_ _8"></span>użytkowania <span class="_ _8"></span>oraz <span class="_ _8"></span>te, <span class="_ _1"></span>kt<span class="_ _1"></span>óre <span class="_ _8"></span>nie <span class="_ _8"></span>są <span class="_ _8"></span>użytkowane, </span></div><div class="t m0 x1 h3 y27f ff3 fs1 fc1 sc0 ls0 ws0">są <span class="_ _1e"> </span>corocznie <span class="_ _1e"> </span>poddawan<span class="_ _1"></span>e <span class="_ _1e"> </span>testowi <span class="_ _1e"> </span>na <span class="_ _1e"> </span>utratę <span class="_ _1e"> </span>wartości,<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"> </span>w </span>odn<span class="_ _1"></span>iesieniu <span class="_ _1e"> </span>do <span class="_ _1e"> </span>poszczególny<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y238 ff3 fs1 fc1 sc0 ls0 ws0">aktywów lub na po<span class="_ _1"></span>ziomie ośrodka wyp<span class="_ _1"></span>racowującego śr<span class="_ _1"></span>odki pieniężne. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y280 ff3 fs1 fc1 sc0 ls0 ws0">Okresy <span class="_ _22"> </span>użytkowa<span class="_ _1"></span>nia <span class="_ _22"> </span>są <span class="_ _22"> </span>p<span class="_ _1"></span>oddawane <span class="_ _22"> </span>coroc<span class="_ _1"></span>znej <span class="_ _22"> </span>weryfik<span class="_ _1"></span>acji,<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>a w razie <span class="_ _22"> </span>po<span class="_ _1"></span>trzeby, <span class="_ _22"> </span>koryg<span class="_ _1"></span>owane<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y281 ff1 fs1 fc1 sc0 ls0 ws0">z efektem od kolejn<span class="_ _1"></span>ego okresu spraw<span class="_ _1"></span>ozdawczego.<span class="_ _1"></span> </div><div class="t m0 x1 ha y282 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf16" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc16 w0 h3a"><img 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" class="bi x49 y154 w36 h4e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">22</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0">Podsumowanie <span class="_ _23"> </span>zasad <span class="_ _23"> </span>stosowany<span class="_ _1"></span>ch <span class="_ _23"> </span>w <span class="ff3">odniesi<span class="_ _1"></span>eniu <span class="_ _23"> </span>do <span class="_ _25"> </span>akty<span class="_ _1"></span>wów <span class="_ _25"> </span>niema<span class="_ _1"></span>terialnych <span class="_ _23"> </span>Spółki </span></div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">przedstawia się nas<span class="_ _1"></span>tępująco:<span class="ff1"> </span></div></div><div class="c x1 y283 w4b h43"><div class="t m0 xb hf yb0 ff7 fs0 fc3 sc0 ls0 ws0"> </div></div><div class="c x61 y283 w4c h43"><div class="t m0 x2c hf y284 ff7 fs0 fc3 sc0 ls0 ws0">Koszty prac </div><div class="t m0 x31 hf y285 ff7 fs0 fc3 sc0 ls0 ws0">rozwojowych </div></div><div class="c x62 y283 w4d h43"><div class="t m0 x12 hf y284 ff7 fs0 fc3 sc0 ls0 ws0">Oprogramowanie </div><div class="t m0 x2c hf y285 ff7 fs0 fc3 sc0 ls0 ws0">komputerowe </div></div><div class="c x1 y286 w4e h10"><div class="t m0 xb he y1a9 ff3 fs0 fc1 sc0 ls0 ws0">Okresy użytkowania<span class="ff1"> </span></div></div><div class="c x61 y286 w4f h10"><div class="t m0 x10 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">5-10 lat </div></div><div class="c x62 y286 w4d h10"><div class="t m0 x63 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">2-5 lat </div></div><div class="c x1 y287 w4e h10"><div class="t m0 xb he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">Wykorzystana metoda amortyzacji </div></div><div class="c x61 y287 w4f h10"><div class="t m0 x3d he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">5-<span class="ff3">10 lat metodą liniową </span> </div></div><div class="c x62 y287 w4d h10"><div class="t m0 x64 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">2-<span class="ff3">5 lat metodą liniową</span> </div></div><div class="c x1 y45 w4e h43"><div class="t m0 xb he yb0 ff3 fs0 fc1 sc0 ls0 ws0">Wewnętrznie wytworzone lub nabyte<span class="ff1"> </span></div></div><div class="c x61 y45 w4f h43"><div class="t m0 x1e he y284 ff3 fs0 fc1 sc0 ls0 ws0">Wewnętrznie </div><div class="t m0 x1f he yda ff1 fs0 fc1 sc0 ls0 ws0">wytworzone </div></div><div class="c x62 y45 w4d h43"><div class="t m0 x65 he yb0 ff1 fs0 fc1 sc0 ls0 ws0">Nabyte </div></div><div class="c x1 y288 w4e h4f"><div class="t m0 xb he y289 ff3 fs0 fc1 sc0 ls0 ws0">Test na utratę wartości <span class="ff1"> </span></div></div><div class="c x61 y288 w4f h4f"><div class="t m0 x33 he y28a ff1 fs0 fc1 sc0 ls0 ws0">Coroczny w przypadku </div><div class="t m0 x48 he y28b ff3 fs0 fc1 sc0 ls0 ws0">składników </div><div class="t m0 x66 he y28c ff1 fs0 fc1 sc0 ls0 ws0">nieoddanych jeszcze do </div><div class="t m0 x49 he y289 ff3 fs0 fc1 sc0 ls0 ws0">użytkowania oraz<span class="ff1"> </span></div><div class="t m0 x67 he y28d ff1 fs0 fc1 sc0 ls0 ws0">w przypadku istnienia </div><div class="t m0 x29 he y284 ff3 fs0 fc1 sc0 ls0 ws0">przesłanki wskazującej </div><div class="t m0 x51 he yda ff3 fs0 fc1 sc0 ls0 ws0">na utratę wartości.<span class="ff1"> </span></div></div><div class="c x62 y288 w4d h4f"><div class="t m0 x68 he y28e ff1 fs0 fc1 sc0 ls0 ws0">Coroczna ocena, czy </div><div class="t m0 x69 he y28f ff3 fs0 fc1 sc0 ls0 ws0">wystąpiły przesłanki </div><div class="t m0 x11 he y290 ff3 fs0 fc1 sc0 ls0 ws0">świadczące<span class="ff1"> o </span>wystąpieniu </div><div class="t m0 x25 he y291 ff3 fs0 fc1 sc0 ls0 ws0">utraty wartości.<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y292 ff1 fs1 fc1 sc0 ls0 ws0">Zyski <span class="ff3">lub <span class="_ _c"></span>straty wynikające<span class="ff1"> z </span>usunięcia <span class="_ _c"></span>aktywów niematerialnyc<span class="_ _1"></span>h<span class="ff1"> z </span>bilansu są <span class="_ _c"></span>kalkulowane, jako </span></div><div class="t m0 x1 h3 y293 ff3 fs1 fc1 sc0 ls0 ws0">różnica <span class="_ _20"> </span>pomiędzy<span class="_ _1"></span> <span class="_ _20"> </span>wpływami<span class="_ _1"></span> <span class="_ _20"> </span>ze <span class="_ _20"> </span>sprzeda<span class="_ _1"></span>ży <span class="_ _20"> </span>netto<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>a </span>wa<span class="_ _1"></span>rtością <span class="_ _20"> </span>bi<span class="_ _1"></span>lansową <span class="_ _20"> </span>danego <span class="_ _13"> </span>składnika </div><div class="t m0 x1 h3 y294 ff3 fs1 fc1 sc0 ls0 ws0">aktywów i<span class="ff1"> </span>są <span class="_ _1"></span>ujmowane<span class="ff1"> w <span class="_ _1"></span>zysku lub stracie w <span class="_ _1"></span></span>momencie ic<span class="_ _1"></span>h usunięcia<span class="ff1"> z bila<span class="_ _1"></span>nsu. </span></div><div class="t m0 x1 h49 y295 ff1 fs6 fc4 sc0 ls0 ws0">8.6<span class="ff5"> <span class="_ _2c"> </span></span>Leasing  </div><div class="t m0 x1 h3 y296 ff3 fs1 fc1 sc0 ls0 ws0">Spółka ocenia<span class="_ _1"></span><span class="ff1"> w momenc<span class="_ _1"></span>ie zawarcia <span class="_ _1"></span>umowy czy <span class="_ _1"></span>umowa jest l<span class="_ _1"></span>easingiem l<span class="_ _1"></span>ub zawiera <span class="_ _1"></span>leasing. </span></div><div class="t m0 x1 h3 y297 ff3 fs1 fc1 sc0 ls0 ws0">Umowa <span class="_ _22"> </span>jest <span class="_ _22"> </span>l<span class="_ _1"></span>easingiem <span class="_ _22"> </span>l<span class="_ _1"></span>ub <span class="_ _22"> </span>zawiera <span class="_ _22"> </span>l<span class="_ _1"></span>easing, <span class="_ _22"> </span>jeśli<span class="_ _1"></span> <span class="_ _22"> </span>przekazuje <span class="_ _22"> </span>p<span class="_ _1"></span>rawo <span class="_ _22"> </span>do <span class="_ _22"> </span>k<span class="_ _1"></span>ontroli <span class="_ _22"> </span>uży<span class="_ _1"></span>tkowania </div><div class="t m0 x1 h3 y298 ff3 fs1 fc1 sc0 ls0 ws0">zidentyfikowanego <span class="_ _1"></span>składnika akty<span class="_ _1"></span>wów na dany okres<span class="_ _1"></span><span class="ff1"> w zamian za wy<span class="_ _1"></span>nagrodzenie.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y299 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _8"></span>stosuje <span class="_ _8"></span>jednolite <span class="_ _1c"></span>podejście <span class="_ _8"></span>do <span class="_ _1c"></span>ujmowania <span class="_ _8"></span>i<span class="_ _1"></span> <span class="_ _8"></span>wyceny <span class="_ _8"></span>wszystkich <span class="_ _8"></span>l<span class="_ _1"></span>easingów,<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>z </span>wyjątki<span class="_ _1"></span>em </div><div class="t m0 x1 h3 y29a ff3 fs1 fc1 sc0 ls0 ws0">leasingów <span class="_ _c"></span>krótkoterminowyc<span class="_ _1"></span>h <span class="_ _7"></span>oraz <span class="_ _c"></span>leasingów<span class="_ _1"></span> <span class="_ _7"></span>ak<span class="_ _1"></span>tywów<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>o<span class="_ _1"></span> <span class="ff3">niskiej <span class="_ _c"></span>wartości. <span class="_ _c"></span>W <span class="_ _7"></span>da<span class="_ _1"></span>cie <span class="_ _c"></span>rozpoczęcia </span></span></div><div class="t m0 x1 h3 y29b ff3 fs1 fc1 sc0 ls0 ws0">leasingu <span class="_ _11"> </span>Spółka <span class="_ _11"> </span>rozpo<span class="_ _1"></span>znaje <span class="_ _11"> </span>składnik <span class="_ _14"> </span>aktywów<span class="_ _1"></span><span class="ff1"> <span class="_ _11"> </span>z </span>tytułu <span class="_ _11"> </span>prawa <span class="_ _11"> </span>do <span class="_ _11"> </span>użytkowan<span class="_ _1"></span>ia <span class="_ _11"> </span>oraz </div><div class="t m0 x1 h3 y29c ff3 fs1 fc1 sc0 ls0 ws0">zobowiązanie<span class="ff1"> z </span>tyt<span class="_ _1"></span>ułu leasingu.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y29d ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _a"> </span>rozpoznaje  ak<span class="_ _1"></span>tywa<span class="ff1"> <span class="_ _a"> </span>z </span>tytułu  prawa<span class="_ _1"></span> <span class="_ _a"> </span>do  użytkowani<span class="_ _1"></span>a<span class="ff1"> <span class="_ _a"> </span>w </span>dacie <span class="_ _a"> </span>rozpoczęcia  leasin<span class="_ _1"></span>gu </div><div class="t m0 x1 h3 y29e ff1 fs1 fc1 sc0 ls0 ws0">(tj. <span class="ff3">dzień, <span class="_ _13"> </span>kiedy  bazowy <span class="_ _20"> </span>skła<span class="_ _1"></span>dnik <span class="_ _13"> </span>aktywów <span class="_ _13"> </span>jest <span class="_ _20"> </span>d<span class="_ _1"></span>ostępny <span class="_ _13"> </span>do  użytkowania). <span class="_ _13"> </span>Aktywa<span class="_ _1"></span></span>  z <span class="ff3">tytułu </span></div><div class="t m0 x1 h3 y29f ff3 fs1 fc1 sc0 ls0 ws0">prawa <span class="_ _25"> </span>do <span class="_ _23"> </span>użytkowan<span class="_ _1"></span>ia <span class="_ _25"> </span>wyceni<span class="_ _1"></span>ane <span class="_ _25"> </span>są <span class="_ _23"> </span>według <span class="_ _23"> </span>kosztu, <span class="_ _25"> </span>p<span class="_ _1"></span>omniejszone<span class="_ _1"></span><span class="ff1"> <span class="_ _23"> </span>o </span>łączne <span class="_ _23"> </span>odpisy<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2a0 ff1 fs1 fc1 sc0 ls0 ws0">amortyzacyjne <span class="_ _b"> </span>i <span class="_ _12"> </span>odpi<span class="_ _1"></span>sy <span class="_ _b"> </span>z <span class="ff3">tytułu <span class="_ _b"> </span>utraty <span class="_ _12"> </span>wart<span class="_ _1"></span>ości, <span class="_ _b"> </span>skorygowanego</span> <span class="_ _b"> </span>z <span class="ff3">tytułu <span class="_ _12"> </span>ja<span class="_ _1"></span>kiejkolwiek<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2a1 ff3 fs1 fc1 sc0 ls0 ws0">aktualizacji <span class="_ _b"> </span>wyceny <span class="_ _b"> </span>zobowiązań<span class="ff1"> <span class="_ _b"> </span>z </span>tytułu <span class="_ _12"> </span>leasi<span class="_ _1"></span>ngu. <span class="_ _12"> </span>Ko<span class="_ _1"></span>szt <span class="_ _12"> </span>aktyw<span class="_ _1"></span>ów<span class="ff1"> <span class="_ _b"> </span>z </span>tytułu <span class="_ _b"> </span>prawa <span class="_ _b"> </span>do </div><div class="t m0 x1 h3 y2a2 ff3 fs1 fc1 sc0 ls0 ws0">użytkowania <span class="_ _1d"> </span>obejmuje <span class="_ _6"> </span>kwotę <span class="_ _6"> </span>ujętyc<span class="_ _1"></span>h <span class="_ _6"> </span>zobowiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span>z </span>tytułu <span class="_ _6"> </span>leasi<span class="_ _1"></span>ngu, <span class="_ _6"> </span>poniesionych </div><div class="t m0 x1 h3 y2a3 ff3 fs1 fc1 sc0 ls0 ws0">początkowych <span class="_ _26"> </span>kosztów<span class="_ _1"></span> <span class="_ _17"> </span>b<span class="_ _1"></span>ezpośrednich <span class="_ _26"> </span>oraz <span class="_ _26"> </span>wszelkich <span class="_ _26"> </span>opłat <span class="_ _17"> </span>lea<span class="_ _1"></span>singowych<span class="_ _1"></span> <span class="_ _17"> </span>zapłac<span class="_ _1"></span>onych<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2a4 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">dacie <span class="_ _1e"> </span>ro<span class="_ _1"></span>zpoczęcia <span class="_ _1e"> </span>l<span class="_ _1"></span>ub <span class="_ _17"> </span>przed <span class="_ _17"> </span>tą <span class="_ _1e"> </span>datą,<span class="_ _1"></span> <span class="_ _1e"> </span>pom<span class="_ _1"></span>niejszonych<span class="_ _1"></span></span> <span class="_ _1e"> </span>o <span class="_ _1"></span><span class="ff3">wszelkie <span class="_ _17"> </span>otrzymane <span class="_ _17"> </span>zachęty<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2a5 ff3 fs1 fc1 sc0 ls0 ws0">leasingowe. O <span class="_ _7"></span>i<span class="_ _1"></span>le <span class="_ _c"></span>Spółka nie <span class="_ _c"></span>ma <span class="_ _c"></span>wystarczającej <span class="_ _c"></span>pewności, że <span class="_ _c"></span>na <span class="_ _c"></span>koniec okresu <span class="_ _c"></span>leasingu u<span class="_ _c"></span>zyska </div><div class="t m0 x1 h3 y2a6 ff3 fs1 fc1 sc0 ls0 ws0">tytuł <span class="_ _10"> </span>własności <span class="_ _25"> </span>przedmiotu <span class="_ _10"> </span>leasing<span class="_ _1"></span>u, <span class="_ _f"> </span>ujęte <span class="_ _25"> </span>aktywa<span class="_ _1"></span><span class="ff1"> <span class="_ _10"> </span>z </span>tytuł<span class="_ _1"></span>u <span class="_ _f"> </span>p<span class="_ _1"></span>rawa <span class="_ _10"> </span>do <span class="_ _10"> </span>użytkowani<span class="_ _1"></span>a <span class="_ _10"> </span>są </div><div class="t m0 x1 h3 y2a7 ff3 fs1 fc1 sc0 ls0 ws0">amortyzowane <span class="_ _1"></span>metodą <span class="_ _1"></span>liniową <span class="_ _1"></span>przez <span class="_ _1"></span>krótszy<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z </span>dwóch <span class="_ _1"></span>okresów: <span class="_ _1"></span>szacowany<span class="_ _1"></span> <span class="_ _1"></span>okres użytkowan<span class="_ _1"></span>ia </div><div class="t m0 x1 h3 y2a8 ff1 fs1 fc1 sc0 ls0 ws0">lub <span class="_ _a"> </span>okres <span class="_ _1e"> </span>leasingu. <span class="_ _1e"> </span>Aktywa<span class="_ _1"></span> <span class="_ _a"> </span>z <span class="ff3">tytułu <span class="_ _1e"> </span>prawa <span class="_ _1e"> </span>do <span class="_ _a"> </span>użytko<span class="_ _1"></span>wania <span class="_ _a"> </span>podl<span class="_ _1"></span>egają <span class="_ _1e"> </span>testom <span class="_ _a"> </span>na <span class="_ _1e"> </span>utratę </span></div><div class="t m0 x1 h3 y2a9 ff3 fs1 fc1 sc0 ls0 ws0">wartości.<span class="ff1"> </span></div></div></div></div>
<div id="pf17" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc17 w0 h3a"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBUAAAPICAIAAAAJ5FQvAAAACXBIWXMAABYlAAAWJQFJUiTwAAAWCklEQVR42u3dsW/cZx3H8ec5p21gqAdUhIQqwQBq/BfQoUpE/4SuRXSv1D8AiQmJjSUzA0jdECtb0FkeytbtbHViplKlsxBKmpx/DFbSxPnd/b52L87H9us1mEDry+Pnzo7e+ji4D8PQAEgyDK131wBAolvX5iP58OP7nk7gevj97377hz/+1T0AXHUPPv/s+n1QM88rQJq7d3ZdAgD6AYCS/cOlSwBAPwBQ8sF7b7sEAPQDACUHR8cuAQD9AECJ/QEA/QBAlf0BAP0AQJX9AQD9AECV/QEA/QBAlf0BAP0AQJX9AQD9AAAA6AcAtu3e3q5LAEA/AFAyXyxdAgD6AYAS+wMA+gGAKvsDAPoBgCr7AwD6AYAq+wMA+gGAKvsDAPoBgCr7AwD6AYAq+wMA+gGAKvsDAPoBgKq7d+wPAOgHAGr2D+0PAOgHAGrsDwDoBwCq7A8A6AcAquwPAOgHAKrsDwDoBwCqPnjvbZcAgH4AoOTg6NglAKAfACixPwCgHwCosj8AoB8AqLI/AKAfAKiyPwCgHwAAAP0AwLbd2/Pz4wDQDwDUzBd+fhwA+gGAGvsDAPoBgCr7AwD6AYAq+wMA+gGAKvsDAPoBgCr7AwD6AYAq+wMA+gGAKvsDAPoBgCr7AwD6AYCqu3fsDwDoBwBq9g/tDwDoBwBq7A8A6AcAquwPAOgHAKrsDwDoBwCq7A8AxOrDMLgFgCjzxdKPgABAPwBQMgytd9cAQCLfvwQQx/cvARDL/gAQx/4AQCz7A0Ac+wMAsewPAHHsDwDEsj8AxLE/ABDL/gAQZ3Uy7MwMEAAksj8AxDk4OnYJAGSyPwDEsT8AEMv+ABDH/gBALPsDQBz7AwCx7A8AcewPAOgHAADgyvP9SwAAQJX9ASDOfOHnxwEQyv4AAABU2R8A4tgfAIhlfwAAAKrsDwBx7A8AxLI/AAAAVfYHgDj2BwBi2R8AAIAq+wNAHPsDALHsDwBxhqH17hoASGR/AIizf2h/ACCU/QEgjv0BgFj2B4A49gcAYtkfAOLYHwCIZX8AiGN/ACCW/QEgzupk2JkZIABIZH8AiHNwdOwSAMhkfwCIY38AIJb9ASCO/QEA/fBqDUObL5anb1cnw5m388WytTb59vkHufBDbeVBnMd5nOcmn+f0y9q2DnCZH4vzOM9NO881+wL45OmDuLrtPtT14/uXAOLMF8t7e7vuAQD9AMA0f/8BgFj+/gNAHH//AYBY9geAOPYHAGLZHwDi2B8AiGV/AIhjfwAglv0BII79AYBY9geAOPYHAGLZHwDi2B8A0A8AAMCV5/uXAACAKvsDQJz5YukSAMhkfwAAAKrsDwBx7A8AxLI/AAAAVfYHgDj2BwBi2R8AAIAq+wNAHPsDALHsDwAAQJX9ASCO/QGAWPYHgDjD0Hp3DQAksj8AxNk/tD8AEMr+ABDH/gBALPsDQBz7AwCx7A8AcewPAMSyPwDEsT8AEMv+ABBndTLszAwQACSyPwDEOTg6dgkAZLI/AMSxPwAQy/4AEMf+AEAs+wNAHPsDALHsDwBx7A8A6AcAAODK8/1LAHH8/DgAYl2T/WEY2nyxPH27OhnOvJ0vlq21ybfPP8iFH2orD+I8zuM8N/k8rbX9w+W2DnCZH4vzOM9NO881+wL45OmDuLrtPpT9AYBXbr5Y3tvbdQ8A6AcApvn+JQBi+fvTAHH2D5cuAYBM9geAOH7+AwCx7A8Acfz8BwBi2R8A4tgfAIhlfwCIY38AIJb9ASCO/QGAWPYHgDj2BwD0AwAAcOX5/iUAAKDK/gAQZ77w8+MACGV/AAAAquwPAHHsDwDEsj8AAABV9geAOPYHAGLZHwAAgCr7A0Ac+wMAsewPAABAlf0BII79AYBY9geAOMPQencNACSyPwDE2T+0PwAQyv4AEMf+AEAs+wNAHPsDALHsDwBx7A8AxLI/AMSxPwAQy/4AEGd1MuzMDBAAJLI/AMQ5ODp2CQBksj8AxLE/ABDL/gAQx/4AQCz7A0Ac+wMAsewPAHHsDwDEsj8AxLE/ABDL/gAQx/4AQKzrsD98+PF9TyQAAGkefP6ZfgAAAG4u378EAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAOgHAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAAEA/AAAA+gEAANAPAACAfgAAAPQDAACgHwAAAP0AAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAgH4AAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAAPQDAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAAAA+gEAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAOgHAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAAPQDAACgHwAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAKAfAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAAD9AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAAEA/AAAA+gEAANAPAACAfgAAAPQDAACgHwAAAP0AAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAgH4AAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAAPQDAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAAAA+gEAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAOgHAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAAEA/AAAA+gEAANAPAACAfgAAAPQDAACgHwAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAKAfAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAAD9AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAAAA+gEAANAPAACAfgAAAPQDAACgHwAAAP0AAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAgH4AAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAAPQDAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAOgHAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAAEA/AAAA+gEAANAPAACAfgAAAPQDAACgHwAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAKAfAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAgH4AAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAAD9AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAAAA+gEAANAPAACAfgAAAPQDAACgHwAAAP0AAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAAPQDAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAIB+AAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAOgHAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAAEA/AAAA+gEAANAPAACAfgAAAPQDAACgHwAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAKAfAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAgH4AAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAAD9AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAAPQDAACAfgAAAPQDAACgHwAAAP0AAADoBwAAQD8AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAAAA+gEAANAPAACAfgAAAPQDAACgHwAAAP0AAACgHwAAAP0AAADoBwAAQD8AAAD6AQAA0A8AAIB+AAAA0A8AAIB+AAAA9AMAAKAfAAAA/QAAAOgHAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAgH4AAAD0AwAAgH4AAAD0AwAAoB8AAAD9AAAA6AcAAEA/AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAAPQDAACgHwAAAPQDAACgHwAAAP0AAADoBwAAQD8AAAD6AQAAQD8AAAD6AQAA0A8AAIB+AAAA9AMAAKAfAAAA9AMAAKAfAAAA/QAAAOgHAABAPwAAAPoBAADQDwAAAPoBAADQDwAAgH4AAAD0AwAAoB8AAAD9AAAAoB8AAAD9AAAA6AcAAEA/AAAA+gEAANAPAACAfgAAANAPAACAfgAAAPQDAACgHwAAAP0AAADoBwAAAP0AAADoBwAAQD8AAACv263W2sNHj//2jy//8vd/tdZa78/+2Xe/Ov1lP/O+few/ext5/z72fn3s8frIGZ/+i2cfZeTf7WP/sHSk0Y9w/ZHGf/uXP6bvHmXq9s6eb+r2xn7n6pH61O2NX0H5SL32hJ59ea07Ul///hNHeuk3W3N74x/lhie0T3wabHjt9doT+uxIvfga62tuYd0L74WjVI90vpd9H/+oNrz2+tTtnf1V4Qnd/Hm44YtJn7q98fsqH6mXX2MvXFztSFt/2fcNv9vp+/S29mTjr7ORZ6lP/bEzdYyRV/V53mXtc9unXvW98DLvm76yj78M+6YLHH9F99IxNl17P/ezP/Kn9IWe/YnPv4s+lX3DMc75VI7/4Xahp3L6S3v5qezrDn/Op7L0inrNn8jf66nsk58O5aey148xdfhe+HSo3GE//1e2dYfvG47x83duv/ujN3dm/VZr7U9/fvDPL77SUgAAwKh/f/3wf9+u9n76w9nDR4/FAwAAsNl/lo9XJ4O//wAAAFTNbr/1xq/f/6WLAAAANvjx7hs7sz5rrX36m7uffPQrNwIAAIz62Tu3f/GTH7TW+jAMp//TanXy9Tf/Hf2/V1mjT/z316iHnusc5+7f4yO+3PsNOdMrOUS/tI+yZ15AypPaL3CUHvvJHX3Ozad83R9Fj3nQHv6yutwj9st8yH7Fn5eIS7zsu8h4XnqPudzcF+rGk711a/bsEv8P9a3gs+swlOoAAAAASUVORK5CYII=" class="bi x49 y154 w36 h50" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">23</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _1b"> </span>dac<span class="_ _1"></span>ie <span class="_ _1b"> </span>rozpoczęc<span class="_ _1"></span>ia <span class="_ _1b"> </span>lea<span class="_ _1"></span>singu <span class="_ _1b"> </span>Spółka <span class="_ _22"> </span>wycenia<span class="_ _1"></span> <span class="_ _1b"> </span>zobowiązan<span class="_ _1"></span>ia<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>z </span>tytuł<span class="_ _1"></span>u <span class="_ _1b"> </span>lea<span class="_ _1"></span>singu<span class="ff1"> <span class="_ _22"> </span>w </span>wysokości </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">wartości <span class="_ _f"> </span>b<span class="_ _1"></span>ieżącej <span class="_ _10"> </span>opła<span class="_ _1"></span>t <span class="_ _f"> </span>leasin<span class="_ _1"></span>gowych <span class="_ _10"> </span>pozosta<span class="_ _1"></span>jących <span class="_ _10"> </span>do <span class="_ _10"> </span>zapłaty<span class="_ _1"></span><span class="ff1"> <span class="_ _10"> </span>w<span class="_ _1"></span> </span>tej <span class="_ _f"> </span>daci<span class="_ _1"></span>e. <span class="_ _f"> </span>Opłaty<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc1 sc0 ls0 ws0">leasingowe <span class="_ _1"></span>obejm<span class="_ _1"></span>ują <span class="_ _1"></span>opłaty <span class="_ _1"></span>stałe <span class="_ _8"></span>(w <span class="_ _1"></span>tym <span class="_ _1"></span>zasadniczo <span class="_ _1"></span>stałe <span class="_ _8"></span>opłaty <span class="_ _1"></span>leasingowe) <span class="_ _1"></span>p<span class="_ _1"></span>omniejszone<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y274 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">wszelkie <span class="_ _7"></span>nal<span class="_ _1"></span>eżne <span class="_ _7"></span>zachęty <span class="_ _c"></span>leasingowe, <span class="_ _7"></span>zmienne <span class="_ _c"></span>opłaty, <span class="_ _7"></span>które <span class="_ _7"></span>zal<span class="_ _1"></span>eżą <span class="_ _7"></span>od <span class="_ _7"></span>ind<span class="_ _1"></span>eksu <span class="_ _7"></span>lub <span class="_ _7"></span>sta<span class="_ _1"></span>wki <span class="_ _7"></span>oraz </span></div><div class="t m0 x1 h3 y2aa ff3 fs1 fc1 sc0 ls0 ws0">kwoty, <span class="_ _22"> </span>których<span class="_ _1"></span> <span class="_ _22"> </span>zapłaty <span class="_ _20"> </span>oczekuje <span class="_ _22"> </span>się<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>w </span>ra<span class="_ _1"></span>mach <span class="_ _20"> </span>gwarantowanej <span class="_ _22"> </span>wa<span class="_ _1"></span>rtości <span class="_ _20"> </span>końcowej. <span class="_ _22"> </span>Opłaty<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2ab ff3 fs1 fc1 sc0 ls0 ws0">leasingowe <span class="_ _20"> </span>obejm<span class="_ _1"></span>ują <span class="_ _20"> </span>ró<span class="_ _1"></span>wnież <span class="_ _20"> </span>cenę <span class="_ _13"> </span>wykonania <span class="_ _20"> </span>opc<span class="_ _1"></span>ji <span class="_ _20"> </span>kupna, <span class="_ _13"> </span>jeżeli <span class="_ _20"> </span>możn<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>z wy<span class="_ _1"></span>s</span>tarczającą </div><div class="t m0 x1 h3 y1cd ff3 fs1 fc1 sc0 ls0 ws0">pewnością <span class="_ _11"> </span>założyć <span class="_ _11"> </span>jej <span class="_ _11"> </span>wykonani<span class="_ _1"></span>e <span class="_ _b"> </span>przez <span class="_ _11"> </span>Spółkę <span class="_ _11"> </span>oraz <span class="_ _11"> </span>płatno<span class="_ _1"></span>ści <span class="_ _b"> </span>k<span class="_ _1"></span>ar <span class="_ _b"> </span>pi<span class="_ _1"></span>eniężnych <span class="_ _11"> </span>za </div><div class="t m0 x1 h3 y1ce ff3 fs1 fc1 sc0 ls0 ws0">wypowiedzenie <span class="_ _c"></span>leasingu, <span class="_ _c"></span>jeżeli<span class="ff1"> w </span>warunkach <span class="_ _c"></span>leasingu <span class="_ _7"></span>prze<span class="_ _1"></span>widziano <span class="_ _c"></span>możliwość <span class="_ _c"></span>wypowiedzenia<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2ac ff3 fs1 fc1 sc0 ls0 ws0">leasingu <span class="_ _8"></span>przez <span class="_ _8"></span>Spółkę. <span class="_ _8"></span>Zmienne <span class="_ _8"></span>opłaty <span class="_ _8"></span>leasingo<span class="_ _1"></span>we, <span class="_ _8"></span>które <span class="_ _8"></span>nie <span class="_ _1"></span>zal<span class="_ _1"></span>eżą <span class="_ _8"></span>od <span class="_ _8"></span>indeksu <span class="_ _8"></span>lub <span class="_ _8"></span>stawki, <span class="_ _8"></span>są </div><div class="t m0 x1 h3 y2ad ff1 fs1 fc1 sc0 ls0 ws0">ujmowane  jako  koszty  w okresie,  w <span class="ff3">którym  nast<span class="_ _1"></span>ępuje  zdarzenie  lub  warunek  powodujący </span></div><div class="t m0 x1 h3 y2ae ff3 fs1 fc1 sc0 ls0 ws0">płatność. <span class="ff1"> </span></div><div class="t m0 x1 h3 y228 ff3 fs1 fc2 sc0 ls0 ws0">Amortyzacja <span class="_ _a"> </span>jest  naliczana <span class="_ _a"> </span>metodą  liniową  p<span class="_ _1"></span>rzez  szaco<span class="_ _1"></span>wany  okres <span class="_ _a"> </span>użytkowania  da<span class="_ _1"></span>nego </div><div class="t m0 x1 h3 y15e ff3 fs1 fc2 sc0 ls0 ws0">składnika ak<span class="_ _1"></span>tywów, wynoszący:<span class="_ _1"></span><span class="ff1 fc1"> </span></div></div><div class="c x1 ye1 w50 h34"><div class="t m0 x8 h2 yec ff2 fs0 fc3 sc0 lsf ws0">Typ<span class="ls0"> </span></div></div><div class="c x4d ye1 w51 h34"><div class="t m0 x6a h2 yec ff2 fs0 fc3 sc0 ls0 ws0">Okres </div></div><div class="c x1 y2af w50 h11"><div class="t m0 x8 he y199 ff1 fs0 fc1 sc0 ls0 ws0">Grunty i budynki </div></div><div class="c x4d y2af w52 h11"><div class="t m0 x6b he y199 ff3 fs0 fc1 sc0 ls0 ws0">(w zależności od umowy najmu) śr. 4 <span class="ff1"> </span></div></div><div class="c x6c y2af w53 h11"><div class="t m0 xb he y81 ff1 fs0 fc1 sc0 ls0 ws0">lat </div></div><div class="c x1 y2b0 w50 h11"><div class="t m0 x8 he y199 ff3 fs0 fc1 sc0 ls0 ws0">Maszyny i urządzenia<span class="ff1"> </span></div></div><div class="c x4d y2b0 w52 h11"><div class="t m0 x6d he y199 ff1 fs0 fc1 sc0 ls0 ws0">3 </div></div><div class="c x6c y2b0 w53 h11"><div class="t m0 xb he y81 ff1 fs0 fc1 sc0 ls0 ws0">lat </div></div><div class="c x1 y2b1 w50 h10"><div class="t m0 x8 he y1a9 ff3 fs0 fc1 sc0 ls0 ws0">Środki transportu<span class="ff1"> </span></div></div><div class="c x4d y2b1 w52 h10"><div class="t m0 x6d he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">3 </div></div><div class="c x6c y2b1 w53 h10"><div class="t m0 xb he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">lat </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y295 ff3 fs1 fc1 sc0 ls0 ws0">Przy <span class="_ _10"> </span>obliczani<span class="_ _1"></span>u <span class="_ _f"> </span>warto<span class="_ _1"></span>ści <span class="_ _10"> </span>bi<span class="_ _1"></span>eżącej <span class="_ _10"> </span>opłat <span class="_ _10"> </span>l<span class="_ _1"></span>easingowych <span class="_ _10"> </span>Spółka <span class="_ _10"> </span>st<span class="_ _1"></span>osuje <span class="_ _10"> </span>krańc<span class="_ _1"></span>ową <span class="_ _10"> </span>stopę </div><div class="t m0 x1 h3 y2b2 ff3 fs1 fc1 sc0 ls0 ws0">procentową <span class="_ _c"></span>leasingobi<span class="_ _1"></span>orcy<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w dniu <span class="_ _c"></span><span class="ff3">rozpoczęcia <span class="_ _c"></span>leasingu, <span class="_ _c"></span>jeżeli st<span class="_ _c"></span>opy <span class="_ _c"></span>procentowej leasingu <span class="_ _c"></span>nie </span></span></div><div class="t m0 x1 h3 y2b3 ff3 fs1 fc1 sc0 ls0 ws0">można<span class="ff1"> <span class="_ _8"></span>z </span>łatw<span class="_ _1"></span>ością <span class="_ _8"></span>ustalić<span class="_ _1"></span>. <span class="_ _8"></span>Po <span class="_ _8"></span>daci<span class="_ _1"></span>e <span class="_ _8"></span>rozpoczęcia <span class="_ _1c"></span>kwota <span class="_ _1c"></span>zobowiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>z </span>ty<span class="_ _1"></span>tułu <span class="_ _8"></span>leasingu <span class="_ _1c"></span>zostaje </div><div class="t m0 x1 h3 y2b4 ff3 fs1 fc1 sc0 ls0 ws0">zwiększona<span class="ff1"> <span class="_ _1"></span>w celu <span class="_ _1"></span>odzwierciedl<span class="_ _1"></span>enia odsetek<span class="_ _1"></span> i zm<span class="_ _1"></span>niejszona<span class="_ _1"></span> o </span>dok<span class="_ _1"></span>onane pł<span class="_ _1"></span>atności leasin<span class="_ _1"></span>gowe. </div><div class="t m0 x1 h3 y2b5 ff3 fs1 fc1 sc0 ls0 ws0">Ponadto <span class="_ _f"> </span>wartość <span class="_ _f"> </span>bilan<span class="_ _1"></span>sowa <span class="_ _26"> </span>zobowiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _f"> </span>z </span>tytułu <span class="_ _f"> </span>leasin<span class="_ _1"></span>gu <span class="_ _26"> </span>p<span class="_ _1"></span>odlega <span class="_ _f"> </span>ponownej <span class="_ _f"> </span>wycenie<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2b6 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">przypadku <span class="_ _a"> </span>zmiany <span class="_ _a"> </span>okresu  l<span class="_ _1"></span>easingu, <span class="_ _a"> </span>zmiany <span class="_ _a"> </span>z<span class="_ _c"></span>asadn<span class="_ _1"></span>iczo <span class="_ _a"> </span>stałych  opłat<span class="_ _1"></span> <span class="_ _a"> </span>leasingowych <span class="_ _a"> </span>lub </span></div><div class="t m0 x1 h3 y99 ff3 fs1 fc1 sc0 ls0 ws0">zmiany osądu odn<span class="_ _1"></span>ośnie zakupu aktyw<span class="_ _1"></span>ów bazowych<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h3 y2b7 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1f"> </span>s<span class="_ _1"></span>tosuje <span class="_ _1f"> </span>zw<span class="_ _1"></span>olnienie<span class="_ _1"></span><span class="ff1"> <span class="_ _1f"> </span>z </span>ujmowania<span class="_ _1"></span> <span class="_ _1f"> </span>lea<span class="_ _1"></span>singu <span class="_ _1f"> </span>krótkoter<span class="_ _1"></span>minowego <span class="_ _2d"> </span>do <span class="_ _2d"> </span>swoich<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2b8 ff3 fs1 fc1 sc0 ls0 ws0">krótkoterminowych <span class="_ _1b"> </span>umów <span class="_ _21"></span>leasingu <span class="_ _21"> </span>(tj. <span class="_ _1b"> </span>umów, <span class="_ _21"></span>których <span class="_ _21"> </span>okre<span class="_ _1"></span>s <span class="_ _1c"></span>lea<span class="_ _1"></span>singu <span class="_ _21"></span>wyn<span class="_ _1"></span>osi <span class="_ _1c"></span>12<span class="_ _1"></span> <span class="_ _1c"></span>miesię<span class="_ _1"></span>cy <span class="_ _21"></span>lub </div><div class="t m0 x1 h3 y2b9 ff3 fs1 fc1 sc0 ls0 ws0">krócej <span class="_ _20"> </span>od <span class="_ _13"> </span>daty <span class="_ _20"> </span>r<span class="_ _1"></span>ozpoczęcia <span class="_ _13"> </span>i <span class="_ _20"> </span>ni<span class="_ _1"></span>e <span class="_ _20"> </span>zawiera <span class="_ _13"> </span>opcji <span class="_ _20"> </span>kupna). <span class="_ _13"> </span>Spółka <span class="_ _20"> </span>stos<span class="_ _1"></span>uje <span class="_ _20"> </span>również <span class="_ _13"> </span>zwolnienie<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y109 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">zakresie ujmowania leasingu <span class="_ _c"></span>aktywów<span class="ff1"> o </span>niskiej wartości. <span class="_ _c"></span>Opłaty leasingowe<span class="ff1"> z </span>tytułu leasingu </span></div><div class="t m0 x1 h3 y2ba ff3 fs1 fc1 sc0 ls0 ws0">krótkoterminowego <span class="_ _22"> </span>i<span class="_ _1"></span> <span class="_ _1b"> </span>leasin<span class="_ _1"></span>gu <span class="_ _1b"> </span>aktyw<span class="_ _1"></span>ów<span class="ff1"> <span class="_ _22"> </span>o </span>niskiej <span class="_ _20"> </span>wartości <span class="_ _1b"> </span>ujm<span class="_ _1"></span>owane <span class="_ _22"> </span>są <span class="_ _1b"> </span>j<span class="_ _1"></span>ako <span class="_ _1b"> </span>k<span class="_ _1"></span>oszty <span class="_ _22"> </span>metodą<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2bb ff3 fs1 fc1 sc0 ls0 ws0">liniową przez okres trwani<span class="_ _1"></span>a leasin<span class="_ _1"></span>gu. <span class="ff1"> </span></div><div class="t m0 x1 h49 y2bc ff1 fs6 fc4 sc0 ls0 ws0">8.7<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Udziały i akcje</span></span> w <span class="ff3">j<span class="_ _c"></span>ednostkach zale<span class="_ _c"></span>żnych<span class="ff1"> </span></span></div><div class="t m0 x1 h3 y2bd ff3 fs1 fc1 sc0 ls0 ws0">Udziały i akcje<span class="_ _1"></span><span class="ff1"> w </span>jednostkach zależnych wyka<span class="_ _1"></span>zywane są zgodnie<span class="_ _1"></span><span class="ff1"> z </span>MSR 27 przy użyciu metody </div><div class="t m0 x1 h3 y2be ff3 fs1 fc1 sc0 ls0 ws0">praw własności. Głó<span class="_ _1"></span>wne założenia z<span class="_ _1"></span>ostały opisane<span class="_ _1"></span><span class="ff1"> w nocie 8.2.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2bf ff3 fs1 fc1 sc0 ls0 ws0">Jednostkami zależny<span class="_ _1"></span>mi są takie podmioty, k<span class="_ _1"></span>tóre Spółka kontrol<span class="_ _1"></span>uje. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2c0 ff3 fs1 fc1 sc0 ls0 ws0">Sprawowanie kontroli<span class="_ _1"></span> przez Spółkę ma mi<span class="_ _1"></span>ejsce wtedy<span class="_ _1"></span>, gdy:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2c1 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>posiada władzę nad da<span class="_ _1"></span>nym podmiotem,<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf18" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc18 w0 h3a"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBUAAAAHCAIAAADYsuLTAAAACXBIWXMAABYlAAAWJQFJUiTwAAACEklEQVR42u2cvUoDQRSF79kkJtpYSEQQQQstfAKtBF/BWrD3WXwDC3uxtdNWO3srawOCIJIYNmsRzM/mzszdjW5GOF+1v7NnzjmzS5ogy7Jur399+3R18ygiAsgP463h5sT+1Hk4LlJHGu9BGy9/bPLC/CjKtdBOmiSpM3RL0h8/O6fxKCH38vpC7mlPtkpCyD3dArMk2ALN18slCe77A5JmHuZwT5+lJ1AEloGne7AFOpIEY8fgcMFVvCkpVknFag99Vp7uIeRefssQqH8del4mCLmn+2WWBHPHpoyzSfr12sPztOE9EKcyvWdKSgh9dkIylFYXucWZLUKth6Hm8L3Z9RrCZ6DeaJhk+GxH4fSVr3Sp9APrr2yU8MgoGKX+cSsVZfjVbo4SLvEFozQ1asELea4oEVwO5ihhlxESD8NysHiI4m82l3h4ZOy0W1trS7UEdRG5uLy7f3gWQgghhBBCCNF46XQ/v9L9zZWk2+vzxwMhhBBCCCHEz+t7Px1kCY0ghBBCCCGEGElazcbx4R6NIIQQQgghhHhYX23UEiQicn56dHZyQEcIIYQQQgghKtvt1u7Gsoggy7LhoTQddN4+1L9XcYDA/gJBpLoK6MYcM67W30g0/YkIVDZLxGlALKGihBREu7ij1ulXuehZIJpBEXmtqpWIKofEP88lChOr9iKOXIBozI23qF5lzXoyMvEbMMgtwu4NtiIAAAAASUVORK5CYII=" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">24</span><span class="fs0"> </span></span></div><div class="t m0 x1 ha y173 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>podlega <span class="_ _1"></span>ekspozycji <span class="_ _1"></span>na <span class="_ _1"></span>zmienne <span class="_ _1"></span>zwroty <span class="_ _1"></span>lub <span class="_ _1"></span>posiada<span class="_ _1"></span> pra<span class="_ _1"></span>wa do <span class="_ _1"></span>zmien<span class="_ _1"></span>nych <span class="_ _1"></span>zwrotów<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z </span>tyt<span class="_ _1"></span>ułu </div><div class="t m0 x4a h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">swojego zaangażowani<span class="_ _1"></span>a<span class="ff1"> w da<span class="_ _1"></span>nej jednostce,<span class="_ _1"></span> </span></div><div class="t m0 x1 ha y1cc ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>ma <span class="_ _10"> </span>możliwość <span class="_ _25"> </span>wykorzystan<span class="_ _1"></span>ia <span class="_ _10"> </span>władzy<span class="_ _1"></span><span class="ff1"> <span class="_ _10"> </span>w </span>celu <span class="_ _10"> </span>k<span class="_ _1"></span>ształtowania <span class="_ _25"> </span>poziomu <span class="_ _25"> </span>generowanych </div><div class="t m0 x4a h3 y274 ff3 fs1 fc1 sc0 ls0 ws0">zwrotów.<span class="ff1"> </span></div><div class="t m0 x1 h3 y2c2 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1"></span>weryfikuje<span class="_ _1"></span> <span class="_ _1"></span>fakt <span class="_ _1"></span>sprawowani<span class="_ _1"></span>a <span class="_ _1"></span>kontroli <span class="_ _1"></span>na<span class="_ _1"></span>d <span class="_ _1"></span>innymi <span class="_ _1"></span>jed<span class="_ _1"></span>nostkami, <span class="_ _1"></span>jeżeli <span class="_ _1"></span>wystąp<span class="_ _1"></span>iła <span class="_ _1"></span>sytuacja </div><div class="t m0 x1 h3 y2c3 ff3 fs1 fc1 sc0 ls0 ws0">wskazująca <span class="_ _a"> </span>na <span class="_ _a"> </span>zmianę <span class="_ _a"> </span>jednego <span class="_ _a"> </span>lub <span class="_ _a"> </span>kilku<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>z </span>wyżej <span class="_ _a"> </span>wymienionych<span class="_ _1"></span> <span class="_ _a"> </span>warunków <span class="_ _a"> </span>sprawowania </div><div class="t m0 x1 h3 y2c4 ff1 fs1 fc1 sc0 ls0 ws0">kontroli. </div><div class="t m0 x1 h3 y20c ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _13"> </span>sytuacji, <span class="_ _13"> </span>gdy  Spółka <span class="_ _20"> </span>posiada<span class="_ _1"></span> <span class="_ _20"> </span>mn<span class="_ _1"></span>iej <span class="_ _13"> </span>niż <span class="_ _20"> </span>wi<span class="_ _1"></span>ększość <span class="_ _13"> </span>praw  głosów<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w da<span class="_ _1"></span>nej <span class="_ _13"> </span>jednostce,  ale </span></div><div class="t m0 x1 h3 y20d ff3 fs1 fc1 sc0 ls0 ws0">posiadane <span class="_ _c"></span>prawa <span class="_ _c"></span>głosu <span class="_ _c"></span>są <span class="_ _c"></span>wystarczające <span class="_ _7"></span>d<span class="_ _1"></span>o <span class="_ _c"></span>jednostronnego <span class="_ _c"></span>kierowania <span class="_ _c"></span>istotnymi działaniami </div><div class="t m0 x1 h3 y2c5 ff3 fs1 fc1 sc0 ls0 ws0">tej <span class="_ _8"></span>jednostki, <span class="_ _8"></span>oznacza <span class="_ _8"></span>to, <span class="_ _8"></span>że <span class="_ _8"></span>sprawuje <span class="_ _8"></span>nad <span class="_ _8"></span>nią <span class="_ _8"></span>władzę. <span class="_ _8"></span>W <span class="_ _8"></span>momencie <span class="_ _8"></span>oce<span class="_ _1"></span>ny <span class="_ _8"></span>czy <span class="_ _8"></span>prawa <span class="_ _1"></span>głos<span class="_ _1"></span>u<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y17d ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">danej  jedn<span class="_ _1"></span>ostce  są <span class="_ _a"> </span>wystarczające <span class="_ _a"> </span>dla  zape<span class="_ _1"></span>wnienia <span class="_ _a"> </span>władzy,  Spółka <span class="_ _a"> </span>analizuje  wszys<span class="_ _1"></span>tkie </span></div><div class="t m0 x1 h3 y17e ff3 fs1 fc1 sc0 ls0 ws0">istotne okoliczności<span class="_ _1"></span>,<span class="ff1"> w tym: </span></div><div class="t m0 x1 ha y2c6 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>wielkość <span class="_ _1c"></span>posiadanego <span class="_ _1c"></span>paki<span class="_ _1"></span>etu <span class="_ _8"></span>praw <span class="_ _8"></span>gło<span class="_ _1"></span>su<span class="ff1"> <span class="_ _1c"></span>w </span>porównan<span class="_ _1"></span>iu <span class="_ _8"></span>do <span class="_ _8"></span>r<span class="_ _1"></span>ozmiaru <span class="_ _1c"></span>udziałów <span class="_ _8"></span>i<span class="_ _1"></span> <span class="_ _8"></span>stopnia<span class="_ _1"></span> </div><div class="t m0 x4a h3 y180 ff3 fs1 fc1 sc0 ls0 ws0">rozproszenia praw gł<span class="_ _1"></span>osu posiadany<span class="_ _1"></span>ch przez innych udziałowc<span class="_ _1"></span>ów;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y181 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>potencjaln<span class="_ _1"></span>e prawa głosu posiadan<span class="_ _1"></span>e przez Spółkę, inn<span class="_ _1"></span>ych udziałowców lub inn<span class="_ _1"></span>e strony;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2c7 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">prawa </span></span>wy<span class="_ _1"></span>nikające<span class="ff1"> z </span>in<span class="_ _1"></span>nych ustaleń umownych;<span class="_ _1"></span><span class="ff1"> a </span>także<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2c8 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>dodatkowe <span class="_ _a"> </span>okoliczno<span class="_ _1"></span>ści, <span class="_ _a"> </span>które <span class="_ _1e"> </span>mogą <span class="_ _a"> </span>dowodzić<span class="_ _1"></span>, <span class="_ _a"> </span>że <span class="_ _a"> </span>Spółka <span class="_ _1e"> </span>posiada <span class="_ _a"> </span>lub <span class="_ _1e"> </span>nie <span class="_ _a"> </span>posiada </div><div class="t m0 x4a h3 yc ff3 fs1 fc1 sc0 ls0 ws0">możliwości <span class="_ _21"> </span>k<span class="_ _1"></span>ierowania <span class="_ _21"></span>ist<span class="_ _1"></span>otnymi <span class="_ _21"></span>działan<span class="_ _1"></span>iami<span class="_ _1"></span><span class="ff1"> <span class="_ _21"></span>w momenc<span class="_ _1"></span>ie <span class="_ _21"></span>podejmowan<span class="_ _1"></span>ia <span class="_ _21"> </span>dec<span class="_ _1"></span>yzji, <span class="_ _1b"> </span>w tym </span></div><div class="t m0 x4a h3 y12c ff3 fs1 fc1 sc0 ls0 ws0">schematy <span class="_ _b"> </span>głosowania <span class="_ _b"> </span>zaobserwowane <span class="_ _b"> </span>na <span class="_ _b"> </span>poprzednich<span class="_ _1"></span> <span class="_ _b"> </span>walnych <span class="_ _b"> </span>zgromadzeniach </div><div class="t m0 x4a h3 y2c9 ff3 fs1 fc1 sc0 ls0 ws0">akcjonariuszy lub zgroma<span class="_ _1"></span>dzeniach wspólni<span class="_ _1"></span>ków. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h49 y2ca ff1 fs6 fc4 sc0 ls0 ws0">8.8<span class="ff5"> <span class="_ _23"> </span></span>Aktywa finansow<span class="_ _c"></span>e  </div><div class="t m0 x1 h51 y2b6 ffa fs1 fc2 sc0 ls0 ws0">Klasyfikacja aktywów f<span class="_ _1"></span>inansowych<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1 h3 y2cb ff3 fs1 fc2 sc0 ls0 ws0">Aktywa finansowe kl<span class="_ _1"></span>asyfikowane są d<span class="_ _1"></span>o następujący<span class="_ _1"></span>ch kategorii wycen<span class="_ _1"></span>y: <span class="ff1"> </span></div><div class="t m0 x1 ha y2cc ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>wycenia<span class="_ _1"></span>ne według zamortyzowanego k<span class="_ _1"></span>osztu,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y5b ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">wycenia<span class="_ _1"></span>ne w </span></span>wartości godziwej p<span class="_ _1"></span>rzez wynik finan<span class="_ _1"></span>sowy,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2cd ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">wycenia<span class="_ _1"></span>ne w </span></span>wartości godziwej p<span class="_ _1"></span>rzez inne całko<span class="_ _1"></span>wite dochody. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2ce ff3 fs1 fc1 sc0 ls0 ws0">Kategoria <span class="_ _13"> </span>aktywów <span class="_ _13"> </span>finansowych  wycenianych<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span>w </span>wartości  godz<span class="_ _c"></span>iwej <span class="_ _13"> </span>przez  wynik <span class="_ _20"> </span>fina<span class="_ _1"></span>nsowy </div><div class="t m0 x1 h3 y2cf ff1 fs1 fc1 sc0 ls0 ws0">obejmuje  w <span class="ff3">szczeg<span class="_ _1"></span>ólności:  certyfik<span class="_ _1"></span>aty  inwestycyjne  FIZ  oraz  akc<span class="_ _1"></span>je  spółek  n<span class="_ _1"></span>otowanych  na </span></div><div class="t m0 x1 h3 y2d0 ff3 fs1 fc1 sc0 ls0 ws0">giełdzie papierów wart<span class="_ _1"></span>ościowych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2d1 ff3 fs1 fc1 sc0 ls0 ws0">Jednostka <span class="_ _a"> </span>klasyfikuje <span class="_ _a"> </span>składnik <span class="_ _a"> </span>aktywów <span class="_ _a"> </span>finansowych <span class="_ _a"> </span>na <span class="_ _a"> </span>podstawie <span class="_ _a"> </span>modelu  b<span class="_ _1"></span>iznesowego<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2d2 ff1 fs1 fc1 sc0 ls0 ws0">jednostki  w <span class="ff3">zakresie  zarządzania<span class="_ _1"></span>  aktywami  finansowymi  oraz <span class="_ _13"> </span>charakterystyk<span class="_ _1"></span>i  wynikających<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y2d3 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">umowy pr<span class="_ _1"></span>zepływów p<span class="_ _1"></span>ieniężnych <span class="_ _1"></span>dla skła<span class="_ _1"></span>dnika ak<span class="_ _1"></span>tywów finans<span class="_ _1"></span>owych (tzw. <span class="_ _1"></span>„kryterium <span class="_ _1"></span>SPPI”). </span></div><div class="t m0 x1 h3 y2d4 ff1 fs1 fc1 sc0 ls0 ws0">Jednostka <span class="_ _22"> </span>dokon<span class="_ _1"></span>uje <span class="_ _22"> </span>reklasyfi<span class="_ _1"></span>kacji <span class="_ _22"> </span>inwestycji<span class="_ _1"></span> <span class="_ _22"> </span>w <span class="ff3">i<span class="_ _1"></span>nstrumenty <span class="_ _22"> </span>dłużne <span class="_ _20"> </span>wtedy <span class="_ _1b"> </span>i<span class="_ _1"></span> <span class="_ _22"> </span>tylko <span class="_ _22"> </span>wtedy<span class="_ _1"></span>, <span class="_ _22"> </span>gdy </span></div><div class="t m0 x1 h3 y2d5 ff3 fs1 fc1 sc0 ls0 ws0">zmianie ulega mod<span class="_ _1"></span>el zarządzania ty<span class="_ _1"></span>mi aktywami. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2d6 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf19" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc19 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">25</span><span class="fs0"> </span></span></div><div class="t m0 x1 h51 y173 ffa fs1 fc2 sc0 ls0 ws0">Wycena na momen<span class="_ _1"></span>t początkowego <span class="_ _1"></span>ujęcia<span class="ff4"> </span></div><div class="t m0 x1 h3 y2d7 ff3 fs1 fc1 sc0 ls0 ws0">Z wy<span class="_ _1"></span>jątkiem <span class="_ _1"></span>niektórych <span class="_ _1"></span>należności<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z </span>tytułu <span class="_ _1"></span>dostaw <span class="_ _1"></span>i <span class="_ _1"></span>usług,<span class="ff1"> <span class="_ _1"></span>w<span class="_ _1"></span> </span>momencie <span class="_ _1"></span>początkoweg<span class="_ _1"></span>o <span class="_ _1"></span>ujęcia </div><div class="t m0 x1 h3 y2d8 ff3 fs1 fc1 sc0 ls0 ws0">jednostka <span class="_ _14"> </span>wycen<span class="_ _1"></span>ia <span class="_ _14"> </span>składni<span class="_ _1"></span>k <span class="_ _14"> </span>aktywów <span class="_ _28"> </span>finansowych<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>w </span>jego <span class="_ _28"> </span>wartości<span class="_ _1"></span> <span class="_ _14"> </span>godziwej, <span class="_ _14"> </span>którą<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2d9 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">przypadku <span class="_ _12"> </span>a<span class="_ _1"></span>ktywów <span class="_ _12"> </span>fin<span class="_ _1"></span>ansowych <span class="_ _12"> </span>niewy<span class="_ _1"></span>cenianych<span class="_ _1"></span></span> <span class="_ _12"> </span>w <span class="ff3">wartości <span class="_ _b"> </span>godziwej <span class="_ _12"> </span>przez <span class="_ _12"> </span>wy<span class="_ _1"></span>nik </span></div><div class="t m0 x1 h3 y2da ff3 fs1 fc1 sc0 ls0 ws0">finansowy <span class="_ _1e"> </span>p<span class="_ _1"></span>owiększa <span class="_ _1e"> </span>si<span class="_ _1"></span>ę<span class="ff1"> <span class="_ _17"> </span>o koszty <span class="_ _1e"> </span></span>tran<span class="_ _1"></span>sakcyjn<span class="_ _1"></span>e, <span class="_ _1e"> </span>które <span class="_ _1e"> </span>m<span class="_ _1"></span>ożna <span class="_ _1e"> </span>be<span class="_ _1"></span>zpośrednio <span class="_ _17"> </span>przypisać <span class="_ _17"> </span>do </div><div class="t m0 x1 h3 y11e ff3 fs1 fc1 sc0 ls0 ws0">nabycia ty<span class="_ _1"></span>ch aktywów finansowych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2c4 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h51 y2db ff4 fs1 fc2 sc0 ls0 ws0">Zaprzestanie ujmowan<span class="_ _1"></span>ia </div><div class="t m0 x1 h3 y2dc ff3 fs1 fc1 sc0 ls0 ws0">Aktywa finansowe wy<span class="_ _1"></span>łącza się<span class="ff1"> z </span>ksiąg ra<span class="_ _1"></span>chunkowy<span class="_ _1"></span>ch,<span class="ff1"> w sytuacji, gd<span class="_ _1"></span>y: </span></div><div class="t m0 x1 ha y2dd ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>prawa do <span class="_ _1"></span>uzyskania przepły<span class="_ _1"></span>wów pieniężnych<span class="_ _1"></span><span class="ff1"> z </span>aktywów finan<span class="_ _1"></span>sowych wygasły l<span class="_ _1"></span>ub<span class="ff1"> </span></div><div class="t m0 x1 ha y2de ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>prawa do uzyskania<span class="_ _1"></span> przepływów pien<span class="_ _1"></span>iężnych<span class="_ _1"></span><span class="ff1"> z </span>aktywów finansowych zostały<span class="_ _1"></span> przeniesione<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x4a h3 y2df ff1 fs1 fc1 sc0 ls0 ws0">a <span class="ff3">Spółka <span class="_ _8"></span>dokonała<span class="_ _1"></span> <span class="_ _8"></span>przeniesienia<span class="_ _1"></span> <span class="_ _8"></span>zasadniczo <span class="_ _8"></span>całego <span class="_ _8"></span>ryzyka <span class="_ _8"></span>i<span class="_ _1"></span> <span class="_ _8"></span>wszystkich <span class="_ _8"></span>pożytkó<span class="_ _1"></span>w<span class="_ _1"></span></span> <span class="_ _8"></span>z <span class="ff3">tyt<span class="_ _1"></span>ułu </span></div><div class="t m0 x4a h3 y2e0 ff3 fs1 fc1 sc0 ls0 ws0">ich własności. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2e1 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h51 y2e2 ffa fs1 fc2 sc0 ls0 ws0">Wycena po początko<span class="_ _1"></span>wym ujęciu<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1 h3 y2e3 ff3 fs1 fc2 sc0 ls0 ws0">Dla <span class="_ _22"> </span>celów <span class="_ _1b"> </span>wy<span class="_ _1"></span>ceny <span class="_ _1b"> </span>po <span class="_ _22"> </span>początkowym <span class="_ _22"> </span>ujęciu, <span class="_ _22"> </span>aktywa <span class="_ _22"> </span>finan<span class="_ _1"></span>sowe <span class="_ _1b"> </span>klasyfik<span class="_ _1"></span>owane <span class="_ _1b"> </span>są <span class="_ _22"> </span>do <span class="_ _1b"> </span>jedn<span class="_ _1"></span>ej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2e4 ff1 fs1 fc2 sc0 ls0 ws0">z czterech kategorii:<span class="_ _1"></span> </div><div class="t m0 x1 ha y2e5 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>Instrumenty dł<span class="_ _1"></span>użne wycenian<span class="_ _1"></span>e<span class="ff1"> w zamortyzowany<span class="_ _1"></span>m koszcie,<span class="_ _1"></span> </span></div><div class="t m0 x1 ha y2e6 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>Instrumenty dł<span class="_ _1"></span>użne wycenian<span class="_ _1"></span>e<span class="ff1"> w </span>wartości godziw<span class="_ _1"></span>ej przez inne całkowite d<span class="_ _1"></span>ochody,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha yfd ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>Instrumenty kap<span class="_ _1"></span>itałowe wyc<span class="_ _1"></span>eniane<span class="_ _1"></span><span class="ff1"> w </span>wartości godziwej przez in<span class="_ _1"></span>ne całkowite dochody<span class="_ _1"></span>,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2e7 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ff1">aktywa fin<span class="_ _1"></span>ansowe wycenia<span class="_ _1"></span>ne w </span></span>wartości g<span class="_ _1"></span>odziwej przez wynik fi<span class="_ _1"></span>nansowy.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2e8 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h51 y2e9 ffa fs1 fc2 sc0 ls0 ws0">Instrumenty dłużne –<span class="_ _1"></span><span class="ff4"> aktywa finans<span class="_ _1"></span>owe wyceniane<span class="_ _1"></span> w zamortyz<span class="_ _1"></span>owanym koszcie<span class="_ _1"></span><span class="fc1"> </span></span></div><div class="t m0 x1 h3 y2ea ff3 fs1 fc2 sc0 ls0 ws0">Składnik aktywów finansowych wycenia się<span class="_ _1"></span><span class="ff1"> w </span>zamortyzowanym koszcie, jeśli spełnione są oba </div><div class="t m0 x1 h3 y2eb ff3 fs1 fc2 sc0 ls0 ws0">poniższe warunki: <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2ec ff1 fs1 fc2 sc0 ls10 ws0">a)<span class="ff5 ls0"> <span class="_ _8"></span><span class="ff3">składni<span class="_ _1"></span>k a<span class="_ _1"></span>ktywów fin<span class="_ _1"></span>ansowych <span class="_ _1"></span>jest <span class="_ _1"></span>utrzymywany <span class="_ _1"></span>zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z </span>modelem <span class="_ _1"></span>bizn<span class="_ _1"></span>esowym, <span class="_ _1"></span>którego<span class="_ _1"></span> </span></span></div><div class="t m0 x32 h3 y2ed ff3 fs1 fc2 sc0 ls0 ws0">celem <span class="_ _21"></span>jest <span class="_ _21"></span>utrzymywa<span class="_ _1"></span>nie <span class="_ _21"></span>aktywów <span class="_ _21"></span>finan<span class="_ _1"></span>sowych <span class="_ _21"></span>dla <span class="_ _21"></span>uzyskiwania<span class="_ _1"></span> <span class="_ _1c"></span>przepły<span class="_ _1"></span>wów <span class="_ _21"></span>pieniężnyc<span class="_ _1"></span>h </div><div class="t m0 x32 h3 y2ee ff3 fs1 fc2 sc0 ls0 ws0">wynikając<span class="_ _1"></span>ych<span class="ff1"> z umowy, oraz </span></div><div class="t m0 x1 ha y2ef ff1 fs1 fc2 sc0 ls11 ws0">b)<span class="ff5 ls0"> <span class="_ _8"></span><span class="ff3">warunki <span class="_ _17"> </span>umowy<span class="_ _1"></span> <span class="_ _1e"> </span>dotycz<span class="_ _1"></span>ącej <span class="_ _17"> </span>składnik<span class="_ _1"></span>a <span class="_ _1e"> </span>ak<span class="_ _1"></span>tywów <span class="_ _1e"> </span>finansowych <span class="_ _17"> </span>p<span class="_ _1"></span>owodują <span class="_ _1e"> </span>p<span class="_ _1"></span>owstawanie<span class="_ _8"></span><span class="ff1"> </span></span></span></div><div class="t m0 x32 h3 y2f0 ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">określonych <span class="_ _1c"></span>terminach <span class="_ _1c"></span>przepływów <span class="_ _8"></span>p<span class="_ _1"></span>ieniężnych, <span class="_ _8"></span>k<span class="_ _1"></span>tóre <span class="_ _8"></span>są <span class="_ _8"></span>jedyn<span class="_ _1"></span>ie <span class="_ _8"></span>spłatą <span class="_ _8"></span>kwoty <span class="_ _1c"></span>głównej<span class="_ _1"></span> </span></div><div class="t m0 x32 h3 y2f1 ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ff3">odsetek od kw<span class="_ _1"></span>oty głównej pozostałej<span class="_ _1"></span> do spłaty. <span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y24f ff3 fs1 fc1 sc0 ls0 ws0">Do <span class="_ _c"></span>kategorii <span class="_ _c"></span>aktywów <span class="_ _c"></span>finan<span class="_ _1"></span>sowych <span class="_ _c"></span>wycenianych<span class="_ _1"></span> <span class="_ _7"></span>zamortyz<span class="_ _1"></span>owanym <span class="_ _c"></span>kosztem Spółka <span class="_ _c"></span>klasyfikuje: <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y2f2 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>należności ha<span class="_ _1"></span>ndlowe,<span class="ff1"> </span></div><div class="t m0 x1 ha y2f3 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>objęte obl<span class="_ _1"></span>igacje,<span class="ff1"> </span></div><div class="t m0 x1 ha y2f4 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>pożyczki <span class="_ _26"> </span>spełn<span class="_ _1"></span>iające <span class="_ _26"> </span>test <span class="_ _26"> </span>k<span class="_ _1"></span>lasyfikacyjn<span class="_ _1"></span>y <span class="_ _26"> </span>SPPI, <span class="_ _26"> </span>które <span class="_ _26"> </span>zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _f"> </span>z modelem <span class="_ _f"> </span>biznesowym </span></div><div class="t m0 x4a h3 y2f5 ff1 fs1 fc1 sc0 ls0 ws0">wyka<span class="ff3">zywane są, ja<span class="_ _1"></span>ko utrzymywane<span class="_ _1"></span></span> w <span class="ff3">celu uzyskan<span class="_ _1"></span>ia przepływów pieniężny<span class="_ _1"></span>ch,</span> </div><div class="t m0 x1 ha y2f6 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>środki pieni<span class="_ _1"></span>ężne i ekwiwalenty.<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf1a" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc1a w0 h3a"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBUAAAAHCAIAAADYsuLTAAAACXBIWXMAABYlAAAWJQFJUiTwAAACEklEQVR42u2cvUoDQRSF79kkJtpYSEQQQQstfAKtBF/BWrD3WXwDC3uxtdNWO3srawOCIJIYNmsRzM/mzszdjW5GOF+1v7NnzjmzS5ogy7Jur399+3R18ygiAsgP463h5sT+1Hk4LlJHGu9BGy9/bPLC/CjKtdBOmiSpM3RL0h8/O6fxKCH38vpC7mlPtkpCyD3dArMk2ALN18slCe77A5JmHuZwT5+lJ1AEloGne7AFOpIEY8fgcMFVvCkpVknFag99Vp7uIeRefssQqH8del4mCLmn+2WWBHPHpoyzSfr12sPztOE9EKcyvWdKSgh9dkIylFYXucWZLUKth6Hm8L3Z9RrCZ6DeaJhk+GxH4fSVr3Sp9APrr2yU8MgoGKX+cSsVZfjVbo4SLvEFozQ1asELea4oEVwO5ihhlxESD8NysHiI4m82l3h4ZOy0W1trS7UEdRG5uLy7f3gWQgghhBBCCNF46XQ/v9L9zZWk2+vzxwMhhBBCCCHEz+t7Px1kCY0ghBBCCCGEGElazcbx4R6NIIQQQgghhHhYX23UEiQicn56dHZyQEcIIYQQQgghKtvt1u7Gsoggy7LhoTQddN4+1L9XcYDA/gJBpLoK6MYcM67W30g0/YkIVDZLxGlALKGihBREu7ij1ulXuehZIJpBEXmtqpWIKofEP88lChOr9iKOXIBozI23qF5lzXoyMvEbMMgtwu4NtiIAAAAASUVORK5CYII=" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">26</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0">Przychody <span class="_ _11"> </span>z <span class="ff3">tytułu <span class="_ _11"> </span>odsetek <span class="_ _b"> </span>oblic<span class="_ _1"></span>za <span class="_ _b"> </span>się <span class="_ _11"> </span>przy <span class="_ _11"> </span>zastosowaniu <span class="_ _11"> </span>metody <span class="_ _b"> </span>efek<span class="_ _1"></span>tywnej <span class="_ _b"> </span>s<span class="_ _1"></span>topy </span></div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">procentowej <span class="_ _1b"> </span>i <span class="_ _1b"> </span>wykazuje <span class="_ _22"> </span>się<span class="ff1"> <span class="_ _1b"> </span>w spraw<span class="_ _1"></span>ozdaniu <span class="_ _1b"> </span>z </span>całkowity<span class="_ _1"></span>ch <span class="_ _21"> </span>doch<span class="_ _1"></span>odów<span class="ff1"> <span class="_ _1b"> </span>w <span class="_ _1"></span></span>pozycji <span class="_ _1b"> </span>„Przychody </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc1 sc0 ls0 ws0">finansowe”. <span class="ff1"> </span></div><div class="t m0 x1 h3 y2f7 ff3 fs1 fc1 sc0 ls0 ws0">Zmiany <span class="_ _1c"></span>warunków <span class="_ _1c"></span>umow<span class="_ _1"></span>y <span class="_ _1c"></span>pożyczek, <span class="_ _1c"></span>przekraczają<span class="_ _1"></span>ce <span class="_ _1c"></span>10% <span class="_ _1c"></span>wartości <span class="_ _1c"></span>i<span class="_ _1"></span>nstrumentu <span class="_ _8"></span>są <span class="_ _21"></span>uznawane<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2c2 ff3 fs1 fc1 sc0 ls0 ws0">za <span class="_ _8"></span>istotne. <span class="_ _8"></span>Spółka, <span class="_ _8"></span>zachowując <span class="_ _8"></span>pierwotną <span class="_ _8"></span>efekty<span class="_ _1"></span>wną <span class="_ _8"></span>stopę <span class="_ _1"></span>pr<span class="_ _1"></span>ocentową, <span class="_ _8"></span>uwzględnia <span class="_ _8"></span>zmianę </div><div class="t m0 x1 h3 y2c3 ff3 fs1 fc1 sc0 ls0 ws0">oczekiwanych przep<span class="_ _1"></span>ływów pieniężnych<span class="_ _1"></span><span class="ff1"> w spraw<span class="_ _1"></span>ozdaniu z </span>całkowity<span class="_ _1"></span>ch dochod<span class="_ _1"></span>ów.<span class="ff1"> </span></div><div class="t m0 x1 h3 y2f8 ff3 fs1 fc1 sc0 ls0 ws0">Dywidendy  u<span class="_ _c"></span>jmowane <span class="_ _13"> </span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w sprawozdani<span class="_ _1"></span>u <span class="_ _20"> </span>z </span>cał<span class="_ _1"></span>kowitych <span class="_ _13"> </span>dochodów <span class="_ _13"> </span>wtedy, <span class="_ _13"> </span>gdy <span class="_ _20"> </span>pows<span class="_ _1"></span>taje </div><div class="t m0 x1 h3 y2f9 ff1 fs1 fc1 sc0 ls0 ws0">uprawnienie jednostki d<span class="_ _1"></span>o otrzymania dy<span class="_ _1"></span>widendy. <span class="_ _1"></span> </div><div class="t m0 x1 h49 y2fa ff1 fs6 fc4 sc0 ls0 ws0">8.9<span class="ff5"> <span class="_ _23"> </span><span class="ff3">Utrata wartości <span class="_ _c"></span>aktywów finans<span class="_ _c"></span>owych <span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y2fb ff3 fs1 fc1 sc0 ls0 ws0">Spółka dokonuje oceny oczekiwa<span class="_ _1"></span>nych strat kredytowych (ang. <span class="_ _1"></span><span class="ffa">expec<span class="_ _1"></span>ted credit losses, „ECL”<span class="ff1 ls12">) </span></span></div><div class="t m0 x1 h3 y2fc ff3 fs1 fc1 sc0 ls0 ws0">związanych<span class="ff1"> <span class="_ _14"> </span>z </span>in<span class="_ _1"></span>strumentami <span class="_ _14"> </span>dłużnymi <span class="_ _14"> </span>wyc<span class="_ _1"></span>enianymi <span class="_ _14"> </span>według <span class="_ _14"> </span>zamortyzowanego <span class="_ _14"> </span>k<span class="_ _1"></span>osztu </div><div class="t m0 x1 h3 y2fd ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">wartości <span class="_ _1b"> </span>g<span class="_ _1"></span>odziwej <span class="_ _1b"> </span>przez <span class="_ _22"> </span>pozostałe <span class="_ _1b"> </span>ca<span class="_ _1"></span>łkowite <span class="_ _1b"> </span>doc<span class="_ _1"></span>hody, <span class="_ _1b"> </span>niezależni<span class="_ _1"></span>e <span class="_ _1b"> </span>od <span class="_ _1b"> </span>tego, <span class="_ _22"> </span>czy <span class="_ _1b"> </span>wy<span class="_ _1"></span>stąpiły </span></div><div class="t m0 x1 h3 y2fe ff3 fs1 fc1 sc0 ls0 ws0">przesłanki utraty war<span class="_ _1"></span>tości. <span class="ff1"> </span></div><div class="t m0 x1 h3 y2ff ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _26"> </span>przypadku <span class="_ _17"> </span>nal<span class="_ _1"></span>eżności<span class="ff1"> <span class="_ _26"> </span>z </span>tytułu <span class="_ _17"> </span>dostaw <span class="_ _26"> </span>i <span class="_ _17"> </span>usł<span class="_ _1"></span>ug, <span class="_ _17"> </span>Spółka <span class="_ _26"> </span>stosuje <span class="_ _26"> </span>uproszczone <span class="_ _17"> </span>pod<span class="_ _1"></span>ejście<span class="_ _1"></span> </div><div class="t m0 x1 h3 y300 ff1 fs1 fc1 sc0 ls0 ws0">i wycenia <span class="_ _a"> </span>odpis  na  oczekiwan<span class="_ _1"></span>e  straty  kredy<span class="_ _1"></span>towe<span class="_ _1"></span>  w <span class="ff3">kwocie <span class="_ _a"> </span>równej  oczekiwa<span class="_ _1"></span>nym  stratom<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y301 ff1 fs1 fc1 sc0 ls0 ws0">kredytowym <span class="_ _22"> </span>w <span class="ff3">cały<span class="_ _1"></span>m <span class="_ _22"> </span>okresie <span class="_ _22"> </span>życi<span class="_ _1"></span>a <span class="_ _22"> </span>przy <span class="_ _22"> </span>użyciu <span class="_ _22"> </span>macierzy<span class="_ _1"></span> <span class="_ _1b"> </span>rezerw. <span class="_ _20"> </span>Spółka <span class="_ _22"> </span>wykorzystuje <span class="_ _22"> </span>sw<span class="_ _1"></span>oje </span></div><div class="t m0 x1 h3 y302 ff3 fs1 fc1 sc0 ls0 ws0">dane  historyczne  dotyczące  strat  kredytowyc<span class="_ _1"></span>h,  skorygowane<span class="_ _1"></span><span class="ff1">  w stosownych<span class="_ _1"></span>  przypadkach </span></div><div class="t m0 x1 h3 y303 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">wpływ informacji do<span class="_ _1"></span>tyczących przy<span class="_ _1"></span>szłości.</span> </div><div class="t m0 x1 h3 y1f7 ff3 fs1 fc1 sc0 ls0 ws0">W przypadku p<span class="_ _1"></span>ozostałych a<span class="_ _1"></span>ktywów finansowych, <span class="_ _1"></span>Spółka wycenia<span class="_ _1"></span> odpis na<span class="_ _1"></span> oczekiwane stra<span class="_ _1"></span>ty </div><div class="t m0 x1 h3 y1f8 ff1 fs1 fc1 sc0 ls0 ws0">kredytowe <span class="_ _8"></span>w <span class="ff3">kwocie <span class="_ _1"></span>r<span class="_ _1"></span>ównej <span class="_ _8"></span>12</span>-<span class="ff3">miesięcznym <span class="_ _8"></span>oczeki<span class="_ _1"></span>wanym <span class="_ _1"></span>stratom <span class="_ _8"></span>kredytowy<span class="_ _1"></span>m. <span class="_ _1"></span>Jeżeli <span class="_ _8"></span>ryzyko </span></div><div class="t m0 x1 h3 y1f9 ff3 fs1 fc1 sc0 ls0 ws0">kredytowe <span class="_ _17"> </span>związane<span class="_ _1"></span><span class="ff1"> <span class="_ _17"> </span>z </span>dan<span class="_ _1"></span>ym <span class="_ _17"> </span>instrumentem <span class="_ _17"> </span>fi<span class="_ _1"></span>nansowym <span class="_ _17"> </span>znaczni<span class="_ _1"></span>e <span class="_ _1e"> </span>wz<span class="_ _1"></span>rosło <span class="_ _17"> </span>od <span class="_ _17"> </span>moment<span class="_ _1"></span>u </div><div class="t m0 x1 h3 y1fa ff3 fs1 fc1 sc0 ls0 ws0">początkowego <span class="_ _26"> </span>ujęcia, <span class="_ _26"> </span>Spółka<span class="_ _1"></span> <span class="_ _26"> </span>wycenia <span class="_ _26"> </span>odpis <span class="_ _26"> </span>na <span class="_ _26"> </span>oczekiwane <span class="_ _26"> </span>straty <span class="_ _26"> </span>k<span class="_ _1"></span>redytowe<span class="_ _1"></span><span class="ff1"> <span class="_ _26"> </span>z </span>tytuł<span class="_ _1"></span>u </div><div class="t m0 x1 h3 y304 ff1 fs1 fc1 sc0 ls0 ws0">instrumentu <span class="_ _c"></span>finansowego<span class="_ _1"></span> <span class="_ _7"></span>w<span class="_ _1"></span> <span class="ff3">kwocie <span class="_ _c"></span>równej <span class="_ _c"></span>oczekiwanym <span class="_ _c"></span>stratom <span class="_ _7"></span>kredy<span class="_ _1"></span>towym<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w <span class="ff3">całym <span class="_ _c"></span>okresie </span></span></span></div><div class="t m0 x1 h3 y305 ff3 fs1 fc1 sc0 ls0 ws0">życia.<span class="ff1"> </span></div><div class="t m0 x1 h3 y306 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1b"> </span>ocenia, <span class="_ _1b"> </span>że <span class="_ _22"> </span>ryzyko <span class="_ _1b"> </span>k<span class="_ _1"></span>redytowe <span class="_ _1b"> </span>związane<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>z dany<span class="_ _1"></span>m <span class="_ _1b"> </span>instrumentem <span class="_ _1b"> </span>fi<span class="_ _1"></span>nansowym <span class="_ _1b"> </span>znacznie<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y307 ff3 fs1 fc1 sc0 ls0 ws0">wzrosło <span class="_ _7"></span>od<span class="_ _1"></span> <span class="_ _7"></span>dni<span class="_ _1"></span>a <span class="_ _7"></span>jeg<span class="_ _1"></span>o <span class="_ _7"></span>początkoweg<span class="_ _1"></span>o <span class="_ _c"></span>ujęcia<span class="ff1"> <span class="_ _c"></span>w <span class="ff3">przypadku, <span class="_ _7"></span>gd<span class="_ _1"></span>y <span class="_ _c"></span>opóźnienie<span class="ff1"> <span class="_ _c"></span>w <span class="ff3">spłacie <span class="_ _c"></span>przekroczy </span></span></span></span></div><div class="t m0 x1 h3 y308 ff1 fs1 fc1 sc0 ls0 ws0">30 dni. </div><div class="t m0 x1 h3 y309 ff3 fs1 fc1 sc0 ls0 ws0">Jednocześnie, <span class="_ _22"> </span>Spółka <span class="_ _1b"> </span>o<span class="_ _1"></span>cenia, <span class="_ _1b"> </span>że <span class="_ _1b"> </span>niewy<span class="_ _1"></span>konanie <span class="_ _1b"> </span>zobowi<span class="_ _1"></span>ązania <span class="_ _1b"> </span>przez <span class="_ _1b"> </span>dł<span class="_ _1"></span>użnika <span class="_ _1b"> </span>(a<span class="_ _1"></span>ng. <span class="_ _20"> </span><span class="ff4">default<span class="ff1 ls13">) </span></span></div><div class="t m0 x1 h3 y26d ff3 fs1 fc1 sc0 ls0 ws0">następuje<span class="ff1"> w </span>przyp<span class="_ _1"></span>adku, gdy opóźnienie<span class="_ _1"></span><span class="ff1"> w </span>spłaci<span class="_ _1"></span>e przekroczy 180 dn<span class="_ _1"></span>i.<span class="ff1"> </span></div><div class="t m0 x1 h49 y30a ff1 fs6 fc4 sc0 ls0 ws0">8.10<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Pochodne instrumenty <span class="_ _c"></span>finansowe i <span class="_ _c"></span>zabezpieczenia </span></span></div><div class="t m0 x1 h3 y30b ff3 fs1 fc1 sc0 ls0 ws0">Instrumenty <span class="_ _c"></span>pochodne <span class="_ _c"></span>są <span class="_ _c"></span>wyceniane do <span class="_ _7"></span>wartości godziwej <span class="_ _c"></span>i <span class="_ _7"></span>wyk<span class="_ _1"></span>azuje <span class="_ _c"></span>się, <span class="_ _c"></span>jako <span class="_ _7"></span>aktywa<span class="_ _1"></span>, <span class="_ _7"></span>gdy<span class="_ _1"></span> <span class="_ _7"></span>i<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y30c ff3 fs1 fc1 sc0 ls0 ws0">wartość jest dodatni<span class="_ _1"></span>a, i jako zobowiązani<span class="_ _1"></span>a, –<span class="ff1"> </span>gdy<span class="_ _1"></span> ich wartość jest ujemna<span class="_ _1"></span>. <span class="ff1"> </span></div><div class="t m0 x1 h3 y30d ff1 fs1 fc1 sc0 ls0 ws0">Zyski  i  straty  z<span class="_ _c"></span> <span class="ff3">tytułu  zmian  wartości  godziwej <span class="_ _13"> </span>instrumentów  pochodnych  są  bezpośrednio<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y30e ff1 fs1 fc1 sc0 ls0 ws0">odnoszone do zysku l<span class="_ _1"></span>ub straty netto r<span class="_ _1"></span>oku obrotowego. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y172 ff3 fs1 fc1 sc0 ls0 ws0">Spółka nie stosuje rac<span class="_ _1"></span>hunkowości zabezpi<span class="_ _1"></span>eczeń.<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf1b" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc1b w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h52" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">27</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y30f ff1 fs6 fc4 sc0 ls0 ws0">8.11<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Zapasy  </span></span></div><div class="t m0 x1 h3 y310 ff3 fs1 fc2 sc0 ls0 ws0">Zapasy rzeczowyc<span class="_ _1"></span>h składników majątku <span class="_ _1"></span>obrotowego obejmują:<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x4a h3 y311 ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2e"> </span><span class="ff3 fs1">nakłady na<span class="_ _1"></span> projekty deweloperskie we wc<span class="_ _1"></span>zesnym stadium real<span class="_ _1"></span>izacji,<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x4a h3 y312 ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2e"> </span><span class="ff3 fs1">wyroby <span class="_ _1b"> </span>gotowe <span class="_ _1b"> </span>projektów,<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>w </span>które <span class="_ _1b"> </span>historycznie <span class="_ _1b"> </span>by<span class="_ _1"></span>ł <span class="_ _21"></span>zaanga<span class="_ _1"></span>żowany <span class="_ _21"> </span>M<span class="_ _1"></span>urapol <span class="_ _1b"> </span>S.A., <span class="_ _21"></span>na<span class="_ _1"></span> </span></span></div><div class="t m0 x4b h3 y313 ff3 fs1 fc2 sc0 ls0 ws0">dzień bilansowy obecn<span class="_ _1"></span>ego okresu sprawo<span class="_ _1"></span>zdawczego zostają ni<span class="_ _1"></span>ewyprzedane<span class="_ _8"></span><span class="ff1">. </span></div><div class="t m0 x1 h3 y1ea ff3 fs1 fc1 sc0 ls0 ws0">Zapasy <span class="_ _22"> </span>są <span class="_ _1b"> </span>wy<span class="_ _1"></span>ceniane <span class="_ _22"> </span>według <span class="_ _1b"> </span>niższej<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>z </span>dwóch <span class="_ _22"> </span>wartości: <span class="_ _22"> </span>ceny <span class="_ _22"> </span>naby<span class="_ _1"></span>cia/ <span class="_ _1b"> </span>kosztu <span class="_ _1b"> </span>wy<span class="_ _1"></span>tworzenia </div><div class="t m0 x1 h3 y1eb ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">możliwej do uzy<span class="_ _1"></span>skania ceny sprzedaży<span class="_ _1"></span> netto.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y23e ff3 fs1 fc1 sc0 ls0 ws0">Cena n<span class="_ _1"></span>abycia lub <span class="_ _1"></span>koszt wytworzenia <span class="_ _1"></span>każdego skła<span class="_ _1"></span>dnika zap<span class="_ _1"></span>asów uwzględnia <span class="_ _1"></span>wszystkie koszty<span class="_ _1"></span> </div><div class="t m0 x1 h3 y23f ff1 fs1 fc1 sc0 ls0 ws0">zakupu, <span class="_ _8"></span>koszty <span class="_ _8"></span>przet<span class="_ _1"></span>worzenia <span class="_ _8"></span>oraz <span class="_ _8"></span>in<span class="_ _1"></span>ne <span class="_ _8"></span>koszty <span class="_ _8"></span>poni<span class="_ _1"></span>esione<span class="_ _1"></span> <span class="_ _8"></span>w <span class="ff3">trakcie <span class="_ _8"></span>dopr<span class="_ _1"></span>owadzania <span class="_ _8"></span>zap<span class="_ _1"></span>asów </span></div><div class="t m0 x1 h3 y240 ff1 fs1 fc1 sc0 ls0 ws0">do ic<span class="_ _1"></span>h a<span class="_ _1"></span>ktualnego mi<span class="_ _1"></span>ejsca <span class="_ _1"></span>i <span class="_ _1"></span>stanu <span class="_ _1"></span><span class="ff3">–</span> <span class="_ _1"></span><span class="ff3">zarówno</span> <span class="_ _1"></span>w <span class="ff3">odniesieniu <span class="_ _1"></span>do <span class="_ _1"></span>bieżącego, <span class="_ _1"></span>jak <span class="_ _1"></span>i p<span class="_ _1"></span>oprzedniego </span></div><div class="t m0 x1 h3 y241 ff1 fs1 fc1 sc0 ls0 ws0">roku <span class="ff3">–</span> <span class="ff3">i są ustalane<span class="_ _1"></span></span> w <span class="ff3">następujący spo<span class="_ _1"></span>sób:</span> </div></div><div class="c x1 y8c w54 h53"><div class="t m0 xb he y314 ff1 fs0 fc1 sc0 ls0 ws0">Wyroby gotowe </div><div class="t m0 xb he yec ff1 fs0 fc1 sc0 ls0 ws0">i produkty w toku </div></div><div class="c x6e y8c w55 h53"><div class="t m0 x54 h54 y315 ffb fs0 fc2 sc0 ls0 ws0">-<span class="ff5"> <span class="_ _2e"> </span><span class="ff3 fc1">szc<span class="_ _1"></span>zegółowa <span class="_ _22"> </span>identyfikacja <span class="_ _1b"> </span>na <span class="_ _20"> </span>poziomie <span class="_ _20"> </span>poszczególny<span class="_ _c"></span>ch <span class="_ _20"> </span>inwestycji. </span></span></div><div class="t m0 x14 he y316 ff1 fs0 fc1 sc0 ls0 ws0">W <span class="ff3">ramach <span class="_ _2b"> </span>danej <span class="_ _24"> </span>inwestycji <span class="_ _24"> </span>k<span class="_ _1"></span>oszt <span class="_ _24"> </span>bezpośrednich <span class="_ _24"> </span>mate<span class="_ _1"></span>riałów </span></div><div class="t m0 x14 he y317 ff1 fs0 fc1 sc0 ls0 ws0">i <span class="ff3">robocizny oraz odpowiedni narzut pośrednich kosztów <span class="_ _c"></span>produkcji,<span class="_ _1"></span><span class="ff1"> </span></span></div></div><div class="c x1 y318 w54 h55"><div class="t m0 xb he y1a4 ff1 fs0 fc1 sc0 ls0 ws0">Towary </div></div><div class="c x6e y318 w55 h55"><div class="t m0 x54 h54 y1a4 ffb fs0 fc2 sc0 ls0 ws0">-<span class="ff5"> <span class="_ _2e"> </span><span class="ff3 fc1">w<span class="_ _1"></span> <span class="_ _7"></span>cenie <span class="_ _c"></span>nabycia <span class="_ _7"></span>ustalonej <span class="_ _7"></span>metodą <span class="_ _7"></span>„<span class="_ _1"></span>pierwsze <span class="_ _7"></span>we<span class="_ _1"></span>szło<span class="ff1">-</span>pierwsze <span class="_ _c"></span>wyszło”<span class="ff1"> </span></span></span></div></div><div class="c x1 y319 w54 h56"><div class="t m0 xb he y31a ff3 fs0 fc2 sc0 ls0 ws0">Nakłady <span class="_ _14"> </span>na <span class="_ _28"> </span>projekty </div><div class="t m0 xb he y31b ff1 fs0 fc2 sc0 ls0 ws0">deweloperskie <span class="_ _2f"> </span>we </div><div class="t m0 xb he y314 ff1 fs0 fc2 sc0 ls0 ws0">wczesnym <span class="_ _30"> </span>stadium </div><div class="t m0 xb he yec ff1 fs0 fc2 sc0 ls0 ws0">realizacji<span class="fc1"> </span></div></div><div class="c x6e y319 w55 h56"><div class="t m0 x54 h54 y31c ffb fs0 fc2 sc0 ls0 ws0">-<span class="ff5"> <span class="_ _2e"> </span><span class="ff1">poniesione <span class="_ _31"> </span>koszty <span class="_ _31"> </span>pra<span class="_ _c"></span>c <span class="_ _31"> </span>przygotowawczych <span class="_ _31"> </span>w procesie </span></span></div><div class="t m0 x14 he y31d ff3 fs0 fc2 sc0 ls0 ws0">przygotowania <span class="_ _1"></span>projektów <span class="_ _1"></span>deweloperskich <span class="_ _1"></span>Spółka akt<span class="_ _1"></span>ywuje do <span class="_ _1"></span>czasu </div><div class="t m0 x14 he y31e ff3 fs0 fc2 sc0 ls0 ws0">zakończenie tego procesu bą<span class="_ _c"></span>dź odstąpienia od dalszego planu jego<span class="_ _c"></span> </div><div class="t m0 x14 he y316 ff3 fs0 fc2 sc0 ls0 ws0">realizacji. <span class="_ _8"></span>W <span class="_ _1"></span>takim <span class="_ _8"></span>przypadku <span class="_ _8"></span>Spółka <span class="_ _1"></span>dokonuje <span class="_ _8"></span>sprzedaży <span class="_ _1"></span>zapasu <span class="_ _8"></span>do </div><div class="t m0 x14 he y1a4 ff3 fs0 fc2 sc0 ls0 ws0">jednostek zależnych bądź rozpoznaje koszt<span class="ff1 fc1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y31f ff3 fs1 fc1 sc0 ls0 ws0">Ceną <span class="_ _1b"> </span>sprzedaży <span class="_ _1b"> </span>netto <span class="_ _1b"> </span>możliwą <span class="_ _1b"> </span>do <span class="_ _21"> </span>u<span class="_ _1"></span>zyskania <span class="_ _1b"> </span>jest <span class="_ _1b"> </span>szacowana <span class="_ _1b"> </span>cena <span class="_ _1b"> </span>sprzedaży <span class="_ _1b"> </span>dokonywan<span class="_ _1"></span>ej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y320 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">toku <span class="_ _21"></span>zwykłej <span class="_ _1b"> </span>działalno<span class="_ _1"></span>ści <span class="_ _21"></span>gospodarczej <span class="_ _1b"> </span>i <span class="_ _21"></span>pomn<span class="_ _1"></span>iejszone<span class="_ _1"></span></span> <span class="_ _21"></span>o <span class="ff3">szacowan<span class="_ _1"></span>e <span class="_ _21"></span>koszty <span class="_ _21"> </span>ni<span class="_ _1"></span>ezbędne <span class="_ _21"></span>do </span></div><div class="t m0 x1 h3 y321 ff3 fs1 fc1 sc0 ls0 ws0">doprowadzenia sprzeda<span class="_ _1"></span>ży do skutku.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h49 y322 ff1 fs6 fc4 sc0 ls0 ws0">8.12<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Nal<span class="_ _1"></span>eżnoś<span class="_ _c"></span>ci<span class="ff1"> z </span>tytułu <span class="_ _c"></span>dostaw i usług o<span class="_ _c"></span>raz pozostałe na<span class="_ _c"></span>leżności<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y323 ff3 fs1 fc1 sc0 ls0 ws0">Należności<span class="ff1"> <span class="_ _a"> </span>z </span>tytułu <span class="_ _a"> </span>dostaw <span class="_ _a"> </span>i <span class="_ _a"> </span>usług  są <span class="_ _a"> </span>ujmowane <span class="_ _a"> </span>i <span class="_ _a"> </span>wykazywane <span class="_ _a"> </span>według <span class="_ _a"> </span>kwot <span class="_ _a"> </span>pierwotnie </div><div class="t m0 x1 h3 y324 ff1 fs1 fc1 sc0 ls0 ws0">zafakturowanych,<span class="_ _1"></span> z <span class="ff3">uwzg<span class="_ _1"></span>lędnieniem <span class="_ _1"></span>odpisu <span class="_ _1"></span>na <span class="_ _1"></span>oczekiwane <span class="_ _1"></span>straty <span class="_ _1"></span>kredytowe<span class="_ _1"></span></span> <span class="_ _1"></span>w <span class="ff3">całym <span class="_ _1"></span>okresie </span></div><div class="t m0 x1 h3 y325 ff3 fs1 fc1 sc0 ls0 ws0">życia. <span class="_ _c"></span>W <span class="_ _c"></span>przypadku, <span class="_ _7"></span>gdy<span class="_ _1"></span> <span class="_ _c"></span>wpływ <span class="_ _c"></span>wartości <span class="_ _c"></span>pieniądza<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w <span class="ff3">czasie <span class="_ _c"></span>jest <span class="_ _c"></span>istotny, <span class="_ _c"></span>wartość <span class="_ _c"></span>należności <span class="_ _7"></span>je<span class="_ _1"></span>st </span></span></div><div class="t m0 x1 h3 y326 ff3 fs1 fc1 sc0 ls0 ws0">ustalana <span class="_ _1b"> </span>p<span class="_ _1"></span>oprzez <span class="_ _1b"> </span>zdysk<span class="_ _1"></span>ontowanie <span class="_ _22"> </span>prognozo<span class="_ _1"></span>wanych <span class="_ _22"> </span>przyszłych <span class="_ _22"> </span>przepływów <span class="_ _22"> </span>pieniężny<span class="_ _1"></span>ch <span class="_ _1b"> </span>do </div><div class="t m0 x1 h3 y327 ff3 fs1 fc1 sc0 ls0 ws0">wartości <span class="_ _21"></span>bieżącej, <span class="_ _1b"> </span>przy <span class="_ _21"> </span>z<span class="_ _1"></span>astosowaniu <span class="_ _21"> </span>st<span class="_ _1"></span>opy <span class="_ _21"></span>dysko<span class="_ _1"></span>ntowej <span class="_ _21"></span>odzwierciedl<span class="_ _1"></span>ającej <span class="_ _21"></span>aktualn<span class="_ _1"></span>e <span class="_ _21"></span>oceny </div><div class="t m0 x1 h3 y328 ff3 fs1 fc1 sc0 ls0 ws0">rynkowe <span class="_ _13"> </span>wartości <span class="_ _13"> </span>pieniądza<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span>w </span>czasie. <span class="_ _20"> </span>Jeż<span class="_ _1"></span>eli <span class="_ _13"> </span>zastosowana  zo<span class="_ _c"></span>stała  metoda <span class="_ _20"> </span>p<span class="_ _1"></span>olegając<span class="_ _1"></span>a <span class="_ _20"> </span>n<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y329 ff3 fs1 fc1 sc0 ls0 ws0">dyskontowaniu, <span class="_ _26"> </span>zwięk<span class="_ _1"></span>szenie <span class="_ _26"> </span>należności<span class="_ _1"></span><span class="ff1"> <span class="_ _26"> </span>w </span>związku<span class="ff1"> <span class="_ _26"> </span>z </span>upły<span class="_ _1"></span>wem <span class="_ _26"> </span>czasu <span class="_ _26"> </span>jest <span class="_ _26"> </span>ujmowane <span class="_ _26"> </span>jako<span class="_ _1"></span> </div><div class="t m0 x1 h3 y32a ff1 fs1 fc1 sc0 ls0 ws0">przychody finan<span class="_ _1"></span>sowe. </div><div class="t m0 x1 h3 y32b ff3 fs1 fc1 sc0 ls0 ws0">Należności <span class="_ _20"> </span>budżetowe <span class="_ _20"> </span>prezento<span class="_ _1"></span>wane <span class="_ _20"> </span>są<span class="ff1"> <span class="_ _20"> </span>w </span>ram<span class="_ _1"></span>ach <span class="_ _20"> </span>pozostałych <span class="_ _20"> </span>aktywów <span class="_ _20"> </span>niefinan<span class="_ _1"></span>sowych,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y32c ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">wyjątkiem <span class="_ _22"> </span>należności<span class="_ _1"></span></span> <span class="_ _1b"> </span>z <span class="ff3">ty<span class="_ _1"></span>tułu <span class="_ _1b"> </span>podatk<span class="_ _1"></span>u <span class="_ _1b"> </span>dochod<span class="_ _1"></span>owego <span class="_ _22"> </span>od <span class="_ _22"> </span>osób <span class="_ _1b"> </span>p<span class="_ _1"></span>rawnych, <span class="_ _22"> </span>które <span class="_ _1b"> </span>stano<span class="_ _1"></span>wią<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y32d ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">bilansie odrębn<span class="_ _1"></span>ą pozycję. <span class="_ _1"></span></span> </div></div></div></div>
<div id="pf1c" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc1c w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">28</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y30f ff1 fs6 fc4 sc0 ls0 ws0">8.13<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Środki pieniężne i ekwi<span class="_ _c"></span>walenty środków pien<span class="_ _c"></span>iężnych<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y310 ff3 fs1 fc1 sc0 ls0 ws0">Środki  pieniężne  i  loka<span class="_ _1"></span>ty  krótkoterminowe  wykazane<span class="_ _1"></span><span class="ff1">  w </span>bi<span class="_ _1"></span>lansie  obejmują  środki  pieni<span class="_ _1"></span>ężne<span class="ff1"> </span></div><div class="t m0 x1 h3 y32e ff1 fs1 fc1 sc0 ls0 ws0">w banku <span class="_ _14"> </span>i<span class="_ _1"></span> <span class="_ _14"> </span>w <span class="ff3">kasie <span class="_ _28"> </span>oraz <span class="_ _14"> </span>loka<span class="_ _1"></span>ty <span class="_ _14"> </span>krótkoterminowe<span class="_ _1"></span></span> <span class="_ _14"> </span>o<span class="_ _1"></span> <span class="ff3">pierwotnym <span class="_ _28"> </span>okresie <span class="_ _14"> </span>zapa<span class="_ _1"></span>dalności </span></div><div class="t m0 x1 h3 y32f ff3 fs1 fc1 sc0 ls0 ws0">nieprzekraczając<span class="_ _1"></span>ym trzech miesięc<span class="_ _1"></span>y.<span class="ff1"> </span></div><div class="t m0 x1 h49 y330 ff1 fs6 fc4 sc0 ls0 ws0">8.14<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Oprocentowane <span class="_ _1f"> </span>kredyty <span class="_ _2d"> </span>bankowe, <span class="_ _1f"> </span>pożyczki</span>, <span class="_ _1f"> </span>obligacje, </span></span></div><div class="t m0 x6f hc y331 ff1 fs6 fc4 sc0 ls0 ws0">udzielone gwaran<span class="_ _c"></span>cje finansowe <span class="ff3">i p<span class="_ _c"></span>apiery dłużne<span class="_ _c"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h3 y332 ff3 fs1 fc1 sc0 ls0 ws0">W momencie <span class="_ _1"></span>początkow<span class="_ _1"></span>ego ujęcia, w<span class="_ _1"></span>szystkie kre<span class="_ _1"></span>dyty ba<span class="_ _1"></span>nkowe, pożyczki<span class="_ _1"></span><span class="ff1">, <span class="_ _1"></span>obligacje<span class="_ _1"></span> i p<span class="_ _1"></span>apiery </span></div><div class="t m0 x1 h3 y333 ff3 fs1 fc1 sc0 ls0 ws0">dłużne <span class="_ _c"></span>są <span class="_ _7"></span>ujm<span class="_ _1"></span>owane <span class="_ _c"></span>według <span class="_ _7"></span>wa<span class="_ _1"></span>rtości <span class="_ _c"></span>godziwej, <span class="_ _c"></span>pomniejszonej<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>o <span class="ff3">koszty <span class="_ _c"></span>związane<span class="ff1"> <span class="_ _c"></span>z uzyskaniem </span></span></span></div><div class="t m0 x1 h3 y334 ff3 fs1 fc1 sc0 ls0 ws0">kredytu lub pożyczki<span class="_ _1"></span>, emisją obl<span class="_ _1"></span>igacji<span class="ff1">. </span></div><div class="t m0 x1 h3 y335 ff3 fs1 fc1 sc0 ls0 ws0">Po <span class="_ _13"> </span>początkowym  ujęciu  oprocentowane  kredyty,  pożyczki<span class="ff1">,  obligacje  </span>i <span class="_ _13"> </span>papiery  dłużne <span class="_ _13"> </span>są </div><div class="t m0 x1 h3 y336 ff3 fs1 fc1 sc0 ls0 ws0">wyceniane <span class="_ _20"> </span>według <span class="_ _20"> </span>zamortyzowanego <span class="_ _20"> </span>kos<span class="_ _1"></span>ztu, <span class="_ _20"> </span>przy <span class="_ _22"> </span>zast<span class="_ _1"></span>osowaniu <span class="_ _20"> </span>metody <span class="_ _20"> </span>efektywnej <span class="_ _20"> </span>stopy<span class="_ _1"></span> </div><div class="t m0 x1 h3 y337 ff1 fs1 fc1 sc0 ls0 ws0">procentowej,<span class="_ _1"></span> </div><div class="t m0 x1 h3 y338 ff3 fs1 fc1 sc0 ls0 ws0">Przy <span class="_ _8"></span>ustalaniu <span class="_ _1c"></span>zamortyzo<span class="_ _1"></span>wanego <span class="_ _8"></span>kosztu <span class="_ _1c"></span>uwzględnia<span class="_ _1"></span> <span class="_ _8"></span>się <span class="_ _8"></span>koszty <span class="_ _8"></span>zwią<span class="_ _1"></span>zane<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>z <span class="_ _1"></span>uzyskaniem <span class="_ _8"></span>kredyt<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y339 ff3 fs1 fc1 sc0 ls0 ws0">lub pożyczki<span class="ff1 ls1">, <span class="_ _c"></span><span class="ff3 ls0">emisją obligacji<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>oraz <span class="_ _c"></span>dyskonta lub <span class="_ _c"></span>premie uzyskane w <span class="ff3">związku ze <span class="_ _c"></span>zobowiązaniem.<span class="_ _1"></span><span class="ff1"> </span></span></span></span></span></div><div class="t m0 x1 h3 y33a ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1b"> </span>wycenia<span class="_ _1"></span> <span class="_ _1b"> </span>oczekiwane <span class="_ _1b"> </span>straty <span class="_ _22"> </span>kredytowe <span class="_ _1b"> </span>gwa<span class="_ _1"></span>rancji <span class="_ _1b"> </span>fina<span class="_ _1"></span>nsowych <span class="_ _1b"> </span>udzielonych <span class="_ _1b"> </span>spółk<span class="_ _1"></span>om<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 yd ff1 fs1 fc1 sc0 ls0 ws0">z Grupy <span class="_ _b"> </span>M<span class="_ _1"></span>urapol. <span class="_ _b"> </span>Wyc<span class="_ _1"></span>ena <span class="_ _b"> </span>ta <span class="_ _11"> </span>prezentowana <span class="_ _11"> </span>jest <span class="_ _11"> </span>w <span class="ff3">pozycji <span class="_ _11"> </span>pozostałych<span class="_ _1"></span> <span class="_ _b"> </span>zobowiązań </span></div><div class="t m0 x1 h3 y33b ff1 fs1 fc1 sc0 ls0 ws0">finansowych. </div><div class="t m0 x1 h3 y33c ff3 fs1 fc1 sc0 ls0 ws0">Przychody <span class="_ _1"></span>i <span class="_ _1"></span>koszty są <span class="_ _1"></span>ujmowane<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w zysku <span class="_ _1"></span>lub straci<span class="_ _1"></span>e <span class="_ _1"></span>z </span>chwilą <span class="_ _1"></span>usunięcia <span class="_ _1"></span>zobowiązani<span class="_ _1"></span>a<span class="ff1"> <span class="_ _1"></span>z bila<span class="_ _1"></span>nsu, </span></div><div class="t m0 x1 h3 y33d ff1 fs1 fc1 sc0 ls0 ws0">a <span class="ff3">także</span> w <span class="ff3">wyniku r<span class="_ _1"></span>ozliczenia metodą efekty<span class="_ _1"></span>wnej stopy p<span class="_ _1"></span>rocentowej.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y33e ff3 fs1 fc1 sc0 ls0 ws0">Za <span class="_ _8"></span>istotną <span class="_ _8"></span>modyfikację <span class="_ _1c"></span>Spółka<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span></span>uznaje <span class="_ _8"></span>zmianę <span class="_ _8"></span>zdy<span class="_ _1"></span>skontowanej <span class="_ _8"></span>wartości<span class="_ _1"></span> <span class="_ _8"></span>bieżącej <span class="_ _8"></span>przepływów<span class="_ _1"></span> </div><div class="t m0 x1 h3 y33f ff3 fs1 fc1 sc0 ls0 ws0">pieniężnyc<span class="_ _1"></span>h <span class="_ _1e"> </span>wy<span class="_ _1"></span>nikających<span class="ff1"> <span class="_ _17"> </span>z </span>nowyc<span class="_ _1"></span>h <span class="_ _1e"> </span>wa<span class="_ _1"></span>runków,<span class="ff1"> <span class="_ _17"> </span>w <span class="_ _1"></span></span>tym <span class="_ _1e"> </span>wszelk<span class="_ _1"></span>ich <span class="_ _17"> </span>płatności <span class="_ _17"> </span>dokonanyc<span class="_ _1"></span>h, </div><div class="t m0 x1 h3 y340 ff1 fs1 fc1 sc0 ls0 ws0">pomniejszonych<span class="_ _1"></span> <span class="_ _1e"> </span>o <span class="ff3">płatności <span class="_ _17"> </span>otrzyman<span class="_ _1"></span>e <span class="_ _1e"> </span>i <span class="_ _1e"> </span>zdy<span class="_ _1"></span>skontowanych <span class="_ _17"> </span>przy <span class="_ _1e"> </span>zas<span class="_ _1"></span>tosowaniu <span class="_ _1e"> </span>pierw<span class="_ _1"></span>otnej </span></div><div class="t m0 x1 h3 y5b ff1 fs1 fc1 sc0 ls0 ws0">efektywnej  stopy  p<span class="_ _1"></span>rocentowej, <span class="_ _a"> </span>o <span class="ff3">nie  mniej  niż  10% <span class="_ _a"> </span>od  zdyskontowanej  warto<span class="_ _1"></span>ści  bieżącej<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2cd ff3 fs1 fc1 sc0 ls0 ws0">pozostałych przepły<span class="_ _1"></span>wów pieniężnyc<span class="_ _1"></span>h<span class="ff1"> z </span>tytułu pier<span class="_ _1"></span>wotnego zobowiązania fi<span class="_ _1"></span>nansowego.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y341 ff3 fs1 fc1 sc0 ls0 ws0">Istotną modyfikac<span class="_ _1"></span>ję zobowiązani<span class="_ _1"></span>a finansowego <span class="_ _1"></span>Spółka<span class="ff1"> </span>ujm<span class="_ _1"></span>uje jako wygaśniec<span class="_ _1"></span>ie pierwotnego </div><div class="t m0 x1 h3 yc1 ff3 fs1 fc1 sc0 ls0 ws0">zobowiązania <span class="_ _f"> </span>finansowego <span class="_ _f"> </span>i <span class="_ _f"> </span>ujęcie <span class="_ _26"> </span>n<span class="_ _1"></span>owego <span class="_ _f"> </span>zobowiązania <span class="_ _f"> </span>finansowego. <span class="_ _f"> </span>W <span class="_ _26"> </span>p<span class="_ _1"></span>rzypadku </div><div class="t m0 x1 h3 y342 ff3 fs1 fc1 sc0 ls0 ws0">modyfikacji <span class="_ _24"> </span>warunków <span class="_ _29"> </span>umownyc<span class="_ _1"></span>h <span class="_ _29"> </span>zobowiąza<span class="_ _1"></span>nia <span class="_ _29"> </span>finansowego, <span class="_ _29"> </span>kt<span class="_ _1"></span>óra <span class="_ _29"> </span>nie <span class="_ _29"> </span>p<span class="_ _1"></span>owoduje </div><div class="t m0 x1 h3 y343 ff3 fs1 fc1 sc0 ls0 ws0">zaprzestania <span class="_ _20"> </span>ujmowania <span class="_ _20"> </span>istniejącego <span class="_ _20"> </span>zobowiązani<span class="_ _1"></span>a, <span class="_ _22"> </span>zy<span class="_ _1"></span>sk <span class="_ _22"> </span>l<span class="_ _1"></span>ub <span class="_ _22"> </span>stratę<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span></span>ujmuje <span class="_ _20"> </span>się <span class="_ _20"> </span>niezwłocznie<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y344 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">wyniku <span class="_ _22"> </span>fi<span class="_ _1"></span>nansowym. <span class="_ _22"> </span>Zy<span class="_ _1"></span>sk <span class="_ _22"> </span>lub <span class="_ _20"> </span>stratę <span class="_ _22"> </span>oblicza <span class="_ _20"> </span>się <span class="_ _22"> </span>jako <span class="_ _20"> </span>różnicę <span class="_ _22"> </span>pomiędzy <span class="_ _20"> </span>wartością <span class="_ _22"> </span>bieżąc<span class="_ _1"></span>ą </span></div><div class="t m0 x1 h3 y345 ff3 fs1 fc1 sc0 ls0 ws0">zmodyfikowanych <span class="_ _31"> </span>i <span class="_ _31"> </span>oryginalny<span class="_ _1"></span>ch <span class="_ _31"> </span>przepływów <span class="_ _31"> </span>pieniężnych, <span class="_ _31"> </span>zdyskontowanych<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y346 ff1 fs1 fc1 sc0 ls0 ws0">z zastosowaniem <span class="_ _1"></span>oryg<span class="ff3">inalnej efek<span class="_ _1"></span>tywnej stopy procentowej <span class="_ _1"></span>zobowiązania.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y347 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1"></span>wyłącza <span class="_ _1"></span>ze <span class="_ _1"></span>swoje<span class="_ _1"></span>go bil<span class="_ _1"></span>ansu <span class="_ _1"></span>zobowiązanie<span class="_ _1"></span> fina<span class="_ _1"></span>nsowe, <span class="_ _1"></span>gdy z<span class="_ _1"></span>obowiązanie <span class="_ _1"></span>wygasło<span class="_ _1"></span> <span class="_ _8"></span>–<span class="ff1"> <span class="_ _1"></span>to </span></div><div class="t m0 x1 h3 y348 ff3 fs1 fc1 sc0 ls0 ws0">znaczy, <span class="_ _1"></span> k<span class="_ _1"></span>iedy <span class="_ _1"></span> <span class="_ _1"></span>obowiązek<span class="_ _1"></span>  <span class="_ _1"></span>określony<span class="_ _1"></span>  <span class="_ _1"></span>w <span class="_ _1"></span> <span class="_ _1"></span>umowie <span class="_ _8"></span> zos<span class="_ _1"></span>tał  <span class="_ _1"></span>wy<span class="_ _1"></span>pełniony, <span class="_ _1"></span> <span class="_ _1"></span>umorzony <span class="_ _1"></span> l<span class="_ _1"></span>ub <span class="_ _1"></span> <span class="_ _1"></span>wygasł. </div><div class="t m0 x1 h3 y349 ff3 fs1 fc1 sc0 ls0 ws0">Zastąpienie <span class="_ _1c"></span>dotychczasowego <span class="_ _1c"></span>instrument<span class="_ _1"></span>u <span class="_ _8"></span>dłużnego <span class="_ _8"></span>p<span class="_ _1"></span>rzez <span class="_ _8"></span>instrument <span class="_ _1c"></span>o <span class="_ _8"></span> <span class="_ _1c"></span>zasadn<span class="_ _8"></span>iczo <span class="_ _8"></span>różnych<span class="_ _1"></span> </div><div class="t m0 x1 h3 y34a ff3 fs1 fc1 sc0 ls0 ws0">warunkach dokonywane pomiędzy tymi samymi podmiotami Spółka ujmuj<span class="_ _1"></span>e jako wygaśniecie </div><div class="t m0 x1 h3 y34b ff3 fs1 fc1 sc0 ls0 ws0">pierwotnego  zo<span class="_ _c"></span>bowiąza<span class="_ _1"></span>nia  finansowego <span class="_ _20"> </span>i <span class="_ _13"> </span>ujęcie  nowego <span class="_ _20"> </span>zobowiązan<span class="_ _1"></span>ia  finansowego. <span class="_ _20"> </span> <span class="_ _13"> </span>W  </div></div></div></div>
<div id="pf1d" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc1d w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">29</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">przypadku <span class="_ _20"> </span>  modyfikacji <span class="_ _20"> </span> <span class="_ _20"> </span>warunków <span class="_ _20"> </span>  umownych <span class="_ _20"> </span> <span class="_ _13"> </span>zobowiązania <span class="_ _20"> </span>  finansowego, <span class="_ _20"> </span> <span class="_ _20"> </span>która <span class="_ _20"> </span> <span class="_ _13"> </span>nie </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">powoduje <span class="_ _1"></span> <span class="_ _1"></span>zaprzestan<span class="_ _1"></span>ia  <span class="_ _8"></span>ujmowania <span class="_ _1"></span> istni<span class="_ _1"></span>ejącego <span class="_ _1"></span> <span class="_ _1"></span>zobowiązani<span class="_ _1"></span>a, <span class="_ _1"></span> zy<span class="_ _1"></span>sk <span class="_ _1"></span> l<span class="_ _1"></span>ub <span class="_ _1"></span> <span class="_ _1"></span>stratę <span class="_ _1"></span> <span class="_ _1"></span>ujmuje <span class="_ _1"></span> <span class="_ _1"></span>się </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc1 sc0 ls0 ws0">niezwłocznie <span class="_ _c"></span>w <span class="_ _c"></span>wyniku <span class="_ _c"></span>finansowym. Zysk <span class="_ _c"></span>lub <span class="_ _c"></span>stratę <span class="_ _c"></span>oblicza <span class="_ _c"></span>się, <span class="_ _c"></span>jako <span class="_ _c"></span>różnicę <span class="_ _c"></span>po<span class="_ _1"></span>między wartością </div><div class="t m0 x1 h3 y274 ff3 fs1 fc1 sc0 ls0 ws0">bieżącą <span class="_ _21"></span> <span class="_ _1c"></span>zmodyfikowan<span class="_ _1"></span>ych <span class="_ _1c"></span> <span class="_ _21"></span>i <span class="_ _1c"></span> <span class="_ _21"></span>oryginalnych <span class="_ _21"></span> <span class="_ _1c"></span>przepływów <span class="_ _1c"></span> <span class="_ _21"></span>pieniężny<span class="_ _1"></span>ch, <span class="_ _1c"></span> <span class="_ _1c"></span>zdyskont<span class="_ _1"></span>owanych <span class="_ _1c"></span>z<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2aa ff3 fs1 fc1 sc0 ls0 ws0">zastosowaniem orygi<span class="_ _1"></span>nalnej efektywnej st<span class="_ _1"></span>opy procentowej <span class="_ _1"></span>zobowiązania.  <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h49 y259 ff1 fs6 fc4 sc0 ls0 ws0">8.15<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Zobo<span class="_ _1"></span>wiązan<span class="_ _c"></span>ia<span class="ff1"> <span class="_ _2a"> </span>z </span>tytułu <span class="_ _9"> </span>dostaw<span class="_ _c"></span> <span class="_ _2a"> </span>i <span class="_ _2a"> </span>usług <span class="_ _9"> </span>oraz <span class="_ _2a"> </span>pozostałe </span></span></span></div><div class="t m0 x6f hc y34c ff3 fs6 fc4 sc0 ls0 ws0">zobowiązania<span class="_ _c"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y34d ff3 fs1 fc1 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>krótkoterminowe<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>z <span class="ff3">tyt<span class="_ _1"></span>ułu <span class="_ _7"></span>dostaw<span class="_ _1"></span> <span class="_ _7"></span>i <span class="_ _c"></span>usług <span class="_ _7"></span>wyk<span class="_ _1"></span>azywane <span class="_ _c"></span>są<span class="ff1"> <span class="_ _7"></span>w <span class="ff3">kw<span class="_ _1"></span>ocie <span class="_ _7"></span>wy<span class="_ _1"></span>magającej </span></span></span></span></div><div class="t m0 x1 h3 y34e ff3 fs1 fc1 sc0 ls0 ws0">zapłaty.<span class="ff1"> </span></div><div class="t m0 x1 h3 y34f ff3 fs1 fc1 sc0 ls0 ws0">Pozostałe zobowiązania niefinansowe obejmują<span class="ff1"> w </span>szczególno<span class="_ _1"></span>ści <span class="_ _c"></span>zobowią<span class="_ _1"></span>zania wobec <span class="_ _c"></span>urzędu </div><div class="t m0 x1 h3 y350 ff3 fs1 fc1 sc0 ls0 ws0">skarbowego inne <span class="_ _c"></span>niż <span class="_ _c"></span>zobowiązania<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>z <span class="ff3">tytułu <span class="_ _c"></span>podat<span class="_ _1"></span>ku <span class="_ _c"></span>dochodowego, zobowiązania wobec <span class="_ _c"></span>ZUS </span></span></div><div class="t m0 x1 h3 y351 ff3 fs1 fc1 sc0 ls0 ws0">oraz  zobowiązania<span class="ff1">  z </span>tytułu  otrzyman<span class="_ _1"></span>ych  zaliczek,  które  będą <span class="_ _13"> </span>rozlicz<span class="_ _1"></span>one  poprzez  dostawę </div><div class="t m0 x1 h3 y352 ff3 fs1 fc1 sc0 ls0 ws0">towarów, <span class="_ _22"> </span>usług <span class="_ _22"> </span>l<span class="_ _1"></span>ub <span class="_ _1b"> </span>śr<span class="_ _1"></span>odków <span class="_ _22"> </span>trwałych. <span class="_ _20"> </span>Pozostałe <span class="_ _22"> </span>zobowiązan<span class="_ _1"></span>ia <span class="_ _22"> </span>niefinansowe <span class="_ _20"> </span>ujmowane <span class="_ _22"> </span>są<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2e2 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">kwocie wymagają<span class="_ _1"></span>cej zapłaty.<span class="_ _1"></span></span> </div><div class="t m0 x1 h49 y353 ff1 fs6 fc4 sc0 ls0 ws0">8.16<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Rezerwy </span></span></div><div class="t m0 x1 h3 y354 ff3 fs1 fc1 sc0 ls0 ws0">Rezerwy <span class="_ _a"> </span>tworzone <span class="_ _1e"> </span>są <span class="_ _a"> </span>w<span class="_ _1"></span>ówczas, <span class="_ _a"> </span>gdy<span class="_ _1"></span> <span class="_ _a"> </span>na <span class="_ _a"> </span>Spółc<span class="_ _1"></span>e <span class="_ _a"> </span>ciąży<span class="_ _1"></span> <span class="_ _a"> </span>istniejący<span class="_ _1"></span> <span class="_ _a"> </span>obowiązek <span class="_ _a"> </span>(p<span class="_ _1"></span>rawny <span class="_ _a"> </span>lub </div><div class="t m0 x1 h3 y355 ff3 fs1 fc1 sc0 ls0 ws0">zwyczajowo <span class="_ _22"> </span>oczekiwany) <span class="_ _1b"> </span>wy<span class="_ _1"></span>nikający <span class="_ _22"> </span>ze <span class="_ _1b"> </span>zdarzeń <span class="_ _22"> </span>przeszłych, <span class="_ _1b"> </span>i <span class="_ _1b"> </span>gdy<span class="_ _1"></span> <span class="_ _1b"> </span>prawdopod<span class="_ _1"></span>obne <span class="_ _1b"> </span>jest, <span class="_ _22"> </span>że </div><div class="t m0 x1 h3 y356 ff3 fs1 fc1 sc0 ls0 ws0">wypełnieni<span class="_ _1"></span>e <span class="_ _8"></span>tego <span class="_ _8"></span>obowiązku <span class="_ _8"></span>sp<span class="_ _1"></span>owoduje <span class="_ _8"></span>koniecz<span class="_ _1"></span>ność <span class="_ _8"></span>wypływu <span class="_ _8"></span>korzyści <span class="_ _21"></span><span class="ff1">ek<span class="_ _1"></span>onomicznych <span class="_ _8"></span>oraz<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y357 ff3 fs1 fc1 sc0 ls0 ws0">można <span class="_ _f"> </span>dokonać <span class="_ _f"> </span>wiary<span class="_ _1"></span>godnego <span class="_ _f"> </span>oszaco<span class="_ _1"></span>wania <span class="_ _f"> </span>kwoty <span class="_ _f"> </span>tego <span class="_ _f"> </span>zob<span class="_ _1"></span>owiązania. <span class="_ _f"> </span>Jeżeli <span class="_ _f"> </span>Spółka<span class="_ _1"></span> </div><div class="t m0 x1 h3 y358 ff3 fs1 fc1 sc0 ls0 ws0">spodziewa <span class="_ _20"> </span>się, <span class="_ _20"> </span>że <span class="_ _20"> </span>koszty<span class="_ _1"></span> <span class="_ _22"> </span>objęte<span class="_ _1"></span> <span class="_ _20"> </span>rezerwą <span class="_ _20"> </span>zostaną<span class="_ _1"></span> <span class="_ _22"> </span>zwr<span class="_ _1"></span>ócone, <span class="_ _20"> </span>na <span class="_ _20"> </span>przykład <span class="_ _20"> </span>na <span class="_ _20"> </span>mocy <span class="_ _20"> </span>umowy </div><div class="t m0 x1 h3 y359 ff3 fs1 fc1 sc0 ls0 ws0">ubezpieczenia, <span class="_ _1c"></span>wówczas<span class="_ _1"></span> <span class="_ _8"></span>zwrot <span class="_ _1c"></span>ten <span class="_ _8"></span>je<span class="_ _1"></span>st <span class="_ _8"></span>ujm<span class="_ _1"></span>owany, <span class="_ _8"></span>jak<span class="_ _1"></span>o <span class="_ _8"></span>odrębny <span class="_ _1c"></span>składni<span class="_ _1"></span>k <span class="_ _8"></span>aktyw<span class="_ _8"></span>ów, <span class="_ _8"></span>ale <span class="_ _8"></span>ty<span class="_ _1"></span>lko </div><div class="t m0 x1 h3 y35a ff3 fs1 fc1 sc0 ls0 ws0">wtedy, <span class="_ _c"></span>gdy <span class="_ _c"></span>jest rzeczą <span class="_ _c"></span>praktycznie pewną, <span class="_ _c"></span>że <span class="_ _c"></span>zwrot <span class="_ _c"></span>ten <span class="_ _c"></span>rzeczywiście nastąpi. Ko<span class="_ _c"></span>szty dotyczące </div><div class="t m0 x1 h3 y35b ff3 fs1 fc1 sc0 ls0 ws0">danej <span class="_ _a"> </span>rezerwy <span class="_ _a"> </span>są <span class="_ _a"> </span>wykazane<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>w sprawozdaniu <span class="_ _a"> </span>z <span class="_ _1"></span></span>całkowitych <span class="_ _a"> </span>dochodów <span class="_ _a"> </span>po <span class="_ _a"> </span>pomniejszen<span class="_ _1"></span>iu<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y35c ff1 fs1 fc1 sc0 ls0 ws0">o wszelkie zwroty. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y35d ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _7"></span>przypadku, <span class="_ _7"></span>gdy<span class="_ _1"></span> <span class="_ _7"></span>wpływ <span class="_ _c"></span>wartości <span class="_ _7"></span>pieniądza<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>w <span class="ff3">c<span class="_ _1"></span>zasie <span class="_ _7"></span>jest <span class="_ _c"></span>istotny, <span class="_ _7"></span>wielkość <span class="_ _7"></span>re<span class="_ _1"></span>zerwy <span class="_ _7"></span>jest <span class="_ _c"></span>ustalana </span></span></div><div class="t m0 x1 h3 y35e ff3 fs1 fc1 sc0 ls0 ws0">poprzez <span class="_ _22"> </span>zdy<span class="_ _1"></span>skontowanie <span class="_ _20"> </span>prognozowanych <span class="_ _20"> </span>przyszłych <span class="_ _20"> </span>przepływów <span class="_ _22"> </span>pieni<span class="_ _1"></span>ężnych <span class="_ _22"> </span>do <span class="_ _22"> </span>wa<span class="_ _1"></span>rtości </div><div class="t m0 x1 h3 y35f ff3 fs1 fc1 sc0 ls0 ws0">bieżącej, <span class="_ _21"></span>przy <span class="_ _1b"> </span>zastosowani<span class="_ _1"></span>u <span class="_ _1c"></span>stopy<span class="_ _1"></span> <span class="_ _1c"></span>dyskon<span class="_ _1"></span>towej <span class="_ _21"> </span>o<span class="_ _1"></span>dzwierciedlającej <span class="_ _21"> </span>a<span class="_ _1"></span>ktualne <span class="_ _21"></span>oceny <span class="_ _21"></span>rynk<span class="_ _1"></span>owe </div><div class="t m0 x1 h3 y360 ff3 fs1 fc1 sc0 ls0 ws0">wartości pieni<span class="_ _1"></span>ądza<span class="ff1"> w </span>c<span class="_ _1"></span>zasie oraz <span class="_ _1"></span>ewentualnego <span class="_ _1"></span>ryzyka zwi<span class="_ _1"></span>ązanego<span class="ff1"> <span class="_ _1"></span>z </span>dany<span class="_ _1"></span>m zobowiązaniem.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y361 ff3 fs1 fc1 sc0 ls0 ws0">Jeżeli <span class="_ _1e"> </span>zastosowana<span class="_ _1"></span> <span class="_ _1e"> </span>została <span class="_ _1e"> </span>meto<span class="_ _1"></span>da <span class="_ _1e"> </span>polegając<span class="_ _1"></span>a <span class="_ _1e"> </span>na <span class="_ _1e"> </span>dyskont<span class="_ _1"></span>owaniu, <span class="_ _1e"> </span>zwiększeni<span class="_ _1"></span>e <span class="_ _1e"> </span>rezerwy<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y362 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">związku</span> z <span class="ff3">upły<span class="_ _1"></span>wem czasu jest ujmowane ja<span class="_ _1"></span>ko koszty<span class="_ _1"></span> finansowe.<span class="_ _1"></span></span> </div><div class="t m0 x1 h49 y363 ff1 fs6 fc4 sc0 ls0 ws0">8.17<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Przychody </span></span></div><div class="t m0 x1 h57 y364 ff1 fsd fc7 sc0 ls0 ws0">8.17.1<span class="ff5"> <span class="_ _6"> </span></span>Przychody </div><div class="t m0 x1 h3 y365 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _26"> </span>stosuje <span class="_ _26"> </span>MSSF <span class="_ _26"> </span>15<span class="_ _1"></span> <span class="_ _26"> </span><span class="ff4">Przychody <span class="_ _26"> </span>z <span class="_ _1"></span><span class="ffa">umów</span> <span class="_ _26"> </span>z klientami<span class="ff1"> <span class="_ _26"> </span></span></span>d<span class="_ _1"></span>o <span class="_ _26"> </span>wszystkich <span class="_ _26"> </span>umów<span class="ff1"> <span class="_ _f"> </span>z klientami, </span></div><div class="t m0 x1 h3 y366 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">wyjątkiem <span class="_ _11"> </span>umów <span class="_ _b"> </span>leasingowyc<span class="_ _1"></span>h <span class="_ _b"> </span>objętych <span class="_ _11"> </span>zakresem <span class="_ _b"> </span>MSS<span class="_ _1"></span>F <span class="_ _b"> </span>16 <span class="_ _11"> </span><span class="ff4">Leasing</span>, <span class="_ _11"> </span>instrumentó<span class="_ _1"></span>w </span></div><div class="t m0 x1 h3 y367 ff3 fs1 fc1 sc0 ls0 ws0">finansowych <span class="_ _1"></span>i inny<span class="_ _1"></span>ch praw <span class="_ _1"></span>lub zob<span class="_ _1"></span>owiązań <span class="_ _1"></span>umownych <span class="_ _1"></span>objętych <span class="_ _1"></span>zakresem <span class="_ _1"></span>MSSF 9 <span class="_ _8"></span><span class="ff4">Instr<span class="_ _1"></span>umenty </span></div></div></div></div>
<div id="pf1e" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc1e w0 h3a"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBUAAAAHCAIAAADYsuLTAAAACXBIWXMAABYlAAAWJQFJUiTwAAACEklEQVR42u2cvUoDQRSF79kkJtpYSEQQQQstfAKtBF/BWrD3WXwDC3uxtdNWO3srawOCIJIYNmsRzM/mzszdjW5GOF+1v7NnzjmzS5ogy7Jur399+3R18ygiAsgP463h5sT+1Hk4LlJHGu9BGy9/bPLC/CjKtdBOmiSpM3RL0h8/O6fxKCH38vpC7mlPtkpCyD3dArMk2ALN18slCe77A5JmHuZwT5+lJ1AEloGne7AFOpIEY8fgcMFVvCkpVknFag99Vp7uIeRefssQqH8del4mCLmn+2WWBHPHpoyzSfr12sPztOE9EKcyvWdKSgh9dkIylFYXucWZLUKth6Hm8L3Z9RrCZ6DeaJhk+GxH4fSVr3Sp9APrr2yU8MgoGKX+cSsVZfjVbo4SLvEFozQ1asELea4oEVwO5ihhlxESD8NysHiI4m82l3h4ZOy0W1trS7UEdRG5uLy7f3gWQgghhBBCCNF46XQ/v9L9zZWk2+vzxwMhhBBCCCHEz+t7Px1kCY0ghBBCCCGEGElazcbx4R6NIIQQQgghhHhYX23UEiQicn56dHZyQEcIIYQQQgghKtvt1u7Gsoggy7LhoTQddN4+1L9XcYDA/gJBpLoK6MYcM67W30g0/YkIVDZLxGlALKGihBREu7ij1ulXuehZIJpBEXmtqpWIKofEP88lChOr9iKOXIBozI23qF5lzXoyMvEbMMgtwu4NtiIAAAAASUVORK5CYII=" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">30</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff4 fs1 fc1 sc0 ls0 ws0">finansowe<span class="ff1">,  MSSF <span class="_ _13"> </span>10  </span>Skonsolidowane  sprawozdania  fi<span class="_ _c"></span>nansowe<span class="_ _1"></span><span class="ff1">,  MSSF <span class="_ _13"> </span>11  <span class="ffa">Wspólne  ustalenia </span></span></div><div class="t m0 x1 h3 y1cb ff4 fs1 fc1 sc0 ls0 ws0">umowne<span class="ff1">, <span class="_ _21"></span>MSR <span class="_ _21"></span>27 <span class="_ _21"></span></span>Jedno<span class="_ _1"></span>stkowe <span class="_ _21"></span>sprawozdania <span class="_ _21"> </span>fin<span class="_ _1"></span>ansowe<span class="ff1"> <span class="_ _21"></span>i <span class="_ _21"></span>MSR <span class="_ _21"></span>28 <span class="_ _21"> </span></span>In<span class="_ _1"></span>westycje <span class="_ _21"> </span>w jedn<span class="_ _1"></span>ostkach </div><div class="t m0 x1 h3 y1cc ffa fs1 fc1 sc0 ls0 ws0">stowarzyszonych i w<span class="_ _1"></span>spólnych przedsięwz<span class="_ _1"></span>ięciach<span class="ff1">.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y176 ff3 fs1 fc1 sc0 ls0 ws0">Podstawową <span class="_ _1"></span>zasadą <span class="_ _1"></span>MSSF <span class="_ _1"></span>15 <span class="_ _1"></span>jest <span class="_ _1"></span>ujmowanie <span class="_ _1"></span>przych<span class="_ _1"></span>odów<span class="ff1"> <span class="_ _1"></span>w </span>mom<span class="_ _1"></span>encie <span class="_ _1"></span>transferu d<span class="_ _1"></span>óbr <span class="_ _1"></span>i usł<span class="_ _1"></span>ug </div><div class="t m0 x1 h3 y177 ff1 fs1 fc1 sc0 ls0 ws0">do <span class="_ _1e"> </span>kl<span class="_ _1"></span>ienta, <span class="_ _17"> </span>w <span class="ff3">wartości<span class="_ _1"></span> <span class="_ _17"> </span>odzwierciedlają<span class="_ _1"></span>cej <span class="_ _1e"> </span>c<span class="_ _1"></span>enę <span class="_ _17"> </span>oczekiwaną <span class="_ _17"> </span>p<span class="_ _1"></span>rzez <span class="_ _17"> </span>Spółkę,<span class="_ _1"></span></span> <span class="_ _17"> </span>w <span class="_ _1"></span>zamian <span class="_ _17"> </span>za </div><div class="t m0 x1 h3 y178 ff3 fs1 fc1 sc0 ls0 ws0">przekazanie <span class="_ _13"> </span>tych <span class="_ _20"> </span>dóbr <span class="_ _13"> </span>i <span class="_ _20"> </span>usług. <span class="_ _13"> </span>Zasady <span class="_ _13"> </span>te <span class="_ _20"> </span>są <span class="_ _13"> </span>stosowane <span class="_ _20"> </span>przy <span class="_ _13"> </span>wykorzysta<span class="_ _1"></span>niu <span class="_ _20"> </span>modelu <span class="_ _20"> </span>p<span class="_ _1"></span>ięciu </div><div class="t m0 x1 h3 y179 ff3 fs1 fc1 sc0 ls0 ws0">kroków:<span class="ff1"> </span></div><div class="t m0 x1d h3 y368 ff3 fs1 fc2 sc0 ls0 ws0">1. zidentyfikowano <span class="_ _1"></span>umowę<span class="ff1"> z kli<span class="_ _1"></span>entem,  </span></div><div class="t m0 x1d h3 y369 ff3 fs1 fc2 sc0 ls0 ws0">2. zidentyfikowano <span class="_ _1"></span>zobowiązania<span class="_ _1"></span> do wykonania świadczeni<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff1"> w ramach umowy<span class="_ _1"></span> z klientem, </span></div><div class="t m0 x1d h3 y36a ff3 fs1 fc2 sc0 ls0 ws0">3. określono cenę tran<span class="_ _1"></span>sakcji<span class="_ _1"></span>,<span class="ff1"> </span></div><div class="t m0 x1d h3 y36b ff3 fs1 fc2 sc0 ls0 ws0">4. <span class="_ _26"> </span>dokonano <span class="_ _26"> </span>alokacji<span class="_ _1"></span> <span class="_ _26"> </span>ceny <span class="_ _26"> </span>transak<span class="_ _1"></span>cji <span class="_ _26"> </span>do <span class="_ _26"> </span>poszczególnyc<span class="_ _1"></span>h <span class="_ _26"> </span>zobowiązań <span class="_ _26"> </span>do <span class="_ _26"> </span>wy<span class="_ _1"></span>konania </div><div class="t m0 x1d h3 y36c ff3 fs1 fc2 sc0 ls0 ws0">świadczenia,<span class="ff1"> </span></div><div class="t m0 x1d h3 y36d ff3 fs1 fc2 sc0 ls0 ws0">5. ujęto przychody<span class="ff1"> w <span class="_ _1"></span></span>momencie rea<span class="_ _1"></span>lizacji zobowią<span class="_ _1"></span>zania wynikają<span class="_ _1"></span>cego<span class="ff1"> z umowy<span class="_ _1"></span>. </span></div><div class="t m0 x1d h3 y36e ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h51 y36f ff4 fs1 fc2 sc0 ls0 ws0">Identyfikacja umowy<span class="_ _1"></span> z klientem<span class="_ _1"></span> </div><div class="t m0 x1 h3 y370 ff3 fs1 fc2 sc0 ls0 ws0">Spółka  u<span class="_ _c"></span>jmuje  umowę<span class="ff1">  z </span>klientem  tylko <span class="_ _13"> </span>wówczas,  gdy <span class="_ _13"> </span>spełnione  są <span class="_ _20"> </span>wszy<span class="_ _1"></span>stkie  następujące </div><div class="t m0 x1 h3 y371 ff1 fs1 fc2 sc0 ls0 ws0">kryteria:  </div><div class="t m0 x1d h3 y372 ff3 fs1 fc2 sc0 ls0 ws0">1.  st<span class="_ _c"></span>rony  zawarły  u<span class="_ _c"></span>mowę  (w  fo<span class="_ _c"></span>rmie  pisemnej,  ustnej <span class="_ _13"> </span>lub  z<span class="_ _c"></span>godnie<span class="_ _1"></span><span class="ff1">  z innymi  zwyczajowymi </span></div><div class="t m0 x1d h3 y373 ff3 fs1 fc2 sc0 ls0 ws0">praktykami<span class="_ _1"></span> handlowymi) i są zobowią<span class="_ _1"></span>zane do wykonania<span class="_ _1"></span> swoich obowiązk<span class="_ _1"></span>ów; <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1d h3 y374 ff3 fs1 fc2 sc0 ls0 ws0">2. Spółka jest<span class="ff1"> w </span>stanie zid<span class="_ _1"></span>entyfikować p<span class="_ _1"></span>rawa każdej ze stron do<span class="_ _1"></span>tyczące dóbr l<span class="_ _1"></span>ub usług, które </div><div class="t m0 x1d h3 y219 ff3 fs1 fc2 sc0 ls0 ws0">mają zostać przekazan<span class="_ _1"></span>e; <span class="ff1"> </span></div><div class="t m0 x1d h3 y375 ff3 fs1 fc2 sc0 ls0 ws0">3. <span class="_ _20"> </span>Spółka <span class="_ _20"> </span>jest<span class="ff1"> <span class="_ _20"> </span>w </span>stanie <span class="_ _20"> </span>ziden<span class="_ _1"></span>tyfikować <span class="_ _20"> </span>warunki <span class="_ _20"> </span>płatności <span class="_ _20"> </span>za <span class="_ _20"> </span>dobra <span class="_ _20"> </span>lub <span class="_ _20"> </span>usługi, <span class="_ _20"> </span>które <span class="_ _20"> </span>mają </div><div class="t m0 x1d h3 y376 ff3 fs1 fc2 sc0 ls0 ws0">zostać przekazane; <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1d h3 y377 ff3 fs1 fc2 sc0 ls0 ws0">4.  umowa  ma  tre<span class="_ _1"></span>ść  ekonomiczną  (t<span class="_ _1"></span>zn.  można  oczeki<span class="_ _1"></span>wać,  że<span class="_ _1"></span><span class="ff1">  w wy<span class="_ _1"></span>niku  umowy  ulegnie </span></div><div class="t m0 x1d h3 y378 ff3 fs1 fc2 sc0 ls0 ws0">zmianie ryzyko, rozkład<span class="_ _1"></span><span class="ff1"> w </span>c<span class="_ _1"></span>zasie lub kwota przys<span class="_ _1"></span>złych przepływów pieni<span class="_ _1"></span>ężnych Spółki); oraz <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1d h3 y379 ff3 fs1 fc2 sc0 ls0 ws0">5. <span class="_ _21"></span>jest <span class="_ _21"></span>prawd<span class="_ _1"></span>opodobne,<span class="_ _1"></span> <span class="_ _21"></span>że <span class="_ _21"></span>Spółka <span class="_ _1b"> </span>otrzyma <span class="_ _21"></span>wyn<span class="_ _1"></span>agrodzenie, <span class="_ _21"> </span>k<span class="_ _1"></span>tóre <span class="_ _21"></span>będzi<span class="_ _1"></span>e <span class="_ _21"></span>jej <span class="_ _21"></span>przysługiwał<span class="_ _1"></span>o<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1d h3 y37a ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">zamian za dobra l<span class="_ _1"></span>ub usługi, które zostaną p<span class="_ _1"></span>rzekazane klien<span class="_ _1"></span>towi.</span> </div><div class="t m0 x1d h3 y37b ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h51 y37c ffa fs1 fc2 sc0 ls0 ws0">Identyfikacja zob<span class="_ _1"></span>owiązań do wykonania <span class="_ _1"></span>świadczenia<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1 h3 y37d ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _1e"> </span>momencie <span class="_ _1e"> </span>zawarcia <span class="_ _1e"> </span>umowy <span class="_ _1e"> </span>Spółka <span class="_ _1e"> </span>dokon<span class="_ _1"></span>uje <span class="_ _1e"> </span>oceny <span class="_ _1e"> </span>dóbr <span class="_ _a"> </span>lub <span class="_ _1e"> </span>usług <span class="_ _1e"> </span>przyrzeczony<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y37e ff1 fs1 fc1 sc0 ls0 ws0">w umowie <span class="_ _a"> </span>z <span class="ff3">klientem <span class="_ _a"> </span>i <span class="_ _a"> </span>identyfikuje, <span class="_ _a"> </span>jako <span class="_ _a"> </span>zo<span class="_ _c"></span>bowi<span class="_ _1"></span>ązanie <span class="_ _a"> </span>do <span class="_ _a"> </span>wykonania <span class="_ _a"> </span>świadczenia <span class="_ _a"> </span>każde </span></div><div class="t m0 x1 h3 y37f ff3 fs1 fc1 sc0 ls0 ws0">przyrzeczenie <span class="_ _1c"></span>do <span class="_ _1c"></span>pr<span class="_ _1"></span>zekazania<span class="_ _1"></span> <span class="_ _8"></span>na <span class="_ _1c"></span>rzecz<span class="_ _1"></span> <span class="_ _8"></span>k<span class="_ _1"></span>lienta <span class="_ _1c"></span>dobra <span class="_ _1c"></span>lub <span class="_ _21"></span>usługi <span class="_ _1c"></span>(lub <span class="_ _1c"></span>paki<span class="_ _1"></span>etu <span class="_ _1c"></span>dóbr <span class="_ _1c"></span>l<span class="_ _1"></span>ub <span class="_ _1c"></span>usług), </div><div class="t m0 x1 h3 y380 ff3 fs1 fc1 sc0 ls0 ws0">które można wyodrębnić<span class="_ _1"></span> lub <span class="_ _c"></span>grupy odrębny<span class="_ _1"></span>ch dóbr lub usług, które są zasadnic<span class="_ _1"></span>zo takie same<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y381 ff1 fs1 fc1 sc0 ls0 ws0">i w <span class="ff3">przypadku, których<span class="_ _1"></span> przekazanie na<span class="_ _1"></span> rzecz klienta ma tak<span class="_ _1"></span>i sam charakter.<span class="_ _8"></span></span> </div><div class="t m0 x1 h3 y382 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _a"> </span>wykonuje  prac<span class="_ _1"></span>e <span class="_ _a"> </span>przygotowawcze <span class="_ _a"> </span>projektów <span class="_ _a"> </span>deweloperskich <span class="_ _a"> </span>na  rzecz<span class="_ _1"></span>  i<span class="_ _8"></span><span class="ff1">  w<span class="_ _1"></span> imieniu </span></div><div class="t m0 x1 h3 y383 ff3 fs1 fc1 sc0 ls0 ws0">spółek <span class="_ _b"> </span>zależnych. <span class="_ _12"> </span>Prac<span class="_ _1"></span>e <span class="_ _12"> </span>te <span class="_ _b"> </span>następnie <span class="_ _12"> </span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _12"> </span></span>przen<span class="_ _1"></span>oszone <span class="_ _12"> </span>na<span class="_ _1"></span> <span class="_ _12"> </span>spółki <span class="_ _b"> </span>zależne<span class="ff1"> <span class="_ _b"> </span>w ramach </span></div><div class="t m0 x1 h3 y384 ff3 fs1 fc1 sc0 ls0 ws0">świadczonych  usług  pośredn<span class="_ _1"></span>ictwa.  W  wyniku  t<span class="_ _1"></span>ej  transakcji<span class="_ _1"></span><span class="ff1">  w sprawoz<span class="_ _1"></span>daniu  z </span>całk<span class="_ _1"></span>owitych </div><div class="t m0 x1 h3 y385 ff3 fs1 fc1 sc0 ls0 ws0">dochodów Spółka ro<span class="_ _1"></span>zpoznaje zrealizowaną ma<span class="_ _1"></span>rżę<span class="_ _1"></span><span class="ff1"> w </span>pozycji przych<span class="_ _1"></span>ody ze sprzedaży usł<span class="_ _1"></span>ug.<span class="ff1"> </span></div></div></div></div>
<div id="pf1f" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc1f w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">31</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">Dobro lub u<span class="_ _1"></span>sługa przyrze<span class="_ _1"></span>czone klientowi <span class="_ _1"></span>są odręb<span class="_ _1"></span>ne, jeżeli <span class="_ _1"></span>spełnione są <span class="_ _1"></span>obydwa na<span class="_ _1"></span>stępujące </div><div class="t m0 x1 h3 y1cb ff1 fs1 fc1 sc0 ls0 ws0">warunki: </div><div class="t m0 x1d ha y175 ff1 fs1 fc2 sc0 ls2 ws0">1.<span class="ff5 ls0"> <span class="_ _14"> </span><span class="ff3">klien<span class="_ _1"></span>t <span class="_ _26"> </span>może <span class="_ _26"> </span>odnosić <span class="_ _26"> </span>k<span class="_ _1"></span>orzyści<span class="ff1"> <span class="_ _26"> </span>z d<span class="_ _1"></span>obra <span class="_ _26"> </span>lub <span class="_ _f"> </span></span>usługi <span class="_ _26"> </span>albo <span class="_ _26"> </span>bezpo<span class="_ _1"></span>średnio, <span class="_ _26"> </span>albo <span class="_ _26"> </span>p<span class="_ _1"></span>oprzez </span></span></div><div class="t m0 x58 h3 y176 ff3 fs1 fc2 sc0 ls0 ws0">powiązanie<span class="ff1"> z </span>inn<span class="_ _1"></span>ymi zasobami, k<span class="_ _1"></span>tóre są dla niego łatwo d<span class="_ _1"></span>ostępne, oraz<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1d ha y386 ff1 fs1 fc2 sc0 ls2 ws0">2.<span class="ff5 ls0"> <span class="_ _14"> </span><span class="ff3">zobowiązani<span class="_ _1"></span>e <span class="_ _12"> </span>Spółki <span class="_ _b"> </span>do <span class="_ _23"> </span>przekazan<span class="_ _1"></span>ia <span class="_ _12"> </span>dobra <span class="_ _b"> </span>lub <span class="_ _12"> </span>usługi <span class="_ _b"> </span>na <span class="_ _23"> </span>rzecz <span class="_ _b"> </span>klienta <span class="_ _12"> </span>można<span class="_ _1"></span> </span></span></div><div class="t m0 x58 h3 y387 ff3 fs1 fc2 sc0 ls0 ws0">zidentyfikować jak<span class="_ _1"></span>o odrębne<span class="_ _1"></span><span class="ff1"> w </span>stosunku do inn<span class="_ _1"></span>ych zobowiązań określony<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff1"> w umowie. </span></div><div class="t m0 x1 h51 y388 ff4 fs1 fc2 sc0 ls0 ws0">Ustalenie ceny transak<span class="_ _1"></span>cyjnej <span class="_ _1"></span> </div><div class="t m0 x1 h3 y389 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _8"></span>celu <span class="_ _1"></span>ustalenia<span class="_ _1"></span> <span class="_ _1"></span>c<span class="_ _1"></span>eny <span class="_ _8"></span>transakcyjnej <span class="_ _8"></span>Spółki <span class="_ _8"></span>uwzględnia <span class="_ _8"></span>warunki <span class="_ _8"></span>umowy <span class="_ _8"></span>oraz <span class="_ _8"></span>stosowane <span class="_ _8"></span>przez </div><div class="t m0 x1 h3 y38a ff3 fs1 fc1 sc0 ls0 ws0">nią  zwyczajowe <span class="_ _13"> </span>praktyki  handlowe.  Cena <span class="_ _13"> </span>trans<span class="_ _1"></span>akcyjna  to <span class="_ _13"> </span>kwota  wynagrodzenia,  które  –<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y38b ff1 fs1 fc1 sc0 ls0 ws0">zgodnie <span class="_ _11"> </span>z <span class="ff3">oczekiwaniem <span class="_ _11"> </span>Spółki <span class="_ _11"> </span>–</span> <span class="_ _b"> </span><span class="ff3">będ<span class="_ _1"></span>zie <span class="_ _b"> </span>jej <span class="_ _11"> </span>przysługiwać<span class="_ _1"></span></span> <span class="_ _b"> </span>w zami<span class="_ _1"></span>an <span class="_ _b"> </span>za <span class="_ _11"> </span>przekazanie<span class="_ _1"></span> </div><div class="t m0 x1 h3 y38c ff3 fs1 fc1 sc0 ls0 ws0">przyrzeczonych dóbr <span class="_ _7"></span>lub <span class="_ _c"></span>usług <span class="_ _c"></span>na <span class="_ _7"></span>rzec<span class="_ _1"></span>z <span class="_ _7"></span>k<span class="_ _1"></span>lienta,<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>z <span class="ff3">wyłączeniem <span class="_ _c"></span>kwot <span class="_ _7"></span>pobran<span class="_ _1"></span>ych<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w <span class="ff3">imieniu <span class="_ _c"></span>osó<span class="_ _c"></span>b </span></span></span></span></div><div class="t m0 x1 h3 y38d ff3 fs1 fc1 sc0 ls0 ws0">trzecich <span class="_ _23"> </span>(na <span class="_ _12"> </span>przykład <span class="_ _12"> </span>niektórych <span class="_ _23"> </span>p<span class="_ _1"></span>odatków <span class="_ _23"> </span>od <span class="_ _12"> </span>sprzedaży). <span class="_ _23"> </span>W<span class="_ _1"></span>ynagrodzenie <span class="_ _12"> </span>określone<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y38e ff1 fs1 fc1 sc0 ls0 ws0">w umowie z <span class="ff3">klientem m<span class="_ _1"></span>oże obejmować k<span class="_ _1"></span>woty stałe, kwoty z<span class="_ _1"></span>mienne lub ob<span class="_ _1"></span>a te rodzaje kwot.<span class="_ _8"></span></span> </div><div class="t m0 x1 h51 y38f ffa fs1 fc2 sc0 ls0 ws0">Przypisanie ceny transak<span class="_ _1"></span>cyjnej do zob<span class="_ _1"></span>owiązań do wykonan<span class="_ _1"></span>ia świadczenia<span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1 h3 y390 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _21"></span>przypisuje <span class="_ _21"></span>cenę<span class="_ _1"></span> <span class="_ _21"></span>transakcy<span class="_ _1"></span>jną <span class="_ _21"></span>do <span class="_ _1c"></span>ka<span class="_ _1"></span>żdego <span class="_ _21"></span>zobowiązani<span class="_ _1"></span>a <span class="_ _1c"></span>d<span class="_ _1"></span>o <span class="_ _21"></span>wykon<span class="_ _1"></span>ania <span class="_ _21"></span>świadczenia </div><div class="t m0 x1 h3 y391 ff3 fs1 fc1 sc0 ls0 ws0">(lub <span class="_ _f"> </span>do <span class="_ _f"> </span>odrębnego<span class="_ _1"></span> <span class="_ _f"> </span>dobra <span class="_ _f"> </span>lub <span class="_ _f"> </span>odr<span class="_ _1"></span>ębnej <span class="_ _f"> </span>usługi)<span class="_ _1"></span><span class="ff1"> <span class="_ _f"> </span>w </span>kw<span class="_ _1"></span>ocie, <span class="_ _f"> </span>która <span class="_ _f"> </span>o<span class="_ _1"></span>dzwierciedla <span class="_ _f"> </span>kwo<span class="_ _1"></span>tę </div><div class="t m0 x1 h3 y392 ff3 fs1 fc1 sc0 ls0 ws0">wynagrodzenia, <span class="_ _10"> </span>które <span class="_ _10"> </span>–<span class="ff1"> <span class="_ _10"> </span>zgodnie <span class="_ _10"> </span>z </span>oczeki<span class="_ _1"></span>waniem <span class="_ _f"> </span>Spółki <span class="_ _10"> </span>–<span class="ff1"> <span class="_ _10"> </span></span>przysług<span class="_ _1"></span>uje <span class="_ _f"> </span>jej<span class="ff1"> <span class="_ _10"> </span>w zami<span class="_ _1"></span>an <span class="_ _f"> </span>za </span></div><div class="t m0 x1 h3 y393 ff3 fs1 fc1 sc0 ls0 ws0">przekazanie przyrzecz<span class="_ _1"></span>onych dóbr lub usług k<span class="_ _1"></span>lientowi. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h51 y394 ffa fs1 fc2 sc0 ls0 ws0">Spełnianie zobowiązań d<span class="_ _1"></span>o wykonania św<span class="_ _1"></span>iadczenia <span class="_ _1"></span><span class="ff4"> </span></div><div class="t m0 x1 h3 y395 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1"></span>ujmuje przycho<span class="_ _1"></span>dy<span class="ff1"> <span class="_ _1"></span>w </span>momencie <span class="_ _1"></span>spełnienia <span class="_ _1"></span>(lub<span class="_ _1"></span><span class="ff1"> w </span>trakci<span class="_ _1"></span>e spełniani<span class="_ _1"></span>a) zobowią<span class="_ _1"></span>zania d<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y396 ff3 fs1 fc1 sc0 ls0 ws0">wykonania świa<span class="_ _1"></span>dczenia poprzez przekazan<span class="_ _1"></span>ie przyrzecz<span class="_ _1"></span>onego dobra lub usługi k<span class="_ _1"></span>lientowi<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h57 y397 ff1 fsd fc7 sc0 ls0 ws0">8.17.2<span class="ff5"> <span class="_ _6"> </span></span>Odsetki </div><div class="t m0 x1 h3 y398 ff1 fs1 fc1 sc0 ls0 ws0">Przychody <span class="_ _1f"> </span>z <span class="ff3">tytułu <span class="_ _32"> </span>odsetek <span class="_ _32"> </span>są <span class="_ _1f"> </span>ujmowane <span class="_ _1f"> </span>sukcesywnie<span class="_ _1"></span></span> <span class="_ _32"> </span>w <span class="ff3">miarę <span class="_ _1f"> </span>ich <span class="_ _32"> </span>naliczani<span class="_ _1"></span>a </span></div><div class="t m0 x1 h3 y399 ff1 fs1 fc1 sc0 ls14 ws0">(z<span class="ls0"> <span class="ff3">uwzględnieniem <span class="_ _22"> </span>metody <span class="_ _1b"> </span>efekty<span class="_ _1"></span>wnej <span class="_ _1b"> </span>stopy <span class="_ _1b"> </span>proc<span class="_ _1"></span>entowej, <span class="_ _1b"> </span>stanowiącej <span class="_ _22"> </span>stopę <span class="_ _1b"> </span>dyskont<span class="_ _1"></span>ującą<span class="_ _1"></span> </span></span></div><div class="t m0 x1 h3 y39a ff3 fs1 fc1 sc0 ls0 ws0">przyszłe wpływy <span class="_ _c"></span>pieniężne <span class="_ _c"></span>przez <span class="_ _c"></span>szacowany okres <span class="_ _c"></span>życia instrumentów <span class="_ _c"></span>finansowych)<span class="_ _8"></span><span class="ff1"> <span class="_ _c"></span>w stosunku </span></div><div class="t m0 x1 h3 y39b ff3 fs1 fc1 sc0 ls0 ws0">do wartości bila<span class="_ _1"></span>nsowej netto danego skła<span class="_ _1"></span>dnika aktywów finan<span class="_ _1"></span>sowych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h57 y39c ff1 fsd fc7 sc0 ls0 ws0">8.17.3<span class="ff5"> <span class="_ _6"> </span></span>Dyw<span class="_ _1"></span>idendy<span class="_ _c"></span> </div><div class="t m0 x1 h3 y39d ff3 fs1 fc1 sc0 ls0 ws0">Dywidendy są ujmo<span class="_ _1"></span>wane<span class="ff1"> w </span>momenci<span class="_ _1"></span>e ustalenia p<span class="_ _1"></span>raw Spółki do ich otrzym<span class="_ _1"></span>ania.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y39e ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1b"> </span>otr<span class="_ _1"></span>zymane <span class="_ _1b"> </span>dy<span class="_ _1"></span>widendy <span class="_ _22"> </span>dotyczące <span class="_ _1b"> </span>in<span class="_ _1"></span>westycji <span class="_ _22"> </span>wycenianyc<span class="_ _1"></span>h <span class="_ _1b"> </span>inaczej <span class="_ _1b"> </span>niż <span class="_ _22"> </span>metodą <span class="_ _1b"> </span>p<span class="_ _1"></span>raw </div><div class="t m0 x1 h3 y39f ff3 fs1 fc1 sc0 ls0 ws0">własności prezentuje<span class="ff1"> <span class="_ _1"></span>w przych<span class="_ _1"></span>odach finansowych<span class="_ _1"></span>. </span></div><div class="t m0 x1 h49 y3a0 ff1 fs6 fc4 sc0 ls0 ws0">8.18<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Długoterminowe premie m<span class="_ _c"></span>otywacyjne<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y3a1 ff3 fs1 fc1 sc0 ls0 ws0">Spółka<span class="ff1"> <span class="_ _8"></span></span>ro<span class="_ _1"></span>zpoznaje <span class="_ _8"></span>dług<span class="_ _1"></span>oterminowe <span class="_ _8"></span>p<span class="_ _1"></span>remie <span class="_ _1c"></span>motywacy<span class="_ _1"></span>jne <span class="_ _8"></span>jako <span class="_ _1c"></span>transakcje <span class="_ _1c"></span>płatności<span class="_ _1"></span><span class="ff1"> <span class="_ _1c"></span>w formie<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3a2 ff1 fs1 fc1 sc0 ls0 ws0">akcji, <span class="_ _c"></span>w <span class="ff3">przypadku <span class="_ _7"></span>gdy <span class="_ _c"></span>(i) <span class="_ _7"></span>są <span class="_ _c"></span>rozliczane<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>w <span class="ff3">instr<span class="_ _1"></span>umentach <span class="_ _c"></span>kapitałowych <span class="_ _c"></span>Spółki <span class="_ _7"></span>lub <span class="_ _7"></span>in<span class="_ _1"></span>nej <span class="_ _7"></span>jednostki<span class="_ _1"></span> </span></span></span></div><div class="t m0 x1 h3 y3a3 ff3 fs1 fc1 sc0 ls0 ws0">należącej <span class="_ _22"> </span>do <span class="_ _22"> </span>gr<span class="_ _1"></span>upy <span class="_ _22"> </span>kapitałowej, <span class="_ _22"> </span>l<span class="_ _1"></span>ub <span class="_ _1b"> </span>(<span class="_ _1"></span>ii) <span class="_ _22"> </span>są <span class="_ _22"> </span>wypł<span class="_ _1"></span>acane<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>w </span>środkac<span class="_ _1"></span>h <span class="_ _22"> </span>pieniężnyc<span class="_ _1"></span>h <span class="_ _22"> </span>lub <span class="_ _22"> </span>innych </div></div></div></div>
<div id="pf20" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc20 w0 h3a"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBUAAAAHCAIAAADYsuLTAAAACXBIWXMAABYlAAAWJQFJUiTwAAACEklEQVR42u2cvUoDQRSF79kkJtpYSEQQQQstfAKtBF/BWrD3WXwDC3uxtdNWO3srawOCIJIYNmsRzM/mzszdjW5GOF+1v7NnzjmzS5ogy7Jur399+3R18ygiAsgP463h5sT+1Hk4LlJHGu9BGy9/bPLC/CjKtdBOmiSpM3RL0h8/O6fxKCH38vpC7mlPtkpCyD3dArMk2ALN18slCe77A5JmHuZwT5+lJ1AEloGne7AFOpIEY8fgcMFVvCkpVknFag99Vp7uIeRefssQqH8del4mCLmn+2WWBHPHpoyzSfr12sPztOE9EKcyvWdKSgh9dkIylFYXucWZLUKth6Hm8L3Z9RrCZ6DeaJhk+GxH4fSVr3Sp9APrr2yU8MgoGKX+cSsVZfjVbo4SLvEFozQ1asELea4oEVwO5ihhlxESD8NysHiI4m82l3h4ZOy0W1trS7UEdRG5uLy7f3gWQgghhBBCCNF46XQ/v9L9zZWk2+vzxwMhhBBCCCHEz+t7Px1kCY0ghBBCCCGEGElazcbx4R6NIIQQQgghhHhYX23UEiQicn56dHZyQEcIIYQQQgghKtvt1u7Gsoggy7LhoTQddN4+1L9XcYDA/gJBpLoK6MYcM67W30g0/YkIVDZLxGlALKGihBREu7ij1ulXuehZIJpBEXmtqpWIKofEP88lChOr9iKOXIBozI23qF5lzXoyMvEbMMgtwu4NtiIAAAAASUVORK5CYII=" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">32</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0">aktywach, <span class="_ _1c"></span>a <span class="ff3">ich <span class="_ _8"></span>wartość <span class="_ _8"></span>jest <span class="_ _8"></span>uzależni<span class="_ _1"></span>ona <span class="_ _8"></span>od <span class="_ _8"></span>ceny <span class="_ _8"></span>(<span class="_ _1"></span>lub <span class="_ _8"></span>wartości) <span class="_ _8"></span>instrumentów <span class="_ _8"></span>kapi<span class="_ _1"></span>tałowych </span></div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">Spółki lub innej jednostki <span class="_ _1"></span>należącej do gr<span class="_ _1"></span>upy kapitałowej.<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y175 ff3 fs1 fc1 sc0 ls0 ws0">Transakcja <span class="_ _8"></span>płatności<span class="ff1"> <span class="_ _8"></span>w </span>formie <span class="_ _1"></span>akc<span class="_ _1"></span>ji <span class="_ _1"></span>może <span class="_ _8"></span>zostać <span class="_ _1"></span>rozliczona <span class="_ _8"></span>przez <span class="_ _8"></span>inną <span class="_ _1"></span>jednostkę <span class="_ _8"></span>należącą <span class="_ _8"></span>do </div><div class="t m0 x1 h3 y176 ff3 fs1 fc1 sc0 ls0 ws0">grupy kapitałowej lub ak<span class="_ _1"></span>cjonariusza Spółki<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2ab ff3 fs1 fc1 sc0 ls0 ws0">Gdy <span class="_ _a"> </span>długoterminowa <span class="_ _a"> </span>premia <span class="_ _a"> </span>motywacyjn<span class="_ _1"></span>a <span class="_ _a"> </span>jest <span class="_ _a"> </span>roz<span class="_ _c"></span>liczana<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>w </span>środkac<span class="_ _1"></span>h <span class="_ _a"> </span>pieniężnych<span class="_ _1"></span> <span class="_ _a"> </span>przez </div><div class="t m0 x1 h3 y1cd ff3 fs1 fc1 sc0 ls0 ws0">podmiot <span class="_ _14"> </span>dominujący <span class="_ _14"> </span>wobec<span class="_ _1"></span> <span class="_ _11"> </span>Sp<span class="_ _1"></span>ółki, <span class="_ _14"> </span>ujmuje <span class="_ _14"> </span>się <span class="_ _14"> </span>ją <span class="_ _14"> </span>jako <span class="_ _14"> </span>rozliczaną<span class="_ _8"></span><span class="ff1"> <span class="_ _11"> </span>w instrumentac<span class="_ _1"></span>h </span></div><div class="t m0 x1 h3 y1ce ff3 fs1 fc1 sc0 ls0 ws0">kapitałowych <span class="_ _1"></span>oraz <span class="_ _1"></span>ujmuje <span class="_ _1"></span>odpowiadając<span class="_ _1"></span>y jej <span class="_ _1"></span>wzrost <span class="_ _1"></span>kapitału <span class="_ _1"></span>własneg<span class="_ _1"></span>o ja<span class="_ _1"></span>ko wkła<span class="_ _1"></span>d p<span class="_ _1"></span>odmiotu </div><div class="t m0 x1 h3 y368 ff3 fs1 fc1 sc0 ls0 ws0">dominującego <span class="_ _25"> </span>(w <span class="_ _25"> </span>poz<span class="_ _1"></span>ycji <span class="_ _25"> </span>„Kapitał <span class="_ _25"> </span>zap<span class="_ _1"></span>asowy, <span class="_ _25"> </span>pozostały <span class="_ _25"> </span>kapitał <span class="_ _25"> </span>rezerwowy <span class="_ _25"> </span>ora<span class="_ _1"></span>z <span class="_ _10"> </span>zy<span class="_ _1"></span>ski </div><div class="t m0 x1 h3 y3a4 ff3 fs1 fc1 sc0 ls0 ws0">zatrzymane/ niepokryte <span class="_ _1"></span>straty”).<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d0 ff1 fs1 fc1 sc0 ls0 ws0">Koszt <span class="_ _22"> </span>transakc<span class="_ _1"></span>ji <span class="_ _22"> </span>rozliczany<span class="_ _1"></span>ch <span class="_ _20"> </span>z pracownikami <span class="_ _20"> </span>w <span class="ff3">instrumentach <span class="_ _20"> </span>kapitałowych <span class="_ _20"> </span>jest <span class="_ _22"> </span>wycenian<span class="_ _1"></span>y </span></div><div class="t m0 x1 h3 y228 ff3 fs1 fc1 sc0 ls0 ws0">przez <span class="_ _20"> </span>odniesienie <span class="_ _20"> </span>do <span class="_ _20"> </span>wartości <span class="_ _20"> </span>godziwej<span class="_ _1"></span> <span class="_ _22"> </span>n<span class="_ _1"></span>a <span class="_ _22"> </span>d<span class="_ _1"></span>zień <span class="_ _20"> </span>przyznania <span class="_ _20"> </span>praw. <span class="_ _20"> </span>Przy<span class="_ _1"></span> <span class="_ _22"> </span>wy<span class="_ _1"></span>cenie <span class="_ _20"> </span>transakcji<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3a5 ff1 fs1 fc1 sc0 ls0 ws0">rozliczanych <span class="_ _f"> </span>w <span class="ff3">instrumentach <span class="_ _26"> </span>k<span class="_ _1"></span>apitałowych <span class="_ _26"> </span>uwzględni<span class="_ _1"></span>ane <span class="_ _26"> </span>są <span class="_ _26"> </span>rynkow<span class="_ _1"></span>e <span class="_ _26"> </span>warunki <span class="_ _26"> </span>naby<span class="_ _1"></span>cia </span></div><div class="t m0 x1 h3 y3a6 ff3 fs1 fc1 sc0 ls0 ws0">uprawnień oraz warunki<span class="_ _1"></span> inne niż warunki na<span class="_ _1"></span>bycia uprawnień.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d4 ff1 fs1 fc1 sc0 ls0 ws0">Koszt <span class="_ _33"> </span>transakcji <span class="_ _33"> </span>rozliczan<span class="_ _1"></span>ych <span class="_ _33"> </span>w <span class="ff3">i<span class="_ _1"></span>nstrumentach <span class="_ _33"> </span>kap<span class="_ _1"></span>itałowych <span class="_ _33"> </span>jest <span class="_ _33"> </span>ujmowany <span class="_ _33"> </span>wraz<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y3a7 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">odpowiadając<span class="_ _1"></span>ym <span class="_ _1c"></span>mu <span class="_ _21"></span>wzrostem <span class="_ _21"></span>wart<span class="_ _1"></span>ości <span class="_ _1c"></span>ka<span class="_ _1"></span>pitału <span class="_ _1c"></span>wła<span class="_ _1"></span>snego</span> <span class="_ _21"></span>w <span class="_ _1"></span>okresie, <span class="_ _21"></span>w <span class="ff3">którym <span class="_ _21"></span>spełnione<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3a8 ff3 fs1 fc1 sc0 ls0 ws0">zostały  warunki  d<span class="_ _1"></span>otyczące  świadczeni<span class="_ _1"></span>a  pracy,  k<span class="_ _1"></span>ończącym  się<span class="_ _1"></span><span class="ff1">  w dni<span class="_ _1"></span>u,  w </span>którym <span class="_ _a"> </span>o<span class="_ _c"></span>kreśleni </div><div class="t m0 x1 h3 y182 ff3 fs1 fc1 sc0 ls0 ws0">pracownicy <span class="_ _c"></span>zdobędą <span class="_ _7"></span>pełne <span class="_ _c"></span>uprawnienia <span class="_ _c"></span>do <span class="_ _7"></span>świadczeń <span class="_ _7"></span>(„<span class="_ _1"></span>dzień <span class="_ _7"></span>nab<span class="_ _1"></span>ycia <span class="_ _7"></span>praw”). <span class="_ _c"></span>Skumulowany </div><div class="t m0 x1 h3 y3a9 ff3 fs1 fc1 sc0 ls0 ws0">koszt <span class="_ _a"> </span>ujęty<span class="ff1"> <span class="_ _a"> </span>z </span>tytułu <span class="_ _a"> </span>trans<span class="_ _1"></span>akcji <span class="_ _a"> </span>rozliczanyc<span class="_ _1"></span>h<span class="ff1"> <span class="_ _a"> </span>w </span>instrumentac<span class="_ _1"></span>h <span class="_ _a"> </span>kapitałowyc<span class="_ _1"></span>h <span class="_ _a"> </span>na <span class="_ _a"> </span>każdy <span class="_ _a"> </span>dzień </div><div class="t m0 x1 h3 y3aa ff3 fs1 fc1 sc0 ls0 ws0">bilansowy <span class="_ _1"></span>do <span class="_ _1"></span>dn<span class="_ _1"></span>ia <span class="_ _1"></span>nabycia <span class="_ _1"></span>pra<span class="_ _1"></span>w <span class="_ _1"></span>odzwierciedla <span class="_ _1"></span>s<span class="_ _1"></span>topień <span class="_ _1"></span>upływu <span class="_ _1"></span>okres<span class="_ _1"></span>u n<span class="_ _1"></span>abywan<span class="_ _1"></span>ia <span class="_ _1"></span>praw <span class="_ _1"></span>oraz </div><div class="t m0 x1 h3 y3ab ff3 fs1 fc1 sc0 ls0 ws0">liczbę <span class="_ _c"></span>nagród, <span class="_ _c"></span>do <span class="_ _7"></span>któryc<span class="_ _1"></span>h <span class="_ _7"></span>p<span class="_ _1"></span>rawa <span class="_ _c"></span>–<span class="ff1"> <span class="_ _c"></span>w <span class="ff3">opinii <span class="_ _c"></span>Zarządu <span class="_ _7"></span>jedno<span class="_ _1"></span>stki <span class="_ _c"></span>dominującej <span class="_ _7"></span>n<span class="_ _1"></span>a <span class="_ _c"></span>ten <span class="_ _7"></span>dzień<span class="_ _1"></span>, <span class="_ _7"></span>opa<span class="_ _1"></span>rtej </span></span></div><div class="t m0 x1 h3 y3ac ff3 fs1 fc1 sc0 ls0 ws0">na <span class="_ _1"></span>możliwie <span class="_ _1"></span>na<span class="_ _1"></span>jlepszych <span class="_ _1"></span>szacunka<span class="_ _1"></span>ch <span class="_ _1"></span>liczby <span class="_ _1"></span>i<span class="_ _1"></span>nstrumentów <span class="_ _1"></span>kapitało<span class="_ _1"></span>wych <span class="_ _8"></span>–<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span></span>zostaną <span class="_ _1"></span>ostateczni<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y3ad ff1 fs1 fc1 sc0 ls0 ws0">nabyte. </div><div class="t m0 x1 h49 y3ae ff1 fs6 fc4 sc0 ls0 ws0">8.19<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Podatki </span></span></div><div class="t m0 x1 h57 y3af ff1 fsd fc7 sc0 ls0 ws0">8.19.1<span class="ff5"> <span class="_ _6"> </span><span class="ff3">Podatek bieżący</span></span> </div><div class="t m0 x1 h3 y3b0 ff3 fs1 fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _21"></span>i <span class="_ _1c"></span>nal<span class="_ _1"></span>eżności<span class="_ _1"></span><span class="ff1"> <span class="_ _1c"></span>z </span>tytułu <span class="_ _1c"></span>b<span class="_ _1"></span>ieżącego <span class="_ _1c"></span>p<span class="_ _1"></span>odatku <span class="_ _1c"></span>za<span class="_ _1"></span> <span class="_ _1c"></span>okres <span class="_ _21"></span>bieżący <span class="_ _21"></span>i <span class="_ _21"></span><span class="ff1">okresy <span class="_ _21"></span>poprzednie<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3b1 ff3 fs1 fc2 sc0 ls0 ws0">wycenia <span class="_ _17"> </span>się<span class="ff1"> <span class="_ _17"> </span>w </span>wysokości <span class="_ _17"> </span>kwot <span class="_ _1e"> </span>przewidy<span class="_ _1"></span>wanej <span class="_ _17"> </span>zapłaty <span class="_ _17"> </span>na <span class="_ _1e"> </span>rzecz <span class="_ _17"> </span>organów <span class="_ _17"> </span>podatkowych<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3b2 ff3 fs1 fc2 sc0 ls0 ws0">(podlegający<span class="_ _1"></span>ch zwrotowi od organów podatkowych)<span class="_ _1"></span><span class="ff1"> z zastosowaniem sta<span class="_ _1"></span>wek podatkowych<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3b3 ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ff3">przepisów podatkowyc<span class="_ _1"></span>h, które prawnie l<span class="_ _1"></span>ub faktycznie już <span class="_ _1"></span>obowiązywały n<span class="_ _1"></span>a dzień bilansowy. <span class="_ _8"></span></span> </div><div class="t m0 x1 h3 y3b4 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h57 y3b5 ff1 fsd fc7 sc0 ls0 ws0">8.19.2<span class="ff5"> <span class="_ _6"> </span></span>Podatek odroczony </div><div class="t m0 x1 h3 y3b6 ff3 fs1 fc1 sc0 ls0 ws0">Na <span class="_ _26"> </span>potrzeby <span class="_ _26"> </span>sprawozdawc<span class="_ _1"></span>zości <span class="_ _26"> </span>finansowej, <span class="_ _26"> </span>podatek <span class="_ _26"> </span>odroc<span class="_ _1"></span>zony <span class="_ _26"> </span>jest <span class="_ _26"> </span>obliczany <span class="_ _26"> </span>metodą </div><div class="t m0 x1 h3 y3b7 ff3 fs1 fc1 sc0 ls0 ws0">zobowiązań <span class="_ _10"> </span>bilan<span class="_ _1"></span>sowych<span class="_ _1"></span><span class="ff1"> <span class="_ _f"> </span>w </span>st<span class="_ _1"></span>osunku <span class="_ _f"> </span>d<span class="_ _1"></span>o <span class="_ _f"> </span>różnic<span class="_ _1"></span> <span class="_ _10"> </span>przejściowyc<span class="_ _1"></span>h <span class="_ _f"> </span>występ<span class="_ _1"></span>ujących <span class="_ _10"> </span>na <span class="_ _10"> </span>dzień </div><div class="t m0 x1 h3 y3b8 ff3 fs1 fc1 sc0 ls0 ws0">bilansowy <span class="_ _20"> </span>między<span class="_ _1"></span> <span class="_ _20"> </span>wartością <span class="_ _20"> </span>podatkową <span class="_ _20"> </span>ak<span class="_ _1"></span>tywów <span class="_ _20"> </span>i<span class="_ _1"></span><span class="ff1"> </span>zobowiązań<span class="ff1"> <span class="_ _20"> </span>a </span>ic<span class="_ _1"></span>h <span class="_ _20"> </span>wartością <span class="_ _20"> </span>bilansową<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3b9 ff3 fs1 fc1 sc0 ls0 ws0">wykazaną<span class="ff1"> w spra<span class="_ _1"></span>wozdaniu finansowym.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3ba ff1 fs1 fc1 sc0 ls0 ws0">Rezerwa <span class="_ _1"></span>na <span class="_ _1"></span>podatek <span class="_ _1"></span>odr<span class="_ _1"></span>oczony <span class="_ _1"></span>ujmowana <span class="_ _1"></span>jest<span class="_ _1"></span> <span class="_ _1"></span>w <span class="ff3">odniesieniu <span class="_ _1"></span>do <span class="_ _1"></span>wszystkic<span class="_ _1"></span>h <span class="_ _1"></span>dodatnich <span class="_ _1"></span>różnic </span></div><div class="t m0 x1 h3 y3bb ff3 fs1 fc1 sc0 ls0 ws0">przejściowych:<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf21" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc21 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">33</span><span class="fs0"> </span></span></div><div class="t m0 x1 ha y173 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _32"> </span><span class="ff3">z <span class="_ _29"> </span>wyją<span class="_ _1"></span>tkiem <span class="_ _29"> </span>sytuacji, <span class="_ _29"> </span>gdy<span class="_ _1"></span> <span class="_ _29"> </span>rezerwa <span class="_ _29"> </span>na <span class="_ _29"> </span>pod<span class="_ _1"></span>atek <span class="_ _29"> </span>odroczony <span class="_ _29"> </span>p<span class="_ _1"></span>owstaje<span class="_ _1"></span><span class="ff1"> <span class="_ _24"> </span>w wyniku </span></span></span></div><div class="t m0 x4a h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">początkowego <span class="_ _21"> </span>ujęcia <span class="_ _21"> </span>w<span class="_ _1"></span>artości <span class="_ _21"></span>firmy <span class="_ _21"></span>lub <span class="_ _21"></span>początk<span class="_ _1"></span>owego <span class="_ _21"></span>ujęcia <span class="_ _21"></span>składnik<span class="_ _1"></span>a <span class="_ _1c"></span>ak<span class="_ _1"></span>tywów <span class="_ _1c"></span>bądź<span class="_ _1"></span> </div><div class="t m0 x4a h3 y1cc ff3 fs1 fc2 sc0 ls0 ws0">zobowiązania przy<span class="_ _1"></span> transakcji niestanowią<span class="_ _1"></span>cej połączenia jednostek i<span class="_ _1"></span><span class="ff1"> w ch<span class="_ _1"></span>wili jej zawierania </span></div><div class="t m0 x4a h3 y274 ff3 fs1 fc2 sc0 ls0 ws0">niemającej <span class="_ _1c"></span>wpływu <span class="_ _1c"></span>ani <span class="_ _1c"></span>na <span class="_ _1c"></span>zysk <span class="_ _8"></span>lub<span class="_ _1"></span> <span class="_ _8"></span>stratę <span class="_ _1c"></span>brutto,<span class="_ _1"></span> <span class="_ _8"></span>ani <span class="_ _1c"></span>na <span class="_ _1c"></span>dochód <span class="_ _1c"></span>do <span class="_ _1c"></span>opodatkowani<span class="_ _1"></span>a <span class="_ _8"></span>czy<span class="_ _1"></span> </div><div class="t m0 x4a h3 y2aa ff3 fs1 fc2 sc0 ls0 ws0">stratę podatkową, <span class="_ _1"></span>oraz <span class="ff1"> </span></div><div class="t m0 x1 ha y11e ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _32"> </span><span class="ff3">w  przyp<span class="_ _1"></span>adku  dodatnich  różnic  przejściowyc<span class="_ _1"></span>h  wynikających<span class="_ _1"></span><span class="ff1">  z i<span class="_ _1"></span>nwestycji  w jednostkach<span class="_ _1"></span> </span></span></span></div><div class="t m0 x4a h3 y3bc ff3 fs1 fc2 sc0 ls0 ws0">zależnych <span class="_ _8"></span>lub <span class="_ _8"></span>stowarzyszonyc<span class="_ _1"></span>h <span class="_ _8"></span>i <span class="_ _1"></span>ud<span class="_ _1"></span>ziałów <span class="_ _8"></span>we <span class="_ _8"></span>wspólnych <span class="_ _8"></span>przedsięwzięci<span class="_ _1"></span>ach <span class="_ _21"></span>–<span class="ff1"> <span class="_ _8"></span>z </span>wyjątkiem<span class="_ _1"></span> </div><div class="t m0 x4a h3 y1a6 ff3 fs1 fc2 sc0 ls0 ws0">sytuacji, <span class="_ _22"> </span>gdy <span class="_ _20"> </span>terminy <span class="_ _22"> </span>odwrac<span class="_ _1"></span>ania <span class="_ _22"> </span>się <span class="_ _22"> </span>różni<span class="_ _1"></span>c <span class="_ _22"> </span>przejściowych<span class="_ _1"></span> <span class="_ _22"> </span>podlegają <span class="_ _22"> </span>k<span class="_ _1"></span>ontroli <span class="_ _22"> </span>inwest<span class="_ _1"></span>ora </div><div class="t m0 x4a h3 y3bd ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ff3">gdy p<span class="_ _1"></span>rawdopodobne je<span class="_ _1"></span>st, iż<span class="_ _1"></span></span> w <span class="ff3">dają<span class="_ _1"></span>cej <span class="_ _1"></span>się przewi<span class="_ _1"></span>dzieć p<span class="_ _1"></span>rzyszłości <span class="_ _1"></span>różnice <span class="_ _1"></span>przejściowe <span class="_ _1"></span>nie </span></div><div class="t m0 x4a h3 y34d ff3 fs1 fc2 sc0 ls0 ws0">ulegną odwróceniu.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3be ff1 fs1 fc2 sc0 ls0 ws0">Aktywa<span class="fc1"> <span class="_ _21"></span>z <span class="_ _1"></span><span class="ff3">tytułu <span class="_ _21"></span>podatku<span class="_ _1"></span> <span class="_ _21"></span>odroczonego<span class="_ _1"></span> <span class="_ _21"></span>ujmowan<span class="_ _1"></span>e <span class="_ _21"></span>są<span class="_ _1"></span></span> <span class="_ _21"></span>w odniesie<span class="_ _1"></span>niu <span class="_ _21"></span>do <span class="_ _1b"> </span>wszystkich<span class="_ _1"></span> <span class="_ _21"></span>ujemnych<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y36b ff3 fs1 fc1 sc0 ls0 ws0">różnic <span class="_ _22"> </span>przej<span class="_ _1"></span>ściowych, <span class="_ _20"> </span>jak <span class="_ _22"> </span>równi<span class="_ _1"></span>eż <span class="_ _22"> </span>ni<span class="_ _1"></span>ewykorzystanych<span class="_ _1"></span> <span class="_ _22"> </span>ulg <span class="_ _22"> </span>p<span class="_ _1"></span>odatkowych <span class="_ _20"> </span>i <span class="_ _22"> </span>n<span class="_ _1"></span>iewykorzystanych </div><div class="t m0 x1 h3 y36c ff3 fs1 fc1 sc0 ls0 ws0">strat <span class="_ _25"> </span>p<span class="_ _1"></span>odatkowych <span class="_ _23"> </span>przeni<span class="_ _1"></span>esionych <span class="_ _23"> </span>na <span class="_ _23"> </span>następne <span class="_ _23"> </span>lata,<span class="_ _1"></span><span class="ff1"> <span class="_ _23"> </span>w </span>takiej <span class="_ _23"> </span>wyso<span class="_ _1"></span>kości,<span class="ff1"> <span class="_ _23"> </span>w jakiej <span class="_ _23"> </span>jest </span></div><div class="t m0 x1 h3 y1e ff3 fs1 fc1 sc0 ls0 ws0">prawdopodobne, <span class="_ _11"> </span>że <span class="_ _b"> </span>zostanie <span class="_ _11"> </span>osiągnięty <span class="_ _b"> </span>doc<span class="_ _1"></span>hód <span class="_ _b"> </span>do <span class="_ _b"> </span>op<span class="_ _1"></span>odatkowani<span class="_ _1"></span>a, <span class="_ _b"> </span>który <span class="_ _b"> </span>p<span class="_ _1"></span>ozwoli </div><div class="t m0 x1 h3 y3bf ff3 fs1 fc1 sc0 ls0 ws0">wykorzystać ww. ró<span class="_ _1"></span>żnice, aktywa i<span class="_ _1"></span><span class="ff1"> straty: </span></div><div class="t m0 x1 ha y3c0 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _32"> </span><span class="ff3">z  wyjątkiem <span class="_ _20"> </span>sytuacji<span class="_ _1"></span>, <span class="_ _20"> </span>gd<span class="_ _1"></span>y <span class="_ _13"> </span>aktywa<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span>z </span>tytułu <span class="_ _20"> </span>odr<span class="_ _1"></span>oczonego  podatku <span class="_ _20"> </span>d<span class="_ _1"></span>otyczące  u<span class="_ _c"></span>jemnych </span></span></div><div class="t m0 x4a h3 y3c1 ff3 fs1 fc2 sc0 ls0 ws0">różnic <span class="_ _21"></span>przej<span class="_ _1"></span>ściowych <span class="_ _21"></span>po<span class="_ _1"></span>wstają<span class="ff1"> <span class="_ _21"> </span>w <span class="_ _1"></span></span>wyniku <span class="_ _21"> </span>p<span class="_ _1"></span>oczątkowego <span class="_ _1b"> </span>ujęcia <span class="_ _1b"> </span>składnika<span class="_ _1"></span> <span class="_ _21"></span>aktywów <span class="_ _1b"> </span>bądź </div><div class="t m0 x4a h3 y3c2 ff3 fs1 fc2 sc0 ls0 ws0">zobowiązania przy<span class="_ _1"></span> transakcji niestanowią<span class="_ _1"></span>cej połączenia jednostek i<span class="_ _1"></span><span class="ff1"> w ch<span class="_ _1"></span>wili jej zawierania </span></div><div class="t m0 x4a h3 y3c3 ff3 fs1 fc2 sc0 ls0 ws0">nie <span class="_ _c"></span>mają wpływu <span class="_ _7"></span>an<span class="_ _1"></span>i <span class="_ _c"></span>na <span class="_ _c"></span>zysk <span class="_ _c"></span>lub <span class="_ _c"></span>stratę <span class="_ _7"></span>brutt<span class="_ _1"></span>o, <span class="_ _c"></span>ani <span class="_ _c"></span>na <span class="_ _c"></span>dochód <span class="_ _c"></span>do <span class="_ _c"></span>opodatkowania<span class="_ _1"></span> <span class="_ _c"></span>czy <span class="_ _c"></span>stratę </div><div class="t m0 x4a h3 y3c4 ff3 fs1 fc2 sc0 ls0 ws0">podatkową, oraz <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y3c5 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _32"> </span><span class="ff3">w <span class="_ _1b"> </span>przypa<span class="_ _1"></span>dku <span class="_ _21"></span>ujemnych <span class="_ _1b"> </span>różnic <span class="_ _1b"> </span>przejściowyc<span class="_ _1"></span>h<span class="ff1"> <span class="_ _1b"> </span>z </span>ty<span class="_ _1"></span>tułu <span class="_ _21"></span>in<span class="_ _1"></span>westycji<span class="ff1"> <span class="_ _1b"> </span>w </span>jednostkac<span class="_ _1"></span>h <span class="_ _21"> </span>zależny<span class="_ _1"></span>ch </span></span></div><div class="t m0 x4a h3 y2e7 ff3 fs1 fc2 sc0 ls0 ws0">lub <span class="_ _1b"> </span>stowa<span class="_ _1"></span>rzyszonych <span class="_ _22"> </span>oraz <span class="_ _22"> </span>udziałów <span class="_ _22"> </span>we <span class="_ _22"> </span>wspólnyc<span class="_ _1"></span>h <span class="_ _1b"> </span>przedsięwzięc<span class="_ _1"></span>iach, <span class="_ _22"> </span>składnik<span class="_ _1"></span> <span class="_ _1b"> </span>aktywów<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x4a h3 y3c6 ff1 fs1 fc2 sc0 ls0 ws0">z <span class="ff3">tytułu o<span class="_ _c"></span>droczonego podatku <span class="_ _c"></span>jest <span class="_ _c"></span>ujmowany<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w bilansie jedynie <span class="_ _c"></span>w <span class="ff3">takiej <span class="_ _c"></span>wysokości,<span class="ff1"> w jakiej </span></span></span></span></div><div class="t m0 x4a h3 y3c7 ff3 fs1 fc2 sc0 ls0 ws0">jest  prawdopodobne,  iż<span class="ff1">  w </span>dającej  się  przewidzieć  przyszłości  ww. <span class="_ _13"> </span>różni<span class="_ _1"></span>ce  przejściowe </div><div class="t m0 x4a h3 y3c8 ff3 fs1 fc2 sc0 ls0 ws0">ulegną <span class="_ _22"> </span>odwróceni<span class="_ _1"></span>u <span class="_ _1b"> </span>i <span class="_ _22"> </span>osi<span class="_ _1"></span>ągnięty <span class="_ _22"> </span>zostanie <span class="_ _22"> </span>doch<span class="_ _1"></span>ód <span class="_ _22"> </span>do <span class="_ _22"> </span>opodatkowan<span class="_ _1"></span>ia, <span class="_ _22"> </span>który <span class="_ _22"> </span>pozwoli <span class="_ _22"> </span>n<span class="_ _1"></span>a </div><div class="t m0 x4a h3 y3c9 ff3 fs1 fc2 sc0 ls0 ws0">potrącenie ujemnych ró<span class="_ _1"></span>żnic przejści<span class="_ _1"></span>owych.<span class="ff1"> </span></div><div class="t m0 x1 h3 y3ca ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1e"> </span>ujmuje <span class="_ _1e"> </span>skła<span class="_ _1"></span>dnik <span class="_ _1e"> </span>aktywów<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"> </span>z </span>tytułu <span class="_ _1e"> </span>odr<span class="_ _1"></span>oczonego <span class="_ _1e"> </span>poda<span class="_ _1"></span>tku <span class="_ _1e"> </span>doch<span class="_ _1"></span>odowego, <span class="_ _1e"> </span>służący<span class="_ _1"></span> </div><div class="t m0 x1 h3 y379 ff1 fs1 fc1 sc0 ls0 ws0">przeniesieniu <span class="_ _1b"> </span>nierozliczon<span class="_ _1"></span>ej <span class="_ _21"></span>straty <span class="_ _1b"> </span>podatkow<span class="_ _1"></span>ej <span class="_ _1b"> </span>w zak<span class="_ _1"></span>resie, <span class="_ _1b"> </span>w <span class="ff3">którym <span class="_ _21"> </span>jest <span class="_ _1b"> </span>pr<span class="_ _1"></span>awdopodobne, <span class="_ _1b"> </span>że </span></div><div class="t m0 x1 h3 y3cb ff3 fs1 fc1 sc0 ls0 ws0">będzie <span class="_ _b"> </span>dostępny <span class="_ _b"> </span>p<span class="_ _1"></span>rzyszły <span class="_ _b"> </span>dochód <span class="_ _b"> </span>d<span class="_ _1"></span>o <span class="_ _b"> </span>opodatkowan<span class="_ _1"></span>ia, <span class="_ _b"> </span>od <span class="_ _b"> </span>któreg<span class="_ _1"></span>o <span class="_ _b"> </span>można <span class="_ _b"> </span>odpi<span class="_ _1"></span>sać </div><div class="t m0 x1 h3 y3cc ff3 fs1 fc1 sc0 ls0 ws0">nierozliczone <span class="_ _1b"> </span>stra<span class="_ _1"></span>ty <span class="_ _22"> </span>podatkowe. <span class="_ _22"> </span>Oceniając<span class="_ _1"></span>, <span class="_ _1b"> </span>czy<span class="_ _1"></span> <span class="_ _1b"> </span>jest <span class="_ _22"> </span>prawdopodobn<span class="_ _1"></span>e, <span class="_ _1b"> </span>że <span class="_ _22"> </span>dostępny <span class="_ _22"> </span>przyszły<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3cd ff3 fs1 fc1 sc0 ls0 ws0">dochód  d<span class="_ _1"></span>o  opodatkowa<span class="_ _1"></span>nia  będzie <span class="_ _a"> </span>wystarczający,  Spółka <span class="_ _a"> </span>bierze  pod<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span></span>u<span class="_ _c"></span>wagę  ch<span class="_ _1"></span>arakter, </div><div class="t m0 x1 h3 y3ce ff3 fs1 fc1 sc0 ls0 ws0">pochodzenie <span class="_ _22"> </span>i <span class="_ _1b"> </span>ha<span class="_ _1"></span>rmonogram <span class="_ _22"> </span>takiego <span class="_ _22"> </span>dochod<span class="_ _1"></span>u <span class="_ _22"> </span>oraz <span class="_ _1b"> </span>upewn<span class="_ _1"></span>ia <span class="_ _1b"> </span>się, <span class="_ _22"> </span>że <span class="_ _22"> </span>zgromadz<span class="_ _1"></span>one <span class="_ _1b"> </span>zostały<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3cf ff3 fs1 fc1 sc0 ls0 ws0">przekonujące <span class="ff1">dow<span class="_ _1"></span>ody. </span></div><div class="t m0 x1 h51 y3d0 ffa fs1 fc2 sc0 ls0 ws0">Niepewność związana<span class="_ _1"></span><span class="ff4"> z ujmowaniem p<span class="_ _1"></span>odatku dochod<span class="_ _1"></span>owego <span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3d1 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1c"></span>określa <span class="_ _21"></span>dochód <span class="_ _21"></span>do <span class="_ _1c"></span>opodatkowan<span class="_ _1"></span>ia <span class="_ _1c"></span>(stra<span class="_ _1"></span>tę <span class="_ _1c"></span>podatkową), <span class="_ _21"></span>podstawę <span class="_ _21"></span>opodatkowani<span class="_ _1"></span>a, </div><div class="t m0 x1 h3 y3d2 ff1 fs1 fc1 sc0 ls0 ws0">niewykorzystane <span class="_ _a"> </span>straty <span class="_ _1e"> </span>podatkowe, <span class="_ _a"> </span>n<span class="_ _1"></span>iewykorzystane <span class="_ _a"> </span>ulgi<span class="_ _1"></span> <span class="_ _a"> </span>podatkowe <span class="_ _a"> </span>i <span class="_ _a"> </span>stawki <span class="_ _a"> </span>podatko<span class="_ _1"></span>we<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3d3 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">uwzględnieniem <span class="_ _1c"></span>podej<span class="_ _1"></span>ścia <span class="_ _1c"></span>do <span class="_ _8"></span>opodatk<span class="_ _1"></span>owania <span class="_ _1c"></span>plan<span class="_ _1"></span>owanego <span class="_ _8"></span>lub <span class="_ _1c"></span>zastosowanego<span class="_ _8"></span></span> <span class="_ _8"></span>w s<span class="_ _1"></span>woim </div><div class="t m0 x1 h3 y3d4 ff3 fs1 fc1 sc0 ls0 ws0">zeznaniu <span class="_ _34"> </span>podatkowym.<span class="_ _1"></span> <span class="_ _34"> </span>Spółka <span class="_ _34"> </span>przyjmuje, <span class="_ _34"> </span>że <span class="_ _34"> </span>organ<span class="_ _1"></span>y <span class="_ _34"> </span>podatkowe <span class="_ _34"> </span>uprawn<span class="_ _1"></span>ione <span class="_ _2b"> </span>d<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y3d5 ff3 fs1 fc1 sc0 ls0 ws0">skontrolowania <span class="_ _21"></span>i <span class="_ _21"> </span>zakwe<span class="_ _1"></span>stionowania <span class="_ _21"></span>spo<span class="_ _1"></span>sobu <span class="_ _1c"></span>trak<span class="_ _1"></span>towania <span class="_ _21"></span>podatk<span class="_ _1"></span>owego <span class="_ _1c"></span>p<span class="_ _1"></span>rzeprowadzą <span class="_ _21"></span>taką<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3d6 ff3 fs1 fc1 sc0 ls0 ws0">kontrolę i będą miały<span class="_ _1"></span> dostęp do wszel<span class="_ _1"></span>kich informacji.<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf22" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc22 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">34</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">Jeżeli <span class="_ _17"> </span>Spółka <span class="_ _17"> </span>st<span class="_ _1"></span>wierdzi, <span class="_ _17"> </span>że <span class="_ _17"> </span>nie <span class="_ _17"> </span>je<span class="_ _1"></span>st <span class="_ _1e"> </span>prawd<span class="_ _1"></span>opodobne, <span class="_ _17"> </span>że<span class="_ _1"></span> <span class="_ _1e"> </span>o<span class="_ _1"></span>rgan <span class="_ _17"> </span>podatkowy <span class="_ _17"> </span>zaakc<span class="_ _1"></span>eptuje<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">podejście <span class="_ _13"> </span>Spółki <span class="_ _13"> </span>do <span class="_ _13"> </span>kwestii <span class="_ _13"> </span>podatkowej <span class="_ _13"> </span>lub  grupy <span class="_ _20"> </span>kwestii<span class="_ _1"></span> <span class="_ _20"> </span>podatkowy<span class="_ _1"></span>ch, <span class="_ _13"> </span>wówczas <span class="_ _13"> </span>Spółka </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc1 sc0 ls0 ws0">odzwierciedla <span class="_ _1"></span>skutki niepewności<span class="_ _1"></span><span class="ff1"> w </span>ujęci<span class="_ _1"></span>u księgowy<span class="_ _1"></span>m podatku<span class="ff1"> <span class="_ _1"></span>w okresie, <span class="_ _1"></span>w </span>którym to <span class="_ _1"></span>ustaliła. </div><div class="t m0 x1 h3 y274 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _7"></span>ujm<span class="_ _1"></span>uje <span class="_ _7"></span>zobowi<span class="_ _1"></span>ązanie<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>z <span class="ff3">tytułu <span class="_ _7"></span>p<span class="_ _1"></span>odatku <span class="_ _c"></span>dochodowego<span class="ff1"> <span class="_ _7"></span>z <span class="_ _1"></span>wykorzystaniem <span class="_ _c"></span>jednej <span class="_ _c"></span>z <span class="ff3">dwóch </span></span></span></span></div><div class="t m0 x1 h3 y2aa ff3 fs1 fc1 sc0 ls0 ws0">niżej <span class="_ _1b"> </span>wy<span class="_ _1"></span>mienionych <span class="_ _22"> </span>metod,<span class="ff1"> <span class="_ _22"> </span>w </span>zależności <span class="_ _22"> </span>od <span class="_ _22"> </span>tego, <span class="_ _22"> </span>która<span class="ff1"> <span class="_ _22"> </span>z </span>nich <span class="_ _22"> </span>lepiej <span class="_ _22"> </span>odzwierciedla <span class="_ _22"> </span>sposób,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2ab ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">jaki niepewn<span class="_ _1"></span>ość może się zmateriali<span class="_ _1"></span>zować:</span> </div><div class="t m0 x1 ha y179 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _35"> </span><span class="ff3">Spółka <span class="_ _a"> </span>określa <span class="_ _a"> </span>najb<span class="_ _1"></span>ardziej <span class="_ _a"> </span>prawdopodobny<span class="_ _1"></span> <span class="_ _a"> </span>scenariusz <span class="_ _a"> </span>–<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>jest <span class="_ _a"> </span>to <span class="_ _a"> </span>pojedync<span class="_ _1"></span>za <span class="_ _a"> </span>kwota </span></span></span></div><div class="t m0 x6f h3 y17a ff3 fs1 fc2 sc0 ls0 ws0">spośród możliwyc<span class="_ _1"></span>h wyników lub <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y20d ff9 fs1 fc1 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _35"> </span><span class="ff3">Spółka <span class="_ _2e"> </span>ujmuje <span class="_ _9"> </span>wa<span class="_ _1"></span>rtość <span class="_ _2e"> </span>oczekiwaną <span class="_ _36"> </span>–<span class="ff1"> <span class="_ _9"> </span></span>jest <span class="_ _2e"> </span>to <span class="_ _2e"> </span>suma <span class="_ _2e"> </span>kwot <span class="_ _9"> </span>waż<span class="_ _1"></span>onych </span></span></div><div class="t m0 x6f h3 y2c5 ff3 fs1 fc1 sc0 ls0 ws0">prawdopodobień<span class="_ _1"></span>stwem spośród m<span class="_ _1"></span>ożliwych wyni<span class="_ _1"></span>ków.<span class="ff1"> </span></div><div class="t m0 x1 h3 y3d7 ff3 fs1 fc2 sc0 ls0 ws0">Wartość <span class="_ _21"></span><span class="ff1 fc1">bila<span class="_ _1"></span>nsowa<span class="fc2"> <span class="_ _21"></span></span></span>skład<span class="_ _1"></span>nika <span class="_ _21"> </span>akty<span class="_ _1"></span>wów<span class="ff1"> <span class="_ _21"></span>z </span>tytułu <span class="_ _21"> </span>o<span class="_ _1"></span>droczonego <span class="_ _21"></span>p<span class="_ _1"></span>odatku <span class="_ _21"></span>jes<span class="_ _1"></span>t <span class="_ _21"></span>weryfikowana <span class="_ _1b"> </span>na </div><div class="t m0 x1 h3 y3d8 ff3 fs1 fc2 sc0 ls0 ws0">każdy <span class="_ _34"> </span>dzień <span class="_ _34"> </span>bila<span class="_ _1"></span>nsowy <span class="_ _34"> </span>i<span class="_ _1"></span><span class="ff1"> </span>ulega <span class="_ _34"> </span>stosownemu<span class="_ _1"></span> <span class="_ _2b"> </span>obni<span class="_ _1"></span>żeniu<span class="ff1"> <span class="_ _34"> </span>o tyl<span class="_ _1"></span>e, <span class="_ _34"> </span>o </span>ile <span class="_ _34"> </span>przestało <span class="_ _34"> </span>by<span class="_ _1"></span>ć </div><div class="t m0 x1 h3 y2c6 ff3 fs1 fc2 sc0 ls0 ws0">prawdopodobne <span class="_ _c"></span>osiągnięcie <span class="_ _c"></span>dochodu <span class="_ _7"></span>do <span class="_ _c"></span>opodatkowania <span class="_ _c"></span>wystarczającego <span class="_ _c"></span>do <span class="_ _7"></span>częścioweg<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y180 ff3 fs1 fc2 sc0 ls0 ws0">lub <span class="_ _6"> </span>całkowitego <span class="_ _6"> </span>zreal<span class="_ _1"></span>izowania <span class="_ _6"> </span>składni<span class="_ _1"></span>ka <span class="_ _6"> </span>aktywów<span class="_ _1"></span><span class="ff1"> <span class="_ _6"> </span>z </span>tytułu <span class="_ _6"> </span>odro<span class="_ _1"></span>czonego <span class="_ _6"> </span>podatku </div><div class="t m0 x1 h3 y181 ff3 fs1 fc2 sc0 ls0 ws0">dochodowego. <span class="_ _a"> </span>Nieujęty  składnik  ak<span class="_ _1"></span>tywów<span class="ff1">  z <span class="_ _1"></span></span>tytułu  odrocz<span class="_ _1"></span>onego  poda<span class="_ _1"></span>tku  dochodoweg<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y2c7 ff3 fs1 fc2 sc0 ls0 ws0">podlega <span class="_ _10"> </span>ponownej <span class="_ _25"> </span>ocenie <span class="_ _10"> </span>na <span class="_ _10"> </span>każdy <span class="_ _10"> </span>dzień <span class="_ _10"> </span>b<span class="_ _1"></span>ilansowy <span class="_ _10"> </span>i <span class="_ _10"> </span>jest <span class="_ _10"> </span>ujmowa<span class="_ _1"></span>ny <span class="_ _f"> </span>do <span class="_ _10"> </span>wys<span class="_ _1"></span>okości </div><div class="t m0 x1 h3 y2c8 ff3 fs1 fc2 sc0 ls0 ws0">odzwierciedlającej <span class="_ _2a"> </span>prawdopodobieństw<span class="_ _1"></span>o <span class="_ _2d"> </span>osiągni<span class="_ _1"></span>ęcia<span class="ff1"> <span class="_ _2a"> </span>w </span>przyszło<span class="_ _c"></span>ści <span class="_ _2a"> </span>dochodów <span class="_ _2d"> </span>do </div><div class="t m0 x1 h3 yc ff3 fs1 fc2 sc0 ls0 ws0">opodatkowania, które p<span class="_ _1"></span>ozwolą na odzyskan<span class="_ _1"></span>ie tego składnika<span class="_ _1"></span> aktywów.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y372 ff1 fs1 fc1 sc0 ls0 ws0">Aktywa <span class="_ _21"></span>z <span class="_ _1"></span><span class="ff3">tytułu <span class="_ _21"></span>odr<span class="_ _1"></span>oczonego <span class="_ _21"> </span>po<span class="_ _1"></span>datku <span class="_ _21"> </span>doch<span class="_ _1"></span>odowego <span class="_ _1b"> </span>oraz <span class="_ _21"></span>rezerwy<span class="_ _1"></span> <span class="_ _21"></span>na <span class="_ _21"> </span>p<span class="_ _1"></span>odatek <span class="_ _1b"> </span>odroczony </span></div><div class="t m0 x1 h3 y373 ff3 fs1 fc1 sc0 ls0 ws0">wyceniane <span class="_ _1e"> </span>są<span class="ff1"> <span class="_ _a"> </span>z </span>zastos<span class="_ _1"></span>owaniem <span class="_ _1e"> </span>stawek <span class="_ _a"> </span>podatkowy<span class="_ _1"></span>ch, <span class="_ _a"> </span>które <span class="_ _1e"> </span>według <span class="_ _a"> </span>przewidy<span class="_ _1"></span>wań <span class="_ _a"> </span>będą<span class="_ _1"></span> </div><div class="t m0 x1 h3 yb8 ff3 fs1 fc1 sc0 ls0 ws0">obowiązywać<span class="ff1"> w </span>okre<span class="_ _1"></span>sie, gdy składnik aktywów zostanie zrealizowany<span class="_ _1"></span> lub <span class="_ _c"></span>rezerwa rozwią<span class="_ _1"></span>zana, </div><div class="t m0 x1 h3 y3d9 ff3 fs1 fc1 sc0 ls0 ws0">przyjmując <span class="_ _1b"> </span>za <span class="_ _1b"> </span>podstawę<span class="_ _1"></span> <span class="_ _1b"> </span>stawki <span class="_ _1b"> </span>podatkowe <span class="_ _1b"> </span>(i <span class="_ _1b"> </span>przepi<span class="_ _1"></span>sy <span class="_ _21"> </span>podatko<span class="_ _1"></span>we) <span class="_ _1b"> </span>obowiązujące <span class="_ _1b"> </span>na <span class="_ _1b"> </span>dzień </div><div class="t m0 x1 h3 y3da ff3 fs1 fc1 sc0 ls0 ws0">bilansowy lub taki<span class="_ _1"></span>e, których obowiązywan<span class="_ _1"></span>ie<span class="ff1"> w </span>p<span class="_ _1"></span>rzyszłości jest pewne n<span class="_ _1"></span>a dzień bil<span class="_ _1"></span>ansowy.<span class="ff1"> </span></div><div class="t m0 x1 h3 y3db ff3 fs1 fc1 sc0 ls0 ws0">Podatek <span class="_ _8"></span>dochodowy<span class="_ _1"></span> <span class="_ _8"></span>dotycząc<span class="_ _1"></span>y <span class="_ _8"></span>pozycji <span class="_ _8"></span>ujmowa<span class="_ _1"></span>nych <span class="_ _8"></span>poza <span class="_ _8"></span>zyskiem <span class="_ _1c"></span>lub <span class="_ _8"></span>stra<span class="_ _1"></span>tą <span class="_ _8"></span>jest <span class="_ _8"></span>ujmowany<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3dc ff3 fs1 fc1 sc0 ls0 ws0">poza <span class="_ _c"></span>zyskiem <span class="_ _7"></span>lub <span class="_ _c"></span>stratą:<span class="ff1"> <span class="_ _c"></span>w <span class="ff3">innych <span class="_ _c"></span>całkowitych <span class="_ _c"></span>dochodach <span class="_ _7"></span>dotyczący <span class="_ _c"></span>pozycji<span class="_ _1"></span> <span class="_ _7"></span>ujętych<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w innych </span></span></span></div><div class="t m0 x1 h3 y3dd ff3 fs1 fc1 sc0 ls0 ws0">całkowitych <span class="_ _13"> </span>dochodach <span class="_ _13"> </span>lub <span class="_ _20"> </span>bezpośredni<span class="_ _1"></span>o<span class="ff1">  w </span>kapitale <span class="_ _20"> </span>wła<span class="_ _1"></span>snym <span class="_ _20"> </span>dotycz<span class="_ _1"></span>ący <span class="_ _20"> </span>p<span class="_ _1"></span>ozycji <span class="_ _20"> </span>ujętych </div><div class="t m0 x1 h3 y3de ff3 fs1 fc1 sc0 ls0 ws0">bezpośrednio<span class="ff1"> w </span>ka<span class="_ _1"></span>pitale własnym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3df ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _11"> </span>kompen<span class="_ _1"></span>suje <span class="_ _11"> </span>ze <span class="_ _11"> </span>sobą <span class="_ _11"> </span>akty<span class="_ _1"></span>wa<span class="ff1"> <span class="_ _11"> </span>z </span>ty<span class="_ _1"></span>tułu <span class="_ _11"> </span>odroczoneg<span class="_ _1"></span>o <span class="_ _11"> </span>podatku <span class="_ _11"> </span>doch<span class="_ _1"></span>odowego<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3e0 ff1 fs1 fc1 sc0 ls0 ws0">z rezerwami <span class="_ _8"></span>z <span class="ff3">tytuł<span class="_ _1"></span>u <span class="_ _8"></span>odroczonego <span class="_ _8"></span>podatku <span class="_ _8"></span>doch<span class="_ _1"></span>odowego <span class="_ _8"></span>wtedy <span class="_ _8"></span>i <span class="_ _8"></span>tylko <span class="_ _8"></span>wtedy, <span class="_ _8"></span>gdy <span class="_ _8"></span>posiada<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3e1 ff3 fs1 fc1 sc0 ls0 ws0">możliwy <span class="_ _20"> </span>do <span class="_ _22"> </span>wyeg<span class="_ _1"></span>zekwowania<span class="_ _1"></span> <span class="_ _22"> </span>ty<span class="_ _1"></span>tuł <span class="_ _22"> </span>prawn<span class="_ _1"></span>y <span class="_ _20"> </span>do <span class="_ _22"> </span>p<span class="_ _1"></span>rzeprowadzenia <span class="_ _20"> </span>kompen<span class="_ _1"></span>sat <span class="_ _22"> </span>n<span class="_ _1"></span>ależności <span class="_ _20"> </span>ze </div><div class="t m0 x1 h3 ya1 ff3 fs1 fc1 sc0 ls0 ws0">zobowiązaniami<span class="_ _1"></span><span class="ff1"> <span class="_ _21"> </span>z </span>tytuł<span class="_ _1"></span>u <span class="_ _21"> </span>b<span class="_ _1"></span>ieżącego <span class="_ _21"> </span>p<span class="_ _1"></span>odatku <span class="_ _21"> </span>i<span class="_ _1"></span> <span class="_ _21"></span>od<span class="_ _1"></span>roczony <span class="_ _1b"> </span>podatek <span class="_ _1b"> </span>dochodowy<span class="_ _1"></span> <span class="_ _21"></span>ma <span class="_ _1b"> </span>związek<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3e2 ff1 fs1 fc1 sc0 ls0 ws0">z tym samym poda<span class="_ _1"></span>tnikiem i tym samy<span class="_ _1"></span>m organem podatkowym. <span class="_ _8"></span> </div><div class="t m0 x1 h57 y3e3 ff1 fsd fc7 sc0 ls0 ws0">8.19.3<span class="ff5"> <span class="_ _6"> </span><span class="ff3">Podatek od towarów i <span class="_ _c"></span>usług<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y3e4 ff1 fs1 fc2 sc0 ls0 ws0">Przychody<span class="ff3">, <span class="_ _1"></span>koszty, <span class="_ _8"></span>aktywa <span class="_ _1"></span>i <span class="_ _1"></span>zobowiązan<span class="_ _1"></span>ia <span class="_ _1"></span>są <span class="_ _1"></span>ujm<span class="_ _1"></span>owane <span class="_ _1"></span>po <span class="_ _1"></span>p<span class="_ _1"></span>omniejszeniu<span class="_ _1"></span></span> <span class="_ _8"></span>o <span class="ff3">wartość <span class="_ _1"></span>podatku </span></div><div class="t m0 x1 h3 y3e5 ff3 fs1 fc2 sc0 ls0 ws0">od towarów i<span class="ff1"> </span>usług,<span class="ff1"> <span class="_ _1"></span>z </span>wyjątki<span class="_ _1"></span>em:<span class="ff1"> </span></div><div class="t m0 x1 ha y2d6 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _32"> </span><span class="ff3">gdy<span class="_ _1"></span> <span class="_ _20"> </span>podatek  od <span class="_ _20"> </span>towar<span class="_ _1"></span>ów <span class="_ _20"> </span>i  usług <span class="_ _20"> </span>zapłacony<span class="_ _1"></span> <span class="_ _20"> </span>przy<span class="_ _1"></span> <span class="_ _20"> </span>zakupie  aktywów <span class="_ _20"> </span>lu<span class="_ _1"></span>b <span class="_ _13"> </span>usług <span class="_ _20"> </span>nie  jest </span></span></div><div class="t m0 x4a h3 y3e6 ff3 fs1 fc2 sc0 ls0 ws0">możliwy do <span class="_ _c"></span>odzyskania od <span class="_ _c"></span>organów <span class="_ _c"></span>podatkowyc<span class="_ _1"></span>h; wtedy <span class="_ _c"></span>jest <span class="_ _c"></span>on u<span class="_ _c"></span>jmowa<span class="_ _1"></span>ny odpowiednio, </div><div class="t m0 x4a h3 y3e7 ff3 fs1 fc2 sc0 ls0 ws0">jako część ceny nab<span class="_ _1"></span>ycia składni<span class="_ _1"></span>ka aktywów lub jak<span class="_ _1"></span>o część pozycji koszto<span class="_ _1"></span>wej oraz<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf23" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc23 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">35</span><span class="fs0"> </span></span></div><div class="t m0 x1 ha y173 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _32"> </span><span class="ff3">nal<span class="_ _1"></span>eżności <span class="_ _a"> </span>i <span class="_ _a"> </span>zobowiązań, <span class="_ _a"> </span>które <span class="_ _a"> </span>są <span class="_ _a"> </span>wykazywa<span class="_ _1"></span>ne<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>z </span>uwzględnieniem <span class="_ _a"> </span>kwoty <span class="_ _a"> </span>podatk<span class="_ _1"></span>u <span class="_ _a"> </span>od </span></span></div><div class="t m0 x4a h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">towarów i<span class="ff1"> </span>usług.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2d8 ff3 fs1 fc2 sc0 ls0 ws0">Kwota <span class="_ _8"></span>netto <span class="_ _8"></span>podatku <span class="_ _8"></span>od<span class="_ _1"></span> <span class="_ _8"></span>towarów <span class="_ _8"></span>i <span class="_ _8"></span>usług <span class="_ _8"></span>możliwa <span class="_ _8"></span>do <span class="_ _8"></span>odzyska<span class="_ _1"></span>nia <span class="_ _8"></span>lub <span class="_ _8"></span>należna <span class="_ _8"></span>do <span class="_ _8"></span>zapłaty <span class="_ _8"></span>n<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y2d9 ff3 fs1 fc2 sc0 ls0 ws0">rzecz <span class="_ _a"> </span>organów  po<span class="_ _1"></span>datkowych <span class="_ _a"> </span>jest <span class="_ _a"> </span>ujęta<span class="ff1"> <span class="_ _a"> </span>w sprawozdaniu <span class="_ _a"> </span>z </span>sytuacji <span class="_ _a"> </span>finansowej, <span class="_ _a"> </span>jako  c<span class="_ _1"></span>zęść </div><div class="t m0 x1 h3 y2da ff3 fs1 fc2 sc0 ls0 ws0">należności lub zobowiąz<span class="_ _1"></span>ań. <span class="ff1"> </span></div><div class="t m0 x1 h3b y3e8 ff1 fs5 fc5 sc0 ls0 ws0">9<span class="ff5"> <span class="_ _27"> </span><span class="ff3">Zmiany stosowanych zasad rachunkowości</span></span>  </div><div class="t m0 x1 h3 y3e9 ff1 fs1 fc1 sc0 ls0 ws0">Z<span class="ff3">asady <span class="_ _1e"> </span>(polityki)<span class="_ _1"></span> <span class="_ _a"> </span>rach<span class="_ _1"></span>unkowości <span class="_ _a"> </span>zastos<span class="_ _1"></span>owane <span class="_ _a"> </span>d<span class="_ _1"></span>o <span class="_ _a"> </span>sp<span class="_ _1"></span>orządzenia <span class="_ _1e"> </span>niniejszego <span class="_ _1e"> </span>sprawozdani<span class="_ _1"></span>a </span></div><div class="t m0 x1 h3 y3ea ff3 fs1 fc1 sc0 ls0 ws0">finansowego <span class="_ _28"> </span>są <span class="_ _29"> </span>spójne<span class="_ _1"></span><span class="ff1"> <span class="_ _28"> </span>z </span>tymi, <span class="_ _29"> </span>które <span class="_ _28"> </span>zastos<span class="_ _1"></span>owano <span class="_ _28"> </span>przy <span class="_ _28"> </span>sp<span class="_ _1"></span>orządzani<span class="_ _1"></span>u <span class="_ _14"> </span>spra<span class="_ _1"></span>wozdania </div><div class="t m0 x1 h3 y3eb ff3 fs1 fc1 sc0 ls0 ws0">finansowego <span class="_ _c"></span>Spółki <span class="_ _c"></span>za <span class="_ _7"></span>ro<span class="_ _1"></span>k <span class="_ _c"></span>zakończony <span class="_ _7"></span>31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span><span class="ff1">3 <span class="_ _c"></span>roku, <span class="_ _7"></span>z <span class="ff3">wy<span class="_ _1"></span>jątkiem <span class="_ _c"></span>zastosowania <span class="_ _c"></span>nowych </span></span></div><div class="t m0 x1 h3 y3ec ff3 fs1 fc1 sc0 ls0 ws0">lub <span class="_ _f"> </span>zmi<span class="_ _1"></span>enionych <span class="_ _10"> </span>standardów <span class="_ _10"> </span>oraz <span class="_ _10"> </span>interpretac<span class="_ _1"></span>ji <span class="_ _f"> </span>obowią<span class="_ _1"></span>zujących <span class="_ _f"> </span>dl<span class="_ _1"></span>a <span class="_ _f"> </span>okresów <span class="_ _10"> </span>roczny<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y8a ff3 fs1 fc1 sc0 ls0 ws0">rozpoczynający<span class="_ _1"></span>ch się od 1 stycznia 202<span class="_ _1"></span><span class="ff1">4 </span>roku i pó<span class="_ _1"></span>źniej. <span class="ff1"> </span></div><div class="t m0 x1 h3 y3ed ff1 fs1 fc1 sc0 ls0 ws0">Z<span class="ff3">mienione standardy ora<span class="_ _1"></span>z interpretacje, które mają zastosowanie p<span class="_ _1"></span>o raz pierwszy<span class="_ _1"></span></span> w <span class="ls2">202</span>4 roku, </div><div class="t m0 x1 h3 y3ee ff3 fs1 fc1 sc0 ls0 ws0">nie mają istotneg<span class="_ _1"></span>o wpływu na sprawozdanie fi<span class="_ _1"></span>nansowe Spółki<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3ef ff1 fs1 fc1 sc0 ls2 ws0">1.<span class="ls0"> <span class="_ _37"> </span><span class="ff3 fc2">Zobowiązanie <span class="_ _8"></span>z <span class="_ _1"></span>tytułu <span class="_ _1"></span>le<span class="_ _1"></span>asingu <span class="_ _1"></span>w <span class="_ _8"></span>ramach <span class="_ _8"></span>sprzedaży <span class="_ _8"></span>i <span class="_ _1"></span>leasingu <span class="_ _8"></span>zwrotnego <span class="_ _8"></span>–<span class="ff1"> <span class="_ _8"></span>zmiany <span class="_ _8"></span>do<span class="_ _c"></span> </span></span></span></div><div class="t m0 x1 h3 y3f0 ff1 fs1 fc2 sc0 ls0 ws0">MSSF 16 Leasing<span class="_ _1"></span><span class="fc6"> </span></div><div class="t m0 x1 h3 y3f1 ff3 fs1 fc2 sc0 ls0 ws0">Zmiany <span class="_ _17"> </span>do <span class="_ _1e"> </span>MSSF <span class="_ _1e"> </span>16 <span class="_ _17"> </span>określ<span class="_ _1"></span>ają <span class="_ _1e"> </span>wymogi, <span class="_ _17"> </span>które <span class="_ _1e"> </span>s<span class="_ _1"></span>przedawca<span class="_ _1"></span><span class="ff1">-</span>leasingobi<span class="_ _1"></span>orca <span class="_ _1e"> </span>ma<span class="_ _1"></span> <span class="_ _1e"> </span>obowiązek </div><div class="t m0 x1 h3 y3f2 ff3 fs1 fc2 sc0 ls0 ws0">stosować <span class="_ _8"></span>pr<span class="_ _1"></span>zy <span class="_ _8"></span>wyceni<span class="_ _1"></span>e <span class="_ _8"></span>zobowiązani<span class="_ _1"></span>a <span class="_ _8"></span>z <span class="_ _8"></span>ty<span class="_ _1"></span>tułu <span class="_ _8"></span>lea<span class="_ _1"></span>singu <span class="_ _8"></span>wyn<span class="_ _1"></span>ikającego <span class="_ _8"></span>z <span class="_ _1c"></span>transak<span class="_ _1"></span>cji <span class="_ _8"></span>sprzedaży <span class="_ _1c"></span>i </div><div class="t m0 x1 h3 y3f3 ff3 fs1 fc2 sc0 ls0 ws0">leasingu <span class="_ _c"></span>zwrotnego, aby <span class="_ _c"></span>nie <span class="_ _c"></span>rozpoznawał <span class="_ _c"></span>zysku <span class="_ _c"></span>lub straty <span class="_ _c"></span>związanej <span class="_ _c"></span>z <span class="_ _7"></span>p<span class="_ _1"></span>rawem do <span class="_ _7"></span>użytk<span class="_ _1"></span><span class="ff1">o<span class="_ _1"></span>wania, </span></div><div class="t m0 x1 h3 y3f4 ff3 fs1 fc2 sc0 ls0 ws0">które zachowuje.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3f5 ff3 fs1 fc2 sc0 ls0 ws0">Powyższe zmiany<span class="_ _1"></span> nie mają wpływu na<span class="_ _1"></span> <span class="ff1">jednostkow<span class="_ _1"></span>e sprawozdanie fi<span class="_ _1"></span>nansowe </span>Spółki<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h3 y3db ff1 fs1 fc2 sc0 ls2 ws0">2.<span class="ls0"> <span class="_ _37"> </span><span class="ff3">Klasyfikacja<span class="_ _1"></span> <span class="_ _c"></span>zobowiązań jako <span class="_ _c"></span>krótkotermino<span class="_ _1"></span>we <span class="_ _c"></span>lub długoterminow<span class="_ _1"></span>e <span class="_ _c"></span>oraz zobowiązania </span></span></div><div class="t m0 x1 h3 y3dc ff3 fs1 fc2 sc0 ls0 ws0">długoterminowe <span class="_ _17"> </span>powią<span class="_ _1"></span>zane <span class="_ _1e"> </span>z <span class="_ _17"> </span>warunkami<span class="_ _1"></span> <span class="_ _17"> </span>–<span class="ff1"> <span class="_ _17"> </span></span>zmiany<span class="_ _1"></span> <span class="_ _1e"> </span>do <span class="_ _1e"> </span>MSR<span class="_ _1"></span> <span class="_ _1e"> </span>1 <span class="_ _17"> </span>Prezentacja<span class="_ _1"></span> <span class="_ _1e"> </span>sprawozdań<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3dd ff1 fs1 fc2 sc0 ls0 ws0">finansowych </div><div class="t m0 x1 h3 y3f6 ff1 fs1 fc2 sc0 ls0 ws0">Zmiany <span class="_ _25"> </span>do <span class="_ _25"> </span>MSR<span class="ffc"> <span class="_ _1"></span></span>1 <span class="_ _25"> </span>okre<span class="ff3">ś</span>laj<span class="ff3">ą</span> <span class="_ _25"> </span>wy<span class="_ _1"></span>mogi <span class="_ _25"> </span>klasyfikacji <span class="_ _25"> </span>zobowi<span class="_ _1"></span><span class="ff3">ą</span><span class="lsb">za</span><span class="ff3">ń</span> <span class="_ _25"> </span>jako <span class="_ _25"> </span>kr<span class="_ _1"></span><span class="ff3">ó</span>tkoterminowe <span class="_ _25"> </span>l<span class="_ _1"></span>ub </div><div class="t m0 x1 h3 y3df ff1 fs1 fc2 sc0 ls0 ws0">d<span class="ff3">ługoterminowe. Zmi<span class="_ _1"></span>any do MSR 1 precy<span class="_ _1"></span>zują: <span class="_ _1"></span></span> </div><div class="t m0 x1 ha y3f7 ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>co oznacza pra<span class="_ _1"></span>wo do odroczeni<span class="_ _1"></span>a terminu wyma<span class="_ _1"></span>galności; <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y3f8 ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>że <span class="_ _b"> </span>prawo <span class="_ _b"> </span>do <span class="_ _b"> </span>odrocze<span class="_ _1"></span>nia <span class="_ _b"> </span>terminu <span class="_ _b"> </span>wymaga<span class="_ _1"></span>lności <span class="_ _b"> </span>musi <span class="_ _b"> </span>istnieć <span class="_ _b"> </span>na <span class="_ _b"> </span>koniec <span class="_ _b"> </span>okresu </div><div class="t m0 x4a h3 y3f9 ff1 fs1 fc2 sc0 ls0 ws0">sprawozdawczeg<span class="_ _1"></span>o;  </div><div class="t m0 x1 ha y3fa ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span></span>że <span class="_ _a"> </span>na <span class="_ _1e"> </span>klasyfikację <span class="_ _1e"> </span>nie <span class="_ _a"> </span>wp<span class="_ _1"></span>ływa <span class="_ _a"> </span>prawdopo<span class="_ _1"></span>dobieństwo <span class="_ _1e"> </span>skorzystania <span class="_ _1e"> </span>przez <span class="_ _a"> </span>jedno<span class="_ _1"></span>stkę <span class="_ _a"> </span>ze<span class="_ _1"></span> </div><div class="t m0 x4a h3 y3fb ff1 fs1 fc2 sc0 ls0 ws0">swojego prawa d<span class="_ _1"></span>o odroczenia; <span class="_ _1"></span> </div><div class="t m0 x1 ha y3fc ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1d"> </span><span class="ffc"> </span></span>ż<span class="ff1">e <span class="_ _12"> </span>tylko <span class="_ _12"> </span>wtedy, <span class="_ _12"> </span>gdy <span class="_ _12"> </span>opcja<span class="_ _1"></span> <span class="_ _23"> </span>rozli<span class="_ _1"></span>czenia <span class="_ _23"> </span>z<span class="_ _1"></span>obowi<span class="_ _1"></span></span>ą<span class="ff1">zania <span class="_ _12"> </span>poprzez <span class="_ _12"> </span>wyda<span class="_ _1"></span>nie <span class="_ _23"> </span>w<span class="_ _1"></span></span>ł<span class="ff1">asnych </span></div><div class="t m0 x4a h3 y3fd ff1 fs1 fc2 sc0 ls0 ws0">instrument<span class="ff3">ó</span>w <span class="_ _1b"> </span>kapita<span class="_ _1"></span><span class="ff3">ł</span>owych <span class="_ _1b"> </span>jest <span class="_ _1b"> </span>klasyfi<span class="_ _1"></span>kowana <span class="_ _21"> </span>ja<span class="_ _1"></span>ko <span class="_ _21"></span>instru<span class="_ _1"></span>ment <span class="_ _21"> </span>ka<span class="_ _1"></span>pita<span class="_ _1"></span><span class="ff3">ł</span>owy, <span class="_ _1b"> </span>to <span class="_ _1b"> </span>rozliczenie<span class="_ _1"></span> </div><div class="t m0 x4a h3 y3fe ff1 fs1 fc2 sc0 ls0 ws0">takiej <span class="_ _1"></span>opcji <span class="_ _8"></span>nie <span class="_ _1"></span>jest <span class="_ _1"></span>brane <span class="_ _8"></span>pod <span class="_ _1"></span>uwag<span class="ff3">ę<span class="_ _1"></span></span> <span class="_ _1"></span>na <span class="_ _1"></span>potrz<span class="_ _1"></span>eby <span class="_ _1"></span>klasyfika<span class="_ _1"></span>cji <span class="_ _1"></span>samego <span class="_ _1"></span>zobowi<span class="_ _1"></span><span class="ff3">ą</span>zania<span class="_ _1"></span> <span class="_ _1"></span>jako </div><div class="t m0 x4a h3 y3ff ff1 fs1 fc2 sc0 ls15 ws0">kr<span class="ff3 ls0">ó<span class="ff1">tko </span>–<span class="ff1"> b</span>ą<span class="ff1">d</span>ź<span class="ff1"> d</span>ł<span class="ff1">ugotermi<span class="_ _1"></span>nowego. <span class="_ _1"></span> </span></span></div><div class="t m0 x1 h3 y400 ff3 fs1 fc2 sc0 ls0 ws0">Dodatkowo, <span class="_ _1b"> </span>na <span class="_ _22"> </span>jednostkę <span class="_ _22"> </span>został <span class="_ _1b"> </span>nałożony<span class="_ _1"></span> <span class="_ _1b"> </span>wymóg <span class="_ _1b"> </span>ujawn<span class="_ _1"></span>ienia <span class="_ _1b"> </span>informacji<span class="_ _1"></span> <span class="_ _1b"> </span>w <span class="_ _1b"> </span>przypadk<span class="_ _1"></span>u, <span class="_ _21"> </span>gd<span class="_ _1"></span>y </div><div class="t m0 x1 h3 y401 ff3 fs1 fc2 sc0 ls0 ws0">zobowiązanie <span class="_ _26"> </span>wynika<span class="_ _1"></span>jące <span class="_ _26"> </span>z <span class="_ _17"> </span>umowy<span class="_ _1"></span> <span class="_ _26"> </span>kredytowej <span class="_ _26"> </span>jest <span class="_ _26"> </span>zaklasyfikowane<span class="_ _1"></span> <span class="_ _26"> </span>jako <span class="_ _26"> </span>zobowiązanie<span class="_ _1"></span> </div></div></div></div>
<div id="pf24" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc24 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">36</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">długoterminowe, <span class="_ _8"></span>a p<span class="_ _1"></span>rawo <span class="_ _1"></span>jed<span class="_ _1"></span>nostki <span class="_ _1"></span>do <span class="_ _8"></span>odroczenia<span class="_ _1"></span> <span class="_ _1"></span>spłaty <span class="_ _1"></span>zobowi<span class="_ _1"></span>ązania <span class="_ _1"></span>zal<span class="_ _1"></span>eży <span class="_ _1"></span>od <span class="_ _1"></span>spełnien<span class="_ _1"></span>ia </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">przyszłych warunków (<span class="_ _1"></span>ang. covenants) w ciąg<span class="_ _1"></span>u dwunastu miesięcy<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y175 ff3 fs1 fc2 sc0 ls0 ws0">Niemniej jednak, zmi<span class="_ _1"></span>any nie miały<span class="_ _1"></span> wpływu na klasyfi<span class="_ _1"></span>kację zobowiązań <span class="_ _1"></span>Spół<span class="_ _1"></span>ki<span class="ff1 ls1">. <span class="ls0"> </span></span></div><div class="t m0 x1 h3 y402 ff1 fs1 fc2 sc0 ls2 ws0">3.<span class="ls0"> <span class="_ _37"> </span><span class="ff3">Mechanizmy <span class="_ _1"></span>finansowania <span class="_ _1"></span>dostawców (ang. <span class="_ _1"></span>Supplier <span class="_ _1"></span>finance <span class="_ _1"></span>arrangements) <span class="_ _8"></span></span>- Zmiany<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2ab ff3 fs1 fc2 sc0 ls0 ws0">do MSR 7 Sprawozdanie z przepływów pieniężnych i MSSF 7 Instrumenty finansowe: ujawniani<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y1cd ff1 fs1 fc2 sc0 ls0 ws0">informacji </div><div class="t m0 x1 h3 y7b ff3 fs1 fc2 sc0 ls0 ws0">Zmiany <span class="_ _6"> </span>określają <span class="_ _6"> </span>cechy <span class="_ _34"> </span>mecha<span class="_ _1"></span>nizmów <span class="_ _34"> </span>fina<span class="_ _1"></span>nsowania <span class="_ _6"> </span>dostawców <span class="_ _34"> </span>oraz <span class="_ _6"> </span>wymagają </div><div class="t m0 x1 h3 y1cf ff3 fs1 fc2 sc0 ls0 ws0">dodatkowych ujawn<span class="_ _1"></span>ień na temat takich<span class="_ _1"></span> mechanizmów. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y403 ff3 fs1 fc2 sc0 ls0 ws0">Mechanizmy <span class="_ _c"></span>finansowania <span class="_ _7"></span>dostawc<span class="_ _1"></span>ów <span class="_ _c"></span>są <span class="_ _7"></span>często <span class="_ _7"></span>n<span class="_ _1"></span>azywane <span class="_ _c"></span>finansowaniem <span class="_ _c"></span>łańcucha <span class="_ _7"></span>dostaw,<span class="_ _1"></span> </div><div class="t m0 x1 h3 y404 ff3 fs1 fc2 sc0 ls0 ws0">finansowaniem zob<span class="_ _1"></span>owiązań lub mechan<span class="_ _1"></span>izmami faktoringu odwr<span class="_ _1"></span>otnego.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3a5 ff3 fs1 fc2 sc0 ls0 ws0">Wymogi <span class="_ _24"> </span>dotyczące <span class="_ _24"> </span>ujawnia<span class="_ _1"></span>nia <span class="_ _29"> </span>in<span class="_ _1"></span>formacji <span class="_ _29"> </span>ma<span class="_ _1"></span>ją <span class="_ _29"> </span>pomóc <span class="_ _24"> </span>użytkowni<span class="_ _1"></span>kom <span class="_ _29"> </span>spraw<span class="_ _1"></span>ozdań </div><div class="t m0 x1 h3 y3a6 ff3 fs1 fc2 sc0 ls0 ws0">finansowych <span class="_ _38"> </span>w <span class="_ _1d"> </span>zrozumien<span class="_ _1"></span>iu <span class="_ _1d"> </span>wpływu <span class="_ _1d"> </span>mec<span class="_ _1"></span>hanizmów <span class="_ _1d"> </span>fina<span class="_ _1"></span>nsowania <span class="_ _38"> </span>dostawców <span class="_ _1d"> </span>na </div><div class="t m0 x1 h3 y2e1 ff3 fs1 fc2 sc0 ls0 ws0">zobowiązania jedn<span class="_ _1"></span>ostki, jej przepływy<span class="_ _1"></span> pieniężne i ekspozycję n<span class="_ _1"></span>a ryzyko pły<span class="_ _1"></span>nności.<span class="_ _1"></span><span class="ff1 ls1">  <span class="ls0"> </span></span></div><div class="t m0 x1 h3 y405 ff3 fs1 fc2 sc0 ls0 ws0">Powyższe zmiany<span class="_ _1"></span> nie mają wpływu na<span class="_ _1"></span> <span class="ff1">jednostkow<span class="_ _1"></span>e sprawozdanie fi<span class="_ _1"></span>nansowe </span>Spółki<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h3 y1d6 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y406 ff1 fs5 fc5 sc0 ls16 ws0">10<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Nowe standardy i interpretacje, które zo<span class="_ _c"></span>stały </span></span></div><div class="t m0 x55 h7 y407 ff1 fs5 fc5 sc0 ls0 ws0">opublikowane, a <span class="ff3">nie weszły</span> w <span class="ff3">życie do dnia </span></div><div class="t m0 x55 h7 y408 ff1 fs5 fc5 sc0 ls0 ws0">zatwierdzenia sprawozdania finansowego </div><div class="t m0 x1 h3 y304 ff3 fs1 fc2 sc0 ls0 ws0">Następujące <span class="_ _8"></span>standardy <span class="_ _8"></span>i <span class="_ _8"></span>interpretacje <span class="_ _8"></span>zostały<span class="_ _1"></span> <span class="_ _1"></span>op<span class="_ _1"></span>ublikowane <span class="_ _8"></span>przez <span class="_ _8"></span>Radę <span class="_ _8"></span>Międzynarodowyc<span class="_ _1"></span>h </div><div class="t m0 x1 h3 y409 ff3 fs1 fc2 sc0 ls0 ws0">Standardów Rach<span class="_ _1"></span>unkowości, jednak n<span class="_ _1"></span>ie weszły jeszcze<span class="_ _1"></span><span class="ff1"> w </span>życie:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y40a ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2b"> </span><span class="ff1 fs1">MSSF <span class="_ _c"></span>14 <span class="_ _c"></span><span class="ffa">Regulacyjne <span class="_ _7"></span>rozlic<span class="_ _1"></span>zenia <span class="_ _7"></span>międ<span class="_ _1"></span>zyokresowe<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>(<span class="_ _1"></span>opublikowano <span class="_ _c"></span>dnia <span class="_ _7"></span>30 <span class="_ _c"></span>stycznia <span class="_ _c"></span>2014 <span class="_ _7"></span>roku)<span class="_ _1"></span> </span></span></span></span></div><div class="t m0 x32 h3 y40b ff3 fs1 fc2 sc0 ls0 ws0">–<span class="ff1"> <span class="_ _8"></span>zgodnie<span class="_ _1"></span> <span class="_ _8"></span>z </span>decyzją <span class="_ _1c"></span>Komisji <span class="_ _1c"></span>Europejskiej <span class="_ _1c"></span>proces <span class="_ _8"></span>za<span class="_ _1"></span>twierdzania <span class="_ _8"></span>standa<span class="_ _1"></span>rdu<span class="ff1"> <span class="_ _1c"></span>w </span>wersji<span class="_ _1"></span> <span class="_ _8"></span>wstępnej </div><div class="t m0 x32 h3 y40c ff3 fs1 fc2 sc0 ls0 ws0">nie <span class="_ _1b"> </span>zostanie <span class="_ _22"> </span>zaini<span class="_ _1"></span>cjowany <span class="_ _1b"> </span>p<span class="_ _1"></span>rzed <span class="_ _1b"> </span>ukazaniem <span class="_ _22"> </span>się <span class="_ _22"> </span>standa<span class="_ _1"></span>rdu<span class="ff1"> <span class="_ _22"> </span>w wer<span class="_ _1"></span>sji <span class="_ _1b"> </span>ostate<span class="_ _1"></span>cznej <span class="_ _22"> </span>- <span class="_ _22"> </span>do <span class="_ _1b"> </span>dni<span class="_ _1"></span>a </span></div><div class="t m0 x32 h3 y40d ff1 fs1 fc2 sc0 ls0 ws0">zatwierdzenia <span class="_ _21"> </span>ni<span class="_ _1"></span>niejszego <span class="_ _21"></span>sprawo<span class="_ _1"></span>zdania <span class="_ _21"></span>fina<span class="_ _1"></span>nsowego <span class="_ _1c"></span>n<span class="_ _1"></span>iezatwierdzony <span class="_ _1b"> </span>przez <span class="_ _21"></span>UE <span class="_ _22"> </span><span class="ff3">–</span> <span class="_ _21"> </span><span class="ff3">mają<span class="_ _1"></span>cy </span></div><div class="t m0 x32 h3 y40e ff3 fs1 fc2 sc0 ls0 ws0">zastosowanie <span class="_ _22"> </span>dla <span class="_ _22"> </span>okresów <span class="_ _22"> </span>roczny<span class="_ _1"></span>ch <span class="_ _1b"> </span>rozp<span class="_ _1"></span>oczynających <span class="_ _22"> </span>się <span class="_ _22"> </span>dnia <span class="_ _22"> </span>1 <span class="_ _22"> </span>stycznia<span class="_ _1"></span> <span class="_ _1b"> </span>2016 <span class="_ _22"> </span>rok<span class="_ _1"></span>u <span class="_ _1b"> </span>lub<span class="_ _1"></span> </div><div class="t m0 x32 h3 y40f ff3 fs1 fc2 sc0 ls0 ws0">później;<span class="ff1"> </span></div><div class="t m0 x1 h3 y410 ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2b"> </span><span class="ff1 fs1">Zmi<span class="_ _1"></span>any  do  MSSF  10 <span class="_ _13"> </span>i  MSR <span class="_ _13"> </span>28:  <span class="ffa">Tran<span class="_ _1"></span>sakcje  sprzedaży  lub  wniesienia  aktywów  pomiędzy<span class="_ _1"></span> </span></span></span></div><div class="t m0 x32 h3 y411 ff4 fs1 fc2 sc0 ls0 ws0">inwestorem <span class="_ _9"> </span>a <span class="_ _1"></span><span class="ffa">jego <span class="_ _9"> </span>jednostką<span class="_ _1"></span> <span class="_ _9"> </span>stowarzyszoną <span class="_ _9"> </span>l<span class="_ _1"></span>ub <span class="_ _2a"> </span>w<span class="_ _1"></span>spólnym <span class="_ _9"> </span>p<span class="_ _1"></span>rzedsięwzięciem<span class="_ _8"></span><span class="ff1"> </span></span></div><div class="t m0 x32 h3 y412 ff3 fs1 fc2 sc0 ls0 ws0">(opublikowano <span class="_ _26"> </span>dnia <span class="_ _26"> </span>11 <span class="_ _17"> </span>września <span class="_ _26"> </span>2014 <span class="_ _26"> </span>roku) <span class="_ _26"> </span>–<span class="ff1"> <span class="_ _26"> </span></span>prace <span class="_ _26"> </span>prowadzące <span class="_ _17"> </span>d<span class="_ _1"></span>o <span class="_ _17"> </span>zat<span class="_ _1"></span>wierdzenia<span class="_ _1"></span> </div><div class="t m0 x32 h3 y413 ff3 fs1 fc2 sc0 ls0 ws0">niniejszych <span class="_ _1c"></span>zmia<span class="_ _1"></span>n <span class="_ _8"></span>zostały<span class="_ _1"></span> <span class="_ _1c"></span>przez <span class="_ _1c"></span>UE <span class="_ _1c"></span>odłożone <span class="_ _1c"></span>bezt<span class="_ _1"></span>erminowo <span class="_ _21"></span><span class="ff1">- <span class="_ _1c"></span></span>termin<span class="_ _1"></span> <span class="_ _8"></span>wejści<span class="_ _1"></span>a<span class="ff1"> <span class="_ _1c"></span>w </span>życ<span class="_ _1"></span>ie <span class="_ _8"></span>zo<span class="_ _1"></span>stał </div><div class="t m0 x32 h3 y347 ff3 fs1 fc2 sc0 ls0 ws0">odroczony przez R<span class="_ _1"></span>MSR na czas nieokreśl<span class="_ _1"></span>ony; <span class="ff1"> </span></div><div class="t m0 x1 h3 y414 ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2b"> </span><span class="ff1 fs1">Zmi<span class="_ _1"></span>any <span class="_ _8"></span>do <span class="_ _1c"></span>MSR <span class="_ _1c"></span>21: <span class="_ _1c"></span><span class="ffa">Skutki <span class="_ _8"></span>z<span class="_ _1"></span>mian <span class="_ _8"></span>k<span class="_ _1"></span>ursów <span class="_ _8"></span>wy<span class="_ _1"></span>miany <span class="_ _8"></span>wa<span class="_ _1"></span>lut <span class="_ _8"></span>obcy<span class="_ _1"></span>ch: <span class="_ _8"></span>Brak <span class="_ _1c"></span>możliwości <span class="_ _1c"></span>wym<span class="_ _1"></span>iany </span></span></span></div><div class="t m0 x32 h3 yca ff4 fs1 fc2 sc0 ls0 ws0">walut<span class="ff1"> <span class="_ _a"> </span>(opublikowano <span class="_ _a"> </span>dnia <span class="_ _a"> </span>15 <span class="_ _a"> </span>sierpnia <span class="_ _a"> </span>2023 <span class="_ _a"> </span>roku) <span class="_ _a"> </span>-<span class="_ _1"></span> <span class="_ _a"> </span>do  dni<span class="_ _1"></span>a <span class="_ _a"> </span>zatwierdzenia <span class="_ _a"> </span>niniejszego<span class="_ _1"></span> </span></div></div></div></div>
<div id="pf25" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc25 w0 h3a"><img src="data:image/png;base64,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" class="bi x49 y154 w36 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">37</span><span class="fs0"> </span></span></div><div class="t m0 x32 h3 y173 ff1 fs1 fc2 sc0 ls0 ws0">sprawozdania <span class="_ _8"></span>finansowego <span class="_ _1"></span>niezatwi<span class="_ _1"></span>erdzone <span class="_ _1"></span>prze<span class="_ _1"></span>z <span class="_ _1"></span>UE <span class="_ _8"></span><span class="ff3">–</span> <span class="_ _1"></span><span class="ff3">ma<span class="_ _1"></span>jąca <span class="_ _1"></span>zast<span class="_ _1"></span>osowanie <span class="_ _1"></span>dl<span class="_ _1"></span>a <span class="_ _1"></span>okresów </span></div><div class="t m0 x32 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">rocznych rozpoczyna<span class="_ _1"></span>jących się dnia<span class="_ _1"></span> 1 stycznia 2025 roku lub pó<span class="_ _1"></span>źniej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1cc ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2b"> </span><span class="ff1 fs1">MSSF <span class="_ _21"></span>18: <span class="_ _21"></span><span class="ff4">Prezentacja <span class="_ _21"> </span>i <span class="_ _1c"></span>ujawn<span class="_ _1"></span>ienia <span class="_ _1c"></span>w <span class="_ _1c"></span>spra<span class="_ _1"></span>wozdaniach <span class="_ _21"> </span>finansowych<span class="_ _1"></span></span> <span class="_ _1c"></span>(opubli<span class="_ _1"></span>kowano <span class="_ _1c"></span>dn<span class="_ _1"></span>ia <span class="_ _1c"></span>9 </span></span></div><div class="t m0 x32 h3 y274 ff1 fs1 fc2 sc0 ls0 ws0">kwietnia <span class="_ _26"> </span>2024 <span class="_ _17"> </span>r<span class="_ _1"></span>oku) <span class="_ _26"> </span><span class="ff3">–</span> <span class="_ _26"> </span>do <span class="_ _17"> </span>dn<span class="_ _1"></span>ia <span class="_ _26"> </span>zatwierdzenia <span class="_ _26"> </span>niniejszego <span class="_ _26"> </span>sprawozdani<span class="_ _1"></span>a <span class="_ _17"> </span>fi<span class="_ _1"></span>nansowego </div><div class="t m0 x32 h3 y2aa ff1 fs1 fc2 sc0 ls0 ws0">niezatwierdzony <span class="_ _1"></span>pr<span class="_ _1"></span>zez <span class="_ _1"></span>UE <span class="_ _8"></span><span class="ff3">–</span> <span class="_ _1"></span><span class="ff3">mając<span class="_ _1"></span>y <span class="_ _1"></span>zastosowanie <span class="_ _8"></span>dla <span class="_ _1"></span>okresów <span class="_ _1"></span>r<span class="_ _1"></span>ocznych <span class="_ _1"></span>rozpoczyna<span class="_ _1"></span>jących </span></div><div class="t m0 x32 h3 y2ab ff3 fs1 fc2 sc0 ls0 ws0">się dnia 1 stycznia 2027 r<span class="_ _1"></span>oku lub później;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1cd ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2b"> </span><span class="ff1 fs1">MSSF <span class="_ _14"> </span>19: <span class="_ _14"> </span><span class="ffa">Sp<span class="_ _1"></span>ółki <span class="_ _11"> </span>zale<span class="_ _1"></span>żne <span class="_ _14"> </span>bez <span class="_ _14"> </span>odpowiedzialn<span class="_ _1"></span>ości <span class="_ _14"> </span>publicznej: <span class="_ _14"> </span>u<span class="_ _1"></span>jawnianie <span class="_ _11"> </span>inf<span class="_ _1"></span>ormacji<span class="_ _1"></span></span> </span></span></div><div class="t m0 x32 h3 y1ce ff1 fs1 fc2 sc0 ls0 ws0">(opublikowano <span class="_ _1c"></span>dnia <span class="_ _1c"></span>9 <span class="_ _1c"></span>m<span class="_ _1"></span>aja <span class="_ _1c"></span>2024 <span class="_ _1c"></span>roku) <span class="_ _21"></span>- <span class="_ _1c"></span>do <span class="_ _1c"></span>dnia <span class="_ _1c"></span>zatwierdzen<span class="_ _1"></span>ia <span class="_ _1c"></span>niniejszego <span class="_ _1c"></span>spraw<span class="_ _1"></span>ozdania </div><div class="t m0 x32 h3 y2ac ff1 fs1 fc2 sc0 ls0 ws0">finansowego <span class="_ _1e"> </span>niezatwierdzony<span class="_ _1"></span> <span class="_ _1e"> </span>przez <span class="_ _1e"> </span>UE <span class="_ _1e"> </span>- <span class="_ _1e"> </span><span class="ff3">ma<span class="_ _1"></span>jący <span class="_ _1e"> </span>zastosowanie <span class="_ _1e"> </span>dla<span class="_ _1"></span> <span class="_ _1e"> </span>okresów <span class="_ _a"> </span>r<span class="_ _1"></span>ocznych<span class="_ _1"></span> </span></div><div class="t m0 x32 h3 y2ad ff3 fs1 fc2 sc0 ls0 ws0">rozpoczynający<span class="_ _1"></span>ch się dnia 1 stycznia 2027 r<span class="_ _1"></span>oku lub później;<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2ae ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2b"> </span><span class="ff1 fs1">Zmi<span class="_ _1"></span>any <span class="_ _26"> </span>do <span class="_ _26"> </span>MSSF <span class="_ _26"> </span>9 <span class="_ _f"> </span>i <span class="_ _26"> </span>MSSF <span class="_ _26"> </span>7: <span class="_ _f"> </span><span class="ffa">Zmiany <span class="_ _26"> </span>d<span class="_ _1"></span>otyczące <span class="_ _26"> </span>kl<span class="_ _1"></span>asyfikacji <span class="_ _26"> </span>i <span class="_ _26"> </span>wyce<span class="_ _1"></span>ny <span class="_ _26"> </span>instrumentów<span class="_ _1"></span> </span></span></span></div><div class="t m0 x32 h3 ydb ff4 fs1 fc2 sc0 ls0 ws0">finansowych<span class="ff1"> <span class="_ _1c"></span>(<span class="_ _1"></span>opublikowano <span class="_ _1c"></span>dnia <span class="_ _1c"></span>30 <span class="_ _1c"></span>ma<span class="_ _1"></span>ja <span class="_ _8"></span>202<span class="_ _1"></span>4 <span class="_ _1c"></span>roku) <span class="_ _21"></span><span class="ff3">–</span> <span class="_ _1c"></span>do <span class="_ _1c"></span>dn<span class="_ _1"></span>ia <span class="_ _1c"></span>zatwierdzen<span class="_ _1"></span>ia <span class="_ _1c"></span>niniejszego </span></div><div class="t m0 x32 h3 y415 ff1 fs1 fc2 sc0 ls0 ws0">sprawozdania <span class="_ _8"></span>fi<span class="_ _1"></span>nansowego <span class="_ _8"></span>niezatwierdz<span class="_ _1"></span>ony <span class="_ _8"></span>przez <span class="_ _8"></span>UE <span class="_ _1c"></span><span class="ff3">–<span class="_ _1"></span></span> <span class="_ _8"></span><span class="ff3">mający <span class="_ _8"></span>zastosowa<span class="_ _1"></span>nie <span class="_ _8"></span>dla <span class="_ _8"></span>okresów </span></div><div class="t m0 x32 h3 y416 ff3 fs1 fc2 sc0 ls0 ws0">rocznych rozpoczyna<span class="_ _1"></span>jących się dnia<span class="_ _1"></span> 1 stycznia 2026 roku lub pó<span class="_ _1"></span>źniej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y288 ff9 fsc fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _2b"> </span><span class="ff1 fs1">C<span class="_ _1"></span>oroczne <span class="_ _f"> </span>ulep<span class="_ _1"></span>szenia, <span class="_ _10"> </span>tom <span class="_ _f"> </span>11 <span class="_ _25"> </span>(opublikowan<span class="_ _1"></span>o <span class="_ _f"> </span>dn<span class="_ _1"></span>ia <span class="_ _f"> </span>18 <span class="_ _10"> </span>li<span class="_ _1"></span>pca <span class="_ _10"> </span>2024 <span class="_ _f"> </span>roku) <span class="_ _25"> </span><span class="ff3">–</span> <span class="_ _10"> </span>do <span class="_ _10"> </span>dnia<span class="_ _1"></span> </span></span></div><div class="t m0 x32 h3 y417 ff1 fs1 fc2 sc0 ls0 ws0">zatwierdzenia <span class="_ _21"> </span>ni<span class="_ _1"></span>niejszego <span class="_ _21"></span>sprawo<span class="_ _1"></span>zdania <span class="_ _21"></span>fina<span class="_ _1"></span>nsowego <span class="_ _1c"></span>n<span class="_ _1"></span>iezatwierdzony <span class="_ _1b"> </span>przez <span class="_ _21"></span>UE <span class="_ _22"> </span><span class="ff3">–</span> <span class="_ _21"> </span><span class="ff3">mają<span class="_ _1"></span>cy </span></div><div class="t m0 x32 h3 y418 ff3 fs1 fc2 sc0 ls0 ws0">zastosowanie <span class="_ _22"> </span>dla <span class="_ _22"> </span>okresów <span class="_ _22"> </span>roczny<span class="_ _1"></span>ch <span class="_ _1b"> </span>rozp<span class="_ _1"></span>oczynających <span class="_ _22"> </span>się <span class="_ _22"> </span>dnia <span class="_ _22"> </span>1 <span class="_ _22"> </span>stycznia<span class="_ _1"></span> <span class="_ _1b"> </span>2026 <span class="_ _22"> </span>rok<span class="_ _1"></span>u <span class="_ _1b"> </span>lub<span class="_ _1"></span> </div><div class="t m0 x32 h3 y419 ff3 fs1 fc2 sc0 ls0 ws0">później<span class="ff1">; </span></div><div class="t m0 x1 h3 y41a ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _a"> </span>dzień<span class="_ _1"></span> <span class="_ _1e"> </span>zatwierdzenia <span class="_ _1e"> </span>niniejszego <span class="_ _1e"> </span>sprawo<span class="_ _1"></span>zdania <span class="_ _1e"> </span>finansowego<span class="_ _1"></span> <span class="_ _a"> </span>do<span class="_ _1"></span> <span class="_ _a"> </span>pu<span class="_ _1"></span>blikacji <span class="_ _1e"> </span>Zarząd <span class="_ _1e"> </span>nie </div><div class="t m0 x1 h3 y41b ff3 fs1 fc2 sc0 ls0 ws0">zakończył  jeszcze <span class="_ _13"> </span>prac  nad  oceną <span class="_ _13"> </span>wpływu  wprowadzenia  pozostałych<span class="_ _1"></span> <span class="_ _13"> </span>standardów  oraz </div><div class="t m0 x1 h3 y41c ff3 fs1 fc2 sc0 ls0 ws0">interpretacji <span class="_ _22"> </span>n<span class="_ _1"></span>a <span class="_ _22"> </span>stosowan<span class="_ _1"></span>e <span class="_ _1b"> </span>p<span class="_ _1"></span>rzez <span class="_ _22"> </span>Spółkę <span class="_ _22"> </span>za<span class="_ _1"></span>sady <span class="_ _22"> </span>(p<span class="_ _1"></span>olitykę) <span class="_ _22"> </span>rachunkowośc<span class="_ _1"></span>i<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>w odniesien<span class="_ _1"></span>iu <span class="_ _22"> </span>do </span></div><div class="t m0 x1 h3 y41d ff3 fs1 fc2 sc0 ls0 ws0">działalności Spółki lub jej<span class="_ _1"></span> wyników fina<span class="_ _1"></span>nsowych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y41e ff3 fs1 fc2 sc0 ls0 ws0">Daty wejścia<span class="ff1"> w </span>ży<span class="_ _1"></span>cie są datami wyni<span class="_ _1"></span>kającymi<span class="ff1"> z </span>treści<span class="_ _1"></span> standardów ogłoszo<span class="_ _1"></span>nych przez Radę ds. </div><div class="t m0 x1 h3 y41f ff3 fs1 fc2 sc0 ls0 ws0">Międzynarodowej <span class="_ _11"> </span>Sprawozdawczo<span class="_ _1"></span>ści <span class="_ _b"> </span>Finanso<span class="_ _1"></span>wej. <span class="_ _b"> </span>Daty <span class="_ _11"> </span>stosowania <span class="_ _11"> </span>standardów<span class="_ _1"></span><span class="ff1"> <span class="_ _11"> </span>w Unii </span></div><div class="t m0 x1 h3 y420 ff3 fs1 fc2 sc0 ls0 ws0">Europejskiej <span class="_ _17"> </span>mogą <span class="_ _17"> </span>różni<span class="_ _1"></span>ć <span class="_ _17"> </span>się <span class="_ _17"> </span>od <span class="_ _17"> </span>dat <span class="_ _17"> </span>stosowania <span class="_ _17"> </span>wy<span class="_ _1"></span>nikających<span class="_ _1"></span><span class="ff1"> <span class="_ _17"> </span>z </span>treści <span class="_ _17"> </span>standardów <span class="_ _17"> </span>i <span class="_ _17"> </span>są<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2ea ff3 fs1 fc2 sc0 ls0 ws0">ogłaszane<span class="ff1"> w </span>mo<span class="_ _1"></span>mencie zatwierdzenia d<span class="_ _1"></span>o stosowani<span class="_ _1"></span>a przez Unię Europejską<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h3b y379 ff1 fs5 fc5 sc0 ls16 ws0">11<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Przychody z <span class="ff3">umów</span> z klientami </span></span></div><div class="t m0 x1 h49 y421 ff1 fs6 fc4 sc0 ls0 ws0">11.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Przychody w podziale na kate<span class="_ _c"></span>gorie </span></span></div><div class="t m0 x1 h3 y422 ff3 fs1 fc2 sc0 ls0 ws0">Tabela <span class="_ _c"></span>poniżej <span class="_ _7"></span>przeds<span class="_ _1"></span>tawia <span class="_ _c"></span>przychody<span class="ff1"> <span class="_ _c"></span>z <span class="ff3">tytułu <span class="_ _c"></span>umów<span class="ff1"> <span class="_ _7"></span>z kli<span class="_ _1"></span>entami <span class="_ _c"></span>w <span class="ff3">podziale <span class="_ _c"></span>na <span class="_ _7"></span>kategorie,<span class="_ _1"></span> <span class="_ _7"></span>które </span></span></span></span></div><div class="t m0 x1 h3 y423 ff3 fs1 fc2 sc0 ls0 ws0">odzwierciedlają <span class="_ _1b"> </span>sposób,<span class="ff1"> <span class="_ _1b"> </span>w </span>jaki<span class="_ _1"></span> <span class="_ _21"></span>czynniki <span class="_ _21"> </span>ek<span class="_ _1"></span>onomiczne <span class="_ _21"></span>wpływają<span class="_ _1"></span> <span class="_ _21"></span>na <span class="_ _21"></span>cha<span class="_ _1"></span>rakter, <span class="_ _1c"></span>k<span class="_ _1"></span>wotę, <span class="_ _21"></span>termin </div><div class="t m0 x1 h3 y424 ff3 fs1 fc2 sc0 ls0 ws0">płatności oraz niepewn<span class="_ _1"></span>ość przychodó<span class="_ _1"></span>w i przepływów pieniężny<span class="_ _1"></span>ch:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y425 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1 fc2"> </span></div></div></div></div>
<div id="pf26" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc26 w0 h3a"><img 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" class="bi x49 y154 w36 h58" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">38</span><span class="fs0"> </span></span></div><div class="t m0 x1 h59 y426 ff1 fse fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y427 w5 h5a"><div class="t m0 x8 he yae ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y427 w56 h5a"><div class="t m0 x64 hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024<span class="ff2"> </span></div></div><div class="c x70 y427 w57 h5a"><div class="t m0 x64 hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="ff2"> </span></div></div><div class="c x1 y429 w9 h10"><div class="t m0 x8 h35 y7c ffa fs0 fc2 sc0 ls0 ws0">Rodzaj dobra lub usługi:<span class="ff4"> </span></div></div><div class="c x9 y429 w56 h10"><div class="t m0 x58 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y429 w57 h10"><div class="t m0 x58 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y42a w9 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Przychody ze sprzedaży usług<span class="ff1"> </span></div></div><div class="c x9 y42a w56 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c x70 y42a w57 h10"><div class="t m0 x52 he y7c ff1 fs0 fc1 sc0 ls0 ws0">65 250 </div></div><div class="c x1 y42b w9 h11"><div class="t m0 x8 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">Przychody z <span class="ff8">umów</span> z <span class="ff8">klientami ogółem</span> </div></div><div class="c x9 y42b w56 h11"><div class="t m0 x52 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c x70 y42b w57 h11"><div class="t m0 x52 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">65 250 </div></div><div class="c x1 y42c w9 h11"><div class="t m0 x8 h35 y7c ffa fs0 fc2 sc0 ls0 ws0">Termin przekazania dóbr lub usług:<span class="ff4"> </span></div></div><div class="c x9 y42c w56 h11"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y42c w57 h11"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y42d w9 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">w miarę upływu czasu<span class="ff1"> </span></div></div><div class="c x9 y42d w56 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c x70 y42d w57 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">65 250 </div></div><div class="c x1 y42e w9 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Przychody z <span class="ff8">umów</span> z <span class="ff8">klientami ogółem</span> </div></div><div class="c x9 y42e w56 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c x70 y42e w57 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">65 250 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y42f ff3 fs1 fc2 sc0 ls0 ws0">Spółka nie wyodrębni<span class="_ _1"></span>a segmentów<span class="_ _1"></span> operacyjnych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y430 ff1 fs1 fc2 sc0 ls0 ws0">Wszystkie przychody<span class="_ _1"></span> z <span class="ff3">umów</span> z <span class="ff3">klientam<span class="_ _1"></span>i występują <span class="_ _1"></span>na terenie Polski<span class="_ _1"></span></span>.  </div><div class="t m0 x1 h49 y431 ff1 fs6 fc4 sc0 ls0 ws0">11.2<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Aktywa i zobowiązania</span> z <span class="ff3">t<span class="_ _c"></span>ytułu umów<span class="ff1"> z klient<span class="_ _c"></span>ami </span></span></span></span></div><div class="t m0 x1 h3 y432 ff3 fs1 fc2 sc0 ls0 ws0">Spółka nie rozpoznała <span class="_ _1"></span>żadnych akty<span class="_ _1"></span>wów ani zobowiązań<span class="_ _1"></span><span class="ff1"> z </span>tytułu um<span class="_ _1"></span>ów<span class="ff1"> z klientam<span class="_ _1"></span>i. </span></div><div class="t m0 x1 h49 y433 ff1 fs6 fc4 sc0 ls0 ws0">11.3<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Zobo<span class="_ _1"></span>wiązan<span class="_ _c"></span>ia do wykonania ś<span class="_ _c"></span>wiadczeń<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y434 ffa fs1 fc2 sc0 ls0 ws0">Przychody ze sprzeda<span class="_ _1"></span>ży usług zarządczyc<span class="_ _1"></span>h<span class="ff1"> </span></div><div class="t m0 x1 h3 y435 ff3 fs1 fc1 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>Spółki <span class="_ _c"></span>do <span class="_ _c"></span>świadczenia <span class="_ _c"></span>usług <span class="_ _c"></span>zarządczych <span class="_ _c"></span>spełniane <span class="_ _c"></span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w czasie <span class="_ _c"></span>trwania <span class="_ _c"></span>umowy. </span></div><div class="t m0 x1 h3 y436 ff3 fs1 fc1 sc0 ls0 ws0">Charakter <span class="_ _1e"> </span>i <span class="_ _a"> </span>cykliczność <span class="_ _1e"> </span>świadczonych <span class="_ _a"> </span>usług <span class="_ _1e"> </span>powoduje, <span class="_ _a"> </span>że <span class="_ _1e"> </span>klient <span class="_ _a"> </span>jednocześnie <span class="_ _1e"> </span>otrzymuje </div><div class="t m0 x1 h3 y437 ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">czerpie <span class="_ _20"> </span>korzyści <span class="_ _20"> </span>ze <span class="_ _22"> </span>świ<span class="_ _1"></span>adczonej <span class="_ _20"> </span>usługi. <span class="_ _20"> </span>Spółka <span class="_ _20"> </span>ustala <span class="_ _20"> </span>przychód<span class="_ _1"></span></span> <span class="_ _20"> </span>z <span class="ff3">tytułu <span class="_ _20"> </span>świadczenia <span class="_ _20"> </span>usług </span></div><div class="t m0 x1 h3 y438 ff3 fs1 fc1 sc0 ls0 ws0">zarządczych<span class="ff1"> w </span>okresach mi<span class="_ _1"></span>esięcznych<span class="_ _1"></span><span class="ff1"> w </span>wysokości,<span class="ff1"> w </span>jakiej ma prawo do otrzymania zapłaty </div><div class="t m0 x1 h3 y439 ff3 fs1 fc1 sc0 ls0 ws0">za świadczone usługi. <span class="_ _1"></span>Terminy p<span class="_ _1"></span>łatności za przekazan<span class="_ _1"></span>e usługi wynoszą zaz<span class="_ _1"></span>wyczaj <span class="_ _1"></span><span class="ff1 ls2">180<span class="ls0"> dni.<span class="_ _1"></span> </span></span></div><div class="t m0 x1 h3 y1fb ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y43a ff1 fs5 fc5 sc0 ls16 ws0">12<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Przychody i koszty </span></span></div><div class="t m0 x1 h49 y43b ff1 fs6 fc4 sc0 ls0 ws0">12.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Pozostałe przychody opera<span class="_ _c"></span>cyjne <span class="ff1"> </span></span></span></span></div></div><div class="c x1 y43c w58 h5a"><div class="t m0 x8 he y18a ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x71 y43c w59 h5a"><div class="t m0 x54 hf y43d ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x54 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x72 y43c w5a h5a"><div class="t m0 x4e hf y43d ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x4e hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y43e w5b h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odszkodowania </div></div><div class="c x71 y43e w5c h10"><div class="t m0 x73 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x72 y43e w5a h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 </div></div><div class="c x1 y43f w5b h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zysk ze sprzedaży/likwidacji środków trwałych<span class="ff1"> </span></div></div><div class="c x71 y43f w5c h10"><div class="t m0 x74 he y7c ff1 fs0 fc2 sc0 ls3 ws0">216<span class="ls0"> </span></div></div><div class="c x72 y43f w5a h10"><div class="t m0 x5 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y440 w5b h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Kaucje przedawnione </div></div><div class="c x71 y440 w5c h11"><div class="t m0 x74 he y80 ff1 fs0 fc2 sc0 ls3 ws0">227<span class="ls0"> </span></div></div><div class="c x72 y440 w5a h11"><div class="t m0 x2d he y80 ff1 fs0 fc2 sc0 ls3 ws0">52<span class="ls0"> </span></div></div><div class="c x1 y441 w5b h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe przychody <span class="ff1">operacyjne </span></div></div><div class="c x71 y441 w5c h11"><div class="t m0 x48 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 140* </div></div><div class="c x72 y441 w5a h11"><div class="t m0 x30 he y7c ff1 fs0 fc2 sc0 ls3 ws0">679<span class="ls0"> </span></div></div><div class="c x1 y442 w58 h10"><div class="t m0 x75 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x71 y442 w59 h10"><div class="t m0 x2f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 584 </div></div><div class="c x72 y442 w5a h10"><div class="t m0 x30 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">734 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 he y443 ff3 fs0 fc2 sc0 ls0 ws0">*Zawiera <span class="_ _a"> </span>statystyczną <span class="_ _a"> </span>częś<span class="_ _c"></span>ć <span class="_ _a"> </span>podatku <span class="_ _a"> </span>VAT <span class="_ _a"> </span>niepodleg<span class="_ _c"></span>ającą <span class="_ _a"> </span>odliczeniu <span class="_ _a"> </span>nieprzypisa<span class="_ _c"></span>ną <span class="_ _a"> </span>do <span class="_ _a"> </span>konkretnej </div><div class="t m0 x1 he y444 ff1 fs0 fc2 sc0 ls0 ws0">kategorii kosztowej. </div></div></div></div>
<div id="pf27" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc27 w0 h3a"><img 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QEAAJAfAAAA+QEAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEArt9qPbgEjAoU7rgCAPg/0/nyxXc/uQdqv7z52qjQHJX9+6H0DwAAgPwAAH/f8dF9l0CH8gH5AQAYTWYLl0DH86ePXQLyAwDcdvoHmvQPyA8AgP6BLv0D8gMAoH+gS/+A/AAA6B/o0j8gPwAA+ge69A/IDwCA/oEu/QPyAwCgf6BL/4D8AADoH+jSPyA/AACjzz7VP9Dy8vvXLgH5AQBuu5NT/QMtz5585RKQHwDgttM/0KR/QH4AAPQPdOkfkB8AAP0DXfoH5AcAQP9Al/4B+QEAGD16cM8l0PHDq59dAvIDANx20/nSJdDx7TdfuATkBwC47fQPNOkfkB8AAP0DXfoH5AcAQP9Al/4B+QEA0D/QpX9AfgAA9A906R+QHwAA/QNd+gfkBwAAAPkBANqOj+67BDpefPeTS0B+AIDbbjJbuAQ6nj997BKQHwDgttM/0KR/QH4AAPQPdOkfkB8AAP0DXfoH5AcAQP9Al/4B+QEA0D/QpX9AfgAA9A906R+QHwAA/QNd+gfkBwBA/0CX/gH5AQAYffap/oGWl9+/dgnIDwBw252c6h9oefbkK5eA/AAAt53+gSb9A/IDAKB/oEv/gPwAAOgf6NI/ID8AAPoHuvQPyA8AwOjRg3sugY4fXv3sEpAfAOC2m86XLoGOb7/5wiUgPwDAbad/oEn/gPwAAOgf6NI/ID8AAPoHuvQPyA8AgP6BLv0D8gMAAID8AABtx0e+P46WF9/95BKQHwDgtpvMfH8cLc+fPnYJyA8AcNvpH2jSPyA/AAD6B7r0D8gPAID+gS79A/IDAKB/oEv/gPwAAOgf6NI/ID8AAPoHuvQPyA8AgP6BLv0D8gMAoH+gS/+A/AAAjD77VP9Ay8vvX7sE5AcAuO1OTvUPtDx78pVLQH4AgNtO/0CT/gH5AQDQP9Clf0B+AAD0D3TpH5AfAAD9A136B+QHAGD06ME9l0DHD69+dgnIDwBw203nS5dAx7fffOESkB8A4LbTP9Ckf0B+AAD0D3TpH5AfAAD9A136B+QHAED/QJf+gVtrPAyDWwCAjclscXzkKyAwKnAu/QMAANClfwAAALr0DwAQJjPfP41RgYr+AQAA6NI/AECwVMaoQE3/AAAAdOkfACBYKmNUoKZ/AAAAuvQPABAslTEqUNM/AAAAXfoHAAiWyhgVqOkfACAMw2g8dg0YFTiX/gEAwsmppTJGBSr6BwAIlsoYFajpHwAgWCpjVKCmfwCAYKmMUYGa/gEAgqUyRgVq+gcACKv1cHhgq4xRgXPpHwAgTOdLl4BRgYL+AQCCpTJGBWr6BwAIlsoYFajpHwAgWCpjVKCmfwCAYKmMUYGa/gEAgqUyRgVq+gcACJbKGBWQHwAAgN3w+SUAAKBL/wAAYTJbuASMChT0DwAAQJf+AQCCpTJGBWr6BwAAoEv/AADBUhmjAjX9AwAEXwqGUYHanvQPwzCazBab52o9bD03G4ILn+++5NKv2slLnMd5nMd5nOemzjOdL2/2DNd5vc5zlZdsRsX9OE/9Ev0DAOy5yWxxfHTfPWBUQH4AgIv5UApGBWr+fhoAwnS+dAkYFZAfAACAHfD5JQAAoEv/AADBP+qPUYGa/gEAAOjSPwBAsFTGqEBN/wAAAHTpHwAgWCpjVKCmfwAAALr0DwAQLJUxKlDTPwAAAF36BwAIlsoYFajpHwAgDMNoPHYNGBU4l/4BAMLJqaUyRgUq+gcACJbKGBWo6R8AIFgqY1Sgpn8AgGCpjFGBmv4BAIKlMkYFavoHAAir9XB4YKuMUYFz6R8AIEznS5eAUYGC/gEAgqUyRgVq+gcACJbKGBWo6R8AIFgqY1Sgpn8AgGCpjFEB+QEAANgNn18CAAC69A8AECYzXwqGUYGK/gEAAOjSPwBAsFTGqEBN/wAAAHTpHwAgWCpjVKCmfwCA4EvBMCpQ25P+YRhGk9li81yth63nZkNw4fPdl1z6VTt5ifM4j/M4j/Pc1Hmm8+XNnuE6r9d5rvKSzai4H+epX6J/AIA9N5ktjo/uuweMCsgPAHAxH0rBqEDN308DQJjOly4BowIF/QMABEtljArU9A8AECyVMSogPwAAALvh80sAAECX/gEAgi8VxqhATf8AAAB06R8AIFgqY1Sgpn8AAAC69A8AECyVMSpQ0z8AAABd+gcACJbKGBWo6R8AAIAu/QMABEtljArU9A8AEIZhNB67BowKnEv/AADh5NRSGaMCFf0DAARLZYwK1PQPABAslTEqUNM/AECwVMaoQE3/AADBUhmjAjX9AwCE1Xo4PLBVxqjAufQPABCm86VLwKhAQf8AAMFSGaMCNf0DAARLZYwK1PQPABAslTEqUNM/AECwVMaogPwAAADshs8vAQAAXfoHAAiTmS8Fw6hARf8AAAB06R8AIFgqY1Sgpn8AgOAf5cSoQG1P+odhGE1mi81ztR62npsNwYXPd19y6Vft5CXO4zzO4zzOc1Pnmc6XN3uG67xe57nKSzaj4n6cp36J/gEA9txktjg+uu8eMCogPwDAxXwoBaMCNX8/DQDBlwpjVKCmfwCAYKmMUYGa/gEAgqUyRgXkBwAAYDd8fgkAAOjSPwBA8KXCGBWo6R8AAIAu/QMABEtljArU9A8AAECX/gEAgqUyRgVq+gcAAKBL/wAAwVIZowI1/QMAANClfwCAYKmMUYGa/gEAwjCMxmPXgFGBc+kfACCcnFoqY1Sgon8AgGCpjFGBmv4BAIKlMkYFavoHAAiWyhgVqOkfACBYKmNUoKZ/AICwWg+HB7bKGBU4l/4BAMJ0vnQJGBUo6B8AIFgqY1Sgpn8AgGCpjFGBmv4BAIKlMkYFavoHAAiWyhgVqOkfACBYKmNUoKZ/AIBgqYxRAfkBAADYDZ9fAgAAuvQPABAms4VLwKhAQf8AAGEYRmN/E4tRgfMd7M3/w5PZYvNcrYet52ZDcOHz3Zdc+lU7eYnzOI/zOI/z3NR5Tk4XN3uG67xe57nKSzaj4n6cp36J/gEA9txktjg+uu8eMCogPwDAxfyj/hgVqPn7aQAI/lF/jArU9A8AECyVMSpQ0z8AQLBUxqhATf8AAMFSGaMCNf0DAARLZYwKyA8AAMBu+PwSAADQpX8AgLCv3xeLUYFd0T8AAABd+gcACJbKGBWo6R8AAIAu/QMABEtljArU9A8AAECX/gEAgqUyRgVq+gcAAKBL/wAAwVIZowI1/QMAhGEYjceuAaMC59I/AEA4ObVUxqhARf8AAMFSGaMCNf0DAARLZYwK1PQPABAslTEqUNM/AECwVMaoQE3/AABhtR4OD2yVMSpwLv0DAITpfOkSMCpQ0D8AQLBUxqhATf8AAMFSGaMCNf0DAARLZYwK1PQPABAslTEqID8AAAC74fNLAABAl/4BAMJk5kvBMCpQ0T8AQPBHsRgVqO1J/zAMo8lssXmu1sPWc7MhuPD57ksu/aqdvMR5nMd5nMd5buo80/nyZs9wndfrPFd5yWZU3I/z1C/RPwDAnpvMFsdH990DRgX2vH8AAACugf4BAADo0j8AQPCP6mBUoKZ/AAAAuvQPABAslTEqUNM/AAAAXfoHAAiWyhgVqOkfAACALv0DAARLZYwK1PQPAABAl/4BAIKlMkYFavoHAAjDMBqPXQNGBc6lfwCAcHJqqYxRgYr+AQCCpTJGBWr6BwAIlsoYFajpHwAgWCpjVKCmfwCAYKmMUYGa/gEAwmo9HB7YKmNU4Fz6BwAI0/nSJWBUoKB/AIBgqYxRgZr+AQCCpTJGBWr6BwAIlsoYFajpHwAgWCpjVKCmfwCAYKmMUYGa/gEAgqUyRgXkBwAAYDd8fgkAAOjSPwBAmMwWLgGjAgX9AwAA0KV/AIBgqYxRgZr+AQAA6NI/AECwVMaoQE3/AADBl4JhVKC2J/3DMIwms8XmuVoPW8/NhuDC57svufSrdvIS53Ee53Ee57mp80zny5s9w3Ver/Nc5SWbUXE/zlO/RP8AAHtuMlscH913DxgVkB8A4GI+lIJRgZq/nwaAMJ0vXQJGBeQHAABgB3x+CQAA6NI/AEDwj/pjVKCmfwAAALr0DwAQLJUxKlDTPwAAAF36BwAIlsoYFajpHwAAgC79AwAES2WMCtT0DwAAQJf+AQCCpTJGBWr6BwAIwzAaj10DRgXOpX8AgHByaqmMUYGK/gEAgqUyRgVq+gcACJbKGBWo6R8AIFgqY1Sgpn8AgGCpjFGBmv4BAMJqPRwe2CpjVOBc+gcACNP50iVgVKCgfwCAYKmMUYGa/gEAgqUyRgVq+gcACJbKGBWo6R8AIFgqY1RAfgAAAHbD55cAAIAu/QMAhMnMl4JhVKCifwAAALr0DwAQLJUxKlDTPwAAAF36BwAIlsoYFajpHwAAgK47e/OTfP7lj36dAMD1+OCDO3/++V/3QO2XN1/v3w+lfwCAv/j3r7+6BGr/evhwMlt89PY3V8GFo7J/P5S/fwAA+Ns+fPsfl8DtJD8AAPxtf9z92CUgPwAAAMgPAAA75Y8fkB8AAOj6/e4nLgH5AQCAFv0D8gMAAF36B+QHAAC69A/IDwAAdOkfkB8AAOjSPyA/AADQpX9AfgAAoEv/gPwAAECX/gH5AQCArg/1D8gPAAA0/aF/QH4AAKBJ/4D8AABAl/4B+QEAgC79A/IDAABd+gfkBwAAuj58+x+XgPwAAEDLH3c/dgnIDwAAtOgfkB8AAOjSPyA/AADQpX9AfgAAoEv/gPwAAECX/gH5AQCALv0D8gMAAID8AACwax+9/c0lID8AANDy+91PXALyAwAALfoH5AcAALr0D8gPAAB06R+4te64AgDY+PzLH10CPVNXQMcvbx7u3w81HobBrxYAAOjw+SUAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA5AcAAEB+APQZKbgAAAd+SURBVAAA5AcAAEB+AAAA5AcAAEB+AAAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA5AcAAEB+AAD+184dszYVRXEAvydNbXRxkIoggg46+Al0EvwKzoK7n6XfwMFdXN101c3dydmCIIikhjQOwZam9917X6rJU36/pWnT93LeOecl/IcWQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAEB+AAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAAD5AQAAkB8AAAD5AQAAkB8AAAD5AQAAkB8AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAQH4AAADkBwAAAPkBAACQHwAAAPkBAACQHwAAAPkBAACQHwAAAOQHAABAfgAAAOQHAABAfgAAAOQHAABAfgAAAOQHAAAA+QEAAJAfAAAA+QEAAJAfAAAA+QEAAJAfAAAA5AcAAEB+AAAA5AcAAEB+AAAA5AcAAOB/M04pTY9mr958fPn6Q0opRZw8d/po+TBWjo3c10iZ4yN3XOTOF5kaf//i6lkyvxu5J5tKyl5hd0n5lz9/TadnqXVvtb5a93Kv3FpS1LqXb0FzSdE20NX16iopuo+vlHTuxTq6l7/KwkCjchsUdi/aBnpSUjTuWHR0oWvxzpTSWlK/tY/8VRV2L2rdW33UMNDyfVh4M4la9/L9ai4pmnfsTOPaSvrjax+FV1seE6mzsvyeZaYUtY+dWhmZre5zSOdso7b10bDmUXpnz69hlBqY3+hoKqPU9ug9/cyn9FrTr9x/644yCmX0HGX+w22tUdbf2ptHGV3F9xxl00Zt+Ua+0Cijejs0jzLay6gVHw23Q0sPo/87W1fxUSjjzv7k1rVLO6MYp5QOXrx99/6TLAUAAGR9Ppz++Dm/f/PKaHo0Ex4AAICyL99m8+OFv38AAABajSZ7u48f3tMIAACg4PrV3Z1RjFJKz58+evbkgY4AAABZt/cnd29cTinFYrFY/mg+Pz78+j3771U6ROX7LYqB1tWj7rjAFW+2vwOp6a8UERu7yhhmA4Yy1FijlBjszT3oOstVbvsqYjAnjYGv1WZLjE2eMv7xuQyiiZvuxTDmEjGY5g53UYuV7Y1HJ038BQgwfrsnsGPrAAAAAElFTkSuQmCC" class="bi x49 y154 w36 h5b" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">39</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y445 ff1 fs6 fc4 sc0 ls0 ws0">12.2<span class="ff5"> <span class="_ _3"></span><span class="ff3">Pozostałe koszty operacyjne<span class="_ _c"></span><span class="ff1"> </span></span></span></div></div><div class="c x1 y446 w5d h5c"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x76 y446 w5e h5c"><div class="t m0 xe hf y447 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xe hf y448 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y446 w5f h5c"><div class="t m0 x67 hf y447 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y448 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y449 w5d h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Kary i odszkodowania </div></div><div class="c x76 y449 w5e h10"><div class="t m0 x2b he y7c ff1 fs0 fc2 sc0 ls0 ws0">7 </div></div><div class="c x77 y449 w5f h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y44a w5d h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Koszty postępowania sądowego<span class="ff1"> </span></div></div><div class="c x76 y44a w5e h10"><div class="t m0 x47 he y7c ff1 fs0 fc2 sc0 ls3 ws0">108<span class="ls0"> </span></div></div><div class="c x77 y44a w5f h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">376<span class="ls0"> </span></div></div><div class="c x1 y44b w5d h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Strata <span class="ff3">ze sprzedaży/likwidacji środków trwałych</span> </div></div><div class="c x76 y44b w5e h11"><div class="t m0 x78 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y44b w5f h11"><div class="t m0 x1d he y80 ff1 fs0 fc2 sc0 ls0 ws0">63 </div></div><div class="c x1 y44c w5d h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Rezerwa na koszty spraw sądowych i świadczenia </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">pracownicze* </div></div><div class="c x76 y44c w5e h37"><div class="t m0 x47 he y86 ff1 fs0 fc2 sc0 ls3 ws0">285<span class="ls0"> </span></div></div><div class="c x77 y44c w5f h37"><div class="t m0 x32 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y44d w5d h5d"><div class="t m0 x8 he y44e ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x76 y44d w5e h5d"><div class="t m0 x47 he y44e ff1 fs0 fc2 sc0 ls0 ws0">1<span class="ls3">57</span> </div></div><div class="c x77 y44d w5f h5d"><div class="t m0 x16 he y44e ff1 fs0 fc2 sc0 ls3 ws0">980<span class="ls17">**<span class="ls0"> </span></span></div></div><div class="c x1 y44f w60 h11"><div class="t m0 x79 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x76 y44f w61 h11"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">557 </div></div><div class="c x77 y44f w5f h11"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 419 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 he y2c6 ff3 fs0 fc2 sc0 ls0 ws0">*Rezerwa na sprawy sądowe została opisana<span class="ff1"> w nocie 31.2. </span></div><div class="t m0 x1 he y2fe ff3 fs0 fc2 sc0 ls0 ws0">**Zawiera <span class="_ _3a"> </span>statystyczną  część <span class="_ _3a"> </span>podatku <span class="_ _3a"> </span>VAT <span class="_ _3a"> </span>niepodlegającą <span class="_ _3a"> </span>odliczeniu <span class="_ _3a"> </span>nieprzypisaną  do <span class="_ _3a"> </span>konkretnej </div><div class="t m0 x1 he y450 ff1 fs0 fc2 sc0 ls0 ws0">kategorii kosztowej. </div><div class="t m0 x1 h49 y451 ff1 fs6 fc4 sc0 ls0 ws0">12.3<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Przychody finansowe </span></span></div></div><div class="c x1 y452 w62 h5e"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y452 w63 h5e"><div class="t m0 x67 hf y314 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y453 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y452 w5f h5e"><div class="t m0 x67 hf y314 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y453 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y2ca w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Odsetki od pożyczek<span class="ff1"> </span></div></div><div class="c x50 y2ca w63 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 042 </div></div><div class="c x77 y2ca w5f h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 227 </div></div><div class="c x1 y454 w62 h36"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odsetki bankowe </div></div><div class="c x50 y454 w63 h36"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 884 </div></div><div class="c x77 y454 w5f h36"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 315 </div></div><div class="c x1 y455 w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Wycena instrumentów pochodnych<span class="ff1 fc2"> </span></div></div><div class="c x50 y455 w63 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">7 186 </div></div><div class="c x77 y455 w5f h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y456 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Wycena modyfikacji <span class="ff3">pożyczek</span>* </div></div><div class="c x50 y456 w63 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 459 </div></div><div class="c x77 y456 w5f h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y457 w62 h11"><div class="t m0 x8 he y80 ff3 fs0 fc2 sc0 ls0 ws0">Wycena udzielonych poręczeń i gwarancji **<span class="ff1"> </span></div></div><div class="c x50 y457 w63 h11"><div class="t m0 x22 he y80 ff1 fs0 fc2 sc0 ls3 ws0">516<span class="ls0"> </span></div></div><div class="c x77 y457 w5f h11"><div class="t m0 x32 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y458 w62 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Odsetki od należności<span class="ff1"> </span></div></div><div class="c x50 y458 w63 h11"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y458 w5f h11"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">215<span class="ls0"> </span></div></div><div class="c x1 y136 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x50 y136 w63 h10"><div class="t m0 x1d he y7c ff1 fs0 fc2 sc0 ls0 ws0">10 </div></div><div class="c x77 y136 w5f h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y24b w64 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y24b w65 h10"><div class="t m0 x1f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">16 097<span class="ff1"> </span></div></div><div class="c x77 y24b w5f h10"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">5 757<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 he y27d ff3 fs0 fc1 sc0 ls0 ws0">* <span class="_ _1c"></span>W <span class="_ _1c"></span>2024 <span class="_ _1c"></span>roku, <span class="_ _1c"></span>zgodnie <span class="_ _1c"></span>z <span class="_ _1c"></span>zawart<span class="_ _1"></span>ymi <span class="_ _8"></span>aneksami <span class="_ _1c"></span>do <span class="_ _1c"></span>umów <span class="_ _1c"></span>pożyczek <span class="_ _21"></span>otrzymanych <span class="_ _8"></span>wydłużającymi <span class="_ _1b"> </span><span class="ff1">termin </span></div><div class="t m0 x1 he y459 ff3 fs0 fc1 sc0 ls0 ws0">zapłaty, dokonano wyceny wpływu tej modyfikacji na wynik finansowy.<span class="ff1">  </span></div><div class="t m0 x1 he y45a ff1 fs0 fc1 sc0 ls0 ws0">*<span class="ff3">* Gwarancje i poręczenia prezentowane są w</span> nocie 26 oraz 31<span class="ls4">.1<span class="_ _1"></span></span> </div><div class="t m0 x1 h54 y45b ff5 fs0 fc1 sc0 ls0 ws0"> <span class="_ _3b"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf28" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc28 w0 h3a"><img 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" class="bi x49 y154 w36 h5f" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">40</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y30f ff1 fs6 fc4 sc0 ls0 ws0">12.4<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Koszty finansowe  </span></span></div></div><div class="c x1 y45c w66 h60"><div class="t m0 x8 h3 y1 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x7a y45c w67 h60"><div class="t m0 x29 hf y428 ff7 fs0 fc3 sc0 ls0 ws0">rok <span class="ff6">zakończony</span> </div><div class="t m0 x29 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x72 y45c w68 h60"><div class="t m0 x4e hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x4e hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y45d w66 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Odsetki i prowizje od kredytów i pożyczek<span class="ff1"> </span></div></div><div class="c x7a y45d w67 h11"><div class="t m0 x1e he y7c ff1 fs0 fc2 sc0 ls0 ws0">65 739 </div></div><div class="c x72 y45d w68 h11"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">64 734 </div></div><div class="c x1 y45e w66 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odsetki i prowizje od obligacji </div></div><div class="c x7a y45e w67 h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">9 808 </div></div><div class="c x72 y45e w68 h10"><div class="t m0 x73 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y45f w66 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Różnice kursowe<span class="ff1"> </span></div></div><div class="c x7a y45f w67 h10"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls3 ws0">12<span class="ls0"> </span></div></div><div class="c x72 y45f w68 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">96<span class="ls0"> </span></div></div><div class="c x1 y460 w66 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Odsetki od zobowiązań<span class="ff1"> </span></div></div><div class="c x7a y460 w67 h10"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls3 ws0">16<span class="ls0"> </span></div></div><div class="c x72 y460 w68 h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 </div></div><div class="c x1 y461 w66 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odsetki z <span class="ff3">tytułu leasingu</span> </div></div><div class="c x7a y461 w67 h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 069 </div></div><div class="c x72 y461 w68 h10"><div class="t m0 x30 he y7c ff1 fs0 fc2 sc0 ls3 ws0">918<span class="ls0"> </span></div></div><div class="c x1 y462 w66 h11"><div class="t m0 x8 he y80 ff3 fs0 fc2 sc0 ls0 ws0">Wycena udzielonych poręczeń i gwarancji*<span class="ff1"> </span></div></div><div class="c x7a y462 w67 h11"><div class="t m0 x10 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x72 y462 w68 h11"><div class="t m0 x52 he y80 ff1 fs0 fc2 sc0 ls0 ws0">1 042 </div></div><div class="c x1 y36b w66 h5d"><div class="t m0 x8 he y463 ff3 fs0 fc2 sc0 ls0 ws0">Wycena instrumentów finansowych<span class="ff1"> </span></div></div><div class="c x7a y36b w67 h5d"><div class="t m0 x1f he y463 ff1 fs0 fc2 sc0 ls0 ws0">2 241 </div></div><div class="c x72 y36b w68 h5d"><div class="t m0 x52 he y463 ff1 fs0 fc2 sc0 ls0 ws0">3 381 </div></div><div class="c x1 y464 w66 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x7a y464 w67 h10"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls3 ws0">48<span class="ls0"> </span></div></div><div class="c x72 y464 w68 h10"><div class="t m0 x30 he y7c ff1 fs0 fc2 sc0 ls3 ws0">186<span class="ls0"> </span></div></div><div class="c x1 y36d w69 h10"><div class="t m0 x8 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x76 y36d w6a h10"><div class="t m0 x1e h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">78 933 </div></div><div class="c x72 y36d w68 h10"><div class="t m0 x2c h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">70 360 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 he y465 ff3 fs0 fc1 sc0 ls0 ws0">* Gwarancje i poręczenia prezentowane są<span class="ff1"> w nocie 26 oraz 31.1. </span></div><div class="t m0 x1 h49 y466 ff1 fs6 fc4 sc0 ls0 ws0">12.5<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Koszty według rodzajów</span> </span></span></div></div><div class="c x1 y467 w6b h60"><div class="t m0 x8 he y10e ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7a y467 w6c h60"><div class="t m0 xe hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xe hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x7b y467 w6d h60"><div class="t m0 xe hf y428 ff7 fs0 fc3 sc0 ls0 ws0">rok <span class="ff6">zakończony</span> </div><div class="t m0 xe hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y468 w6b h11"><div class="t m0 x8 he y80 ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x7a y468 w6c h11"><div class="t m0 x48 he y80 ff1 fs0 fc2 sc0 ls0 ws0">3 158 </div></div><div class="c x7b y468 w6d h11"><div class="t m0 x48 he y80 ff1 fs0 fc1 sc0 ls0 ws0">2 919 </div></div><div class="c x1 y469 w6b h5d"><div class="t m0 x8 he y46a ff3 fs0 fc1 sc0 ls0 ws0">Zużycie materiałów i energii<span class="ff1"> </span></div></div><div class="c x7a y469 w6c h5d"><div class="t m0 x48 he y46a ff1 fs0 fc2 sc0 ls0 ws0">2 214 </div></div><div class="c x7b y469 w6d h5d"><div class="t m0 x48 he y46a ff1 fs0 fc1 sc0 ls0 ws0">2 486 </div></div><div class="c x1 y46b w6b h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Usługi obce<span class="ff1"> </span></div></div><div class="c x7a y46b w6c h10"><div class="t m0 x1b he y7c ff1 fs0 fc2 sc0 ls0 ws0">25 557 </div></div><div class="c x7b y46b w6d h10"><div class="t m0 x1b he y7c ff1 fs0 fc1 sc0 ls0 ws0">36 456 </div></div><div class="c x1 y1fa w6b h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Podatki i opłaty<span class="ff1"> </span></div></div><div class="c x7a y1fa w6c h10"><div class="t m0 x47 he y7c ff1 fs0 fc2 sc0 ls3 ws0">426<span class="ls0"> </span></div></div><div class="c x7b y1fa w6d h10"><div class="t m0 x48 he y7c ff1 fs0 fc1 sc0 ls0 ws0">1 217 </div></div><div class="c x1 y46c w6b h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Koszty świadczeń pracowniczych<span class="ff1"> </span></div></div><div class="c x7a y46c w6c h10"><div class="t m0 x48 he y7c ff1 fs0 fc2 sc0 ls0 ws0">9 404 </div></div><div class="c x7b y46c w6d h10"><div class="t m0 x48 he y7c ff1 fs0 fc1 sc0 ls0 ws0">7 850 </div></div><div class="c x1 y21c w6b h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe koszty rodzajowe<span class="ff1"> </span></div></div><div class="c x7a y21c w6c h10"><div class="t m0 x48 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 277 </div></div><div class="c x7b y21c w6d h10"><div class="t m0 x48 he y7c ff1 fs0 fc1 sc0 ls0 ws0">2 059 </div></div><div class="c x1 y46d w6b h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc1 sc0 ls0 ws0">Koszty według rodzajów ogółem,<span class="ff2"> w tym: </span></div></div><div class="c x7a y46d w6c h11"><div class="t m0 x1b h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">42 036 </div></div><div class="c x7b y46d w6d h11"><div class="t m0 x1b h2 y80 ff2 fs0 fc1 sc0 ls0 ws0">52 987 </div></div><div class="c x1 y46e w6b h11"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozycje ujęte<span class="ff1"> w </span>kosztach ogólnego zarządu<span class="ff1"> </span></div></div><div class="c x7a y46e w6c h11"><div class="t m0 x25 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(2 825) </div></div><div class="c x7b y46e w6d h11"><div class="t m0 x25 he y7c ff1 fs0 fc1 sc0 ls0 ws0">(<span class="ls3">1 </span>900) </div></div><div class="c x1 y46f w6b h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu zapasów i rozliczeń międzyokresowych<span class="ff1"> </span></div></div><div class="c x7a y46f w6c h10"><div class="t m0 x48 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(731) </div></div><div class="c x7b y46f w6d h10"><div class="t m0 x48 he y7c ff1 fs0 fc1 sc0 ls0 ws0">(574) </div></div><div class="c x1 y470 w6b h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc1 sc0 ls0 ws0">Pozycje ujęte<span class="ff2"> w </span>koszcie własnym sprzedaży<span class="ff2">  </span></div></div><div class="c x7a y470 w6c h11"><div class="t m0 x1b h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">38 480 </div></div><div class="c x7b y470 w6d h11"><div class="t m0 x1b h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">50 513 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h54 y327 ff5 fs0 fc1 sc0 ls0 ws0"> <span class="_ _3b"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf29" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc29 w0 h3a"><img 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" class="bi x49 y154 w36 h5f" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">41</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y30f ff1 fs6 fc4 sc0 ls0 ws0">12.6<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Koszty amortyzacji </span></span></div></div><div class="c x1 y45c w64 h60"><div class="t m0 x8 he y10e ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y45c w65 h60"><div class="t m0 x67 hf y428 ff7 fs0 fc3 sc0 ls0 ws0">rok <span class="ff6">zakończony</span> </div><div class="t m0 x67 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y45c w5f h60"><div class="t m0 x67 hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y45d w62 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc1 sc0 ls0 ws0">Pozycje ujęte<span class="ff2"> w </span>koszcie własnym sprzedaży<span class="ff2"> </span></div></div><div class="c x50 y45d w63 h11"><div class="t m0 x5 h2 y7d ff2 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x77 y45d w5f h11"><div class="t m0 x5 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y45e w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Amortyzacja środków trwałych<span class="ff1"> </span></div></div><div class="c x50 y45e w63 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 683 </div></div><div class="c x77 y45e w5f h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 628 </div></div><div class="c x1 y45f w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Amortyzacja aktywów niematerialnych<span class="ff1"> </span></div></div><div class="c x50 y45f w63 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">475<span class="ls0"> </span></div></div><div class="c x77 y45f w5f h10"><div class="t m0 x22 he y7c ff1 fs0 fc1 sc0 ls3 ws0">291<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y368 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y471 ff1 fs6 fc4 sc0 ls0 ws0">12.7<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Koszty świadczeń pracownic<span class="_ _c"></span>zych<span class="ff1"> </span></span></span></span></div></div><div class="c x1 y472 w64 h5a"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y472 w65 h5a"><div class="t m0 x67 hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y472 w5f h5a"><div class="t m0 x67 hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y473 w64 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Wynagrodzenia </div></div><div class="c x50 y473 w65 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">8 530 </div></div><div class="c x77 y473 w5f h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">7 057 </div></div><div class="c x1 y474 w64 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Koszty ubezpieczeń społecznych<span class="ff1"> </span></div></div><div class="c x50 y474 w65 h11"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls3 ws0">874<span class="ls0"> </span></div></div><div class="c x77 y474 w5f h11"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">793<span class="ls0"> </span></div></div><div class="c x1 y466 w64 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Koszty świadczeń pracowniczych ogółem,<span class="ff2"> w tym<span class="_ _1"></span>: </span></div></div><div class="c x50 y466 w65 h11"><div class="t m0 x16 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">9 404 </div></div><div class="c x77 y466 w5f h11"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">7 850 </div></div><div class="c x1 y475 w64 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Pozycje ujęte<span class="ff1"> w </span>koszcie własnym sprzedaży<span class="ff1"> </span></div></div><div class="c x50 y475 w65 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">6 579 </div></div><div class="c x77 y475 w5f h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">5 950 </div></div><div class="c x1 y476 w64 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Pozycje ujęte<span class="ff1"> w </span>kosztach ogólnego zarządu<span class="ff1"> </span></div></div><div class="c x50 y476 w65 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x77 y476 w5f h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 900 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3b yfd ff1 fs5 fc5 sc0 ls16 ws0">13<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Podatek dochodowy </span></span></div><div class="t m0 x1 h3 y477 ff3 fs1 fc1 sc0 ls0 ws0">W dniu <span class="_ _c"></span>27 <span class="_ _c"></span>października 2023 <span class="_ _c"></span>roku <span class="_ _c"></span>zawarto umowę o<span class="_ _c"></span> u<span class="_ _c"></span>tworzeniu podatkowej grupy <span class="_ _c"></span>kapitałowej </div><div class="t m0 x1 h3 y478 ff3 fs1 fc1 sc0 ls0 ws0">pod <span class="_ _8"></span>nazwą <span class="_ _1c"></span>„Podatk<span class="_ _1"></span>owa <span class="_ _8"></span>Gr<span class="_ _1"></span>upa <span class="_ _8"></span>Kapitałowa<span class="_ _1"></span> <span class="_ _8"></span>Mur<span class="_ _1"></span>apol” <span class="_ _8"></span>pomięd<span class="_ _1"></span>zy <span class="_ _8"></span>spółka<span class="_ _1"></span>mi <span class="_ _8"></span>Murap<span class="_ _1"></span>ol <span class="_ _8"></span>S.A. <span class="_ _1c"></span>oraz </div><div class="t m0 x1 h3 y479 ff1 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _8"></span>Real <span class="_ _8"></span>Estate <span class="_ _8"></span><span class="ff3">S.A. <span class="_ _8"></span>Umowa <span class="_ _8"></span>została <span class="_ _1"></span>zawa<span class="_ _1"></span>rta <span class="_ _8"></span>na <span class="_ _8"></span>trzy <span class="_ _8"></span>kolejne <span class="_ _8"></span>lata <span class="_ _8"></span>podatkowe, <span class="_ _1"></span>tj. <span class="_ _8"></span>od <span class="_ _8"></span>dnia<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y47a ff1 fs1 fc1 sc0 ls0 ws0">1 stycznia 2024 roku d<span class="_ _1"></span>o 31 grudnia 2026 <span class="_ _1"></span>roku.<span class="_ _1"></span> </div><div class="t m0 x1 h49 y47b ff1 fs6 fc4 sc0 ls0 ws0">13.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Obciążenie podatkowe</span> </span></span></div></div><div class="c x1 y47c w64 h5e"><div class="t m0 x8 he yae ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y47c w65 h5e"><div class="t m0 x67 hf y314 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y453 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y47c w6e h5e"><div class="t m0 x37 hf y314 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x37 hf y453 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y47d w62 h61"><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">Sprawozdanie z <span class="ff8">całkowitych dochodów</span> </div></div><div class="c x50 y47d w63 h61"><div class="t m0 x5 h2 y47e ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y47d w6e h61"><div class="t m0 x7c he y47e ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y47f w62 h5d"><div class="t m0 x8 he y463 ff3 fs0 fc2 sc0 ls0 ws0">Bieżący <span class="ff1">podatek dochodowy </span></div></div><div class="c x50 y47f w63 h5d"><div class="t m0 x1b he y463 ff1 fs0 fc2 sc0 ls0 ws0">(3 589) </div></div><div class="c x77 y47f w6e h5d"><div class="t m0 x48 he y463 ff1 fs0 fc2 sc0 ls18 ws0">(1<span class="ls0"> 782) </span></div></div><div class="c x1 y480 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odroczony podatek dochodowy </div></div><div class="c x50 y480 w63 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 955 </div></div><div class="c x77 y480 w6e h10"><div class="t m0 x1 he y7c ff1 fs0 fc2 sc0 ls0 ws0">9 505 </div></div><div class="c x1 y481 w62 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Obciążenie podatkowe wykazane<span class="ff2"> w zysk<span class="_ _1"></span>u  </span></div></div><div class="c x50 y481 w63 h10"><div class="t m0 x16 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(634) </div></div><div class="c x77 y481 w6e h10"><div class="t m0 x1 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">7 723 </div></div><div class="c x1 y482 w62 h62"><div class="t m0 x8 he y483 ff3 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody<span class="ff1"> </span></div></div><div class="c x50 y482 w63 h62"><div class="t m0 x32 he y483 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x77 y482 w6e h62"><div class="t m0 x65 he y483 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y484 w62 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Korzyść/Obciążenie podatkowe ujęte<span class="ff2"> w innych </span></div><div class="t m0 x8 h2 yc2 ff8 fs0 fc2 sc0 ls0 ws0">całkowitych dochodach<span class="ff2"> </span></div></div><div class="c x50 y484 w63 h37"><div class="t m0 x78 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y484 w6e h37"><div class="t m0 x7d h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h51 y485 ff4 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
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" class="bi x49 y154 w36 h63" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">42</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y30f ff1 fs6 fc4 sc0 ls0 ws0">13.2<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Uzgodnienie efektywnej staw<span class="_ _c"></span>ki podatkowej </span></span></div><div class="t m0 x1 h3 y310 ff3 fs1 fc1 sc0 ls0 ws0">Uzgodnienie <span class="_ _c"></span>podatku <span class="_ _c"></span>dochodowego od <span class="_ _7"></span>zysku/ <span class="_ _c"></span>(straty) <span class="_ _c"></span>brutto <span class="_ _7"></span>pr<span class="_ _1"></span>zed <span class="_ _c"></span>opodatkowaniem <span class="_ _c"></span>według </div><div class="t m0 x1 h3 y32e ff1 fs1 fc1 sc0 ls0 ws0">ustawowej st<span class="_ _c"></span>awki podatkowej, z <span class="ff3">podatkiem dochodowym <span class="_ _c"></span>liczonym według <span class="_ _c"></span>efektywnej <span class="_ _c"></span>stawki </span></div><div class="t m0 x1 h3 y32f ff3 fs1 fc1 sc0 ls0 ws0">podatkowej Sp<span class="_ _1"></span>ółki za rok zak<span class="_ _1"></span>ończony 31 gr<span class="_ _1"></span>udnia 202<span class="_ _1"></span><span class="ff1">4 roku<span class="_ _1"></span> i 31 grudni<span class="_ _1"></span>a 2023 r<span class="_ _1"></span>oku przedstawia<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y486 ff3 fs1 fc1 sc0 ls0 ws0">się następująco:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y42e w64 h60"><div class="t m0 x8 he y10e ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y42e w65 h60"><div class="t m0 xd hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xd hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y42e w6f h60"><div class="t m0 x7e hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x7e hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y487 w62 h11"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Zysk brutto przed opodatkowaniem </div></div><div class="c x50 y487 w70 h11"><div class="t m0 x1a h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">242 442 </div></div><div class="c x70 y487 w71 h11"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">209 403 </div></div><div class="c x1 y488 w62 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Podatek według ustawowej stawki podatkowej </div><div class="t m0 x8 he yc2 ff3 fs0 fc2 sc0 ls0 ws0">obowiązującej<span class="ff1"> w </span>Polsce, wynoszącej 19% <span class="ff1">(2023: 19%) </span></div></div><div class="c x50 y488 w70 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls3 ws0">46<span class="ls0"> </span>064<span class="ls0"> </span></div></div><div class="c x70 y488 w71 h37"><div class="t m0 x48 he y86 ff1 fs0 fc2 sc0 ls0 ws0">39 787 </div></div><div class="c x1 y489 w62 h36"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Koszty trwale niestanowiące kosztów uzyskania przychodów<span class="ff1"> </span></div></div><div class="c x50 y489 w70 h36"><div class="t m0 x16 he y448 ff1 fs0 fc2 sc0 ls3 ws0">959<span class="ls0"> </span></div></div><div class="c x70 y489 w71 h36"><div class="t m0 x26 he y448 ff1 fs0 fc2 sc0 ls0 ws0">1 766 </div></div><div class="c x1 y48a w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Przychody trwale niebędące podstawą do opodatkowania<span class="ff1"> </span></div></div><div class="c x50 y48a w70 h10"><div class="t m0 x48 he y448 ff1 fs0 fc2 sc0 ls0 ws0">(54) </div></div><div class="c x70 y48a w71 h10"><div class="t m0 x10 he y448 ff1 fs0 fc2 sc0 ls0 ws0">(9) </div></div><div class="c x1 y2e1 w62 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Odsetki trwale niestanowiące kosztów uzyskania </div><div class="t m0 x8 he yc2 ff3 fs0 fc2 sc0 ls0 ws0">przychodów<span class="ff1"> </span></div></div><div class="c x50 y2e1 w70 h37"><div class="t m0 x1d he yd1 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y2e1 w71 h37"><div class="t m0 x4a he yd1 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y48b w62 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Udział<span class="ff1"> w zyskach jednostek </span>wycenianych metodą praw </div><div class="t m0 x8 he yc2 ff3 fs0 fc2 sc0 ls0 ws0">własności<span class="ff1"> </span></div></div><div class="c x50 y48b w70 h37"><div class="t m0 x12 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">(56 047) </div></div><div class="c x70 y48b w71 h37"><div class="t m0 x25 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">(49 748) </div></div><div class="c x1 y48c w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Korekty z tytułu Podatkowej Grupy Kapitałowej*<span class="ff1"> </span></div></div><div class="c x50 y48c w70 h10"><div class="t m0 x1b he y448 ff1 fs0 fc2 sc0 ls0 ws0">9 719 </div></div><div class="c x70 y48c w71 h10"><div class="t m0 x4a he y448 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y48d w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Inne (w tym korekty roku ubiegłego)<span class="ff1"> </span></div></div><div class="c x50 y48d w70 h10"><div class="t m0 x26 he y448 ff1 fs0 fc2 sc0 ls0 ws0">(7) </div></div><div class="c x70 y48d w71 h10"><div class="t m0 x1d he y448 ff1 fs0 fc2 sc0 ls3 ws0">481<span class="ls0"> </span></div></div><div class="c x1 y243 w62 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Podatek według efektywnej stawki podatkowej wynoszącej </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">0,3<span class="lsf">% </span>(2023: 3,7<span class="lsf">%)</span> </div></div><div class="c x50 y243 w70 h37"><div class="t m0 x16 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">634 </div></div><div class="c x70 y243 w71 h37"><div class="t m0 x2c h2 y86 ff2 fs0 fc2 sc0 lsf ws0">(7<span class="ls0"> 723) </span></div></div><div class="c x1 y48e w62 h10"><div class="t m0 x8 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y48e w70 h10"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y48e w71 h10"><div class="t m0 x80 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y48f w62 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Podatek dochodowy (obciążenie) wykazany<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">w jednostkowym zysku lub stracie </div></div><div class="c x50 y48f w70 h37"><div class="t m0 x16 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">634 </div></div><div class="c x70 y48f w71 h37"><div class="t m0 x2c h2 y86 ff2 fs0 fc2 sc0 lsf ws0">(7<span class="ls0"> 723) </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x26 h3 y490 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y21a ff3 fs1 fc2 sc0 ls0 ws0">* Obciążenia z tytułu podatku dochod<span class="_ _1"></span>owego w roku podatk<span class="_ _1"></span>owym 2024 Murapol <span class="_ _1"></span><span class="ff1">S.A., wraz ze </span></div><div class="t m0 x1 h3 y491 ff3 fs1 fc2 sc0 ls0 ws0">spółką <span class="_ _8"></span>zależną <span class="_ _8"></span>Murapol <span class="_ _1c"></span>Real <span class="_ _8"></span>Estate <span class="_ _8"></span>S.A. <span class="_ _8"></span>, <span class="_ _8"></span>r<span class="_ _1"></span>ozlicza <span class="_ _8"></span>w <span class="_ _8"></span>rama<span class="_ _1"></span>ch <span class="_ _8"></span>Podatkowej <span class="_ _1c"></span>Grupy <span class="_ _8"></span>Kapitałowej.<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y492 ff3 fs1 fc2 sc0 ls0 ws0">Kwota <span class="_ _20"> </span>podatk<span class="_ _1"></span>u <span class="_ _13"> </span>w <span class="_ _20"> </span>wyso<span class="_ _1"></span>kości <span class="_ _13"> </span><span class="ff1">9 719 <span class="_ _20"> </span></span>ty<span class="_ _1"></span>s. <span class="_ _20"> </span>P<span class="_ _1"></span>LN <span class="_ _20"> </span>dot<span class="_ _1"></span>yczy <span class="_ _20"> </span>główni<span class="_ _1"></span>e <span class="_ _20"> </span>wy<span class="_ _1"></span>korzystania, <span class="_ _13"> </span>we <span class="_ _20"> </span>wspóln<span class="_ _1"></span>ym<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y493 ff3 fs1 fc2 sc0 ls0 ws0">rozliczeniu <span class="_ _a"> </span>podatkowym<span class="_ _1"></span>, <span class="_ _a"> </span>aktywa <span class="_ _a"> </span>na <span class="_ _a"> </span>podatek <span class="_ _a"> </span>odroczony <span class="_ _a"> </span>od <span class="_ _a"> </span>limitu <span class="_ _a"> </span>kosztów <span class="_ _a"> </span>finansowania<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y494 ff3 fs1 fc2 sc0 ls0 ws0">dłużnego.<span class="ff1"> </span></div><div class="t m0 x1 h3 y495 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
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" class="bi x19 y496 w73 h64" alt="" /><div class="c x0 y1 w74 h32"><div class="t m0 x1 h2 y497 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y498 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1">  <span class="_ _3c"> </span> <span class="_ _17"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span> <span class="_ _18"> </span><span class="ls2">43</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y499 ff1 fs6 fc4 sc0 ls0 ws0">13.3<span class="ff5"> <span class="_ _5"></span><span class="ff1"> Odroczon<span class="_ _c"></span>y podatek do<span class="_ _c"></span>chodowy </span></span></div><div class="t m0 x26 h3 y49a ff1 fs1 fc2 sc0 ls0 ws0">Odroczony podatek d<span class="_ _1"></span>ochodowy wynik<span class="_ _1"></span>a z <span class="ff3">następ<span class="_ _1"></span>ujących pozycji:<span class="_ _1"></span></span> </div><div class="t m0 x26 h3 y49b ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y49c w75 h65"><div class="t m0 x8 he y49d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x81 y49c w76 h65"><div class="t m0 xd h66 y79 ff7 fsc fc3 sc0 ls0 ws0">Rzeczowe </div><div class="t m0 x8 h66 yb0 ff6 fsc fc3 sc0 ls0 ws0">aktywa trwałe </div><div class="t m0 xd h66 y49e ff7 fsc fc3 sc0 ls0 ws0">oraz WNIP </div></div><div class="c x82 y49c w77 h65"><div class="t m0 xb h66 y49f ff6 fsc fc3 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 xd h66 y4a0 ff7 fsc fc3 sc0 ls0 ws0">finansowe </div></div><div class="c x83 y49c w78 h65"><div class="t m0 x11 h66 y49f ff7 fsc fc3 sc0 ls0 ws0">Aktywa </div><div class="t m0 x8 h66 y4a0 ff7 fsc fc3 sc0 ls0 ws0">finansowe </div></div><div class="c x84 y49c w79 h65"><div class="t m0 xb h66 yb0 ff7 fsc fc3 sc0 ls0 ws0">Rezerwy </div></div><div class="c x85 y49c w7a h65"><div class="t m0 xe h66 y79 ff7 fsc fc3 sc0 ls0 ws0">Odpisy </div><div class="t m0 xb h66 yb0 ff6 fsc fc3 sc0 ls0 ws0">aktualizujące </div><div class="t m0 xe h66 y49e ff7 fsc fc3 sc0 ls0 ws0">aktywa </div></div><div class="c x86 y49c w7b h65"><div class="t m0 xe h66 y49f ff7 fsc fc3 sc0 ls0 ws0">Straty </div><div class="t m0 xb h66 y4a0 ff7 fsc fc3 sc0 ls0 ws0">podatkowe </div></div><div class="c x87 y49c w7c h65"><div class="t m0 x29 h66 y79 ff7 fsc fc3 sc0 ls0 ws0">Rozliczenie </div><div class="t m0 xb h66 yb0 ff6 fsc fc3 sc0 ls0 ws0">międzyokreso<span class="_ _c"></span>we </div><div class="t m0 x21 h66 y49e ff6 fsc fc3 sc0 ls0 ws0">przychodów<span class="ff7"> </span></div></div><div class="c x88 y49c w7d h65"><div class="t m0 x89 h66 yb0 ff6 fsc fc3 sc0 ls0 ws0">Pozostałe<span class="ff7"> </span></div></div><div class="c x8a y49c w7e h65"><div class="t m0 xe h66 yb0 ff7 fsc fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y4a1 w75 h67"><div class="t m0 x8 h68 y4a2 ff2 fsc fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff8">tytułu </span></div><div class="t m0 x8 h68 y4a3 ff2 fsc fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x8 h68 y4a4 ff2 fsc fc2 sc0 ls0 ws0">1 stycznia 2024 roku<span class="_ _c"></span> </div></div><div class="c x81 y4a1 w76 h67"><div class="t m0 x8b h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">6 </div></div><div class="c x82 y4a1 w77 h67"><div class="t m0 x53 h66 y4a3 ff7 fsc fc2 sc0 ls19 ws0">29<span class="ls0"> <span class="ls1a">097</span> </span></div></div><div class="c x83 y4a1 w78 h67"><div class="t m0 x41 h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">(863) </div></div><div class="c x84 y4a1 w79 h67"><div class="t m0 xe h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">1 545 </div></div><div class="c x85 y4a1 w7a h67"><div class="t m0 x69 h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">3 <span class="ls19">08</span>7 </div></div><div class="c x86 y4a1 w7b h67"><div class="t m0 x1a h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x87 y4a1 w7c h67"><div class="t m0 x12 h66 y4a3 ff7 fsc fc2 sc0 ls1b ws0">(2<span class="ls0"> 479) </span></div></div><div class="c x88 y4a1 w7d h67"><div class="t m0 x4 h66 y4a3 ff7 fsc fc2 sc0 ls19 ws0">22<span class="ls0"> </span></div></div><div class="c x8a y4a1 w7e h67"><div class="t m0 x8c h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">30 415 </div></div><div class="c x1 y4a5 w75 h69"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">Korzyść podat<span class="_ _c"></span>kowa (obcią<span class="_ _c"></span>żenie </div><div class="t m0 x8 h68 y4a4 ff1 fsc fc2 sc0 ls0 ws0">podatkowe):<span class="ff2"> </span></div></div><div class="c x81 y4a5 w76 h69"><div class="t m0 x1b h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x82 y4a5 w77 h69"><div class="t m0 x7f h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x83 y4a5 w78 h69"><div class="t m0 x8d h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x84 y4a5 w79 h69"><div class="t m0 x69 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x85 y4a5 w7a h69"><div class="t m0 x1b h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x86 y4a5 w7b h69"><div class="t m0 x15 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x87 y4a5 w7c h69"><div class="t m0 x22 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x88 y4a5 w7d h69"><div class="t m0 x17 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x8a y4a5 w7e h69"><div class="t m0 x1b h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4a6 w75 h6b"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0"> - wykazana/e w<span class="_ _c"></span> jednostkowym<span class="_ _c"></span> zysku lub </div><div class="t m0 x8 h68 y4a4 ff1 fsc fc2 sc0 ls0 ws0">stracie<span class="ff2"> </span></div></div><div class="c x81 y4a6 w76 h6b"><div class="t m0 x8b h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">5 </div></div><div class="c x82 y4a6 w77 h6b"><div class="t m0 x19 h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">(344) </div></div><div class="c x83 y4a6 w78 h6b"><div class="t m0 x37 h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">(482) </div></div><div class="c x84 y4a6 w79 h6b"><div class="t m0 x67 h6c y1a9 ff4 fsc fc2 sc0 ls1c ws0">(5<span class="ls1d">29<span class="ls0">) </span></span></div></div><div class="c x85 y4a6 w7a h6b"><div class="t m0 x8b h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">5 </div></div><div class="c x86 y4a6 w7b h6b"><div class="t m0 x8d h6c y1a9 ff4 fsc fc2 sc0 ls1d ws0">35<span class="ls0"> </span></div></div><div class="c x87 y4a6 w7c h6b"><div class="t m0 x13 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">4 <span class="ls1d">264</span> </div></div><div class="c x88 y4a6 w7d h6b"><div class="t m0 x19 h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">1 </div></div><div class="c x8a y4a6 w7e h6b"><div class="t m0 x69 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">2 955 </div></div><div class="c x1 y4a7 w75 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0"> - <span class="ff3">ujęta/e</span> w <span class="ff3">innych<span class="_ _c"></span> całkowitych<span class="_ _c"></span> </span></div><div class="t m0 x8 h68 y4a4 ff1 fsc fc2 sc0 ls0 ws0">dochodach<span class="ff2"> </span></div></div><div class="c x81 y4a7 w76 h69"><div class="t m0 x31 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x82 y4a7 w77 h69"><div class="t m0 x1e h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x83 y4a7 w78 h69"><div class="t m0 x14 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x84 y4a7 w79 h69"><div class="t m0 x8c h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x85 y4a7 w7a h69"><div class="t m0 x31 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x86 y4a7 w7b h69"><div class="t m0 x1a h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x87 y4a7 w7c h69"><div class="t m0 x26 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x88 y4a7 w7d h69"><div class="t m0 x19 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x8a y4a7 w7e h69"><div class="t m0 x31 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y4a8 w75 h6d"><div class="t m0 x8 h68 y4a9 ff2 fsc fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff8">tytułu </span></div><div class="t m0 x8 h68 y4a3 ff2 fsc fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x8 h68 y4a4 ff2 fsc fc2 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 roku </div></div><div class="c x81 y4a8 w76 h6d"><div class="t m0 x24 h66 y4a3 ff7 fsc fc2 sc0 ls19 ws0">11<span class="ls0"> </span></div></div><div class="c x82 y4a8 w77 h6d"><div class="t m0 x53 h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">28 753 </div></div><div class="c x83 y4a8 w78 h6d"><div class="t m0 xe h66 y4a3 ff7 fsc fc2 sc0 ls1b ws0">(1<span class="ls0"> 345) </span></div></div><div class="c x84 y4a8 w79 h6d"><div class="t m0 xe h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">1 016 </div></div><div class="c x85 y4a8 w7a h6d"><div class="t m0 x69 h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">3 092 </div></div><div class="c x86 y4a8 w7b h6d"><div class="t m0 x8d h66 y4a3 ff7 fsc fc2 sc0 ls19 ws0">35<span class="ls0"> </span></div></div><div class="c x87 y4a8 w7c h6d"><div class="t m0 x18 h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">1 785 </div></div><div class="c x88 y4a8 w7d h6d"><div class="t m0 x4 h66 y4a3 ff7 fsc fc2 sc0 ls19 ws0">23<span class="ls0"> </span></div></div><div class="c x8a y4a8 w7e h6d"><div class="t m0 x8c h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">33 370 </div></div><div class="c x1 y4aa w75 h10"><div class="t m0 x8 h68 yda ff2 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x81 y4aa w76 h10"><div class="t m0 x1b h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x82 y4aa w77 h10"><div class="t m0 x7f h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x83 y4aa w78 h10"><div class="t m0 x8d h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x84 y4aa w79 h10"><div class="t m0 x69 h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x85 y4aa w7a h10"><div class="t m0 x1b h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x86 y4aa w7b h10"><div class="t m0 x15 h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x87 y4aa w7c h10"><div class="t m0 x22 h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x88 y4aa w7d h10"><div class="t m0 x17 h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x8a y4aa w7e h10"><div class="t m0 x1b h66 yda ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4ab w75 h67"><div class="t m0 x8 h68 y4ac ff2 fsc fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff8">tytułu </span></div><div class="t m0 x8 h68 y4ad ff2 fsc fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x8 h68 y4a4 ff2 fsc fc2 sc0 ls0 ws0">1 stycznia 2023 roku<span class="_ _c"></span> </div></div><div class="c x81 y4ab w76 h67"><div class="t m0 x8d h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">(13) </div></div><div class="c x82 y4ab w77 h67"><div class="t m0 x53 h66 y4ad ff7 fsc fc2 sc0 ls19 ws0">16<span class="ls0"> <span class="ls1a">082</span> </span></div></div><div class="c x83 y4ab w78 h67"><div class="t m0 x41 h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">(314) </div></div><div class="c x84 y4ab w79 h67"><div class="t m0 xe h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">1 422 </div></div><div class="c x85 y4ab w7a h67"><div class="t m0 x69 h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">3 248 </div></div><div class="c x86 y4ab w7b h67"><div class="t m0 x69 h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">650 </div></div><div class="c x87 y4ab w7c h67"><div class="t m0 x25 h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">(70) </div></div><div class="c x88 y4ab w7d h67"><div class="t m0 x68 h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">(95) </div></div><div class="c x8a y4ab w7e h67"><div class="t m0 x8c h66 y4ad ff7 fsc fc2 sc0 ls0 ws0">20 910 </div></div><div class="c x1 y4ae w75 h6b"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">Korzyść podat<span class="_ _c"></span>kowa (obcią<span class="_ _c"></span>żenie </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">podatkowe): </div></div><div class="c x81 y4ae w76 h6b"><div class="t m0 x1b h6a y120 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x82 y4ae w77 h6b"><div class="t m0 x7f h6a y120 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x83 y4ae w78 h6b"><div class="t m0 x8d h6a y1a9 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x84 y4ae w79 h6b"><div class="t m0 x69 h6a y120 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x85 y4ae w7a h6b"><div class="t m0 x1b h6a y120 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x86 y4ae w7b h6b"><div class="t m0 x15 h6a y120 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x87 y4ae w7c h6b"><div class="t m0 x22 h6a y1a9 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x88 y4ae w7d h6b"><div class="t m0 x17 h6a y120 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c x8a y4ae w7e h6b"><div class="t m0 x1b h66 y120 ff7 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4af w75 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0"> - wykazana/e<span class="_ _c"></span> w jednostkowym<span class="_ _c"></span> zysku lub </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">stracie </div></div><div class="c x81 y4af w76 h69"><div class="t m0 x24 h6a y1a9 ff4 fsc fc2 sc0 ls1d ws0">19<span class="ff1 ls0"> </span></div></div><div class="c x82 y4af w77 h69"><div class="t m0 x53 h6a y1a9 ff4 fsc fc2 sc0 ls1d ws0">13<span class="ls0"> </span>015<span class="ff1 ls0"> </span></div></div><div class="c x83 y4af w78 h69"><div class="t m0 x37 h6a y1a9 ff4 fsc fc2 sc0 ls0 ws0">(549)<span class="ff1"> </span></div></div><div class="c x84 y4af w79 h69"><div class="t m0 x37 h6a y1a9 ff4 fsc fc2 sc0 ls1d ws0">123<span class="ff1 ls0"> </span></div></div><div class="c x85 y4af w7a h69"><div class="t m0 x14 h6a y1a9 ff4 fsc fc2 sc0 ls0 ws0">(161)<span class="ff1"> </span></div></div><div class="c x86 y4af w7b h69"><div class="t m0 x23 h6a y1a9 ff4 fsc fc2 sc0 ls0 ws0">(650)<span class="ff1"> </span></div></div><div class="c x87 y4af w7c h69"><div class="t m0 x1c h6a y1a9 ff1 fsc fc2 sc0 ls1c ws0">(2<span class="ls0"> 409) </span></div></div><div class="c x88 y4af w7d h69"><div class="t m0 x51 h6a y1a9 ff4 fsc fc2 sc0 ls1d ws0">117<span class="ff1 ls0"> </span></div></div><div class="c x8a y4af w7e h69"><div class="t m0 x69 h66 y1a9 ff7 fsc fc2 sc0 ls19 ws0">9 <span class="ls0">505 </span></div></div><div class="c x1 y4b0 w75 h6b"><div class="t m0 x8 h6a y4ad ff1 fsc fc2 sc0 ls0 ws0"> - <span class="ff3">ujęta/e w</span> <span class="ff3">innych<span class="_ _c"></span> całkowitych<span class="_ _c"></span> </span></div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">dochodach </div></div><div class="c x81 y4b0 w76 h6b"><div class="t m0 x31 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x82 y4b0 w77 h6b"><div class="t m0 x1e h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x83 y4b0 w78 h6b"><div class="t m0 x14 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x84 y4b0 w79 h6b"><div class="t m0 x8c h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x85 y4b0 w7a h6b"><div class="t m0 x31 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x86 y4b0 w7b h6b"><div class="t m0 x1a h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x87 y4b0 w7c h6b"><div class="t m0 x26 h6a y1a9 ff1 fsc fc1 sc0 ls0 ws0">- </div></div><div class="c x88 y4b0 w7d h6b"><div class="t m0 x19 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x8a y4b0 w7e h6b"><div class="t m0 x31 h66 y1a9 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y4b1 w75 h15"><div class="t m0 x8 h68 y4b2 ff2 fsc fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff8">tytułu </span></div><div class="t m0 x8 h68 y4a3 ff2 fsc fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x8 h68 y4a4 ff2 fsc fc2 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>23 roku </div></div><div class="c x81 y4b1 w76 h15"><div class="t m0 x8b h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">6 </div></div><div class="c x82 y4b1 w77 h15"><div class="t m0 x53 h66 y4a3 ff7 fsc fc2 sc0 ls19 ws0">29<span class="ls0"> <span class="ls1a">097</span> </span></div></div><div class="c x83 y4b1 w78 h15"><div class="t m0 x41 h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">(863) </div></div><div class="c x84 y4b1 w79 h15"><div class="t m0 xe h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">1 545 </div></div><div class="c x85 y4b1 w7a h15"><div class="t m0 x69 h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">3 <span class="ls19">08</span>7 </div></div><div class="c x86 y4b1 w7b h15"><div class="t m0 x1a h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x87 y4b1 w7c h15"><div class="t m0 x12 h66 y4a3 ff7 fsc fc2 sc0 ls1b ws0">(2<span class="ls0"> 479) </span></div></div><div class="c x88 y4b1 w7d h15"><div class="t m0 x4 h66 y4a3 ff7 fsc fc2 sc0 ls19 ws0">22<span class="ls0"> </span></div></div><div class="c x8a y4b1 w7e h15"><div class="t m0 x8c h66 y4a3 ff7 fsc fc2 sc0 ls0 ws0">30 415 </div></div></div></div>
<div id="pf2c" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc2c w0 h3a"><img 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" class="bi x69 y4b3 w4 h6e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">44</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y4b4 ff1 fs1 fc2 sc0 ls0 ws0">Podatek odroczony wy<span class="_ _1"></span>kazany<span class="_ _1"></span> w jednostkowym s<span class="_ _1"></span>prawozdaniu <span class="_ _1"></span>z sytuacji finansowej jako:<span class="_ _1"></span> </div></div><div class="c x1 y4b5 we h5e"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y4b5 w7f h5e"><div class="t m0 x21 hf y314 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x8e hf y453 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y4b5 w5f h5e"><div class="t m0 x3d hf y314 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x3d hf y453 ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y4b6 w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Aktywa z <span class="ff3">tytułu odroczonego podatku dochodowego</span> </div></div><div class="c x20 y4b6 w80 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">36<span class="ls0"> </span>399<span class="ls0"> </span></div></div><div class="c x77 y4b6 w81 h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls3 ws0">35<span class="ls0"> </span>165<span class="ls0"> </span></div></div><div class="c x1 y4b7 w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Rezerwy z <span class="ff3">tytułu odroczonego podatku dochodowego</span> </div></div><div class="c x20 y4b7 w80 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls18 ws0">(3<span class="ls0"> 029) </span></div></div><div class="c x77 y4b7 w81 h10"><div class="t m0 x1b he y7c ff1 fs0 fc2 sc0 ls18 ws0">(4<span class="ls0"> 750) </span></div></div><div class="c x1 y4b8 we h6f"><div class="t m0 x8 he y10f ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x20 y4b8 w7f h6f"><div class="t m0 x52 h2 y4b9 ff2 fs0 fc2 sc0 ls0 ws0">33 370 </div></div><div class="c x77 y4b8 w5f h6f"><div class="t m0 x1f h2 y4b9 ff2 fs0 fc2 sc0 ls0 ws0">30 415 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y7b ff1 fs1 fc2 sc0 ls0 ws0">  </div><div class="t m0 x1 h3b y4ba ff1 fs5 fc5 sc0 ls16 ws0">14<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Zysk/strata przypadający na jedną akcję<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y4bb ff3 fs1 fc1 sc0 ls0 ws0">Zysk podstawowy p<span class="_ _1"></span>rzypadający na<span class="_ _1"></span> jedną akcję obl<span class="_ _1"></span>icza się poprzez podzielen<span class="_ _1"></span>ie zysku netto za </div><div class="t m0 x1 h3 y4bc ff3 fs1 fc1 sc0 ls0 ws0">okres <span class="_ _38"> </span>przyp<span class="_ _1"></span>adającego <span class="_ _33"> </span>na <span class="_ _38"> </span>zwykłych<span class="_ _1"></span> <span class="_ _38"> </span>akcjonariuszy <span class="_ _33"> </span>przez <span class="_ _38"> </span>średnią <span class="_ _33"> </span>ważoną <span class="_ _38"> </span>liczbę </div><div class="t m0 x1 h3 y4bd ff3 fs1 fc1 sc0 ls0 ws0">wyemitowanych ak<span class="_ _1"></span>cji zwykłych wy<span class="_ _1"></span>stępujących<span class="_ _1"></span><span class="ff1"> w </span>ciągu okresu.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y4be ff3 fs1 fc1 sc0 ls0 ws0">Zysk rozwodni<span class="_ _1"></span>ony przypa<span class="_ _1"></span>dający na<span class="_ _1"></span> jedną akcję <span class="_ _1"></span>oblicza się <span class="_ _1"></span>poprzez podziel<span class="_ _1"></span>enie zysku n<span class="_ _1"></span>etto za </div><div class="t m0 x1 h3 y4bf ff3 fs1 fc1 sc0 ls0 ws0">okres <span class="_ _38"> </span>przyp<span class="_ _1"></span>adającego <span class="_ _33"> </span>na <span class="_ _38"> </span>zwykłych<span class="_ _1"></span> <span class="_ _38"> </span>akcjonariuszy <span class="_ _33"> </span>przez <span class="_ _38"> </span>średnią <span class="_ _33"> </span>ważoną <span class="_ _38"> </span>liczbę </div><div class="t m0 x1 h3 y353 ff3 fs1 fc1 sc0 ls0 ws0">wyemitowanych <span class="_ _10"> </span>akc<span class="_ _1"></span>ji <span class="_ _f"> </span>z<span class="_ _1"></span>wykłych <span class="_ _10"> </span>występujący<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff1"> <span class="_ _f"> </span>w </span>c<span class="_ _1"></span>iągu <span class="_ _10"> </span>okresu <span class="_ _10"> </span>skory<span class="_ _1"></span>gowaną<span class="ff1"> <span class="_ _10"> </span>o </span>średn<span class="_ _1"></span>ią </div><div class="t m0 x1 h3 y371 ff3 fs1 fc1 sc0 ls0 ws0">ważoną <span class="_ _23"> </span>liczbę <span class="_ _23"> </span>akcji <span class="_ _23"> </span>zwyk<span class="_ _1"></span>łych, <span class="_ _23"> </span>które <span class="_ _25"> </span>zo<span class="_ _1"></span>stałyby <span class="_ _23"> </span>wyemitowane <span class="_ _23"> </span>na <span class="_ _23"> </span>konwersji<span class="_ _1"></span> <span class="_ _25"> </span>ws<span class="_ _1"></span>zystkich </div><div class="t m0 x1 h3 y4c0 ff3 fs1 fc1 sc0 ls0 ws0">rozwadniających<span class="_ _1"></span> <span class="_ _22"> </span>potenc<span class="_ _1"></span>jalnych <span class="_ _20"> </span>instrumentów <span class="_ _22"> </span>ka<span class="_ _1"></span>pitałowych<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w </span>akcje <span class="_ _22"> </span>zw<span class="_ _1"></span>ykłe <span class="_ _22"> </span>(skorygowan<span class="_ _1"></span>ą<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y4c1 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">wpływ opcji rozwadn<span class="_ _1"></span>iający<span class="_ _1"></span>ch).</span> </div><div class="t m0 x1 h3 y218 ff3 fs1 fc1 sc0 ls0 ws0">Poniżej <span class="_ _1"></span>przedsta<span class="_ _1"></span>wione <span class="_ _1"></span>zostały <span class="_ _8"></span>dane <span class="_ _1"></span>dotyczące <span class="_ _1"></span>zy<span class="_ _1"></span>sku <span class="_ _1"></span>oraz <span class="_ _1"></span>akcji<span class="_ _1"></span>, <span class="_ _1"></span>które <span class="_ _1"></span>p<span class="_ _1"></span>osłużyły <span class="_ _1"></span>do <span class="_ _1"></span>wy<span class="_ _1"></span>liczenia </div><div class="t m0 x1 h3 y396 ff3 fs1 fc1 sc0 ls0 ws0">podstawowego i ro<span class="_ _1"></span>zwodnionego zysk<span class="_ _1"></span>u na jedną a<span class="_ _1"></span>kcję:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y4c2 w12 h60"><div class="t m0 x8 he yae ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y4c2 w7f h60"><div class="t m0 x64 hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024<span class="ff2"> </span></div></div><div class="c x77 y4c2 w5f h60"><div class="t m0 x67 hf y428 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y18a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="ff2"> </span></div></div><div class="c x1 y4c3 w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Podstawowy zysk/strata na jedną akcję <span class="ff2"> </span></div></div><div class="c x20 y4c3 w80 h10"><div class="t m0 x58 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y4c3 w5f h10"><div class="t m0 x5 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y4c4 w12 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zysk netto przyjęty do obliczenia zysku na jedną akcję<span class="ff1"> </span></div></div><div class="c x20 y4c4 w80 h10"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls3 ws0">241<span class="ls0"> 808 </span></div></div><div class="c x77 y4c4 w5f h10"><div class="t m0 x31 he y7c ff1 fs0 fc2 sc0 ls3 ws0">217<span class="ls0"> 126 </span></div></div><div class="c x1 y4c5 w12 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Średnia <span class="_ _14"> </span>ważona <span class="_ _14"> </span>liczba <span class="_ _11"> </span>akc<span class="_ _1"></span>ji <span class="_ _11"> </span>zw<span class="_ _1"></span>ykłych <span class="_ _11"> </span>przyjęta <span class="_ _14"> </span>do </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">obliczenia <span class="ff3">podstawowego zysku na jedną akcję</span> </div></div><div class="c x20 y4c5 w80 h37"><div class="t m0 x24 he y86 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span>800<span class="ls0"> 000<span class="_ _c"></span> </span></div></div><div class="c x77 y4c5 w5f h37"><div class="t m0 x8d he y86 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span>800<span class="ls0"> 000<span class="_ _c"></span> </span></div></div><div class="c x1 y4c6 w12 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Podstawowy zysk/strata na jedną akcję (w PLN na akcję)<span class="ff2"> </span></div></div><div class="c x20 y4c6 w80 h11"><div class="t m0 x1d h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">5,92 </div></div><div class="c x77 y4c6 w5f h11"><div class="t m0 x1 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">5,32 </div></div><div class="c x1 y327 w12 h11"><div class="t m0 x8 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x20 y327 w80 h11"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y327 w5f h11"><div class="t m0 x5 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y4c7 w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Rozwodniony zysk/strata na jedną akcję <span class="ff2"> </span></div></div><div class="c x20 y4c7 w80 h10"><div class="t m0 x58 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y4c7 w5f h10"><div class="t m0 x5 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y4c8 w12 h36"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zysk netto przyjęty do obliczenia zysku na jedną akcję<span class="ff1"> </span></div></div><div class="c x20 y4c8 w80 h36"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x77 y4c8 w5f h36"><div class="t m0 x31 he y7c ff1 fs0 fc2 sc0 ls3 ws0">217<span class="ls0"> 126 </span></div></div><div class="c x1 y4c9 w12 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Potencjalne <span class="_ _17"> </span>akc<span class="_ _1"></span>je <span class="_ _17"> </span>rozwadniające <span class="_ _26"> </span>dotyczące <span class="_ _17"> </span>opcji <span class="_ _17"> </span>na </div><div class="t m0 x8 he yc2 ff3 fs0 fc2 sc0 ls0 ws0">akcje Programu Opcji Menadżerskich<span class="ff1"> </span></div></div><div class="c x20 y4c9 w80 h37"><div class="t m0 x80 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y4c9 w5f h37"><div class="t m0 x32 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y4ca w12 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Średnia <span class="_ _14"> </span>ważona <span class="_ _14"> </span>liczba <span class="_ _11"> </span>akc<span class="_ _1"></span>ji <span class="_ _11"> </span>zw<span class="_ _1"></span>ykłych <span class="_ _11"> </span>przyjęta <span class="_ _14"> </span>do </div><div class="t m0 x8 he yc2 ff3 fs0 fc2 sc0 ls0 ws0">obliczenia rozwodnionego zysku na jedną akcję<span class="ff1"> </span></div></div><div class="c x20 y4ca w80 h37"><div class="t m0 x24 he y86 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span>800<span class="ls0"> 000<span class="_ _c"></span> </span></div></div><div class="c x77 y4ca w5f h37"><div class="t m0 x8d he y86 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span>800<span class="ls0"> 000<span class="_ _c"></span> </span></div></div><div class="c x1 y4cb w12 h70"><div class="t m0 x8 he y4cc ff3 fs0 fc2 sc0 ls0 ws0">Skorygowana <span class="_ _b"> </span>średnia <span class="_ _b"> </span>ważona <span class="_ _b"> </span>liczba <span class="_ _b"> </span>akcji <span class="_ _11"> </span>zwykłych </div><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">zastosowana do ob<span class="_ _c"></span>liczenia <span class="_ _c"></span>rozwodnionego zysku <span class="_ _c"></span>na jed<span class="_ _c"></span>ną </div><div class="t m0 x8 he yc2 ff3 fs0 fc2 sc0 ls0 ws0">akcję<span class="ff1"> </span></div></div><div class="c x20 y4cb w80 h70"><div class="t m0 x24 he yd1 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span>800<span class="ls0"> 000<span class="_ _c"></span> </span></div></div><div class="c x77 y4cb w5f h70"><div class="t m0 x8d he yd1 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span>800<span class="ls0"> 000<span class="_ _c"></span> </span></div></div><div class="c x1 y4cd w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Rozwodniony zysk/strata na jedną akcję (w PLN na akcję)<span class="ff2"> </span></div></div><div class="c x20 y4cd w80 h10"><div class="t m0 x1d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">5,92 </div></div><div class="c x77 y4cd w5f h10"><div class="t m0 x1 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">5,32 </div></div></div></div>
<div id="pf2d" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc2d w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h71" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">45</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _1"></span>Spółce <span class="_ _8"></span>nie <span class="_ _1"></span>występ<span class="_ _1"></span>uje <span class="_ _8"></span>działalność <span class="_ _1"></span>zani<span class="_ _1"></span>echana,<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w </span>zwią<span class="_ _1"></span>zku<span class="ff1"> <span class="_ _1"></span>z </span>tym <span class="_ _8"></span>zysk <span class="_ _1"></span>na<span class="_ _1"></span> <span class="_ _1"></span>a<span class="_ _1"></span>kcję<span class="ff1"> <span class="_ _8"></span>z </span>działalności </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">kontynuowanej <span class="_ _21"></span>je<span class="_ _1"></span>st <span class="_ _21"></span>równy <span class="_ _1b"> </span>zyskowi <span class="_ _21"></span>na <span class="_ _1b"> </span>akcję <span class="_ _21"> </span>wy<span class="_ _1"></span>liczonemu <span class="_ _1c"></span>p<span class="_ _1"></span>owyżej. <span class="_ _21"></span>W <span class="_ _1b"> </span>okresie <span class="_ _21"></span>między <span class="_ _1b"> </span>dniem </div><div class="t m0 x1 h3 y1cc ff1 fs1 fc1 sc0 ls0 ws0">bilansowym a <span class="ff3">dniem sp<span class="_ _1"></span>orządzenia niniejszego jedn<span class="_ _1"></span>ostkowego sprawozdani<span class="_ _1"></span>a finansowego nie </span></div><div class="t m0 x1 h3 y274 ff3 fs1 fc1 sc0 ls0 ws0">wystąpiły żadne i<span class="_ _1"></span>nne transakcje dotyczące a<span class="_ _1"></span>kcji zwykłych l<span class="_ _1"></span>ub potencjalnych ak<span class="_ _1"></span>cji zwykłych.<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3b y4ce ff1 fs5 fc5 sc0 ls16 ws0">15<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Dywidendy wypłacone i zaproponowane do </span></span></div><div class="t m0 x55 h7 y4cf ff3 fs5 fc5 sc0 ls0 ws0">wypłaty<span class="ff1"> </span></div><div class="t m0 x1 h3 y487 ff3 fs1 fc2 sc0 ls0 ws0">W roku<span class="_ _c"></span> zakończonym 31 <span class="_ _c"></span>grudnia 202<span class="ff1">4 <span class="_ _c"></span><span class="ff3">roku spółka <span class="_ _c"></span>wypłaciła<span class="_ _1"></span> <span class="_ _c"></span>dywidendę za <span class="_ _c"></span>rok <span class="_ _c"></span>202<span class="ff1">3  <span class="_ _c"></span>w kwoci<span class="_ _1"></span>e </span></span></span></div><div class="t m0 x1 h3 y4d0 ff1 fs1 fc2 sc0 ls2 ws0">80 376<span class="ls0"> tys. PLN (</span>1,97<span class="_ _1"></span><span class="ls0"> <span class="ff3">PLN na akc<span class="_ _1"></span>ję).</span>  </span></div><div class="t m0 x1 h3 y4d1 ff3 fs1 fc2 sc0 ls0 ws0">Decyzją <span class="_ _1e"> </span>Zarządu <span class="_ _1e"> </span>z <span class="_ _1e"> </span>dnia<span class="_ _1"></span> <span class="_ _1e"> </span>1 <span class="_ _1e"> </span>października<span class="_ _1"></span> <span class="_ _1e"> </span>2024 <span class="_ _1e"> </span>roku <span class="_ _1e"> </span>spółka <span class="_ _1e"> </span>wyp<span class="_ _1"></span>łaciła <span class="_ _1e"> </span>zaliczkę <span class="_ _1e"> </span>n<span class="_ _1"></span>a <span class="_ _1e"> </span>poczet </div><div class="t m0 x1 h3 y4d2 ff1 fs1 fc2 sc0 ls0 ws0">dywidendy <span class="_ _8"></span>za <span class="_ _8"></span>2024 <span class="_ _8"></span>rok, <span class="_ _8"></span>w <span class="_ _8"></span>kwocie <span class="_ _8"></span>119 <span class="ff3">952<span class="_ _1"></span> <span class="_ _8"></span>tys. <span class="_ _1"></span>P<span class="_ _1"></span>LN <span class="_ _1"></span>(<span class="_ _1"></span>2,94 <span class="_ _8"></span>PLN <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>a<span class="_ _1"></span>kcję). <span class="_ _8"></span>Dzień <span class="_ _8"></span>wypłaty <span class="_ _8"></span>zaliczki </span></div><div class="t m0 x1 h3 y4d3 ff1 fs1 fc2 sc0 ls1e ws0">na <span class="ls0">poczet dywidendy <span class="ff3">p<span class="_ _1"></span>rzypadał<span class="_ _1"></span></span> na 6 listopada 2024 rok<span class="_ _1"></span>u. </span></div><div class="t m0 x1 h3 y4d4 ff1 fs1 fc1 sc0 ls0 ws0">W roku <span class="ff3 fc2">zakończonym 31 grudnia 2023 <span class="_ _1"></span><span class="fc1">roku spółka wypłaciła<span class="_ _1"></span> dywidendę za rok 2022</span></span> w kw<span class="_ _1"></span>ocie </div><div class="t m0 x1 h3 y4d5 ff1 fs1 fc1 sc0 ls2 ws0">100 000 tys. <span class="ls0">PLN <span class="ff3">( 2,<span class="_ _1"></span>45 PLN na akcję)<span class="_ _1"></span>.</span> </span></div><div class="t m0 x1 h3b y4d6 ff1 fs5 fc5 sc0 ls16 ws0">16<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Rzeczowe aktywa trwałe<span class="ff1"> </span></span></span></div></div><div class="c x1 y4d7 w82 h1c"><div class="t m0 x54 h2 y4d8 ff2 fs0 fc3 sc0 ls0 ws0">r<span class="ff8">ok zakończony </span> </div><div class="t m0 x3d h2 y4d9 ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 roku </div></div><div class="c x6e y4d7 w83 h1c"><div class="t m0 x33 hf y4d8 ff7 fs0 fc3 sc0 ls0 ws0">Grunty i </div><div class="t m0 xd hf y4d9 ff7 fs0 fc3 sc0 ls0 ws0">budynki </div></div><div class="c x8f y4d7 w84 h1c"><div class="t m0 x11 hf y4d8 ff7 fs0 fc3 sc0 ls0 ws0">Maszyny i </div><div class="t m0 x89 hf y4d9 ff6 fs0 fc3 sc0 ls0 ws0">urządzenia<span class="ff7"> </span></div></div><div class="c x90 y4d7 w83 h1c"><div class="t m0 x29 hf y4d8 ff6 fs0 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x3 hf y4d9 ff7 fs0 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x91 y4d7 w84 h1c"><div class="t m0 x29 hf y4da ff6 fs0 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x29 hf y4db ff6 fs0 fc3 sc0 ls0 ws0">trwałe<span class="ff7"> </span></div><div class="t m0 x89 hf yc2 ff7 fs0 fc3 sc0 ls0 ws0">w budowie </div></div><div class="c x70 y4d7 w85 h1c"><div class="t m0 x11 hf y4db ff6 fs0 fc3 sc0 ls0 ws0">Pozostałe<span class="ff7"> </span></div></div><div class="c x92 y4d7 w86 h1c"><div class="t m0 x11 hf y4db ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y4dc w82 h72"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Wartość brutto na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2024 roku </div></div><div class="c x6e y4dc w83 h72"><div class="t m0 x6b h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">15 845 </div></div><div class="c x8f y4dc w84 h72"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 139 </div></div><div class="c x90 y4dc w83 h72"><div class="t m0 x93 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">1 215 </div></div><div class="c x91 y4dc w84 h72"><div class="t m0 x12 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">91<span class="ff1"> </span></div></div><div class="c x70 y4dc w85 h72"><div class="t m0 x93 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">2 871 </div></div><div class="c x92 y4dc w86 h72"><div class="t m0 x54 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">22 161 </div></div><div class="c x1 y4de w82 h11"><div class="t m0 x8 h2 y7c ff1 fs0 fc2 sc0 ls0 ws0">Nabycia<span class="ff2"> </span></div></div><div class="c x6e y4de w83 h11"><div class="t m0 x93 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 103 </div></div><div class="c x8f y4de w84 h11"><div class="t m0 x19 he y7c ff1 fs0 fc2 sc0 ls3 ws0">244<span class="ls0"> </span></div></div><div class="c x90 y4de w83 h11"><div class="t m0 x93 he y199 ff1 fs0 fc2 sc0 ls0 ws0">1 025 </div></div><div class="c x91 y4de w84 h11"><div class="t m0 x12 he y199 ff1 fs0 fc2 sc0 ls3 ws0">46<span class="ls0"> </span></div></div><div class="c x70 y4de w85 h11"><div class="t m0 x12 he y199 ff1 fs0 fc2 sc0 ls3 ws0">50<span class="ls0"> </span></div></div><div class="c x92 y4de w86 h11"><div class="t m0 x64 h2 y199 ff2 fs0 fc2 sc0 ls0 ws0">2 468 </div></div><div class="c x1 y4df w82 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6e y4df w83 h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls18 ws0">( <span class="ls0">1 648) </span></div></div><div class="c x8f y4df w84 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">(200) </div></div><div class="c x90 y4df w83 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls18 ws0">(1<span class="ls1f">51<span class="ls0">) </span></span></div></div><div class="c x91 y4df w84 h10"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4df w85 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">(195) </div></div><div class="c x92 y4df w86 h10"><div class="t m0 x67 h2 y1a9 ff2 fs0 fc2 sc0 ls0 ws0">(2 194) </div></div><div class="c x1 y4e0 w82 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Przeszacowanie </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">w <span class="ff3">związku</span> z <span class="ff3">aktualizacją</span> </div></div><div class="c x6e y4e0 w83 h37"><div class="t m0 x19 he y86 ff1 fs0 fc2 sc0 ls3 ws0">380<span class="ls0"> </span></div></div><div class="c x8f y4e0 w84 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x90 y4e0 w83 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x91 y4e0 w84 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4e0 w85 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4e0 w86 h37"><div class="t m0 x93 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">380 </div></div><div class="c x1 y4e1 w82 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Wartość brutto na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2024 roku <span class="ff1"> </span></div></div><div class="c x6e y4e1 w83 h37"><div class="t m0 x6b h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">15 680 </div></div><div class="c x8f y4e1 w84 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 183 </div></div><div class="c x90 y4e1 w83 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 089 </div></div><div class="c x91 y4e1 w84 h37"><div class="t m0 x19 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">137 </div></div><div class="c x70 y4e1 w85 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 726 </div></div><div class="c x92 y4e1 w87 h37"><div class="t m0 x54 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">22 815 </div></div><div class="c x1 y4e2 w82 h10"><div class="t m0 x8 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6e y4e2 w83 h10"><div class="t m0 x31 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4e2 w84 h10"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4e2 w83 h10"><div class="t m0 x31 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4e2 w84 h10"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y4e2 w85 h10"><div class="t m0 x31 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4e2 w86 h10"><div class="t m0 x1a h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4e3 w82 h70"><div class="t m0 x8 h2 y4cc ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2024 roku </div></div><div class="c x6e y4e3 w83 h70"><div class="t m0 x64 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">(2 623) </div></div><div class="c x8f y4e3 w84 h70"><div class="t m0 x64 h2 y13c ff2 fs0 fc2 sc0 ls0 ws0">(1 921) </div></div><div class="c x90 y4e3 w83 h70"><div class="t m0 x93 h2 y13c ff2 fs0 fc2 sc0 ls0 ws0">(623) </div></div><div class="c x91 y4e3 w84 h70"><div class="t m0 x18 h2 y13c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4e3 w85 h70"><div class="t m0 x64 h2 y13c ff2 fs0 fc2 sc0 lsf ws0">(2<span class="ls0"> 488) </span></div></div><div class="c x92 y4e3 w86 h70"><div class="t m0 x67 h2 y13c ff2 fs0 fc2 sc0 ls0 ws0">(7 655) </div></div><div class="c x1 y4e4 w82 h73"><div class="t m0 x8 he y4e5 ff1 fs0 fc2 sc0 ls0 ws0">Odpis amortyzacyjny za </div><div class="t m0 x8 h2 y4e6 ff1 fs0 fc2 sc0 ls0 ws0">okres<span class="ff2"> </span></div></div><div class="c x6e y4e4 w83 h73"><div class="t m0 x64 he y4e7 ff1 fs0 fc2 sc0 ls0 ws0">(1 917) </div></div><div class="c x8f y4e4 w84 h73"><div class="t m0 x8c he y4e7 ff1 fs0 fc2 sc0 ls0 ws0">(137) </div></div><div class="c x90 y4e4 w83 h73"><div class="t m0 x8c he y4e7 ff1 fs0 fc2 sc0 ls0 ws0">(426) </div></div><div class="c x91 y4e4 w84 h73"><div class="t m0 x13 he y4e7 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4e4 w85 h73"><div class="t m0 x8c he y4e7 ff1 fs0 fc2 sc0 ls0 ws0">(203) </div></div><div class="c x92 y4e4 w86 h73"><div class="t m0 x67 h2 ydf ff2 fs0 fc2 sc0 lsf ws0">(2<span class="ls0"> 683) </span></div></div><div class="c x1 y4e8 w82 h70"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6e y4e8 w83 h70"><div class="t m0 x93 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">1 577 </div></div><div class="c x8f y4e8 w84 h70"><div class="t m0 x19 he yd1 ff1 fs0 fc2 sc0 ls3 ws0">199<span class="ls0"> </span></div></div><div class="c x90 y4e8 w83 h70"><div class="t m0 x19 he yd1 ff1 fs0 fc2 sc0 ls3 ws0">151<span class="ls0"> </span></div></div><div class="c x91 y4e8 w84 h70"><div class="t m0 x13 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4e8 w85 h70"><div class="t m0 x31 he y4cc ff1 fs0 fc2 sc0 ls0 ws0"> </div><div class="t m0 x19 he yd1 ff1 fs0 fc2 sc0 ls3 ws0">195<span class="ls0"> </span></div><div class="t m0 x31 he yc2 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4e8 w86 h70"><div class="t m0 x64 h2 y4e9 ff2 fs0 fc2 sc0 ls0 ws0">2 122 </div></div><div class="c x1 y4ea w82 h70"><div class="t m0 x8 h2 y4cc ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2024 roku <span class="ff1"> </span></div></div><div class="c x6e y4ea w83 h70"><div class="t m0 x64 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">(2 963) </div></div><div class="c x8f y4ea w84 h70"><div class="t m0 x64 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">(1 859) </div></div><div class="c x90 y4ea w83 h70"><div class="t m0 x93 h2 y4e9 ff2 fs0 fc2 sc0 ls0 ws0">(898) </div></div><div class="c x91 y4ea w84 h70"><div class="t m0 x18 h2 y4e9 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4ea w85 h70"><div class="t m0 x64 h2 y4e9 ff2 fs0 fc2 sc0 lsf ws0">(2<span class="ls0"> 496) </span></div></div><div class="c x92 y4ea w86 h70"><div class="t m0 x67 h2 y4e9 ff2 fs0 fc2 sc0 ls0 ws0">(8 216) </div></div><div class="c x1 y4eb w82 h10"><div class="t m0 x8 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6e y4eb w83 h10"><div class="t m0 x31 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4eb w84 h10"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4eb w83 h10"><div class="t m0 x31 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4eb w84 h10"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y4eb w85 h10"><div class="t m0 x31 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4eb w86 h10"><div class="t m0 x1a h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4ec w82 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Wartość netto na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2024 roku </div></div><div class="c x6e y4ec w83 h37"><div class="t m0 x6b h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">13 222 </div></div><div class="c x8f y4ec w84 h37"><div class="t m0 x19 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">218 </div></div><div class="c x90 y4ec w83 h37"><div class="t m0 x19 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">592 </div></div><div class="c x91 y4ec w84 h37"><div class="t m0 x12 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">91 </div></div><div class="c x70 y4ec w85 h37"><div class="t m0 x19 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">383 </div></div><div class="c x92 y4ec w86 h37"><div class="t m0 x54 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">14 506 </div></div><div class="c x1 y4ed w82 h37"><div class="t m0 x8 h2 y4ee ff8 fs0 fc2 sc0 ls0 ws0">Wartość netto na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2024 roku  </div></div><div class="c x6e y4ed w83 h37"><div class="t m0 x6b h2 y4ef ff2 fs0 fc2 sc0 ls0 ws0">12 717 </div></div><div class="c x8f y4ed w84 h37"><div class="t m0 x19 h2 y4ef ff2 fs0 fc2 sc0 ls0 ws0">324 </div></div><div class="c x90 y4ed w83 h37"><div class="t m0 x93 h2 y4ef ff2 fs0 fc2 sc0 ls0 ws0">1 191 </div></div><div class="c x91 y4ed w84 h37"><div class="t m0 x19 h2 y4ef ff2 fs0 fc2 sc0 ls0 ws0">137 </div></div><div class="c x70 y4ed w85 h37"><div class="t m0 x19 h2 y4ef ff2 fs0 fc2 sc0 ls0 ws0">230 </div></div><div class="c x92 y4ed w86 h37"><div class="t m0 x54 h2 y4f0 ff2 fs0 fc2 sc0 ls0 ws0">14 599 </div></div></div></div>
<div id="pf2e" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc2e w0 h3a"><img 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" class="bi x69 y4b3 w4 h1b" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">46</span><span class="fs0"> </span></span></div></div><div class="c x1 y4f1 w82 h1c"><div class="t m0 x54 h2 y4f2 ff2 fs0 fc3 sc0 ls0 ws0">r<span class="ff8">ok zakończony </span> </div><div class="t m0 x3d h2 y86 ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 roku </div></div><div class="c x6e y4f1 w83 h1c"><div class="t m0 x33 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">Grunty i </div><div class="t m0 xd hf y86 ff7 fs0 fc3 sc0 ls0 ws0">budynki </div></div><div class="c x8f y4f1 w84 h1c"><div class="t m0 x11 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">Maszyny i </div><div class="t m0 x89 hf y86 ff6 fs0 fc3 sc0 ls0 ws0">urządzenia<span class="ff7"> </span></div></div><div class="c x90 y4f1 w83 h1c"><div class="t m0 x29 hf y4f2 ff6 fs0 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x3 hf y86 ff7 fs0 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x91 y4f1 w84 h1c"><div class="t m0 x29 hf y4da ff6 fs0 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x29 hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">trwałe<span class="ff7"> </span></div><div class="t m0 x89 hf yc2 ff7 fs0 fc3 sc0 ls0 ws0">w budowie </div></div><div class="c x70 y4f1 w85 h1c"><div class="t m0 x11 hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">Pozostałe<span class="ff7"> </span></div></div><div class="c x92 y4f1 w86 h1c"><div class="t m0 x11 hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y4f3 w82 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Wartość <span class="_ _21"></span>brutto <span class="_ _21"></span>na <span class="_ _21"></span>dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2023 roku </div></div><div class="c x6e y4f3 w83 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">7 328 </div></div><div class="c x8f y4f3 w84 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 098 </div></div><div class="c x90 y4f3 w83 h37"><div class="t m0 x19 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">832 </div></div><div class="c x91 y4f3 w84 h37"><div class="t m0 x18 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x70 y4f3 w85 h37"><div class="t m0 x93 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">2 865 </div></div><div class="c x92 y4f3 w86 h37"><div class="t m0 x54 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">13 123 </div></div><div class="c x1 y4f4 w82 h10"><div class="t m0 x8 h2 y7c ff1 fs0 fc2 sc0 ls0 ws0">Nabycia<span class="ff2"> </span></div></div><div class="c x6e y4f4 w83 h10"><div class="t m0 x6b he y7c ff1 fs0 fc2 sc0 ls0 ws0">14 028 </div></div><div class="c x8f y4f4 w84 h10"><div class="t m0 x19 he y7c ff1 fs0 fc2 sc0 ls3 ws0">202<span class="ls0"> </span></div></div><div class="c x90 y4f4 w83 h10"><div class="t m0 x19 he y1a9 ff1 fs0 fc2 sc0 ls3 ws0">607<span class="ls0"> </span></div></div><div class="c x91 y4f4 w84 h10"><div class="t m0 x12 he y1a9 ff1 fs0 fc2 sc0 ls3 ws0">91<span class="ls0"> </span></div></div><div class="c x70 y4f4 w85 h10"><div class="t m0 x12 he y1a9 ff1 fs0 fc2 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x92 y4f4 w86 h10"><div class="t m0 x54 h2 y1a9 ff2 fs0 fc2 sc0 ls0 ws0">14 938 </div></div><div class="c x1 y42b w82 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Sprzedaż<span class="ff1"> </span></div></div><div class="c x6e y42b w83 h10"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x8f y42b w84 h10"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(56) </div></div><div class="c x90 y42b w83 h10"><div class="t m0 x14 he y1a9 ff1 fs0 fc2 sc0 ls0 ws0">(30) </div></div><div class="c x91 y42b w84 h10"><div class="t m0 x13 he y1a9 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y42b w85 h10"><div class="t m0 x13 he y1a9 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y42b w86 h10"><div class="t m0 x23 h2 y1a9 ff2 fs0 fc2 sc0 ls0 ws0">(86) </div></div><div class="c x1 y42c w82 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6e y42c w83 h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">( 5 611) </div></div><div class="c x8f y42c w84 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">(105) </div></div><div class="c x90 y42c w83 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">(194) </div></div><div class="c x91 y42c w84 h10"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y42c w85 h10"><div class="t m0 x17 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(4) </div></div><div class="c x92 y42c w86 h10"><div class="t m0 x67 h2 y1a9 ff2 fs0 fc2 sc0 lsf ws0">(5<span class="ls0"> 914) </span></div></div><div class="c x1 y4f5 w82 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Przeszacowanie </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">w <span class="ff3">związku</span> z <span class="ff3">aktualizacją</span> </div></div><div class="c x6e y4f5 w83 h37"><div class="t m0 x19 he y86 ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x8f y4f5 w84 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x90 y4f5 w83 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x91 y4f5 w84 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4f5 w85 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4f5 w86 h37"><div class="t m0 x93 h2 y13b ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ff2 ls0"> </span></div></div><div class="c x1 y4f6 w82 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Wartość brutto na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2023 roku <span class="ff1"> </span></div></div><div class="c x6e y4f6 w83 h37"><div class="t m0 x6b h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">15 845 </div></div><div class="c x8f y4f6 w84 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 139 </div></div><div class="c x90 y4f6 w83 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">1 215 </div></div><div class="c x91 y4f6 w84 h37"><div class="t m0 x12 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">91 </div></div><div class="c x70 y4f6 w85 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 871 </div></div><div class="c x92 y4f6 w86 h37"><div class="t m0 x54 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">22 161 </div></div><div class="c x1 y4f7 w82 h74"><div class="t m0 x94 he y4f8 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6e y4f7 w83 h74"><div class="t m0 x31 he y4f8 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4f7 w84 h74"><div class="t m0 x1e he y4f8 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4f7 w83 h74"><div class="t m0 x31 he y4f8 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4f7 w84 h74"><div class="t m0 x1e he y4f8 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y4f7 w85 h74"><div class="t m0 x31 he y4f8 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4f7 w86 h74"><div class="t m0 x1a h2 y4f8 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4f9 w82 h1c"><div class="t m0 x8 h2 y4fa ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x8 h2 y4e5 ff8 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x8 h2 y4e6 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2023 roku </div></div><div class="c x6e y4f9 w83 h1c"><div class="t m0 x64 h2 y4e5 ff2 fs0 fc2 sc0 lsf ws0">(5<span class="ls0"> 718) </span></div></div><div class="c x8f y4f9 w84 h1c"><div class="t m0 x64 h2 yde ff2 fs0 fc2 sc0 ls0 ws0">(2 036) </div></div><div class="c x90 y4f9 w83 h1c"><div class="t m0 x93 h2 yde ff2 fs0 fc2 sc0 ls0 ws0">(609) </div></div><div class="c x91 y4f9 w84 h1c"><div class="t m0 x18 h2 yde ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4f9 w85 h1c"><div class="t m0 x64 h2 yde ff2 fs0 fc1 sc0 lsf ws0">(2<span class="ls0"> 263)<span class="fc2"> </span></span></div></div><div class="c x92 y4f9 w86 h1c"><div class="t m0 x21 h2 yde ff2 fs0 fc2 sc0 ls0 ws0">(10 626) </div></div><div class="c x1 y4fb w82 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Odpis amortyzacyjny za </div><div class="t m0 x8 h2 yc2 ff1 fs0 fc2 sc0 ls0 ws0">okres<span class="ff2"> </span></div></div><div class="c x6e y4fb w83 h37"><div class="t m0 x64 he y86 ff1 fs0 fc1 sc0 ls0 ws0">(2 115) </div></div><div class="c x8f y4fb w84 h37"><div class="t m0 x14 he y86 ff1 fs0 fc1 sc0 ls0 ws0">(46) </div></div><div class="c x90 y4fb w83 h37"><div class="t m0 x8c he y86 ff1 fs0 fc1 sc0 ls0 ws0">(238) </div></div><div class="c x91 y4fb w84 h37"><div class="t m0 x13 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x70 y4fb w85 h37"><div class="t m0 x8c he y86 ff1 fs0 fc1 sc0 ls0 ws0">(229) </div></div><div class="c x92 y4fb w86 h37"><div class="t m0 x67 h2 y13b ff2 fs0 fc2 sc0 lsf ws0">(2<span class="ls0"> 628) </span></div></div><div class="c x1 y4fc w82 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Sprzedaż<span class="ff1"> </span></div></div><div class="c x6e y4fc w83 h10"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x8f y4fc w84 h10"><div class="t m0 x12 he y1a9 ff1 fs0 fc2 sc0 ls3 ws0">56<span class="ls0"> </span></div></div><div class="c x90 y4fc w83 h10"><div class="t m0 x12 he y1a9 ff1 fs0 fc2 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x91 y4fc w84 h10"><div class="t m0 x13 he y1a9 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4fc w85 h10"><div class="t m0 x13 he y1a9 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4fc w86 h10"><div class="t m0 x14 h2 y1a9 ff2 fs0 fc2 sc0 ls0 ws0">86 </div></div><div class="c x1 y4fd w82 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6e y4fd w83 h10"><div class="t m0 x93 he y7c ff1 fs0 fc2 sc0 ls0 ws0">5 210 </div></div><div class="c x8f y4fd w84 h10"><div class="t m0 x19 he y7c ff1 fs0 fc2 sc0 ls3 ws0">105<span class="ls0"> </span></div></div><div class="c x90 y4fd w83 h10"><div class="t m0 x19 he y7c ff1 fs0 fc2 sc0 ls3 ws0">194<span class="ls0"> </span></div></div><div class="c x91 y4fd w84 h10"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4fd w85 h10"><div class="t m0 x15 he y7c ff1 fs0 fc2 sc0 ls0 ws0">4 </div></div><div class="c x92 y4fd w86 h10"><div class="t m0 x64 h2 y1a9 ff2 fs0 fc2 sc0 ls0 ws0">5 513 </div></div><div class="c x1 y4fe w82 h70"><div class="t m0 x8 h2 y4cc ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2023 roku <span class="ff1"> </span></div></div><div class="c x6e y4fe w83 h70"><div class="t m0 x64 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">(2 623) </div></div><div class="c x8f y4fe w84 h70"><div class="t m0 x64 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">(1 921) </div></div><div class="c x90 y4fe w83 h70"><div class="t m0 x93 h2 y13c ff2 fs0 fc2 sc0 ls0 ws0">(623) </div></div><div class="c x91 y4fe w84 h70"><div class="t m0 x18 h2 y13c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y4fe w85 h70"><div class="t m0 x64 h2 y13c ff2 fs0 fc1 sc0 lsf ws0">(2<span class="ls0"> 488) </span></div></div><div class="c x92 y4fe w86 h70"><div class="t m0 x67 h2 y13c ff2 fs0 fc2 sc0 ls0 ws0">(7 655) </div></div><div class="c x1 y4ff w82 h75"><div class="t m0 x94 he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6e y4ff w83 h75"><div class="t m0 x31 he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4ff w84 h75"><div class="t m0 x1e he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4ff w83 h75"><div class="t m0 x31 he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4ff w84 h75"><div class="t m0 x1e he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y4ff w85 h75"><div class="t m0 x31 he y83 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4ff w86 h75"><div class="t m0 x1a h2 y83 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y500 w82 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Wartość netto na dzień </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2023 roku </div></div><div class="c x6e y500 w83 h37"><div class="t m0 x93 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">1 610<span class="fc2"> </span></div></div><div class="c x8f y500 w84 h37"><div class="t m0 x12 h2 y4dd ff2 fs0 fc1 sc0 ls0 ws0">62<span class="fc2"> </span></div></div><div class="c x90 y500 w83 h37"><div class="t m0 x19 h2 y4dd ff2 fs0 fc1 sc0 ls0 ws0">223<span class="fc2"> </span></div></div><div class="c x91 y500 w84 h37"><div class="t m0 x18 h2 y4dd ff2 fs0 fc1 sc0 ls0 ws0">-<span class="fc2"> </span></div></div><div class="c x70 y500 w85 h37"><div class="t m0 x19 h2 y4dd ff2 fs0 fc1 sc0 ls0 ws0">602<span class="fc2"> </span></div></div><div class="c x92 y500 w86 h37"><div class="t m0 x64 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">2 497 </div></div><div class="c x1 y501 w82 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">Wartość  net<span class="_ _c"></span>to  n<span class="_ _c"></span>a  dzień<span class="_ _c"></span> </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2023 roku  </div></div><div class="c x6e y501 w83 h37"><div class="t m0 x6b h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">13 222 </div></div><div class="c x8f y501 w84 h37"><div class="t m0 x19 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">218 </div></div><div class="c x90 y501 w83 h37"><div class="t m0 x19 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">592 </div></div><div class="c x91 y501 w84 h37"><div class="t m0 x12 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">91 </div></div><div class="c x70 y501 w85 h37"><div class="t m0 x19 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">383 </div></div><div class="c x92 y501 w86 h37"><div class="t m0 x54 h2 y13b ff2 fs0 fc2 sc0 ls0 ws0">14 506 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y502 ff3 fs1 fc1 sc0 ls0 ws0">Na <span class="_ _1b"> </span>dzień <span class="_ _22"> </span><span class="ff1">31.12.2024 <span class="_ _22"> </span></span>roku, <span class="_ _1b"> </span>war<span class="_ _1"></span>tość <span class="_ _1b"> </span>bil<span class="_ _1"></span>ansowa <span class="_ _1b"> </span>rzec<span class="_ _1"></span>zowych <span class="_ _1b"> </span>aktyw<span class="_ _1"></span>ów <span class="_ _21"> </span>t<span class="_ _1"></span>rwałych<span class="_ _1"></span> <span class="_ _1b"> </span>użytkowanych </div><div class="t m0 x1 h3 y503 ff3 fs1 fc1 sc0 ls0 ws0">przez <span class="_ _1"></span>Sp<span class="_ _1"></span>ółkę <span class="_ _1"></span>na <span class="_ _8"></span>podstawie <span class="_ _8"></span>umów <span class="_ _1"></span>lea<span class="_ _1"></span>singu <span class="_ _8"></span><span class="fc2">wynosiła <span class="_ _8"></span><span class="ff1">13 <span class="_ _1"></span>709<span class="_ _1"></span> <span class="_ _1"></span>tys. <span class="_ _8"></span></span></span>PLN <span class="_ _1"></span>(na<span class="_ _1"></span> <span class="_ _1"></span>dzień <span class="_ _8"></span>31.12.202<span class="ff1">3 <span class="_ _8"></span>roku </span></div><div class="t m0 x1 h3 y57 ff3 fs1 fc1 sc0 ls0 ws0">wyniosła <span class="_ _c"></span><span class="ff1">13 <span class="_ _7"></span>560<span class="_ _1"></span> <span class="_ _c"></span>tys. <span class="_ _7"></span>P<span class="_ _1"></span>LN), <span class="_ _c"></span>z <span class="ff3">czego <span class="_ _7"></span>n<span class="_ _1"></span>a <span class="_ _c"></span>dzień <span class="_ _7"></span>31.1<span class="_ _1"></span>2.202<span class="ff1">4 <span class="_ _c"></span><span class="ff3">roku <span class="_ _c"></span>wartość <span class="_ _c"></span>umów <span class="_ _7"></span>na<span class="_ _1"></span>jmu <span class="_ _c"></span>rozpoznanych </span></span></span></span></div><div class="t m0 x1 h3 y504 ff1 fs1 fc1 sc0 ls0 ws0">zgodnie <span class="_ _1"></span>z <span class="ff3">MSSF 16 <span class="_ _1"></span>wynosi<span class="_ _1"></span>ła <span class="_ _1"></span></span><span class="fc2">12 521 <span class="_ _1"></span>tys</span><span class="ff3">. <span class="_ _1"></span>PLN (n<span class="_ _1"></span>a dzień<span class="_ _1"></span> 31.12.202<span class="_ _1"></span></span>3 <span class="_ _1"></span><span class="ff3">roku wynio<span class="_ _1"></span>sła </span>12<span class="_ _1"></span> 974<span class="_ _1"></span> tys. <span class="_ _1"></span>PLN), </div><div class="t m0 x1 h3 ybc ff3 fs1 fc1 sc0 ls0 ws0">wartość <span class="_ _8"></span>sam<span class="_ _1"></span>ochodów<span class="ff1"> <span class="_ _1c"></span>w<span class="_ _1"></span> leasingu <span class="_ _1c"></span></span><span class="fc2">wynosiła <span class="_ _21"></span><span class="ff1">1 <span class="_ _1c"></span>188 <span class="_ _1c"></span></span></span>tys. <span class="_ _1c"></span>PLN <span class="_ _8"></span>(na <span class="_ _1c"></span>dzień<span class="_ _1"></span> <span class="_ _8"></span>31.12.<span class="_ _1"></span>202<span class="ff1">3 <span class="_ _1c"></span></span>roku <span class="_ _1c"></span>wyniosła<span class="_ _1"></span> </div><div class="t m0 x1 h3 y505 ff1 fs1 fc1 sc0 ls2 ws0">586<span class="ls0"> tys. PLN). </span></div><div class="t m0 x1 h3 y506 ff3 fs1 fc1 sc0 ls0 ws0">Poniżej <span class="_ _21"></span>przedstawi<span class="_ _1"></span>ono <span class="_ _21"></span>wa<span class="_ _1"></span>rtości <span class="_ _21"></span>bilansowe <span class="_ _21"> </span>a<span class="_ _1"></span>ktywów<span class="_ _1"></span><span class="ff1"> <span class="_ _21"></span>z </span>tytuł<span class="_ _1"></span>u <span class="_ _1c"></span>p<span class="_ _1"></span>rawa <span class="_ _21"></span>do <span class="_ _1b"> </span>użytkowani<span class="_ _1"></span>a <span class="_ _21"></span>oraz <span class="_ _21"></span>ich </div><div class="t m0 x1 h3 y16a ff1 fs1 fc1 sc0 ls0 ws0">zmiany w okresie spraw<span class="_ _1"></span>ozdawczym:<span class="_ _1"></span> </div><div class="t m0 x1 h3 y507 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y508 w88 h76"><div class="t m0 x7e h2 yeb ff2 fs0 fc3 sc0 ls0 ws0">r<span class="ff8">ok zakończony dnia </span></div><div class="t m0 x7e h2 ydc ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 roku </div></div><div class="c x6d y508 w89 h76"><div class="t m0 x67 hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Grunty i </div><div class="t m0 x67 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">budynki </div></div><div class="c x95 y508 w8a h76"><div class="t m0 x67 hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 xd hf y14a ff7 fs0 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x20 y508 w8b h76"><div class="t m0 xe hf y13c ff6 fs0 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x7e hf y14a ff7 fs0 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x96 y508 w8b h76"><div class="t m0 x3d hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Pozostałe<span class="ff7"> </span></div></div><div class="c x97 y508 w8c h76"><div class="t m0 x33 hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y4c7 w88 h37"><div class="t m0 xb h2 yd1 ff8 fs0 fc1 sc0 ls0 ws0">Na dzień 1 stycznia </div><div class="t m0 xb h2 yc2 ff2 fs0 fc1 sc0 ls0 ws0">2024 roku  </div></div><div class="c x6d y4c7 w8d h37"><div class="t m0 x14 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">12 974<span class="fc6"> </span></div></div><div class="c x98 y4c7 w8e h37"><div class="t m0 x2f h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x20 y4c7 w8b h37"><div class="t m0 x99 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">586<span class="fc6"> </span></div></div><div class="c x96 y4c7 w8b h37"><div class="t m0 x13 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">-<span class="ff1 fc6"> </span></div></div><div class="c x97 y4c7 w8c h37"><div class="t m0 x68 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">13 560<span class="fc6"> </span></div></div><div class="c x1 y509 w88 h73"><div class="t m0 xb he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Zwiększenia (nowe </div><div class="t m0 xb he yc2 ff1 fs0 fc1 sc0 ls0 ws0">leasingi) </div></div><div class="c x6d y509 w8d h73"><div class="t m0 x17 he y117 ff1 fs0 fc2 sc0 ls0 ws0">1 093 </div></div><div class="c x98 y509 w8e h73"><div class="t m0 x26 he y117 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y509 w8b h73"><div class="t m0 x53 he y117 ff1 fs0 fc2 sc0 ls0 ws0">1 024 </div></div><div class="c x96 y509 w8b h73"><div class="t m0 x8b he y117 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y509 w8c h73"><div class="t m0 x8c h2 y117 ff2 fs0 fc2 sc0 ls0 ws0">2 117<span class="fc6"> </span></div></div><div class="c x1 y4c9 w88 h10"><div class="t m0 xb he y7c ff3 fs0 fc1 sc0 ls0 ws0">Zmiany umów leasingu <span class="ff1"> </span></div></div><div class="c x6d y4c9 w8d h10"><div class="t m0 x24 he y100 ff1 fs0 fc2 sc0 ls0 ws0">(71) </div></div><div class="c x98 y4c9 w8e h10"><div class="t m0 x26 he y100 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y4c9 w8b h10"><div class="t m0 x8b he y100 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x96 y4c9 w8b h10"><div class="t m0 x8b he y100 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y4c9 w8c h10"><div class="t m0 x19 h2 y100 ff2 fs0 fc2 sc0 ls0 ws0">(71)<span class="fc6"> </span></div></div><div class="c x1 y50a w88 h70"><div class="t m0 xb he y4cc ff1 fs0 fc1 sc0 ls0 ws0">Aktualizacja wyceny </div><div class="t m0 xb he yd1 ff3 fs0 fc1 sc0 ls0 ws0">zobowiązań<span class="ff1"> z </span>tytułu </div><div class="t m0 xb he yc2 ff1 fs0 fc1 sc0 ls0 ws0">leasingu </div></div><div class="c x6d y50a w8d h70"><div class="t m0 x18 he y116 ff1 fs0 fc2 sc0 ls3 ws0">380<span class="ls0"> </span></div></div><div class="c x98 y50a w8e h70"><div class="t m0 x26 he y116 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y50a w8b h70"><div class="t m0 x18 he y116 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x96 y50a w8b h70"><div class="t m0 x8b he y116 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y50a w8c h70"><div class="t m0 x99 h2 y116 ff2 fs0 fc2 sc0 ls0 ws0">381 </div></div><div class="c x1 y50b w88 h11"><div class="t m0 xb he y80 ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6d y50b w8d h11"><div class="t m0 x69 he y4a0 ff1 fs0 fc2 sc0 ls0 ws0">(1 855) </div></div><div class="c x98 y50b w8e h11"><div class="t m0 x26 he y4a0 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y50b w8b h11"><div class="t m0 x4 he y4a0 ff1 fs0 fc2 sc0 ls0 ws0">(423) </div></div><div class="c x96 y50b w8b h11"><div class="t m0 x8b he y4a0 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x97 y50b w8c h11"><div class="t m0 x6b h2 y4a0 ff2 fs0 fc2 sc0 ls0 ws0">(2 278)<span class="fc6"> </span></div></div><div class="c x1 y4cd w88 h37"><div class="t m0 xb h2 yd1 ff8 fs0 fc1 sc0 ls0 ws0">Wartość netto na dzień <span class="ff2"> </span></div><div class="t m0 xb h2 yc2 ff2 fs0 fc1 sc0 ls0 ws0">31 grudnia 2024 roku  </div></div><div class="c x6d y4cd w8d h37"><div class="t m0 x14 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">12 521<span class="fc6"> </span></div></div><div class="c x98 y4cd w8e h37"><div class="t m0 x2f h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y4cd w8b h37"><div class="t m0 x53 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">1 188 </div></div><div class="c x96 y4cd w8b h37"><div class="t m0 x13 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y4cd w8c h37"><div class="t m0 x68 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">13 709 </div></div></div></div>
<div id="pf2f" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc2f w0 h3a"><img 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" class="bi x69 y4b3 w4 h77" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">47</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y50c ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y50d ff1 fs5 fc5 sc0 ls16 ws0">17<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Leasing </span></span></div><div class="t m0 x1 h49 y50e ff1 fs6 fc4 sc0 ls0 ws0">17.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Zobo<span class="_ _1"></span>wiązan<span class="_ _c"></span>ia<span class="ff1"> z </span>tytułu umów <span class="_ _c"></span>leasingu <span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y50f ff3 fs1 fc1 sc0 ls0 ws0">Przedmioty leasin<span class="_ _1"></span>gu są ujęte<span class="ff1"> w </span>rz<span class="_ _1"></span>eczowych akty<span class="_ _1"></span>wach trwałych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y510 ff3 fs1 fc1 sc0 ls0 ws0">Poniżej <span class="_ _1e"> </span>przedsta<span class="_ _1"></span>wiono <span class="_ _1e"> </span>wartości <span class="_ _1e"> </span>bi<span class="_ _1"></span>lansowe <span class="_ _1e"> </span>zob<span class="_ _1"></span>owiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"> </span>z </span>tytułu <span class="_ _1e"> </span>lea<span class="_ _1"></span>singu <span class="_ _1e"> </span>oraz <span class="_ _1e"> </span>ich <span class="_ _17"> </span>zmiany<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y511 ff1 fs1 fc1 sc0 ls0 ws0">w okresie sprawo<span class="_ _1"></span>zdawczym.  </div></div><div class="c x1 y31f w8f h34"><div class="t m0 xb h2 y512 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9a y31f w90 h34"><div class="t m0 x6b h2 y149 ff2 fs0 fc3 sc0 ls0 ws0">r<span class="ff8">ok zakończony </span></div><div class="t m0 xe h2 y14a ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 roku </div></div><div class="c x4f y31f w91 h34"><div class="t m0 x6b h2 y149 ff2 fs0 fc3 sc0 ls0 ws0">r<span class="ff8">ok zakończony </span></div><div class="t m0 xe h2 y14a ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 roku </div></div><div class="c x1 y513 w92 h5d"><div class="t m0 xb h2 y100 ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia<span class="ff1"> </span></div></div><div class="c x9a y513 w93 h5d"><div class="t m0 x80 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">13 799 </div></div><div class="c x4f y513 w91 h5d"><div class="t m0 x6f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x1 y514 w92 h13"><div class="t m0 xb he y86 ff3 fs0 fc2 sc0 ls0 ws0">Zmiany umów leasingu <span class="ff1"> </span></div></div><div class="c x9a y514 w93 h13"><div class="t m0 x9b he y83 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">38</span>) </div></div><div class="c x4f y514 w91 h13"><div class="t m0 x94 he y83 ff1 fs0 fc2 sc0 ls0 ws0">(6) </div></div><div class="c x1 y515 w92 h10"><div class="t m0 xb he y100 ff3 fs0 fc2 sc0 ls0 ws0">Nowe umowy leasingów<span class="ff1"> </span></div></div><div class="c x9a y515 w93 h10"><div class="t m0 x63 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 118 </div></div><div class="c x4f y515 w91 h10"><div class="t m0 x7c he y7c ff1 fs0 fc2 sc0 ls0 ws0">14 446 </div></div><div class="c x1 y516 w92 h10"><div class="t m0 xb he y100 ff1 fs0 fc2 sc0 ls0 ws0">Aktualizacja wyceny </div></div><div class="c x9a y516 w93 h10"><div class="t m0 x45 he y7c ff1 fs0 fc2 sc0 ls3 ws0">381<span class="ls0"> </span></div></div><div class="c x4f y516 w91 h10"><div class="t m0 x4b he y7c ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x1 y517 w92 h13"><div class="t m0 xb he y86 ff1 fs0 fc2 sc0 ls0 ws0">Odsetki </div></div><div class="c x9a y517 w93 h13"><div class="t m0 x63 he y83 ff1 fs0 fc2 sc0 ls0 ws0">1 006 </div></div><div class="c x4f y517 w91 h13"><div class="t m0 x4b he y83 ff1 fs0 fc2 sc0 ls3 ws0">889<span class="ls0"> </span></div></div><div class="c x1 y518 w92 h10"><div class="t m0 xb he y100 ff3 fs0 fc2 sc0 ls0 ws0">Płatności<span class="ff1"> </span></div></div><div class="c x9a y518 w93 h10"><div class="t m0 x65 he y7c ff1 fs0 fc2 sc0 ls18 ws0">(2<span class="ls0"> 978) </span></div></div><div class="c x4f y518 w91 h10"><div class="t m0 x80 he y7c ff1 fs0 fc2 sc0 ls18 ws0">(2<span class="ls0"> 934) </span></div></div><div class="c x1 y519 w92 h10"><div class="t m0 xb he y100 ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x9a y519 w93 h10"><div class="t m0 x9c he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 </div></div><div class="c x4f y519 w91 h10"><div class="t m0 x9d he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y39c w92 h78"><div class="t m0 xb h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia<span class="ff2"> </span></div></div><div class="c x9a y39c w93 h78"><div class="t m0 x80 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">14 291 </div></div><div class="c x4f y39c w91 h78"><div class="t m0 x7c h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">13 799 </div></div><div class="c x1 y51a w92 h11"><div class="t m0 xb he y81 ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe<span class="ff1"> </span></div></div><div class="c x9a y51a w93 h11"><div class="t m0 x63 he y448 ff1 fs0 fc2 sc0 ls0 ws0">2 923 </div></div><div class="c x4f y51a w91 h11"><div class="t m0 x6f he y448 ff1 fs0 fc2 sc0 ls0 ws0">2 466 </div></div><div class="c x1 y51b w92 h10"><div class="t m0 xb he y448 ff3 fs0 fc2 sc0 ls0 ws0">Długoterminowe<span class="ff1"> </span></div></div><div class="c x9a y51b w93 h10"><div class="t m0 x80 he y7c ff1 fs0 fc2 sc0 ls0 ws0">11 368 </div></div><div class="c x4f y51b w91 h10"><div class="t m0 x7c he y7c ff1 fs0 fc2 sc0 ls0 ws0">11 333 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y236 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _1c"></span>dzień <span class="_ _21"></span>31 <span class="_ _1c"></span>grudnia <span class="_ _21"></span>202<span class="ff1">4 <span class="_ _21"></span></span>roku <span class="_ _1c"></span>spółka <span class="_ _1c"></span>n<span class="_ _1"></span>ie <span class="_ _1c"></span>rozpozna<span class="_ _1"></span>ła <span class="_ _1c"></span>kosztów <span class="_ _1c"></span>leasingó<span class="_ _1"></span>w <span class="_ _1c"></span>krótkoterminowyc<span class="_ _1"></span>h </div><div class="t m0 x1 h3 y237 ff3 fs1 fc2 sc0 ls0 ws0">oraz leasingów akty<span class="_ _1"></span>wów<span class="ff1"> o </span>ni<span class="_ _1"></span>skiej wartości<span class="ff1"> z </span>u<span class="_ _1"></span>wagi na brak tak<span class="_ _1"></span>ich umów.<span class="ff1"> </span></div><div class="t m0 x1 h3 y204 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y280 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y51c w88 h79"><div class="t m0 x7e h2 y51d ff2 fs0 fc3 sc0 ls0 ws0">r<span class="ff8">ok zakończony dnia </span></div><div class="t m0 x7e h2 ydc ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 roku </div></div><div class="c x6d y51c w89 h79"><div class="t m0 x67 hf y51e ff7 fs0 fc3 sc0 ls0 ws0">Grunty i </div><div class="t m0 x67 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">budynki </div></div><div class="c x95 y51c w8a h79"><div class="t m0 x67 hf y51e ff7 fs0 fc3 sc0 ls0 ws0">Maszyny </div><div class="t m0 xd hf ydc ff7 fs0 fc3 sc0 ls0 ws0">i <span class="ff6">urządzenia</span> </div></div><div class="c x20 y51c w8b h79"><div class="t m0 xe hf y51e ff6 fs0 fc3 sc0 ls0 ws0">Środki </div><div class="t m0 x7e hf ydc ff7 fs0 fc3 sc0 ls0 ws0">transportu </div></div><div class="c x96 y51c w8b h79"><div class="t m0 x3d hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Pozostałe<span class="ff7"> </span></div></div><div class="c x97 y51c w8c h79"><div class="t m0 x33 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y51f w88 h37"><div class="t m0 xb he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Na dzień 1 stycznia </div><div class="t m0 xb he yc2 ff1 fs0 fc1 sc0 ls3 ws0">202<span class="ls0">3 roku  </span></div></div><div class="c x6d y51f w8d h37"><div class="t m0 x17 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">1 071 </div></div><div class="c x98 y51f w8e h37"><div class="t m0 x2f h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x20 y51f w8b h37"><div class="t m0 x99 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">213 </div></div><div class="c x96 y51f w8b h37"><div class="t m0 x13 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x97 y51f w8c h37"><div class="t m0 x8c h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">1 284 </div></div><div class="c x1 y520 w88 h72"><div class="t m0 xb he y191 ff3 fs0 fc1 sc0 ls0 ws0">Zwiększenia (nowe </div><div class="t m0 xb he yc2 ff1 fs0 fc1 sc0 ls0 ws0">leasingi) </div></div><div class="c x6d y520 w8d h72"><div class="t m0 x14 he y90 ff1 fs0 fc1 sc0 ls0 ws0">13 839 </div></div><div class="c x98 y520 w8e h72"><div class="t m0 x26 he y90 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x20 y520 w8b h72"><div class="t m0 x99 he y90 ff1 fs0 fc1 sc0 ls3 ws0">607<span class="ls0"> </span></div></div><div class="c x96 y520 w8b h72"><div class="t m0 x8b he y90 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y520 w8c h72"><div class="t m0 x68 h2 y90 ff2 fs0 fc1 sc0 ls0 ws0">14 446 </div></div><div class="c x1 y521 w88 h11"><div class="t m0 xb he y7c ff3 fs0 fc1 sc0 ls0 ws0">Zmiany umów leasingu <span class="ff1"> </span></div></div><div class="c x6d y521 w8d h11"><div class="t m0 x24 he y7c ff1 fs0 fc1 sc0 ls0 ws0">(<span class="ls3">59)</span> </div></div><div class="c x98 y521 w8e h11"><div class="t m0 x26 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x20 y521 w8b h11"><div class="t m0 x8b he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x96 y521 w8b h11"><div class="t m0 x8b he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y521 w8c h11"><div class="t m0 x19 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">(59) </div></div><div class="c x1 y522 w88 h70"><div class="t m0 xb he y4cc ff1 fs0 fc1 sc0 ls0 ws0">Aktualizacja wyceny </div><div class="t m0 xb he yd1 ff3 fs0 fc1 sc0 ls0 ws0">zobowiązań<span class="ff1"> z </span>tytułu </div><div class="t m0 xb he yc2 ff1 fs0 fc1 sc0 ls0 ws0">leasingu </div></div><div class="c x6d y522 w8d h70"><div class="t m0 x18 he yd1 ff1 fs0 fc1 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x98 y522 w8e h70"><div class="t m0 x26 he yd1 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x20 y522 w8b h70"><div class="t m0 x8b he yd1 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x96 y522 w8b h70"><div class="t m0 x8b he yd1 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y522 w8c h70"><div class="t m0 x99 h2 yd1 ff2 fs0 fc1 sc0 ls0 ws0">100 </div></div><div class="c x1 y15b w88 h11"><div class="t m0 xb he y7c ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6d y15b w8d h11"><div class="t m0 x69 he y7c ff1 fs0 fc1 sc0 ls0 ws0">(1 977) </div></div><div class="c x98 y15b w8e h11"><div class="t m0 x26 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x20 y15b w8b h11"><div class="t m0 x4 he y7c ff1 fs0 fc1 sc0 ls0 ws0">(234) </div></div><div class="c x96 y15b w8b h11"><div class="t m0 x8b he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y15b w8c h11"><div class="t m0 x6b h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">(2 211) </div></div><div class="c x1 y523 w88 h37"><div class="t m0 xb h2 yd1 ff8 fs0 fc1 sc0 ls0 ws0">Wartość netto na dzień <span class="ff2"> </span></div><div class="t m0 xb h2 yc2 ff2 fs0 fc1 sc0 ls0 ws0">31 grudnia 2023 roku  </div></div><div class="c x6d y523 w8d h37"><div class="t m0 x14 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">12 974 </div></div><div class="c x98 y523 w8e h37"><div class="t m0 x2f h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x20 y523 w8b h37"><div class="t m0 x99 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">586 </div></div><div class="c x96 y523 w8b h37"><div class="t m0 x13 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y523 w8c h37"><div class="t m0 x68 h2 y86 ff2 fs0 fc1 sc0 ls0 ws0">13 560 </div></div></div></div>
<div id="pf30" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc30 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h7a" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">48</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y524 ff1 fs5 fc5 sc0 ls16 ws0">18<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Aktywa niematerialne </span></span></div></div><div class="c x1 y525 w94 h44"><div class="t m0 x8 h2 y13b ff2 fs0 fc3 sc0 ls0 ws0">r<span class="ff8">ok zakończony 31 grudnia 202</span>4 roku<span class="fc2"> </span></div></div><div class="c x9e y525 w95 h44"><div class="t m0 x51 hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Licencje na </div><div class="t m0 x66 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">oprogramowanie </div></div><div class="c x7b y525 w96 h44"><div class="t m0 x25 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y526 w94 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość brutto na 1 <span class="ff2">stycznia 2024 roku </span></div></div><div class="c x9e y526 w95 h11"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 604 </div></div><div class="c x7b y526 w96 h11"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 604 </div></div><div class="c x1 y527 w94 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenia stanu<span class="ff1"> </span></div></div><div class="c x9e y527 w95 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">352<span class="ls0"> </span></div></div><div class="c x7b y527 w96 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">352<span class="ls0"> </span></div></div><div class="c x1 y528 w94 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Zmniejszenie stanu </div></div><div class="c x9e y528 w95 h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">(964) </div></div><div class="c x7b y528 w96 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(964) </div></div><div class="c x1 y529 w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa brutto na dzień 31 grudnia 202<span class="ff2">4 roku </span></div></div><div class="c x9e y529 w95 h10"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">3 992 </div></div><div class="c x7b y529 w96 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">3 992 </div></div><div class="c x1 y52a w94 h10"><div class="t m0 x8 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9e y52a w95 h10"><div class="t m0 x2b he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7b y52a w96 h10"><div class="t m0 x7c h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y52b w94 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Umorzenie <span class="_ _c"></span>i <span class="_ _7"></span>odpisy <span class="_ _c"></span>aktualizujące <span class="_ _7"></span>na <span class="_ _7"></span>d<span class="_ _1"></span>zień <span class="_ _7"></span>1<span class="_ _1"></span><span class="ff2"> stycznia 2024 <span class="_ _7"></span>roku </span></div></div><div class="c x9e y52b w95 h11"><div class="t m0 x18 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">(2 662) </div></div><div class="c x7b y52b w96 h11"><div class="t m0 x48 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">(2 662) </div></div><div class="c x1 y52c w94 h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x9e y52c w95 h11"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">964<span class="ls0"> </span></div></div><div class="c x7b y52c w96 h11"><div class="t m0 x9f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">964 </div></div><div class="c x1 y52d w94 h36"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Umorzenie </div></div><div class="c x9e y52d w95 h36"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">(476) </div></div><div class="c x7b y52d w96 h36"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(476) </div></div><div class="c x1 y52e w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Umorzenia na dzień 31 <span class="ff2">grudnia 2024 roku </span></div></div><div class="c x9e y52e w95 h10"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(2 174) </div></div><div class="c x7b y52e w96 h10"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(2 174) </div></div><div class="c x1 y52f w94 h10"><div class="t m0 x8 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9e y52f w95 h10"><div class="t m0 x2b he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7b y52f w96 h10"><div class="t m0 x7c h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y530 w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa netto na dzień 1 stycznia 2024 roku <span class="ff2"> </span></div></div><div class="c x9e y530 w95 h10"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 942 </div></div><div class="c x7b y530 w96 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 942 </div></div><div class="c x1 y531 w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa netto na dzień 31 grudnia 202<span class="_ _1"></span><span class="ff2">4 roku  </span></div></div><div class="c x9e y531 w95 h10"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 818 </div></div><div class="c x7b y531 w96 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 818 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h51 y532 ff4 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y533 w94 h34"><div class="t m0 x8 h2 y148 ff2 fs0 fc3 sc0 ls0 ws0">rok <span class="ff8">zakończony 31 grudnia 202</span>3 roku </div></div><div class="c x9e y533 w95 h34"><div class="t m0 x51 hf y149 ff7 fs0 fc3 sc0 ls0 ws0">Licencje na </div><div class="t m0 x66 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">oprogramowanie </div></div><div class="c x7b y533 w96 h34"><div class="t m0 x25 hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y534 w94 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość brutto na 1 stycznia 202<span class="ff2">3 roku </span></div></div><div class="c x9e y534 w95 h11"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 161 </div></div><div class="c x7b y534 w96 h11"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 161 </div></div><div class="c x1 y535 w94 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenia stanu<span class="ff1"> </span></div></div><div class="c x9e y535 w95 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">443<span class="ls0"> </span></div></div><div class="c x7b y535 w96 h10"><div class="t m0 x9f he y7c ff1 fs0 fc2 sc0 ls3 ws0">443<span class="ls0"> </span></div></div><div class="c x1 y536 w94 h36"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Zmniejszenie stanu </div></div><div class="c x9e y536 w95 h36"><div class="t m0 x9f he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7b y536 w96 h36"><div class="t m0 x65 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y537 w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa brutto na dzień 31 grudnia 202<span class="ff2">3 roku </span></div></div><div class="c x9e y537 w95 h10"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 604 </div></div><div class="c x7b y537 w96 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 604 </div></div><div class="c x1 y538 w94 h10"><div class="t m0 x8 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9e y538 w95 h10"><div class="t m0 x2b he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7b y538 w96 h10"><div class="t m0 x7c h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y248 w94 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Umorzenie <span class="_ _c"></span>i <span class="_ _7"></span>odpisy <span class="_ _c"></span>aktualizujące <span class="_ _7"></span>na <span class="_ _7"></span>d<span class="_ _1"></span>zień <span class="_ _7"></span>1<span class="_ _1"></span><span class="ff2"> stycznia 2023 <span class="_ _7"></span>roku </span></div></div><div class="c x9e y248 w95 h11"><div class="t m0 x18 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">(2 371) </div></div><div class="c x7b y248 w96 h11"><div class="t m0 x48 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">(2 371) </div></div><div class="c x1 y1fc w94 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Odpis aktualizujący<span class="ff1"> z </span>tytułu utraty wartości<span class="ff1"> </span></div></div><div class="c x9e y1fc w95 h11"><div class="t m0 x9f he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7b y1fc w96 h11"><div class="t m0 x7d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y539 w94 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Umorzenie </div></div><div class="c x9e y539 w95 h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">(291) </div></div><div class="c x7b y539 w96 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(291) </div></div><div class="c x1 y53a w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Umorzenia na dzień 31 <span class="ff2">grudnia 2023 roku </span></div></div><div class="c x9e y53a w95 h10"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(2 662) </div></div><div class="c x7b y53a w96 h10"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(2 662) </div></div><div class="c x1 y53b w94 h10"><div class="t m0 x8 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9e y53b w95 h10"><div class="t m0 x2b he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7b y53b w96 h10"><div class="t m0 x7c h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y53c w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa netto na dzień 1 stycznia 2023 roku <span class="ff2"> </span></div></div><div class="c x9e y53c w95 h10"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 790<span class="ff1"> </span></div></div><div class="c x7b y53c w96 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 790 </div></div><div class="c x1 y361 w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa netto na dzień 31 grudnia 202<span class="_ _1"></span><span class="ff2">3 roku  </span></div></div><div class="c x9e y361 w95 h10"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 942 </div></div><div class="c x7b y361 w96 h10"><div class="t m0 x47 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 942 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h51 y53d ff4 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf31" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc31 w0 h3a"><img 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" class="bi x69 y4b3 w4 h7b" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">49</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y75 ff1 fs5 fc5 sc0 ls16 ws0">19<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Inwestycje w <span class="ff3">jednostki zależne wyceniane </span></span></span></div><div class="t m0 x55 h7 y53e ff3 fs5 fc5 sc0 ls0 ws0">metodą praw własności <span class="ff1"> </span></div></div><div class="c x1 y53f w97 h70"><div class="t m0 x8 h2 yd1 ff2 fs0 fc3 sc0 ls0 ws0">Inwestycje w <span class="ff8">spółki zależne</span> </div></div><div class="c x90 y53f w98 h70"><div class="t m0 x41 h2 y4cc ff8 fs0 fc3 sc0 ls0 ws0">wycenione metodą </div><div class="t m0 x6b h2 yd1 ff2 fs0 fc3 sc0 ls0 ws0">praw <span class="ff8">własności na </span></div><div class="t m0 x29 h2 yc2 ff8 fs0 fc3 sc0 ls0 ws0">dzień 31.12.202<span class="ff2">4 roku </span></div></div><div class="c xa0 y53f w99 h70"><div class="t m0 x41 h2 y4cc ff8 fs0 fc3 sc0 ls0 ws0">wycenione metodą </div><div class="t m0 x6b h2 yd1 ff8 fs0 fc3 sc0 ls0 ws0">praw własności na </div><div class="t m0 x29 h2 yc2 ff8 fs0 fc3 sc0 ls0 ws0">dzień 31.12.202<span class="ff2">3 roku </span></div></div><div class="c x1 y17 w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Locomotive Management Limited </div></div><div class="c x90 y17 w98 h10"><div class="t m0 x74 he y100 ff1 fs0 fc2 sc0 ls3 ws0">255<span class="ls0"> 415 </span></div></div><div class="c xa0 y17 w99 h10"><div class="t m0 x74 he y100 ff1 fs0 fc2 sc0 ls3 ws0">244<span class="ls0"> 262 </span></div></div><div class="c x1 y540 w97 h11"><div class="t m0 x8 he y4a0 ff1 fs0 fc2 sc0 ls0 ws0">Polski Deweloperski FIZ </div></div><div class="c x90 y540 w98 h11"><div class="t m0 x74 he y4a0 ff1 fs0 fc2 sc0 ls3 ws0">376<span class="ls0"> 746 </span></div></div><div class="c xa0 y540 w99 h11"><div class="t m0 x74 he y4a0 ff1 fs0 fc2 sc0 ls3 ws0">359<span class="ls0"> 7<span class="ls1f">39</span> </span></div></div><div class="c x1 y541 w97 h11"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Real Estate S.A. </div></div><div class="c x90 y541 w98 h11"><div class="t m0 x74 he y100 ff1 fs0 fc2 sc0 ls3 ws0">464<span class="ls0"> 725 </span></div></div><div class="c xa0 y541 w99 h11"><div class="t m0 x74 he y100 ff1 fs0 fc2 sc0 ls0 ws0">352 514 </div></div><div class="c x1 y542 w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. Deweloper Sp. J. </div></div><div class="c x90 y542 w98 h10"><div class="t m0 x6f he y100 ff1 fs0 fc2 sc0 ls3 ws0">63<span class="ls0"> </span></div></div><div class="c xa0 y542 w99 h10"><div class="t m0 x6f he y100 ff1 fs0 fc2 sc0 ls0 ws0">64 </div></div><div class="c x1 y543 w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Garbarnia Sp. z o.o. Sp. J. </div></div><div class="c x90 y543 w98 h10"><div class="t m0 x6f he y100 ff1 fs0 fc2 sc0 ls3 ws0">69<span class="ls0"> </span></div></div><div class="c xa0 y543 w99 h10"><div class="t m0 x6f he y100 ff1 fs0 fc2 sc0 ls3 ws0">68<span class="ls0"> </span></div></div><div class="c x1 y544 w97 h36"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Invest Sp. z o.o. GDA S.K.A. </div></div><div class="c x90 y544 w98 h36"><div class="t m0 x73 he y100 ff1 fs0 fc2 sc0 ls0 ws0">6 225 </div></div><div class="c xa0 y544 w99 h36"><div class="t m0 x73 he y100 ff1 fs0 fc2 sc0 ls0 ws0">6 009 </div></div><div class="c x1 y545 w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 59 sp. z o.o. </div></div><div class="c x90 y545 w98 h10"><div class="t m0 x2b he y100 ff1 fs0 fc2 sc0 ls3 ws0">37<span class="ls0"> </span>133<span class="ls0"> </span></div></div><div class="c xa0 y545 w99 h10"><div class="t m0 x2b he y100 ff1 fs0 fc2 sc0 ls0 ws0">33 376 </div></div><div class="c x1 y546 w97 h11"><div class="t m0 x8 he y4a0 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Nowe Winogrady Sp. z o.o. Sp. J. </div></div><div class="c x90 y546 w98 h11"><div class="t m0 x6f he y4a0 ff1 fs0 fc2 sc0 ls3 ws0">90<span class="ls0"> </span></div></div><div class="c xa0 y546 w99 h11"><div class="t m0 x6f he y4a0 ff1 fs0 fc2 sc0 ls3 ws0">91<span class="ls0"> </span></div></div><div class="c x1 y547 w97 h11"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. 3 Sp. J. </div></div><div class="c x90 y547 w98 h11"><div class="t m0 x7c he y100 ff1 fs0 fc2 sc0 ls3 ws0">157<span class="ls0"> </span></div></div><div class="c xa0 y547 w99 h11"><div class="t m0 x7c he y100 ff1 fs0 fc2 sc0 ls3 ws0">147<span class="ls0"> </span></div></div><div class="c x1 y548 w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. 12 Sp. J. </div></div><div class="c x90 y548 w98 h10"><div class="t m0 x6f he y100 ff1 fs0 fc2 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c xa0 y548 w99 h10"><div class="t m0 x6f he y100 ff1 fs0 fc2 sc0 ls3 ws0">92<span class="ls0"> </span></div></div><div class="c x1 y549 w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 26 Sp. z o.o. </div></div><div class="c x90 y549 w98 h10"><div class="t m0 x73 he y100 ff1 fs0 fc2 sc0 ls0 ws0">1 655 </div></div><div class="c xa0 y549 w99 h10"><div class="t m0 x73 he y100 ff1 fs0 fc2 sc0 ls0 ws0">9 774 </div></div><div class="c x1 y54a w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 27 Sp. z o.o. </div></div><div class="c x90 y54a w98 h10"><div class="t m0 x45 he y100 ff1 fs0 fc2 sc0 ls0 ws0">2 </div></div><div class="c xa0 y54a w99 h10"><div class="t m0 x45 he y100 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x1 y22e w97 h10"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 34 Sp. z o.o. </div></div><div class="c x90 y22e w98 h10"><div class="t m0 x73 he y100 ff1 fs0 fc2 sc0 ls0 ws0">1 657 </div></div><div class="c xa0 y22e w99 h10"><div class="t m0 x73 he y100 ff1 fs0 fc2 sc0 ls0 ws0">4 099 </div></div><div class="c x1 y54b w97 h11"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 35 Sp. z o.o. </div></div><div class="c x90 y54b w98 h11"><div class="t m0 x73 he y81 ff1 fs0 fc2 sc0 ls0 ws0">1 222 </div></div><div class="c xa0 y54b w99 h11"><div class="t m0 x7c he y81 ff1 fs0 fc2 sc0 ls3 ws0">624<span class="ls0"> </span></div></div><div class="c x1 y55 w97 h11"><div class="t m0 x8 he y100 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 37 Sp. z o.o.  </div></div><div class="c x90 y55 w98 h11"><div class="t m0 x73 he y81 ff1 fs0 fc2 sc0 ls0 ws0">4 278 </div></div><div class="c xa0 y55 w99 h11"><div class="t m0 x73 he y81 ff1 fs0 fc2 sc0 ls0 ws0">1 888 </div></div><div class="c x1 y54c w97 h36"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 39 Sp. z o.o.  </div></div><div class="c x90 y54c w98 h36"><div class="t m0 x73 he y448 ff1 fs0 fc2 sc0 ls0 ws0">3 392 </div></div><div class="c xa0 y54c w99 h36"><div class="t m0 x73 he y448 ff1 fs0 fc2 sc0 ls0 ws0">4 784 </div></div><div class="c x1 y54d w97 h10"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 42 Sp. z o.o. </div></div><div class="c x90 y54d w98 h10"><div class="t m0 x7c he y448 ff1 fs0 fc2 sc0 ls3 ws0">839<span class="ls0"> </span></div></div><div class="c xa0 y54d w99 h10"><div class="t m0 x7c he y448 ff1 fs0 fc2 sc0 ls3 ws0">807<span class="ls0"> </span></div></div><div class="c x1 y54e w97 h10"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 43 Sp. z o.o.  </div></div><div class="c x90 y54e w98 h10"><div class="t m0 x2b he y448 ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0"> </span>597<span class="ls0"> </span></div></div><div class="c xa0 y54e w99 h10"><div class="t m0 x2b he y448 ff1 fs0 fc2 sc0 ls3 ws0">30<span class="ls0"> </span>339<span class="ls0"> </span></div></div><div class="c x1 y54f w97 h10"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 45 Sp. z o.o.  </div></div><div class="c x90 y54f w98 h10"><div class="t m0 x2b he y448 ff1 fs0 fc2 sc0 ls3 ws0">21<span class="ls0"> </span>312<span class="ls0"> </span></div></div><div class="c xa0 y54f w99 h10"><div class="t m0 x2b he y448 ff1 fs0 fc2 sc0 ls0 ws0">25 007 </div></div><div class="c x1 y550 w97 h11"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o.  Sp. J. </div></div><div class="c x90 y550 w98 h11"><div class="t m0 x73 he y81 ff1 fs0 fc2 sc0 ls0 ws0">7 108 </div></div><div class="c xa0 y550 w99 h11"><div class="t m0 x73 he y81 ff1 fs0 fc2 sc0 ls0 ws0">7 147 </div></div><div class="c x1 y551 w97 h11"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Media Deweloper.pl sp. z o.o. </div></div><div class="c x90 y551 w98 h11"><div class="t m0 x5 he y81 ff1 fs0 fc2 sc0 ls0 ws0">(920) </div></div><div class="c xa0 y551 w99 h11"><div class="t m0 x5 he y81 ff1 fs0 fc2 sc0 ls0 ws0">(855) </div></div><div class="c x1 y109 w97 h10"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. </div></div><div class="c x90 y109 w98 h10"><div class="t m0 x2d he y448 ff1 fs0 fc2 sc0 ls18 ws0">(2<span class="ls0"> 183) </span></div></div><div class="c xa0 y109 w99 h10"><div class="t m0 x2d he y448 ff1 fs0 fc2 sc0 ls18 ws0">(2<span class="ls0"> 001) </span></div></div><div class="c x1 y552 w97 h10"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 2 Sp. z o.o. </div></div><div class="c x90 y552 w98 h10"><div class="t m0 x2b he y448 ff1 fs0 fc2 sc0 ls3 ws0">12<span class="ls0"> </span>591<span class="ls0"> </span></div></div><div class="c xa0 y552 w99 h10"><div class="t m0 x2b he y448 ff1 fs0 fc2 sc0 ls3 ws0">12<span class="ls0"> </span>036<span class="ls0"> </span></div></div><div class="c x1 y553 w97 h10"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 3 Sp. z o.o. </div></div><div class="c x90 y553 w98 h10"><div class="t m0 x7c he y448 ff1 fs0 fc2 sc0 ls3 ws0">120<span class="ls0"> </span></div></div><div class="c xa0 y553 w99 h10"><div class="t m0 x7c he y448 ff1 fs0 fc2 sc0 ls3 ws0">114<span class="ls0"> </span></div></div><div class="c x1 y554 w97 h10"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 4 Sp. z o.o. </div></div><div class="c x90 y554 w98 h10"><div class="t m0 x7c he y448 ff1 fs0 fc2 sc0 ls3 ws0">120<span class="ls0"> </span></div></div><div class="c xa0 y554 w99 h10"><div class="t m0 x7c he y448 ff1 fs0 fc2 sc0 ls3 ws0">114<span class="ls0"> </span></div></div><div class="c x1 y555 w97 h5d"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 5 Sp. z o.o. </div></div><div class="c x90 y555 w98 h5d"><div class="t m0 x7c he y81 ff1 fs0 fc2 sc0 ls3 ws0">120<span class="ls0"> </span></div></div><div class="c xa0 y555 w99 h5d"><div class="t m0 x7c he y81 ff1 fs0 fc2 sc0 ls3 ws0">114<span class="ls0"> </span></div></div><div class="c x1 y556 w97 h11"><div class="t m0 x8 he y86 ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 6 Sp. z o.o. </div></div><div class="c x90 y556 w98 h11"><div class="t m0 x7c he y81 ff1 fs0 fc2 sc0 ls3 ws0">119<span class="ls0"> </span></div></div><div class="c xa0 y556 w99 h11"><div class="t m0 x7c he y81 ff1 fs0 fc2 sc0 ls3 ws0">114<span class="ls0"> </span></div></div><div class="c x1 y3d1 w97 h10"><div class="t m0 x8 he y86 ff3 fs0 fc2 sc0 ls0 ws0">Murapol Nowy Złocień 23 Sp. z<span class="ff1"> o.o. </span></div></div><div class="c x90 y3d1 w98 h10"><div class="t m0 x73 he y448 ff1 fs0 fc2 sc0 ls0 ws0">9 145 </div></div><div class="c xa0 y3d1 w99 h10"><div class="t m0 x73 he y448 ff1 fs0 fc2 sc0 ls0 ws0">8 573 </div></div><div class="c x1 y557 w97 h37"><div class="t m0 x8 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">Razem <span class="_ _a"> </span><span class="ff8">–</span> <span class="_ _1e"> </span>inwestycje <span class="_ _a"> </span>w jednostkach <span class="_ _1e"> </span>wycenianych<span class="_ _c"></span> </div><div class="t m0 x8 h2 yc2 ff8 fs0 fc2 sc0 ls0 ws0">metodą praw własności <span class="ff2"> </span></div></div><div class="c x90 y557 w98 h37"><div class="t m0 x26 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">1 219 995 </div></div><div class="c xa0 y557 w99 h37"><div class="t m0 x26 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">1 101 897 </div></div><div class="c x1 y170 w97 h37"><div class="t m0 x8 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">Razem <span class="_ _22"> </span><span class="ff8">–</span> <span class="_ _22"> </span>rez<span class="_ _1"></span>erwa <span class="_ _1b"> </span>na<span class="_ _1"></span> <span class="_ _22"> </span>pokrycie <span class="_ _1b"> </span>st<span class="_ _1"></span>rat <span class="_ _22"> </span>w jednostkach </div><div class="t m0 x8 h2 yc2 ff8 fs0 fc2 sc0 ls0 ws0">wycenianych metodą praw własności<span class="ff2"> </span></div></div><div class="c x90 y170 w98 h37"><div class="t m0 x2d h2 y86 ff2 fs0 fc2 sc0 lsf ws0">(3<span class="ls0"> 103) </span></div></div><div class="c xa0 y170 w99 h37"><div class="t m0 x2d h2 y86 ff2 fs0 fc2 sc0 lsf ws0">(2<span class="ls0"> 856) </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h7c y558 ff1 fsf fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf32" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc32 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h7d" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">50</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">Dla <span class="_ _8"></span>spółek <span class="_ _1"></span>dla <span class="_ _8"></span>których <span class="_ _1"></span>w<span class="_ _1"></span>ycena <span class="_ _8"></span>na <span class="_ _1"></span>dzień <span class="_ _8"></span>bilansowy<span class="_ _1"></span> <span class="_ _1"></span>jest <span class="_ _1"></span>n<span class="_ _1"></span>egatywna, <span class="_ _8"></span>Spółka <span class="_ _8"></span>zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>z MSR <span class="_ _8"></span>28 </span></div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">rozpoznała <span class="_ _20"> </span>zob<span class="_ _1"></span>owiązanie  na <span class="_ _20"> </span>pokrycie <span class="_ _20"> </span>strat<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w z<span class="_ _1"></span>akresie, <span class="_ _13"> </span>w </span>jakim <span class="_ _20"> </span>Spółka<span class="_ _1"></span> <span class="_ _20"> </span>uważa, <span class="_ _13"> </span>że <span class="_ _20"> </span>posiada<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc1 sc0 ls0 ws0">konstruktywny obowiąz<span class="_ _1"></span>ek pokryci<span class="_ _1"></span>a tych strat.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y176 ff1 fs1 fc1 sc0 ls20 ws0">W <span class="_ _10"> </span><span class="ls0">sprawo<span class="_ _1"></span>zdaniu <span class="_ _25"> </span>z <span class="ff3">całkowitych <span class="_ _25"> </span>dochodów<span class="_ _1"></span> <span class="_ _10"> </span>za<span class="_ _1"></span> <span class="_ _10"> </span>rok <span class="_ _25"> </span>zakończony <span class="_ _25"> </span>31 <span class="_ _25"> </span>grudnia<span class="_ _1"></span> <span class="_ _10"> </span>202<span class="_ _1"></span></span>4<span class="_ _1"></span> <span class="_ _10"> </span>rok<span class="_ _1"></span>u, </span></div><div class="t m0 x1 h3 y177 ff1 fs1 fc1 sc0 ls0 ws0">zaprezentowano <span class="_ _1c"></span><span class="ff3 fc2">kwo<span class="_ _1"></span>tę <span class="_ _8"></span><span class="ff1">294 <span class="_ _1c"></span>984<span class="_ _1"></span> <span class="_ _8"></span>tys. <span class="_ _1c"></span></span><span class="fc1">PLN <span class="_ _1c"></span>tytułem<span class="_ _1"></span> <span class="_ _8"></span>wy<span class="_ _1"></span>ceny <span class="_ _8"></span>posia<span class="_ _1"></span>danych <span class="_ _8"></span>ud<span class="_ _1"></span>ziałów<span class="_ _1"></span></span></span> <span class="_ _1c"></span>w <span class="ff3">spółkach </span></div><div class="t m0 x1 h3 y178 ff3 fs1 fc1 sc0 ls0 ws0">zależnych metodą praw <span class="_ _1"></span>własności. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1ce ff3 fs1 fc2 sc0 ls0 ws0">Bilansowa <span class="_ _1b"> </span>zmiana <span class="_ _1b"> </span>stan<span class="_ _1"></span>u <span class="_ _21"> </span>a<span class="_ _1"></span>ktywów: <span class="_ _21"></span>Inwe<span class="_ _1"></span>stycje<span class="_ _1"></span><span class="ff1"> <span class="_ _21"> </span>w </span>j<span class="_ _1"></span>ednostki <span class="_ _1b"> </span>zależne <span class="_ _1b"> </span>wycen<span class="_ _1"></span>ione <span class="_ _21"> </span>met<span class="_ _1"></span>odą <span class="_ _21"> </span>pra<span class="_ _1"></span>w </div><div class="t m0 x1 h3 y368 ff3 fs1 fc2 sc0 ls0 ws0">własności oprócz <span class="_ _c"></span>wymieni<span class="_ _1"></span>onej <span class="_ _c"></span>wyceny, obejmuje <span class="ff1">dywidendy<span class="_ _1"></span> (</span>łącznie <span class="_ _c"></span>z <span class="_ _c"></span>odsetkami<span class="ff1">) otrzymane </span></div><div class="t m0 x1 h3 y3a4 ff3 fs1 fc2 sc0 ls0 ws0">od spółek zależnyc<span class="_ _1"></span>h,<span class="ff1"> w kwocie 177<span class="_ _1"></span> 133 tys. PL<span class="_ _1"></span>N. </span></div><div class="t m0 x1 h3 y1d0 ff3 fs1 fc2 sc0 ls0 ws0">Spółka nie zidentyfik<span class="_ _1"></span>owała przesłanek u<span class="_ _1"></span>traty wartości inwestyc<span class="_ _1"></span>ji<span class="_ _1"></span><span class="ff1"> w </span>jednostki<span class="_ _1"></span> zależne. <span class="ff1"> </span></div><div class="t m0 x1 h3b y559 ff1 fs5 fc5 sc0 ls16 ws0">20<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Pozostałe aktywa<span class="ff1"> </span></span></span></div><div class="t m0 x1 h49 y55a ff1 fs6 fc4 sc0 ls0 ws0">20.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Pozostałe aktywa finans<span class="_ _c"></span>owe (krótko i <span class="_ _c"></span>długotermino<span class="_ _c"></span>we)<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y3f5 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y55b ff3 fs1 fc2 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span>udzielone w<span class="_ _1"></span>edług stanu na dzi<span class="_ _1"></span>eń 31.12.202<span class="_ _1"></span><span class="ff1">4 roku:<span class="_ _1"></span> </span></div></div><div class="c x1 y55c w64 h34"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y55c w9a h34"><div class="t m0 x11 h2 y13b ff2 fs0 fc3 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c x77 y55c w9b h34"><div class="t m0 x6b h2 y13b ff8 fs0 fc3 sc0 ls0 ws0">Wartość<span class="ff2"> </span></div></div><div class="c x1 y55d w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Murapol Real Estate S.A.  </div></div><div class="c x50 y55d w63 h10"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y55d w5f h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">67 135 </div></div><div class="c x1 y55e w62 h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Cross Bud Sp. z o.o. </div></div><div class="c x50 y55e w63 h11"><div class="t m0 x8c he y80 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y55e w5f h11"><div class="t m0 x1f he y80 ff1 fs0 fc2 sc0 ls0 ws0">11 907 </div></div><div class="c x1 y55f w62 h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 34 Sp. z o.o.  </div></div><div class="c x50 y55f w63 h11"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y55f w5f h11"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">378       </div></div><div class="c x1 y2ef w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 43 Sp. z o.o. </div></div><div class="c x50 y2ef w63 h10"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y2ef w5f h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">845<span class="ls0"> </span></div></div><div class="c x1 y560 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Murapol Venture Partner S.A. </div></div><div class="c x50 y560 w63 h10"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y560 w5f h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">5 450 </div></div><div class="c x1 y561 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odpis z <span class="ff3">tytułu spodziewanej utraty wartości (ECL)</span> </div></div><div class="c x50 y561 w63 h10"><div class="t m0 x49 he y7c ff1 fs0 fc2 sc0 ls21 ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y561 w5f h10"><div class="t m0 x1 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">71</span>) </div></div><div class="c x1 y562 w62 h37"><div class="t m0 x8 he y86 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x50 y562 w63 h37"><div class="t m0 x49 he y86 ff1 fs0 fc2 sc0 ls21 ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y562 w5f h37"><div class="t m0 x1d he yd1 ff1 fs0 fc2 sc0 ls3 ws0">56<span class="ls0"> </span></div><div class="t m0 x5 he yc2 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y563 w64 h10"><div class="t m0 xa1 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y563 w9a h10"><div class="t m0 x12 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x77 y563 w5f h10"><div class="t m0 x7f h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">85 700<span class="fc6"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y564 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 ha y565 ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div><div class="c x1 y566 w9c h44"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y566 w9d h44"><div class="t m0 x67 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xc y566 w8 h44"><div class="t m0 xd hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xd hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y4c0 w94 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Udzielone pożyczki<span class="ff2"> </span></div></div><div class="c x9e y4c0 w63 h10"><div class="t m0 x7f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">85 700 </div></div><div class="c xc y4c0 w8 h10"><div class="t m0 x13 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">28 449 </div></div><div class="c x1 y1f6 w94 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">w tym: </div></div><div class="c x9e y1f6 w63 h10"><div class="t m0 x5 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc y1f6 w8 h10"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y567 w94 h11"><div class="t m0 xd he y80 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">krótkoterminowe</span> </div></div><div class="c x9e y567 w63 h11"><div class="t m0 x1f he y80 ff1 fs0 fc2 sc0 ls0 ws0">27 060 </div></div><div class="c xc y567 w8 h11"><div class="t m0 x1d he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y568 w94 h5d"><div class="t m0 xd he y7c ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">długoterminowe </span> </div></div><div class="c x9e y568 w63 h5d"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">58 640 </div></div><div class="c xc y568 w8 h5d"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">28 4<span class="ls3">49</span> </div></div></div></div>
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" class="bi x69 y4b3 w4 h7e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">51</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span>udzielone w<span class="_ _1"></span>edług stanu na dzi<span class="_ _1"></span>eń 31.12.202<span class="_ _1"></span><span class="ff1">3 roku:<span class="_ _1"></span> </span></div></div><div class="c x1 y569 w64 h44"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y569 w65 h44"><div class="t m0 x11 h2 y13b ff2 fs0 fc3 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c x77 y569 w5f h44"><div class="t m0 x6b h2 y13b ff8 fs0 fc3 sc0 ls0 ws0">Wartość<span class="ff2"> </span></div></div><div class="c x1 y13 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Murapol Real Estate S.A.  </div></div><div class="c x50 y13 w63 h10"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y13 w5f h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">10 604 </div></div><div class="c x1 y56a w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Cross Bud Sp. z o.o. </div></div><div class="c x50 y56a w63 h10"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y56a w5f h10"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0">11 437 </div></div><div class="c x1 y159 w62 h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 34 Sp. z o.o.  </div></div><div class="c x50 y159 w63 h11"><div class="t m0 x8c he y80 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y159 w5f h11"><div class="t m0 x22 he y80 ff1 fs0 fc2 sc0 ls0 ws0">378       </div></div><div class="c x1 y56b w62 h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 43 Sp. z o.o. </div></div><div class="c x50 y56b w63 h11"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y56b w5f h11"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">816<span class="ls0"> </span></div></div><div class="c x1 y56c w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Murapol Venture Partner S.A. </div></div><div class="c x50 y56c w63 h10"><div class="t m0 x8c he y7c ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y56c w5f h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls3 ws0">5 <span class="ls0">239 </span></div></div><div class="c x1 y56d w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odpis z <span class="ff3">tytułu spodziewanej utraty wartości (ECL)</span> </div></div><div class="c x50 y56d w63 h10"><div class="t m0 x49 he y7c ff1 fs0 fc1 sc0 ls21 ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y56d w5f h10"><div class="t m0 x1 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">80</span>) </div></div><div class="c x1 y56e w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x50 y56e w63 h10"><div class="t m0 x49 he y7c ff1 fs0 fc1 sc0 ls21 ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y56e w5f h10"><div class="t m0 x1d he y7c ff1 fs0 fc2 sc0 ls3 ws0">55<span class="ls0"> </span></div></div><div class="c x1 y56f w64 h10"><div class="t m0 xa1 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y56f w9a h10"><div class="t m0 x12 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x77 y56f w5f h10"><div class="t m0 x7f h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">28 449 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y20f ff3 fs1 fc2 sc0 ls0 ws0">Założenia ECL opisane są<span class="_ _1"></span><span class="ff1"> w nocie 3<span class="_ _1"></span>4<span class="ls1">.3.</span> </span></div><div class="t m0 x1 h3 y4fb ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _28"> </span>nie <span class="_ _28"> </span>zidenty<span class="_ _1"></span>fikowała <span class="_ _28"> </span>przesłanek<span class="_ _1"></span> <span class="_ _28"> </span>utraty <span class="_ _28"> </span>warto<span class="_ _1"></span>ści <span class="_ _14"> </span>p<span class="_ _1"></span>ożyczek <span class="_ _28"> </span>udzielonych<span class="_ _1"></span> <span class="_ _14"> </span>i <span class="_ _28"> </span>ni<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y570 ff3 fs1 fc2 sc0 ls0 ws0">przeprowadziła test<span class="_ _1"></span>ów<span class="ff1"> w zakresie tych<span class="_ _1"></span> inwestycji.<span class="_ _1"></span> </span></div><div class="t m0 x1 h49 y571 ff1 fs6 fc4 sc0 ls0 ws0">20.2<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="_ _3a"> </span><span class="ff3">Pozostałe aktywa ni<span class="_ _c"></span>efinansowe (krótko i<span class="_ _c"></span> długoterminowe)<span class="_ _c"></span><span class="ff1"> </span></span></span></span></div></div><div class="c x1 y572 w9c h44"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y572 w9e h44"><div class="t m0 x29 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x29 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024<span class="fsc"> </span></div></div><div class="c x2a y572 w9f h44"><div class="t m0 x8e hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x8e hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="fsc"> </span></div></div><div class="c x1 y573 wa0 h10"><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">Polisy, ubezpieczenia </div></div><div class="c x9e y573 wa1 h10"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls3 ws0">85<span class="ls0">  </span></div></div><div class="c x2a y573 w9f h10"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">502<span class="ls0"> </span></div></div><div class="c x1 y574 wa0 h10"><div class="t m0 x8 he yc2 ff3 fs0 fc1 sc0 ls0 ws0">Nadpłacone koszty usług HR, IT<span class="ff1 fc2"> </span></div></div><div class="c x9e y574 wa1 h10"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">156<span class="ls0">  </span></div></div><div class="c x2a y574 w9f h10"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">193<span class="ls0"> </span></div></div><div class="c x1 y575 wa0 h10"><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">Licencje<span class="fc2"> </span></div></div><div class="c x9e y575 wa1 h10"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 016  </div></div><div class="c x2a y575 w9f h10"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">831<span class="ls0"> </span></div></div><div class="c x1 y576 wa0 h5d"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Gwarancje, kaucje </div></div><div class="c x9e y576 wa1 h5d"><div class="t m0 x10 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x2a y576 w9f h5d"><div class="t m0 x2c he y80 ff1 fs0 fc2 sc0 ls0 ws0">1 051 </div></div><div class="c x1 y577 wa0 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Nadpłacone koszty <span class="ff1">sponsoringu </span></div></div><div class="c x9e y577 wa1 h11"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0">-  </div></div><div class="c x2a y577 w9f h11"><div class="t m0 x9f he y7c ff1 fs0 fc2 sc0 ls0 ws0">7 </div></div><div class="c x1 y3db wa0 h10"><div class="t m0 x8 he yc2 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe RMK<span class="ff1 fc2"> </span></div></div><div class="c x9e y3db wa1 h10"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">143<span class="ls0"> </span></div></div><div class="c x2a y3db w9f h10"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">140<span class="ls0"> </span></div></div><div class="c x1 y578 wa0 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x9e y578 wa1 h10"><div class="t m0 x2c h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">1 400 </div></div><div class="c x2a y578 w9f h10"><div class="t m0 x2c h2 yc2 ff2 fs0 fc1 sc0 ls0 ws0">2 724 <span class="fc2"> </span></div></div><div class="c x1 y579 wa0 h10"><div class="t m0 xd he yc2 ff3 fs0 fc1 sc0 ls0 ws0">krótkoterminowe<span class="ff1 fc2"> </span></div></div><div class="c x9e y579 wa1 h10"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 095  </div></div><div class="c x2a y579 w9f h10"><div class="t m0 x2c he y7c ff1 fs0 fc1 sc0 ls0 ws0">1 532 <span class="fc2"> </span></div></div><div class="c x1 y57a wa0 h10"><div class="t m0 xd he yc2 ff3 fs0 fc1 sc0 ls0 ws0">długoterminowe<span class="ff1 fc2"> </span></div></div><div class="c x9e y57a wa1 h10"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">305<span class="ls0">  </span></div></div><div class="c x2a y57a w9f h10"><div class="t m0 x2c he y7c ff1 fs0 fc1 sc0 ls0 ws0">1 532 <span class="fc2"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y57b ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y360 ff1 fs5 fc5 sc0 ls16 ws0">21<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Świadczenia pracownicze<span class="ff1"> </span></span></span></div><div class="t m0 x1 h49 y57c ff1 fs6 fc4 sc0 ls0 ws0">21.1<span class="ff5"> <span class="_ _3"></span><span class="ff1">Programy akcji pracownic<span class="_ _c"></span>zych </span></span></div><div class="t m0 x1 h3 y1b9 ff1 fs1 fc2 sc0 ls20 ws0">W <span class="_ _1c"></span><span class="ff3 ls0">Spółce<span class="ff1"> <span class="_ _21"> </span></span>f<span class="_ _1"></span>unkcjonują <span class="_ _1c"></span>p<span class="_ _1"></span>rogramy <span class="_ _21"></span>długotermin<span class="_ _1"></span>owej <span class="_ _21"></span>premii<span class="_ _1"></span> <span class="_ _1c"></span>motywac<span class="_ _1"></span>yjnej <span class="_ _21"></span>dla <span class="_ _1c"></span>c<span class="_ _1"></span>złonków <span class="_ _1c"></span>kadry<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y57d ff3 fs1 fc2 sc0 ls0 ws0">zarządczej <span class="_ _21"> </span>Spółki<span class="_ _1"></span>, <span class="_ _21"></span>w <span class="_ _21"></span>tym<span class="_ _1"></span> <span class="_ _21"></span>Członków <span class="_ _21"></span>Zar<span class="_ _1"></span>ządu <span class="_ _21"></span>M<span class="_ _1"></span>urapol <span class="_ _21"></span>S.A. <span class="_ _21"></span>na <span class="_ _1b"> </span>lata <span class="_ _21"> </span>2<span class="_ _1"></span>021<span class="_ _1"></span><span class="ff1">-2024 <span class="_ _1b"> </span>oraz <span class="_ _21"> </span>2024<span class="_ _1"></span>-2028, </span></div><div class="t m0 x1 h3 y57e ff1 fs1 fc2 sc0 ls0 ws0">opisane w nocie 32.<span class="_ _1"></span>4.1  </div><div class="t m0 x1 h3 y57f ff1 fs1 fc2 sc0 ls0 ws0">Poza tym <span class="ff3">Spółka</span> <span class="ff3">nie p<span class="_ _1"></span>rowadziła inny<span class="_ _1"></span>ch programów akcji p<span class="_ _1"></span>racowniczych.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y580 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y581 ff1 fs1 fc6 sc0 ls0 ws0"> </div></div></div></div>
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" class="bi x69 y4b3 w4 h7a" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">52</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y524 ff1 fs5 fc5 sc0 ls16 ws0">22<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Zapasy </span></span></div></div><div class="c x1 y525 wa2 h44"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa2 y525 wa3 h44"><div class="t m0 x21 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x21 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xa3 y525 wa4 h44"><div class="t m0 x21 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x21 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y582 wa5 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Towary (według ceny nabycia)<span class="ff1"> </span></div></div><div class="c xa2 y582 wa6 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">149<span class="ls0"> </span></div></div><div class="c xa3 y582 wa4 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">155<span class="ls0"> </span></div></div><div class="c x1 y583 wa5 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Wyroby gotowe: </div></div><div class="c xa2 y583 wa6 h10"><div class="t m0 x2b he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xa3 y583 wa4 h10"><div class="t m0 x2b he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y584 wa5 h10"><div class="t m0 xd h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffa">według kosztu wytworzenia</span> </div></div><div class="c xa2 y584 wa6 h10"><div class="t m0 x7f he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 266 </div></div><div class="c xa3 y584 wa4 h10"><div class="t m0 x7f he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 266 </div></div><div class="c x1 y585 wa5 h10"><div class="t m0 xd he y7c ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">według wartości netto możliwej do uzyskania</span> </div></div><div class="c xa2 y585 wa6 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">834<span class="ls0"> </span></div></div><div class="c xa3 y585 wa4 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">8<span class="ls3">34</span> </div></div><div class="c x1 y122 wa5 h70"><div class="t m0 x8 h2 y4cc ff8 fs0 fc2 sc0 ls0 ws0">Zapasy ogółem, według niższej<span class="ff2"> z </span>dwóch wartości: ceny </div><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">nabycia (kosztu wytworzenia) oraz wartości netto możliwej do </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">uzyskania </div></div><div class="c xa2 y122 wa6 h70"><div class="t m0 x52 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">983 </div></div><div class="c xa3 y122 wa4 h70"><div class="t m0 x52 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">989 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y586 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y587 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _21"></span>roku <span class="_ _21"></span>zakończ<span class="_ _1"></span>onym <span class="_ _1c"></span>dn<span class="_ _1"></span>ia <span class="_ _21"></span>31 <span class="_ _21"></span>grudni<span class="_ _1"></span>a <span class="_ _1c"></span>20<span class="_ _1"></span>2<span class="ff1">4 <span class="_ _21"> </span></span>r<span class="_ _1"></span>oku <span class="_ _21"></span>oraz <span class="_ _21"></span>okre<span class="_ _1"></span>sie <span class="_ _1c"></span>p<span class="_ _1"></span>orównawczym <span class="_ _21"> </span>zak<span class="_ _1"></span>ończonym </div><div class="t m0 x1 h3 y431 ff1 fs1 fc1 sc0 ls2 ws0">31<span class="ls0"> grudnia <span class="_ _1b"> </span>202<span class="_ _1"></span>3 <span class="_ _1b"> </span><span class="ff3 fc2">roku <span class="_ _1b"> </span>sp<span class="_ _1"></span>ółka <span class="_ _1b"> </span>nie <span class="_ _1b"> </span>zwiększyła<span class="_ _1"></span> <span class="_ _1b"> </span>odpisów <span class="_ _22"> </span>akt<span class="_ _1"></span>ualizujących <span class="_ _1b"> </span>zap<span class="_ _1"></span>asów <span class="_ _1b"> </span>dotyczący<span class="_ _1"></span>ch </span></span></div><div class="t m0 x1 h3 y588 ff3 fs1 fc2 sc0 ls0 ws0">nakładów na projekty<span class="_ _1"></span> deweloperskie we <span class="_ _1"></span>wczesnym stadi<span class="_ _1"></span>um realizacji.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y589 ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _c"></span>zapasów <span class="_ _7"></span>ujętyc<span class="_ _1"></span>h<span class="ff1"> <span class="_ _7"></span>w <span class="ff3">k<span class="_ _1"></span>oszcie <span class="_ _7"></span>własny<span class="_ _1"></span>m <span class="_ _7"></span>sprz<span class="_ _1"></span>edaży<span class="ff1"> <span class="_ _c"></span>w <span class="ls2">202</span>4 <span class="_ _7"></span>roku <span class="_ _c"></span>wynosi <span class="_ _7"></span><span class="fc2 ls2">357<span class="ls0"> <span class="_ _c"></span>tys. <span class="_ _7"></span>PL<span class="_ _1"></span>N<span class="fc1">, <span class="_ _7"></span>w 202<span class="_ _1"></span>3 </span></span></span></span></span></span></div><div class="t m0 x1 h3 y58a ff1 fs1 fc1 sc0 ls0 ws0">roku wynosi <span class="ls2">337</span> <span class="_ _1"></span>tys. PLN. </div><div class="t m0 x1 h3b y58b ff1 fs5 fc5 sc0 ls16 ws0">23<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Należności<span class="ff1"> z </span>tytułu dostaw i usług</span></span><span class="ls3">, <span class="ls0">dywidend </span></span></div><div class="t m0 x55 h7 y93 ff3 fs5 fc5 sc0 ls0 ws0">oraz pozostałe (krótko i długoterminowe)<span class="ff1"> </span></div><div class="t m0 x1 h3 y58c ff3 fs1 fc1 sc0 ls0 ws0">Należności<span class="ff1"> <span class="_ _21"></span>z </span>tyt<span class="_ _1"></span>ułu <span class="_ _1c"></span>dos<span class="_ _1"></span>taw <span class="_ _1c"></span>i <span class="_ _21"> </span>usług <span class="_ _21"></span>nie <span class="_ _21"> </span>są <span class="_ _1b"> </span>oproce<span class="_ _1"></span>ntowane <span class="_ _1c"></span>i<span class="_ _1"></span> <span class="_ _1c"></span>mają<span class="_ _1"></span> <span class="_ _1c"></span>zaz<span class="_ _1"></span>wyczaj <span class="_ _21"></span>termin <span class="_ _21"> </span>pła<span class="_ _1"></span>tności<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y58d ff1 fs1 fc1 sc0 ls0 ws0">w przedziale od 14 d<span class="_ _1"></span>o 180 dni<span class="_ _1"></span>. </div></div><div class="c x1 y58e w5 h76"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y58e wa7 h76"><div class="t m0 x64 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x70 y58e w57 h76"><div class="t m0 x64 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y102 w9 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Należności<span class="ff2"> z </span>tytułu dostaw i usług<span class="ff2"> </span></div></div><div class="c x9 y102 w56 h11"><div class="t m0 x52 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">31 454 </div></div><div class="c x70 y102 w57 h11"><div class="t m0 x52 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">21 493 </div></div><div class="c x1 y58f w9 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Należności z tytułu dywidend i pozostałe, w tym:<span class="ff2"> </span></div></div><div class="c x9 y58f w56 h11"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">48 939 </div></div><div class="c x70 y58f w57 h11"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">30 911<span class="fc1"> </span></div></div><div class="c x1 y590 w9 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Rozrachunki publicznoprawne </div></div><div class="c x9 y590 w56 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">18 628 </div></div><div class="c x70 y590 w57 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">18 628 </div></div><div class="c x1 y591 w9 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Gwarancje, kaucje na najem lokali </div></div><div class="c x9 y591 w56 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 138 </div></div><div class="c x70 y591 w57 h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls3 ws0">69<span class="ls0"> </span></div></div><div class="c x1 y1c0 w9 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Rozrachunki spółki<span class="ff1"> w Grupie </span></div></div><div class="c x9 y1c0 w56 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">650<span class="ls0"> </span></div></div><div class="c x70 y1c0 w57 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">521<span class="ls0"> </span></div></div><div class="c x1 y592 w9 h3f"><div class="t m0 x8 he y149 ff3 fs0 fc2 sc0 ls0 ws0">Rozrachunki z podmiotami powiązanymi<span class="ff1"> </span></div><div class="t m0 x8 he y14a ff1 fs0 fc2 sc0 ls0 ws0">z akcjonariuszem </div></div><div class="c x9 y592 w56 h3f"><div class="t m0 x52 he y148 ff1 fs0 fc2 sc0 ls0 ws0">11 722 </div></div><div class="c x70 y592 w57 h3f"><div class="t m0 x52 he y148 ff1 fs0 fc2 sc0 ls0 ws0">11 685 </div></div><div class="c x1 y16b w9 h7f"><div class="t m0 x8 he y192 ff3 fs0 fc2 sc0 ls0 ws0">Należności z tytułu podatkowej grupy kapitałowej<span class="ff1"> </span></div></div><div class="c x9 y16b w56 h7f"><div class="t m0 x52 he y192 ff1 fs0 fc2 sc0 ls0 ws0">16 800 </div></div><div class="c x70 y16b w57 h7f"><div class="t m0 x80 he y192 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y593 w9 h36"><div class="t m0 x8 he y463 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x9 y593 w56 h36"><div class="t m0 x7d he y463 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x70 y593 w57 h36"><div class="t m0 x7d he y463 ff1 fs0 fc2 sc0 ls0 ws0">8 </div></div><div class="c x1 y30a w9 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Należności ogółem netto<span class="ff2"> </span></div></div><div class="c x9 y30a w56 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">80 393 </div></div><div class="c x70 y30a w57 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">52 404 </div></div><div class="c x1 y594 w9 h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls5 ws0">   <span class="ffa ls0">długoterminowe<span class="ff4"> </span></span></div></div><div class="c x9 y594 w56 h10"><div class="t m0 x22 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">1 136 </div></div><div class="c x70 y594 w57 h10"><div class="t m0 x80 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y595 w9 h11"><div class="t m0 x8 h35 y80 ff4 fs0 fc2 sc0 ls5 ws0">   <span class="ffa ls0">krótkoterminowe<span class="ff4"> </span></span></div></div><div class="c x9 y595 w56 h11"><div class="t m0 x52 he y80 ff1 fs0 fc2 sc0 ls0 ws0">79 257 </div></div><div class="c x70 y595 w57 h11"><div class="t m0 x52 he y80 ff1 fs0 fc2 sc0 ls0 ws0">52 404 </div></div><div class="c x1 y596 w9 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Odpis aktualizujący należności<span class="ff1"> </span></div></div><div class="c x9 y596 w56 h11"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">771<span class="ls0"> </span></div></div><div class="c x70 y596 w57 h11"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">810<span class="ls0"> </span></div></div><div class="c x1 y597 w9 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Należności ogółem brutto<span class="ff2"> </span></div></div><div class="c x9 y597 w56 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">81 164 </div></div><div class="c x70 y597 w57 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">53 214 </div></div></div></div>
<div id="pf35" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc35 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h80" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">53</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">Rozrachunki <span class="_ _12"> </span>publicznop<span class="_ _1"></span>rawne <span class="_ _12"> </span>dotyczą <span class="_ _b"> </span>zapłaconego <span class="_ _23"> </span>p<span class="_ _1"></span>odatku <span class="_ _12"> </span>u <span class="_ _12"> </span>źródła<span class="_ _1"></span> <span class="_ _23"> </span>w <span class="_ _b"> </span>z<span class="_ _c"></span>wiązku <span class="_ _12"> </span>z<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">wypłaconą dywi<span class="_ _1"></span>dendą w roku 2023.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y175 ff3 fs1 fc1 sc0 ls0 ws0">Zarząd Spółki uważa, <span class="_ _c"></span>że wartość księgowa netto należności <span class="_ _c"></span>z tytułu dostaw <span class="_ _c"></span>i usług <span class="_ _c"></span>jest<span class="_ _1"></span> <span class="_ _c"></span>zbliżona </div><div class="t m0 x1 h3 y176 ff3 fs1 fc1 sc0 ls0 ws0">do <span class="_ _c"></span>ich <span class="_ _c"></span>wartości godziwej, z<span class="_ _c"></span>e względu <span class="_ _c"></span>na <span class="_ _c"></span>krótkotermin<span class="_ _1"></span>owy <span class="_ _c"></span>charakter <span class="_ _c"></span>należności z <span class="_ _c"></span>tytułu <span class="_ _c"></span>dostaw </div><div class="t m0 x1 h3 y177 ff3 fs1 fc1 sc0 ls0 ws0">i usług oraz fakt <span class="_ _1"></span>uwzględnienia oczeki<span class="_ _1"></span>wanej straty kredytowej.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1cd ff3 fs1 fc2 sc0 ls0 ws0">Rozrachunki <span class="_ _a"> </span>z <span class="_ _a"> </span>jedn<span class="_ _1"></span>ostką <span class="_ _a"> </span>powiązaną <span class="_ _a"> </span>z <span class="_ _a"> </span>ak<span class="_ _1"></span>cjonariuszem <span class="_ _a"> </span>stanowią <span class="_ _a"> </span>p<span class="_ _1"></span>ozostałe <span class="_ _a"> </span>nal<span class="_ _1"></span>eżności <span class="_ _a"> </span>od </div><div class="t m0 x1 h3 y1ce ff3 fs1 fc2 sc0 ls0 ws0">jednostki powiązan<span class="_ _1"></span>ej z a<span class="_ _1"></span>kcjonariuszem. <span class="_ _1"></span>W ocenie<span class="_ _1"></span> <span class="_ _1"></span>Spółki<span class="ff1"> </span>oczeki<span class="_ _1"></span>wana strata<span class="_ _1"></span> kredytowa z <span class="_ _1"></span>tytułu </div><div class="t m0 x1 h3 y368 ff3 fs1 fc2 sc0 ls0 ws0">tych należności jest ni<span class="_ _1"></span>eistotna.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y17c ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y1b ff1 fs1 fc2 sc0 ls0 ws0">Zmiany w stani<span class="_ _1"></span>e odpisu z <span class="ff3">tytułu ut<span class="_ _1"></span>raty wartości nal<span class="_ _1"></span>eżności przedstawiają<span class="_ _1"></span> się następująco:<span class="_ _8"></span></span> </div></div><div class="c x1 y464 we h39"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y464 w7f h39"><div class="t m0 x64 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y464 w5f h39"><div class="t m0 x67 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x67 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y598 w12 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia<span class="ff2"> </span></div></div><div class="c x20 y598 w80 h11"><div class="t m0 x2d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">810 </div></div><div class="c x77 y598 w5f h11"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">828 </div></div><div class="c x1 y599 w12 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenia<span class="ff1"> </span></div></div><div class="c x20 y599 w80 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">42<span class="ls0">2<span class="fc6"> </span></span></div></div><div class="c x77 y599 w5f h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y48b w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x20 y48b w80 h10"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls0 ws0">(461)<span class="fc6"> </span></div></div><div class="c x77 y48b w5f h10"><div class="t m0 x1 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">18</span>) </div></div><div class="c x1 y48c w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia<span class="ff2"> </span></div></div><div class="c x20 y48c w80 h10"><div class="t m0 x2d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">771<span class="fc6"> </span></div></div><div class="c x77 y48c w5f h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">810 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y59a ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y59b ff1 fs5 fc5 sc0 ls16 ws0">24<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Środki pieniężne i ich ekwiwalenty<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y59c ff3 fs1 fc1 sc0 ls0 ws0">Środki <span class="_ _1"></span>pien<span class="_ _1"></span>iężne<span class="ff1"> <span class="_ _1"></span>w<span class="_ _1"></span> </span>banku <span class="_ _8"></span>są <span class="_ _1"></span>opr<span class="_ _1"></span>ocentowane <span class="_ _8"></span>według <span class="_ _8"></span>zmiennych <span class="_ _1"></span>stóp <span class="_ _1c"></span><span class="ff1">proc<span class="_ _1"></span>entowych. <span class="_ _1"></span>L<span class="_ _1"></span>okaty </span></div><div class="t m0 x1 h3 y59d ff3 fs1 fc1 sc0 ls0 ws0">krótkoterminowe <span class="_ _1b"> </span>są <span class="_ _1b"> </span>d<span class="_ _1"></span>okonywan<span class="_ _1"></span>e <span class="_ _1b"> </span>na <span class="_ _1b"> </span>różne <span class="_ _1b"> </span>okre<span class="_ _1"></span>sy, <span class="_ _1b"> </span>od <span class="_ _1b"> </span>jednego <span class="_ _1b"> </span>dni<span class="_ _1"></span>a <span class="_ _1b"> </span>do <span class="_ _1b"> </span>jednego <span class="_ _22"> </span>miesiąca,<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y59e ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">zależności <span class="_ _1"></span>od <span class="_ _1"></span>ak<span class="_ _1"></span>tualnego <span class="_ _1"></span>zap<span class="_ _1"></span>otrzebowania <span class="_ _8"></span>Spółki <span class="_ _1"></span>na <span class="_ _1"></span>środki <span class="_ _1"></span>pi<span class="_ _1"></span>eniężne <span class="_ _1"></span>i <span class="_ _8"></span>są <span class="_ _1"></span>oprocentowane </span></div><div class="t m0 x1 h3 y59f ff3 fs1 fc1 sc0 ls0 ws0">według <span class="_ _8"></span>ustalonych <span class="_ _1"></span>dl<span class="_ _1"></span>a <span class="_ _1"></span>nich<span class="_ _1"></span> <span class="_ _1"></span>stóp <span class="_ _1"></span>p<span class="_ _1"></span>rocentowych. <span class="_ _8"></span>Wartość <span class="_ _1"></span>g<span class="_ _1"></span>odziwa <span class="_ _8"></span>środków <span class="_ _1"></span>p<span class="_ _1"></span>ieniężnych <span class="_ _8"></span>i <span class="_ _1"></span>ich </div><div class="t m0 x1 h3 y5a0 ff3 fs1 fc1 sc0 ls0 ws0">ekwiwalentów na po<span class="_ _1"></span>szczególne daty bi<span class="_ _1"></span>lansowe prezent<span class="_ _1"></span>uje się następując<span class="_ _1"></span>o:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y506 we h44"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y506 wa8 h44"><div class="t m0 x64 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024<span class="ff2"> </span></div></div><div class="c x77 y506 wa9 h44"><div class="t m0 xa4 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xa4 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023<span class="ff2"> </span></div></div><div class="c x1 y4e2 w12 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Środki pieniężne<span class="ff1"> w banku i w kasie </span></div></div><div class="c x20 y4e2 waa h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x77 y4e2 wa9 h10"><div class="t m0 x48 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 469 </div></div><div class="c x1 y5a1 w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> w <span class="ff4">tym o <span class="ffa">ograniczonej możliwości </span>dysponowania </span></div></div><div class="c x20 y5a1 waa h10"><div class="t m0 x80 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y5a1 wa9 h10"><div class="t m0 x78 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y5a2 we h10"><div class="t m0 xa5 he y1 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x20 y5a2 wa8 h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x77 y5a2 wa9 h10"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 469 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y2a1 ff3 fs1 fc1 sc0 ls0 ws0">Środki <span class="_ _b"> </span>pieniężne<span class="ff1"> <span class="_ _b"> </span>o </span>ograni<span class="_ _1"></span>czonej <span class="_ _b"> </span>możliwości <span class="_ _b"> </span>dysponowania <span class="_ _b"> </span>obejmują <span class="_ _b"> </span>środki <span class="_ _b"> </span>pieniężne </div><div class="t m0 x1 h3 y2a2 ff3 fs1 fc1 sc0 ls0 ws0">zgromadzone <span class="_ _1b"> </span>na <span class="_ _1b"> </span>rachunkac<span class="_ _1"></span>h <span class="_ _21"> </span>VAT, <span class="_ _1b"> </span>które<span class="_ _1"></span><span class="ff1"> <span class="_ _21"> </span>w <span class="_ _1"></span></span>ocenie <span class="_ _1b"> </span>Zarządu <span class="_ _1b"> </span>jednostki<span class="_ _1"></span> <span class="_ _21"></span>domi<span class="_ _1"></span>nującej <span class="_ _1b"> </span>spełniają </div><div class="t m0 x1 h3 y2a3 ff3 fs1 fc1 sc0 ls0 ws0">definicję środków p<span class="_ _1"></span>ieniężnych i i<span class="_ _1"></span>ch ek<span class="_ _1"></span>wiwalentów.<span class="ff1"> </span></div></div></div></div>
<div id="pf36" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc36 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h81" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">54</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y524 ff1 fs5 fc5 sc0 ls16 ws0">25<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Kapitał własny<span class="ff1"> </span></span></span></div><div class="t m0 x1 h49 y5a3 ff1 fs6 fc4 sc0 ls0 ws0">25.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Kapitał podstawowy</span> </span></span></div><div class="t m0 x1 h82 y5a4 ff4 fsd fc7 sc0 ls0 ws0">25.1.1<span class="ffd"> <span class="_ _6"> </span><span class="ff3">Wartość nominalna ak<span class="_ _c"></span>cji<span class="ff4"> </span></span></span></div></div><div class="c x1 y5a5 we h34"><div class="t m0 x8 he y5a6 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y5a5 w7f h34"><div class="t m0 x64 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y5a5 w5f h34"><div class="t m0 xa4 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xa4 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y121 w12 h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Liczba akcji w sztukach  </div></div><div class="c x20 y121 w80 h11"><div class="t m0 x24 he y80 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> 800 000 </span></div></div><div class="c x77 y121 w5f h11"><div class="t m0 x99 he y80 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> 800 000 </span></div></div><div class="c x1 y5a7 w12 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Wartość nominalna akcji (PLN/akcję)<span class="ff1"> </span></div></div><div class="c x20 y5a7 w80 h11"><div class="t m0 x1d he y7c ff1 fs0 fc2 sc0 ls0 ws0">0,05 </div></div><div class="c x77 y5a7 w5f h11"><div class="t m0 x1 he y7c ff1 fs0 fc2 sc0 ls0 ws0">0,05 </div></div><div class="c x1 y5a8 w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa na koniec okresu <span class="ff2"> </span></div></div><div class="c x20 y5a8 w80 h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x77 y5a8 w5f h10"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y5a9 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h82 y5aa ff4 fsd fc7 sc0 ls0 ws0">25.1.2<span class="ffd"> <span class="_ _6"> </span><span class="ff3">Prawa akcjonariuszy / <span class="_ _c"></span>Struktura kapitału<span class="_ _c"></span> podstawo<span class="_ _c"></span>wego<span class="ff4"> </span></span></span></div><div class="t m0 x1 h83 y5ab ff8 fs1 fc5 sc0 ls0 ws0">Struktura kapitału pods<span class="_ _1"></span>tawowego na dzi<span class="_ _1"></span>eń 31.12.202<span class="_ _1"></span><span class="ff2">4<span class="_ _1"></span> roku </span></div></div><div class="c x1 y5ac wab h84"><div class="t m0 x3 hf y4cc ff6 fs0 fc3 sc0 ls0 ws0">Wyszczególnienie </div><div class="t m0 x41 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">serii/emisji </div></div><div class="c xa6 y5ac wac h84"><div class="t m0 x7e hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">Rodzaj akcji </div></div><div class="c xa7 y5ac wad h84"><div class="t m0 x3d hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">Rodzaj ograniczenia praw do </div><div class="t m0 x2e hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">akcji </div></div><div class="c xa8 y5ac wae h84"><div class="t m0 x3 hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x66 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">(w sztukach) </div></div><div class="c xa9 y5ac waf h84"><div class="t m0 x8e hf y5ad ff6 fs0 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x7e hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">serii/emisji </div><div class="t m0 x66 hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">wg wartości </div><div class="t m0 x11 hf yc2 ff7 fs0 fc3 sc0 ls0 ws0">nominalnej </div></div><div class="c x1 y353 wab h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A1 </div></div><div class="c xa6 y353 wac h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y353 wad h11"><div class="t m0 x7f he y80 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y353 wae h11"><div class="t m0 x37 he y80 ff1 fs0 fc2 sc0 ls0 ws0">8 200 000 </div></div><div class="c xa9 y353 waf h11"><div class="t m0 x1a he y80 ff1 fs0 fc2 sc0 ls3 ws0">410<span class="ls0"> </span></div></div><div class="c x1 y5ae wab h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A2 </div></div><div class="c xa6 y5ae wac h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y5ae wad h11"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe <span class="ff1"> </span></div></div><div class="c xa8 y5ae wae h11"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 000 000 </div></div><div class="c xa9 y5ae waf h11"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x1 y573 wab h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii B </div></div><div class="c xa6 y573 wac h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y573 wad h10"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y573 wae h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">9 800 <span class="ls3">000</span> </div></div><div class="c xa9 y573 waf h10"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">490<span class="ls0"> </span></div></div><div class="c x1 y574 wab h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C1 </div></div><div class="c xa6 y574 wac h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c xa7 y574 wad h10"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y574 wae h10"><div class="t m0 x67 he y7c ff1 fs0 fc2 sc0 ls3 ws0">16 000<span class="_ _c"></span><span class="ls0"> 000 </span></div></div><div class="c xa9 y574 waf h10"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">800<span class="ls0"> </span></div></div><div class="c x1 y575 wab h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C2 </div></div><div class="c xa6 y575 wac h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y575 wad h10"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y575 wae h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">4 000 000 </div></div><div class="c xa9 y575 waf h10"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">200<span class="ls0"> </span></div></div><div class="c x1 y5af wab h36"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii D </div></div><div class="c xa6 y5af wac h36"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c xa7 y5af wad h36"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe <span class="ff1"> </span></div></div><div class="c xa8 y5af wae h36"><div class="t m0 x51 he y7c ff1 fs0 fc2 sc0 ls0 ws0">800 000 </div></div><div class="c xa9 y5af waf h36"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span></div></div><div class="c x1 y577 wb0 h11"><div class="t m0 x8 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xa6 y577 wb1 h11"><div class="t m0 x8 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c xa7 y577 wb2 h11"><div class="t m0 x5e h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c xa8 y577 wae h11"><div class="t m0 xa4 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xa9 y577 waf h11"><div class="t m0 x14 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y5b0 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _c"></span>dzień <span class="_ _7"></span>bil<span class="_ _1"></span>ansowy <span class="_ _c"></span>przypadający <span class="_ _c"></span>31 <span class="_ _7"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span><span class="ff1">4 <span class="_ _7"></span><span class="ff3">roku <span class="_ _c"></span>wszyscy <span class="_ _c"></span>akcjonariusze <span class="_ _c"></span>posiadają <span class="_ _c"></span>równe </span></span></div><div class="t m0 x1 h3 y5b1 ff3 fs1 fc2 sc0 ls0 ws0">prawa, <span class="_ _1b"> </span>nie <span class="_ _1b"> </span>występują <span class="_ _1b"> </span>akcje <span class="_ _1b"> </span>uprzywilejowane<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span></span>co <span class="_ _1b"> </span>do <span class="_ _1b"> </span>głosu <span class="_ _1b"> </span>ani <span class="_ _1b"> </span>co <span class="_ _21"> </span>do <span class="_ _1b"> </span>dyw<span class="_ _1"></span>idendy<span class="_ _1"></span>. <span class="_ _1b"> </span>Na <span class="_ _21"></span>jedną </div><div class="t m0 x1 h3 y5b2 ff3 fs1 fc2 sc0 ls0 ws0">akcję przypada<span class="_ _1"></span> jeden głos na Walnym Z<span class="_ _1"></span>gromadzeni<span class="_ _1"></span>u Akcjonariuszy Spółki.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5b3 ff3 fs1 fc2 sc0 ls0 ws0">Występują  następujące  ograniczenia  dotyczące  przenoszenia <span class="_ _13"> </span>prawa  własności  papierów </div><div class="t m0 x1 h3 y5d ff3 fs1 fc2 sc0 ls0 ws0">wartościowych emi<span class="_ _1"></span>tenta:<span class="ff1"> </span></div><div class="t m0 x1 h3 y2ef ff3 fs1 fc2 sc0 ls0 ws0">Według wi<span class="_ _1"></span>edzy <span class="_ _1"></span>Spółki, <span class="_ _1"></span>na <span class="_ _1"></span>dzień <span class="_ _1"></span>sporządzenia <span class="_ _1"></span>nini<span class="_ _1"></span>ejszego <span class="_ _1"></span>sprawozdania, <span class="_ _1"></span>2.040.000 <span class="_ _1"></span>akcji<span class="_ _1"></span> sp<span class="_ _1"></span>ółki </div><div class="t m0 x1 h3 y2f0 ff3 fs1 fc2 sc0 ls0 ws0">będących <span class="_ _8"></span>własnością <span class="_ _1"></span>H<span class="_ _1"></span>ampont <span class="_ _8"></span>sp. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>o.o. <span class="_ _8"></span>posiada <span class="_ _8"></span>ograniczenia <span class="_ _8"></span>dotycząc<span class="_ _1"></span>e <span class="_ _1"></span>przenoszenia<span class="_ _1"></span> <span class="_ _1"></span>ich </div><div class="t m0 x1 h3 y2f1 ff3 fs1 fc2 sc0 ls0 ws0">prawa <span class="_ _1c"></span>własności <span class="_ _1c"></span>wynik<span class="_ _1"></span>ające <span class="_ _8"></span>z <span class="_ _1c"></span>zawartej <span class="_ _1c"></span>umowy<span class="_ _1"></span> <span class="_ _8"></span>lock<span class="_ _1"></span><span class="ff1">-<span class="_ _1"></span></span>up, <span class="_ _8"></span>której <span class="_ _1c"></span>opis <span class="_ _1c"></span>znajd<span class="_ _1"></span>uje <span class="_ _1c"></span>się <span class="_ _1c"></span>w <span class="_ _1c"></span>pkt. <span class="_ _1c"></span>17.3 <span class="_ _1c"></span>"<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5b4 ff1 fs1 fc2 sc0 ls0 ws0">Umowy <span class="_ _21"></span>lock<span class="_ _1"></span>-<span class="ff3">up" <span class="_ _21"></span>prospek<span class="_ _1"></span>tu <span class="_ _21"></span>Spółki <span class="_ _1b"> </span>zatwierdzoneg<span class="_ _1"></span>o <span class="_ _21"></span>w <span class="_ _21"></span>dni<span class="_ _1"></span>u <span class="_ _21"></span>27 <span class="_ _21"></span>list<span class="_ _1"></span>opada <span class="_ _21"></span>2<span class="_ _1"></span>023 <span class="_ _21"></span>r. <span class="_ _21"></span>prz<span class="_ _1"></span>ez <span class="_ _21"></span>Komisję </span></div><div class="t m0 x1 h3 y5b5 ff3 fs1 fc2 sc0 ls0 ws0">Nadzoru <span class="_ _1e"> </span>Finansowego <span class="_ _1e"> </span>i<span class="_ _1"></span> <span class="_ _a"> </span>opublik<span class="_ _1"></span>owanego <span class="_ _1e"> </span>na <span class="_ _1e"> </span>stronie <span class="_ _1e"> </span>Spółki <span class="_ _1e"> </span>www.mura<span class="_ _1"></span>pol.pl <span class="_ _1e"> </span>w <span class="_ _a"> </span>zakła<span class="_ _1"></span>dce </div><div class="t m0 x1 h3 y5b6 ff3 fs1 fc2 sc0 ls0 ws0">"Relacje <span class="_ _26"> </span>Inwest<span class="_ _1"></span>orskie", <span class="_ _26"> </span>natomia<span class="_ _1"></span>st <span class="_ _26"> </span>533.334 <span class="_ _26"> </span>a<span class="_ _1"></span>kcje <span class="_ _26"> </span>spółki <span class="_ _26"> </span>po<span class="_ _1"></span>siada <span class="_ _26"> </span>ograni<span class="_ _1"></span>c<span class="_ _1"></span>zenie <span class="_ _26"> </span>dotyczące<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5b7 ff3 fs1 fc2 sc0 ls0 ws0">przenoszenia <span class="_ _1c"></span>ich <span class="_ _1c"></span>prawa <span class="_ _8"></span>własności <span class="_ _1c"></span>wynikają<span class="_ _1"></span>ce <span class="_ _8"></span>z <span class="_ _8"></span>postano<span class="_ _1"></span>wienia <span class="_ _1c"></span>Sądu <span class="_ _8"></span>Okręgoweg<span class="_ _1"></span>o <span class="_ _8"></span>z <span class="_ _8"></span>dn<span class="_ _1"></span>ia <span class="_ _8"></span>31 </div><div class="t m0 x1 h3 y5b8 ff3 fs1 fc2 sc0 ls0 ws0">sierpnia <span class="_ _26"> </span>2020 <span class="_ _17"> </span>r. <span class="_ _26"> </span>(sygn. <span class="_ _26"> </span>IX <span class="_ _17"> </span>GCo <span class="_ _26"> </span>110/20) <span class="_ _26"> </span>o <span class="_ _17"> </span>zab<span class="_ _1"></span>ezpieczeniu <span class="_ _26"> </span>roszczenia <span class="_ _26"> </span>przed <span class="_ _17"> </span>wszczęci<span class="_ _1"></span>em </div><div class="t m0 x1 h3 y5b9 ff3 fs1 fc2 sc0 ls0 ws0">postępowania.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5ba ff1 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf37" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc37 w0 h3a"><img 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" class="bi x69 y4b3 w4 h7e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">55</span><span class="fs0"> </span></span></div><div class="t m0 x1 h83 y173 ff8 fs1 fc5 sc0 ls0 ws0">Struktura kapitału pods<span class="_ _1"></span>tawowego na dzi<span class="_ _1"></span>eń 31.12.202<span class="_ _1"></span><span class="ff2">3<span class="_ _1"></span> roku </span></div></div><div class="c x1 y5bb wab h85"><div class="t m0 x3 hf y5bc ff6 fs0 fc3 sc0 ls0 ws0">Wyszczególnienie </div><div class="t m0 x41 hf y191 ff7 fs0 fc3 sc0 ls0 ws0">serii/emisji </div></div><div class="c xa6 y5bb wac h85"><div class="t m0 x7e hf y19b ff7 fs0 fc3 sc0 ls0 ws0">Rodzaj akcji </div></div><div class="c xa7 y5bb wad h85"><div class="t m0 x3d hf y5bc ff7 fs0 fc3 sc0 ls0 ws0">Rodzaj ograniczenia praw do </div><div class="t m0 x2e hf y191 ff7 fs0 fc3 sc0 ls0 ws0">akcji </div></div><div class="c xa8 y5bb wae h85"><div class="t m0 x3 hf y5bc ff7 fs0 fc3 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x66 hf y191 ff7 fs0 fc3 sc0 ls0 ws0">(w sztukach) </div></div><div class="c xa9 y5bb waf h85"><div class="t m0 x8e hf y5bd ff6 fs0 fc3 sc0 ls0 ws0">Wartość </div><div class="t m0 x7e hf y5bc ff7 fs0 fc3 sc0 ls0 ws0">serii/emisji </div><div class="t m0 x66 hf y191 ff6 fs0 fc3 sc0 ls0 ws0">wg wartości </div><div class="t m0 x11 hf yc2 ff7 fs0 fc3 sc0 ls0 ws0">nominalnej </div></div><div class="c x1 y5be wab h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A1 </div></div><div class="c xa6 y5be wac h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y5be wad h10"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y5be wae h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">8 200 000 </div></div><div class="c xa9 y5be waf h10"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">410<span class="ls0"> </span></div></div><div class="c x1 y5bf wab h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A2 </div></div><div class="c xa6 y5bf wac h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y5bf wad h10"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe <span class="ff1"> </span></div></div><div class="c xa8 y5bf wae h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 000 000 </div></div><div class="c xa9 y5bf waf h10"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x1 y5c0 wab h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii B </div></div><div class="c xa6 y5c0 wac h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y5c0 wad h10"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y5c0 wae h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">9 800 <span class="ls3">000</span> </div></div><div class="c xa9 y5c0 waf h10"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">490<span class="ls0"> </span></div></div><div class="c x1 y17a wab h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C1 </div></div><div class="c xa6 y17a wac h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c xa7 y17a wad h10"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y17a wae h10"><div class="t m0 x67 he y7c ff1 fs0 fc2 sc0 ls0 ws0">16 000 000 </div></div><div class="c xa9 y17a waf h10"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls3 ws0">800<span class="ls0"> </span></div></div><div class="c x1 y5c1 wab h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C2 </div></div><div class="c xa6 y5c1 wac h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa7 y5c1 wad h11"><div class="t m0 x7f he y80 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y5c1 wae h11"><div class="t m0 x37 he y80 ff1 fs0 fc2 sc0 ls0 ws0">4 000 000 </div></div><div class="c xa9 y5c1 waf h11"><div class="t m0 x1a he y80 ff1 fs0 fc2 sc0 ls3 ws0">200<span class="ls0"> </span></div></div><div class="c x1 y5c2 wab h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii D </div></div><div class="c xa6 y5c2 wac h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c xa7 y5c2 wad h11"><div class="t m0 x7f he y7c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xa8 y5c2 wae h11"><div class="t m0 x51 he y7c ff1 fs0 fc2 sc0 ls0 ws0">800 000 </div></div><div class="c xa9 y5c2 waf h11"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span></div></div><div class="c x1 y5c3 wb0 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xa6 y5c3 wb1 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c xa7 y5c3 wb2 h10"><div class="t m0 x5e h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c xa8 y5c3 wae h10"><div class="t m0 xa4 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xa9 y5c3 waf h10"><div class="t m0 x14 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y5c4 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _c"></span>dzień <span class="_ _7"></span>bil<span class="_ _1"></span>ansowy <span class="_ _c"></span>przypadający <span class="_ _c"></span>31 <span class="_ _7"></span>grudnia <span class="_ _c"></span>2023 <span class="_ _c"></span>roku <span class="_ _7"></span>wszyscy<span class="_ _1"></span> <span class="_ _7"></span>ak<span class="_ _1"></span>cjonariusze <span class="_ _c"></span>posiadają <span class="_ _c"></span>równe </div><div class="t m0 x1 h3 y5c5 ff3 fs1 fc2 sc0 ls0 ws0">prawa, <span class="_ _1b"> </span>nie <span class="_ _1b"> </span>występują <span class="_ _1b"> </span><span class="ff1">akcje <span class="_ _1b"> </span>uprzywil<span class="_ _1"></span>ejowane <span class="_ _1b"> </span></span>co <span class="_ _1b"> </span>do <span class="_ _1b"> </span>głosu <span class="_ _1b"> </span>ani <span class="_ _1b"> </span>co <span class="_ _21"> </span>do <span class="_ _1b"> </span>dyw<span class="_ _1"></span>idendy<span class="_ _1"></span><span class="ff1 ls1">. <span class="_ _1b"> </span></span>Na <span class="_ _21"></span>jedną </div><div class="t m0 x1 h3 y5c6 ff3 fs1 fc2 sc0 ls0 ws0">akcję przypada<span class="_ _1"></span> jeden głos na Walnym Z<span class="_ _1"></span>gromadzeni<span class="_ _1"></span>u Akcjonariuszy Spółki.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5c7 ff3 fs1 fc2 sc0 ls0 ws0">Występowały<span class="ff1"> <span class="_ _1"></span></span>n<span class="_ _1"></span>astępujące <span class="_ _8"></span>ograniczenia <span class="_ _1"></span>dotyc<span class="_ _1"></span>zące <span class="_ _1"></span>przenoszenia <span class="_ _1"></span>p<span class="_ _1"></span>rawa <span class="_ _1"></span>własności <span class="_ _1"></span>p<span class="_ _1"></span>apierów<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5c8 ff3 fs1 fc2 sc0 ls0 ws0">wartościowych emi<span class="_ _1"></span>tenta:<span class="ff1"> </span></div><div class="t m0 x1 h3 y5c9 ff3 fs1 fc2 sc0 ls0 ws0">Według  wiedzy <span class="_ _13"> </span>Spółki,  na <span class="_ _13"> </span>dzień  <span class="ff1">31  grudnia <span class="_ _13"> </span>2023  roku</span>,  30 <span class="_ _13"> </span>243  939 <span class="_ _13"> </span>akcji  spółki  posiada<span class="ls22">ło</span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5ca ff3 fs1 fc2 sc0 ls0 ws0">ograniczenia <span class="_ _22"> </span>dotyc<span class="_ _1"></span>zące <span class="_ _22"> </span>przenoszeni<span class="_ _1"></span>a <span class="_ _22"> </span>ich <span class="_ _22"> </span>prawa <span class="_ _22"> </span>własności <span class="_ _22"> </span>wy<span class="_ _1"></span>nikające <span class="_ _22"> </span>z <span class="_ _22"> </span>zawarty<span class="_ _1"></span>ch <span class="_ _22"> </span>umów </div><div class="t m0 x1 h3 y5cb ff1 fs1 fc2 sc0 ls0 ws0">lock-<span class="ff3">up, <span class="_ _c"></span>których <span class="_ _7"></span>opis <span class="_ _7"></span>zna<span class="_ _1"></span>jduje <span class="_ _7"></span>się <span class="_ _c"></span>w <span class="_ _7"></span>pkt. <span class="_ _7"></span>17.3 <span class="_ _c"></span>" <span class="_ _7"></span>Umo<span class="_ _1"></span>wy <span class="_ _7"></span>lock<span class="_ _1"></span><span class="ff1">-</span>up" <span class="_ _c"></span>prospektu <span class="_ _7"></span>Spółki <span class="_ _c"></span>zatwierdzonego </span></div><div class="t m0 x1 h3 y5cc ff3 fs1 fc2 sc0 ls0 ws0">w <span class="_ _8"></span>dniu <span class="_ _8"></span>27 <span class="_ _1"></span>l<span class="_ _1"></span>istopada <span class="_ _8"></span>2023 <span class="_ _8"></span>r. <span class="_ _8"></span>przez <span class="_ _8"></span>Komisję <span class="_ _1c"></span>Nadzoru <span class="_ _8"></span>Finansowego <span class="_ _8"></span>i <span class="_ _8"></span>opublikowan<span class="_ _8"></span><span class="ff1">ego <span class="_ _8"></span>na <span class="_ _8"></span>stronie </span></div><div class="t m0 x1 h3 y5cd ff3 fs1 fc2 sc0 ls0 ws0">Spółki  www.murap<span class="_ _1"></span>ol.pl  w  zakładce  "Relacje <span class="_ _a"> </span>Inwestorskie",  natomias<span class="_ _1"></span>t  533.334  akcje <span class="_ _a"> </span>spółki </div><div class="t m0 x1 h3 y5ce ff1 fs1 fc2 sc0 ls0 ws0">posiada<span class="ff3 ls22">ły</span> <span class="_ _11"> </span><span class="ff3">ograniczenie <span class="_ _11"> </span>dotyczące <span class="_ _11"> </span>przen<span class="_ _1"></span>oszenia <span class="_ _11"> </span>ich <span class="_ _11"> </span>prawa <span class="_ _11"> </span>własności <span class="_ _11"> </span>wynikające <span class="_ _11"> </span>z </span></div><div class="t m0 x1 h3 y5cf ff3 fs1 fc2 sc0 ls0 ws0">postanowienia <span class="_ _26"> </span>Sądu <span class="_ _17"> </span>Okręgoweg<span class="_ _1"></span>o <span class="_ _17"> </span>z <span class="_ _26"> </span>dnia <span class="_ _17"> </span>31 <span class="_ _26"> </span>sierpnia <span class="_ _17"> </span>2020 <span class="_ _26"> </span>r. <span class="_ _1e"> </span>(<span class="_ _1"></span>sygn. <span class="_ _26"> </span>IX <span class="_ _17"> </span>GCo <span class="_ _17"> </span>110<span class="_ _8"></span><span class="ff1">/20) <span class="_ _17"> </span>o </span></div><div class="t m0 x1 h3 y5d0 ff3 fs1 fc2 sc0 ls0 ws0">zabezpieczeniu ros<span class="_ _1"></span>zczenia przed ws<span class="_ _1"></span>zczęciem postęp<span class="_ _1"></span>owania.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h57 y5d1 ff1 fsd fc7 sc0 ls0 ws0">25.1.3<span class="ff5"> <span class="_ _6"> </span></span>Akcjonariusze o <span class="ff3">znaczącym<span class="_ _c"></span> udziale<span class="ff1"> </span></span></div><div class="t m0 x1 h83 y5d2 ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x1 h83 y5d3 ff8 fs1 fc5 sc0 ls0 ws0">Akcjonariusze <span class="_ _1c"></span>posiada<span class="_ _1"></span>jący <span class="_ _1c"></span>powyżej<span class="_ _1"></span> <span class="_ _8"></span>5<span class="_ _1"></span>% <span class="_ _8"></span>gł<span class="_ _1"></span>osów <span class="_ _1c"></span>na <span class="_ _1c"></span>WZA<span class="_ _1"></span> <span class="_ _8"></span>na <span class="_ _1c"></span>d<span class="_ _1"></span>zień <span class="_ _1c"></span>31.12.2<span class="_ _1"></span>02<span class="_ _1"></span><span class="ff2">4<span class="_ _1"></span> <span class="_ _8"></span>roku<span class="_ _1"></span> <span class="_ _8"></span></span>i <span class="_ _1c"></span>na<span class="_ _1"></span> <span class="_ _8"></span>dzi<span class="_ _1"></span>eń </div><div class="t m0 x1 h83 y40b ff2 fs1 fc5 sc0 ls0 ws0">publikacji sprawozdania<span class="_ _1"></span> </div><div class="t m0 x1 h83 y5d4 ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y5d5 ff3 fs1 fc1 sc0 ls0 ws0">W okresie spraw<span class="_ _1"></span>ozdawczy<span class="_ _1"></span>m zakończonym 31<span class="_ _1"></span> grudnia 2024 roku<span class="_ _1"></span> doszło do<span class="_ _1"></span> zmiany w str<span class="_ _1"></span>ukturze </div><div class="t m0 x1 h3 y5d6 ff3 fs1 fc1 sc0 ls0 ws0">właścicielskiej.<span class="_ _1"></span><span class="ff1">  </span></div></div><div class="c x1 y5a1 wb3 h76"><div class="t m0 x54 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Imię i Nazwisko (nazwa)<span class="ff7"> </span></div></div><div class="c xaa y5a1 wb4 h76"><div class="t m0 x67 hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x8 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">uprzywilejowanych </div></div><div class="c xab y5a1 wb5 h76"><div class="t m0 xd hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 xe hf ydc ff6 fs0 fc3 sc0 ls0 ws0">zwykłych<span class="ff7"> </span></div></div><div class="c xac y5a1 wb6 h76"><div class="t m0 x8 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Liczba głosów<span class="ff7"> </span></div></div><div class="c x97 y5a1 wb7 h76"><div class="t m0 x8 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">% głosów na </div><div class="t m0 x54 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">WZA </div></div><div class="c x1 y5d7 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">AEREF V PL Inwestycje sp. z o.o.*  </div></div><div class="c xaa y5d7 wb4 h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xab y5d7 wb5 h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> 760 000 </span></div></div><div class="c xac y5d7 wb6 h10"><div class="t m0 x54 he y7c ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> 760 000 </span></div></div><div class="c x97 y5d7 wb7 h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">68,04% </div></div><div class="c x1 y5d8 wb3 h1c"><div class="t m0 x8 he y4fa ff1 fs0 fc2 sc0 ls0 ws0">Nationale-Nederlanden </div><div class="t m0 x8 he y4e5 ff1 fs0 fc2 sc0 ls0 ws0">Powszechne Towarzystwo </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">Emerytalne S.A.** </div></div><div class="c xaa y5d8 wb4 h1c"><div class="t m0 x32 he y4e5 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xab y5d8 wb5 h1c"><div class="t m0 x93 he y4e5 ff1 fs0 fc2 sc0 ls0 ws0">2 960 000 </div></div><div class="c xac y5d8 wb6 h1c"><div class="t m0 x64 he y4e5 ff1 fs0 fc2 sc0 ls0 ws0">2 960 000 </div></div><div class="c x97 y5d8 wb7 h1c"><div class="t m0 x8c he y4e5 ff1 fs0 fc2 sc0 ls0 ws0">7,25% </div></div><div class="c x1 y5d9 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Hampont sp. z o.o. </div></div><div class="c xaa y5d9 wb4 h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xab y5d9 wb5 h10"><div class="t m0 x93 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 040 000 </div></div><div class="c xac y5d9 wb6 h10"><div class="t m0 x64 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 040 000 </div></div><div class="c x97 y5d9 wb7 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">5,00% </div></div><div class="c x1 y5da wb3 h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Pozostali </div></div><div class="c xaa y5da wb4 h11"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xab y5da wb5 h11"><div class="t m0 x93 he y7c ff1 fs0 fc2 sc0 ls0 ws0">8 040 000 </div></div><div class="c xac y5da wb6 h11"><div class="t m0 x64 he y7c ff1 fs0 fc2 sc0 ls0 ws0">8 040 000 </div></div><div class="c x97 y5da wb7 h11"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">19,71% </div></div><div class="c x1 y5db wb8 h11"><div class="t m0 x69 h54 y7d ffb fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xaa y5db w65 h11"><div class="t m0 x32 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xab y5db wb5 h11"><div class="t m0 x6b h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xac y5db wb6 h11"><div class="t m0 xad h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c x97 y5db wb7 h11"><div class="t m0 x4 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">100% </div></div></div></div>
<div id="pf38" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc38 w0 h3a"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBQAAARGCAIAAAAHO3Q3AAAACXBIWXMAABYlAAAWJQFJUiTwAAAevklEQVR42u3dv2tk5/XA4XuktWMcsyIuki6QVF5BCCZpzQrc5y8wpE3lKpXBVcBVKv8HARep0xtGqAoETIgZCRcu3BiDSTIiASdEuilEwq53Zu65Z2bFSud5iv3+8FqeveeMdj/vu9qNcRyHO+7tdz4cgFv3/nu//M0Hv/McsCGGyN3y8UfvLpYrk72F53wvf1wHRgvUPH505CFgQwwRk6UV8QAUnZ6vPARsiCFisogHgGkOrrAhhojJIh4AUhxcYUMMEZNFPACkOLjChhgiJot4AEhxcIUNMURMFvEAkPLWGw89BGyIIWKyiAeAaWcXlx4CNsQQMVnEA8A0B1fYEEPEZBEPACkOrrAhhojJIh4AUhxcYUMMEZNFPACkOLjChhgiJot4AAAAEA/A/pwc+zuGsCGGiMkiHgASFkt/xxA2xBAxWcQDQIKDK2yIIWKyiAeAFAdX2BBDxGQRDwApDq6wIYaIySIeAFIcXGFDDBGTRTwApDi4woYYIiaLeABIcXCFDTFETBbxAJDi4AobYoiYLOIBIMXBFTbEEDFZxANAyuNHDq6wIYaIySIeABJOzx1cYUMMEZNFPAAkOLjChhgiJot4AEhxcIUNMURMFvEAkOLgChtiiJgs4gEgxcEVNsQQMVnEA0DKW2889BCwIYaIySIeAKadXVx6CNgQQ8RkEQ8A0xxcYUMMEZNFPACkOLjChhgiJot4AEhxcIUNMURMFvEAkOLgChtiiJgs4gEAAEA8APtzcuzvGMKGGCImi3gASFgs/R1D2BBDxGQRDwAJDq6wIYaIySIeAFIcXGFDDBGTRTwApDi4woYYIiaLeABIcXCFDTFETBbxAJDi4AobYoiYLOIBIMXBFTbEEDFZxANAioMrbIghYrKIB4AUB1fYEEPEZBEPACkOrrAhhojJIh4AUhxcYUMMEZNFPACkPH7k4AobYoiYLOIBIOH03MEVNsQQMVl6iXEcPQWgYLFc+V2z2BBDxGQRDwDTxnGI8BiwIYaIydKI37YEFLn1xoYYIiZLN24egKKr6/HwwMkVNsQQMVkacfMAFJ1dXHoI2BBDxGRpxc0DUOTgChtiiJgs3bh5AIocXGFDDBGTpRs3D0CRgytsiCFisnTj5gEocnCFDTFETBbxAAAAsIbftgQAAKS4eQCKFkt/xxA2xBAxWXpx8wAAAKS4eQCKHFxhQwwRk6UbNw8AAECKmwegyMEVNsQQMVm6cfMAAACkuHkAihxcYUMMEZOlGzcPAABAipsHoMjBFTbEEDFZunHzAAAApLh5AIocXGFDDBGTpRs3D0DROA4RHgM2xBAxWRpx8wAUnZ47uMKGGCImSy9uHoAiB1fYEEPEZOnGzQNQ5OAKG2KImCzduHkAihxcYUMMEZOlGzcPQJGDK2yIIWKydOPmASi6uh4PD5xcYUMMEZOlETcPQNHZxaWHgA0xREyWVtw8AEUOrrAhhojJ0o2bB6DIwRU2xBAxWbpx8wAUObjChhgiJks3bh6AIgdX2BBDxGQRD3fMOA6L5erm26vr8VvfLparYRgmv33yg5Q/1F4+iNfj9dyh12McL9Truc0fWvL1PPud+/zY783r8Rjv6+u5+ac+UT/X13Nf48FvWwKKFsvVyfGR54ANMURMlj7EA1DkLyjFhhgiJks3vuYBKPIXlGJDDBGTpRs3D0CRgytsiCFisnTj5gEocnCFDTFETJZu3DwARf6YcGyIIWKydOPmASjyx4RjQwwRk6UbNw9AkYMrbIghYrJ04+YBKHJwhQ0xREyWbtw8AEUOrrAhhojJ0o2bB6DIwRU2xBAxWbpx8wAUObjChhgiJks3bh6AIgdX2BBDxGQRDwAAAGv4bUsAAECKmwegaLFceQjYEEPEZGnFzQMAAJDi5gEocnCFDTFETJZu3DwAAAApbh6AIgdX2BBDxGTpxs0DAACQ4uYBKHJwhQ0xREyWbtw8AAAAKW4egCIHV9gQQ8Rk6cbNA1A0jkOEx4ANMURMlkbcPABFp+cOrrAhhojJ0oubB6DIwRU2xBAxWbpx8wAUObjChhgiJks3bh6AIgdX2BBDxGTpxs0DUOTgChtiiJgs3bh5AIqursfDAydX2BBDxGRpxM0DUHR2cekhYEMMEZOlFTcPQJGDK2yIIWKydOPmAShycIUNMURMlm7cPABFDq6wIYaIydKNmwegyMEVNsQQMVnEAwAAwBp+2xIAAJDi5gEoWiz9HUPYEEPEZOnFzQMAAJDi5gEocnCFDTFETJZu3DwAAAApbh6AIgdX2BBDxGTpxs0DAACQ4uYBKHJwhQ0xREyWbtw8AAAAKW4egCIHV9gQQ8Rk6cbNA1A0jkOEx4ANMURMlkbcPABFp+cOrrAhhojJ0oubB6DIwRU2xBAxWbpx8wAUObjChhgiJks3bh6AIgdX2BBDxGTpxs0DUOTgChtiiJgs3bh5AIqursfDAydX2BBDxGRpxM0DUHR2cekhYEMMEZOlFTcPQJGDK2yIIWKydOPmAShycIUNMURMlm7cPABFDq6wIYaIydKNmwegyMEVNsQQMVm6cfMAFDm4woYYIiZLN24egCIHV9gQQ8RkEQ8AAABr+G1LAABAipsHoGixXHkI2BBDxGRpxc0DAACQ4uYBKHJwhQ0xREwW8XDHjOOwWK5uvr26Hr/17c17Y/LbJz9I+UPt5YN4PV7PHXo9xvFCvZ7b/KElX8+z37nPj/3evB6P8b6+npt/6hP1c3099zUe/LYloH5wdXJ85DlgQwwRk6UP8QAAAKT4mgegyG+ZxYYYIiZLN24eAACAFDcPQJGDK2yIIWKydOPmASgaxyHCY8CGGCImSyNuHoCi03MHV9gQQ8Rk6cXNA1Dk4AobYoiYLN24eQCKHFxhQwwRk6UbNw9AkYMrbIghYrJ04+YBKHJwhQ0xREyWbtw8AEVX1+PhgZMrbIghYrI04uYBKDq7uPQQsCGGiMnSipsHoMjBFTbEEDFZunHzABQ5uMKGGCImSzduHoAiB1fYEEPEZOnGzQNQ5OAKG2KImCziAQAAYA2/bQkAAEhx8wAULZb+jiFsiCFisvTi5gEAAEhx8wAUObjChhgiJks3bh4AAIAUNw9AkYMrbIghYrJ04+YBAABIcfMAFDm4woYYIiZLN24eAACAFDcPQJGDK2yIIWKydOPmASgaxyHCY8CGGCImSyNuHoCi03MHV9gQQ8Rk6cXNA1Dk4AobYoiYLN24eQCKHFxhQwwRk6UbNw9AkYMrbIghYrJ04+YBKHJwhQ0xREwW8XD30nmxXN18e3U9fuvbmz+JbPLbJz9I+UPt5YN4PV7PHXo9xvFCvZ7b/KElX8+z37nPj/3evB6P8b6+npt/6hP1c3099zUe/LYloGixXJ0cH3kO2BBDxGTpQzwAAAApvuYBKPIXlGJDDBGTpRs3DwAAQIqbB6DIwRU2xBAxWbpx8wAU+WPCsSGGiMnSjZsHoMgfE44NMURMlm7cPABFDq6wIYaIydKNmwegyMEVNsQQMVm6cfMAFDm4woYYIiZLN24egCIHV9gQQ8Rk6cbNA1B0dT0eHji5woYYIiZLI24egKKzi0sPARtiiJgsrbh5AIocXGFDDBGTpRs3D0CRgytsiCFisnTj5gEocnCFDTFETJZu3DwARQ6usCGGiMnSjZsHoMjBFTbEEDFZunHzABQ5uMKGGCImi3gAAABYw29bAgAAUtw8AEWL5cpDwIYYIiZLK24eAACAFDcPQJGDK2yIIWKydOPmAQAASHHzABQ5uMKGGCImSzduHgAAgBQ3D0CRgytsiCFisnTj5gEAAEhx8wAUObjChhgiJks3bh6AonEcIjwGbIghYrI04uYBKDo9d3CFDTFETJZe3DwARQ6usCGGiMnSjZsHoMjBFTbEEDFZurkPNw9vv/OhQQIA8OL4+KN3xQPAU/78ySceApv87Ts//t6/PvccDJEXzU/ffHOxXJnsLTzne/nj8tuWAHguTo6PPARDxGQRDwAwzR8kb4iYLOIBAFIcbRoiJot4AIAUR5uGiMkiHgAgxdGmIWKyiAcASHG0aYiYLOIBAFIeP3K0aYiYLOIBABL8FbaGiMkiHgAgxdGmIWKyiAcASHG0aYiYLOIBAFIcbRoiJot4AIAUR5uGiMkiHgAg5a03HnoIhojJIh4AYNrZxaWHYIiYLOIBAKY52jRETBbxAAApjjYNEZNFPABAiqNNQ8RkEQ8AkOJo0xAxWcQDAAAgHgBgf06O/S1UhojJIh4AIGGx9LdQGSImi3gAgARHm4aIySIeACDF0aYhYrKIBwBIcbRpiJgs4gEAUhxtGiImi3gAgBRHm4aIySIeACDF0aYhYrKIBwBIcbRpiJgs4gEAUhxtGiImi3gAgJTHjxxtGiImi3gAgITTc0ebhojJIh4AIMHRpiFisogHAEhxtGmImCz3T4zj6CkAc739zoceAgBs8vFH74oHAACgL79tCQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADx4BEAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPHgEAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPHgEQAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAHDXPbj5H59+9uVXX18OQzz5zzb/H5vEzO+/9SM8/f+L8r8+4yVF/mXGLv/6/7/nnp5SzPtQMfc/HXsedOzy+GPy+8WuW1j5T+397RC7P9nY7RlE+oca8x5OlN84a/+92MPaRfnZxK6rFrHrGyc7rj18Ei0sxy6f7WLXx7CvlxF7exl7fcdH8afT6hsy9vrjnf+vFd5sqbd3zPuxFH4pETt+jH2+d2/jXRnzX/F+Xkns7xHt8Iu92HUjd/n5dC/vyo3/6isvHRy9ejgMw4Orq+tfvf/7z7/4+tnnFNt+rLFu9jG9+LF5IpteccT6915sG0tMvEti4l+aekmR3bJY97PCxEuK2P5ZLTL/jS0vKba87SKzS5H6VdTWgWY2Yu1LitxA17yCLT/zrH/i0y8p5uzYmo849ZIi+0uMWP+opt65kRjo099/eqBb3yTbXlKkd+zp759920Z6x+prn37nRm6gic9Sse3ZpF/S9rdtTPxMv+bRRuKXKRETb62Y+hVnbHts63+EkdjfmFr72P4rztjwyrf8JJl4Gc/+0Cdfxpr/yuSnuZ1GGcmXkRhlRCIecs8wtrz4Oc8wki8j8Qwj93bIPMPIv4ypt0Pk3g5D4u0Qs17G1lFGcg+nRhm5t0NmlDH/M9umZxjzP7NtGmXM/8w2HQ/PfmZ77ZXDn/3otYM//eWL/5UDAADAGv/45uqv//zPwXu//YNnAQAAbPfV6t8HH/z6Fx4EAACw3Q+OXj74+U9++PrRq54FAACwycsP4vXvPohxHIdh+PSzL0//+NnfL79Jf8H0WokvmJ74f835ytFNLyD1BYWpf3PzS5r5Bfhzv2B64uPkv2h1/UeZ8wXTG5/L9KvO/ekAW79geuuzj8zu5cYUG/7XSL74If2SYucp5f/Yo/rbYfMHyy9+7PZHp00PNLb92Sv5TzAxOcitHz73BdNTg578FDP9yWX6C6Zzb4fKF0xnntD0TwOR+Zlj6mXE1o8+5L5genIbJn5OitSfKBf5l7HlK0Rn/qwWcz+N5ZZ62xdMb3l1kX4Rya2L2Z9xMl8wPfkTcGTeVTM/AUfyh7H1vT7zDx+L2tthGGb/+QGTHzYSv7SY+XaI2f/KkPrzA6Z/LIldmfxlbuKLzud8wXTp7fDSg/j+w5dv/rSl/wJcTTv+kTxLIAAAAABJRU5ErkJggg==" class="bi x69 y4b3 w4 h86" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">56</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0">*<span class="ff3">W dniu 1 <span class="_ _1"></span>marca <span class="_ _1"></span>2024 r. <span class="_ _1"></span>AEREF <span class="_ _1"></span>V PL Inve<span class="_ _1"></span>stment S.<span class="_ _1"></span>à r.l i<span class="_ _1"></span> AEREF V P<span class="_ _1"></span>L Inwestyc<span class="_ _1"></span>je sp.<span class="_ _8"></span></span> z <span class="ff3">o.o. zawarły<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">umowę wniesienia <span class="_ _c"></span>aportu, <span class="_ _c"></span>na <span class="_ _c"></span>podstawi<span class="_ _1"></span>e <span class="_ _c"></span>której A<span class="_ _c"></span>EREF V <span class="_ _c"></span>PL <span class="_ _c"></span>Investment S.à <span class="_ _c"></span>r.l <span class="_ _c"></span>przeniósł na <span class="_ _c"></span>AEREF </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc1 sc0 ls0 ws0">V <span class="_ _1"></span>PL <span class="_ _1"></span>In<span class="_ _1"></span>westycje <span class="_ _8"></span>sp. <span class="_ _1"></span>z <span class="_ _8"></span>o.o. <span class="_ _1"></span>wszystki<span class="_ _1"></span>e <span class="_ _1"></span>posia<span class="_ _1"></span>dane <span class="_ _1"></span>prz<span class="_ _1"></span>ez <span class="_ _1"></span>siebie <span class="_ _8"></span>akcje <span class="_ _8"></span>w <span class="_ _1"></span>Spółce<span class="_ _1"></span>, <span class="_ _1"></span>tj. <span class="_ _8"></span>27.760.000 <span class="_ _1"></span>ak<span class="_ _1"></span>cji </div><div class="t m0 x1 h3 y274 ff3 fs1 fc1 sc0 ls0 ws0">oraz wszystkie prawa <span class="_ _1"></span>z nimi związane<span class="_ _1"></span><span class="ff1">. </span></div><div class="t m0 x1 h3 y177 ff1 fs1 fc1 sc0 ls0 ws0">** <span class="_ _1c"></span>Stan <span class="_ _1c"></span>p<span class="_ _1"></span>osiadania <span class="_ _21"></span>akcji <span class="_ _1c"></span>przez <span class="_ _1c"></span>Na<span class="_ _1"></span>tionale<span class="_ _1"></span>-Nederlanden<span class="_ _1"></span> <span class="_ _1c"></span>Powszechne <span class="_ _21"></span>Towarzystw<span class="_ _1"></span>o <span class="_ _1c"></span>Emerytaln<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y178 ff1 fs1 fc1 sc0 ls0 ws0">S.A. <span class="_ _a"> </span>podano <span class="_ _a"> </span>zgodnie <span class="_ _a"> </span>z<span class="_ _1"></span> <span class="_ _a"> </span>zawiadomieniem <span class="_ _a"> </span>z <span class="_ _a"> </span>dnia <span class="_ _a"> </span>18 <span class="_ _a"> </span>grudnia<span class="_ _1"></span> <span class="_ _a"> </span>2023 <span class="_ _a"> </span>r. <span class="_ _a"> </span>i <span class="_ _a"> </span>obejmuje <span class="_ _a"> </span>akcje <span class="_ _a"> </span>w </div><div class="t m0 x1 h3 y179 ff1 fs1 fc1 sc0 ls0 ws0">posiadaniu National<span class="_ _1"></span>e-Nederla<span class="_ _1"></span>nden Otwarty Fund<span class="_ _1"></span>usz Emerytalny<span class="_ _1"></span> </div><div class="t m0 x1 h83 y5dc ff2 fs1 fc5 sc0 ls0 ws0"> </div><div class="t m0 x1 h83 y5dd ff8 fs1 fc5 sc0 ls0 ws0">Akcjonariusze posiada<span class="_ _1"></span>jący powyżej 5% głos<span class="_ _1"></span>ów na WZA na d<span class="_ _1"></span>zień 31.12.202<span class="_ _8"></span><span class="ff2">3 roku </span></div></div><div class="c x1 y5de wb3 h44"><div class="t m0 xad hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Imię i Nazwisko (nazwa)<span class="ff7"> </span></div></div><div class="c xaa y5de wb9 h44"><div class="t m0 xa4 hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x8 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">uprzywilejowanych </div></div><div class="c xae y5de wba h44"><div class="t m0 xd hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 xe hf ydc ff6 fs0 fc3 sc0 ls0 ws0">zwykłych<span class="ff7"> </span></div></div><div class="c xaf y5de wbb h44"><div class="t m0 x3 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Liczba głosów<span class="ff7"> </span></div></div><div class="c xb0 y5de wbc h44"><div class="t m0 x11 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">% głosów </div><div class="t m0 x33 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">na WZA </div></div><div class="c x1 y5df wb3 h36"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">AEREF V PL INVESTMENT S.A.R.L. </div></div><div class="c xaa y5df wb9 h36"><div class="t m0 x78 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xae y5df wba h36"><div class="t m0 x64 he y7c ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> 760 000 </span></div></div><div class="c xaf y5df wbb h36"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> 760 000 </span></div></div><div class="c xb0 y5df wbc h36"><div class="t m0 x64 he y7c ff1 fs0 fc2 sc0 ls0 ws0">68,04% </div></div><div class="c x1 y5e0 wb3 h70"><div class="t m0 x8 he y4cc ff1 fs0 fc2 sc0 ls0 ws0">Nationale-Nederlanden </div><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Powszechne Towarzystwo </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">Emerytalne S.A.*** </div></div><div class="c xaa y5e0 wb9 h70"><div class="t m0 x78 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xae y5e0 wba h70"><div class="t m0 x51 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">2 960 000 </div></div><div class="c xaf y5e0 wbb h70"><div class="t m0 x8c he yd1 ff1 fs0 fc2 sc0 ls0 ws0">2 960 000 </div></div><div class="c xb0 y5e0 wbc h70"><div class="t m0 x51 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">7,25% </div></div><div class="c x1 y5e1 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Hampont sp. z o.o. </div></div><div class="c xaa y5e1 wb9 h10"><div class="t m0 x78 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xae y5e1 wba h10"><div class="t m0 x51 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 040 000 </div></div><div class="c xaf y5e1 wbb h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 040 000 </div></div><div class="c xb0 y5e1 wbc h10"><div class="t m0 x51 he y7c ff1 fs0 fc2 sc0 ls0 ws0">5,00% </div></div><div class="c x1 y5e2 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Pozostali </div></div><div class="c xaa y5e2 wb9 h10"><div class="t m0 x78 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xae y5e2 wba h10"><div class="t m0 x51 he y7c ff1 fs0 fc2 sc0 ls0 ws0">8 040 000 </div></div><div class="c xaf y5e2 wbb h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">8 040 000 </div></div><div class="c xb0 y5e2 wbc h10"><div class="t m0 x64 he y7c ff1 fs0 fc2 sc0 ls0 ws0">19,71% </div></div><div class="c x1 y5e3 wb8 h10"><div class="t m0 x5e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xaa y5e3 wbd h10"><div class="t m0 x78 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xae y5e3 wba h10"><div class="t m0 x64 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xaf y5e3 wbb h10"><div class="t m0 x68 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xb0 y5e3 wbc h10"><div class="t m0 x23 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">100% </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y5e4 ff1 fs1 fc1 sc0 ls0 ws0">*** <span class="_ _a"> </span><span class="fs0 fc2">Stan <span class="_ _a"> </span>posiadania <span class="_ _a"> </span>akcji <span class="_ _a"> </span>przez <span class="_ _a"> </span>Nationale-Nederlanden <span class="_ _a"> </span>Powszechne <span class="_ _a"> </span>Towarzystwo <span class="_ _a"> </span>Emerytalne <span class="_ _a"> </span>S.A.<span class="_ _c"></span> </span></div><div class="t m0 x1 he y5e5 ff1 fs0 fc2 sc0 ls0 ws0">podano <span class="_ _1"></span>zgodnie <span class="_ _1"></span>z <span class="_ _1"></span>zawiadomieniem <span class="_ _1"></span>z <span class="_ _1"></span>dnia <span class="_ _1"></span>18 <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023 <span class="_ _1"></span>r. <span class="_ _1"></span>i <span class="_ _1"></span>obejmuje <span class="_ _1"></span>akcje w <span class="_ _1"></span>posiadaniu <span class="_ _1"></span>Nationale<span class="_ _8"></span>-</div><div class="t m0 x1 he y5e6 ff1 fs0 fc2 sc0 ls0 ws0">Nederlanden Otwarty Fundusz Emerytalny </div><div class="t m0 x1 h54 y5e7 ff5 fs0 fc2 sc0 ls0 ws0"> <span class="_ _3b"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf39" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc39 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h87" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">57</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y30f ff1 fs6 fc4 sc0 ls0 ws0">25.2<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Zyski <span class="_ _22"></span>zatrzymane/niepokry<span class="_ _c"></span>te <span class="_ _22"></span>straty <span class="_ _1b"></span>oraz <span class="_ _22"></span>ograniczenia <span class="_ _1b"></span>zakresie </span></span></div><div class="t m0 x6f hc y5e8 ff3 fs6 fc4 sc0 ls0 ws0">wypłaty dywiden<span class="_ _c"></span>dy<span class="ff1"> </span></div><div class="t m0 x1 h3 y5e9 ff3 fs1 fc2 sc0 ls0 ws0">Struktura zysków zatr<span class="_ _1"></span>zymanych/ni<span class="_ _1"></span>epokrytych strat przedstawia się na<span class="_ _1"></span>stępująco:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y5ea wbe h88"><div class="t m0 x8 he y5eb ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb1 y5ea wbf h88"><div class="t m0 xd h35 y5ad ffa fs0 fc3 sc0 ls0 ws0">Kapitał </div><div class="t m0 x89 h35 y4cc ff4 fs0 fc3 sc0 ls0 ws0">zapasowy </div></div><div class="c xb2 y5ea wc0 h88"><div class="t m0 x66 h35 y5ec ffa fs0 fc3 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x7e h35 y5ed ffa fs0 fc3 sc0 ls0 ws0">kapitały </div><div class="t m0 x8 h35 y4f2 ff4 fs0 fc3 sc0 ls0 ws0">rezerwowe </div></div><div class="c x9 y5ea wc1 h88"><div class="t m0 x11 h35 y5ee ffa fs0 fc3 sc0 ls0 ws0">Kapitał<span class="ff4"> </span></div><div class="t m0 x11 h35 y5ef ff4 fs0 fc3 sc0 ls0 ws0">z <span class="ffa">tytułu </span></div><div class="t m0 x8 h35 y5ad ff4 fs0 fc3 sc0 ls0 ws0">transakcji </div><div class="t m0 x8 h35 y4cc ffa fs0 fc3 sc0 ls0 ws0">płatności<span class="ff4"> </span></div><div class="t m0 x89 h35 yd1 ff4 fs0 fc3 sc0 ls0 ws0">w formie </div><div class="t m0 x21 h35 yc2 ff4 fs0 fc3 sc0 ls0 ws0">akcji </div></div><div class="c xb3 y5ea wb6 h88"><div class="t m0 x8 h35 y5ef ff4 fs0 fc3 sc0 ls0 ws0">Niepodzielony </div><div class="t m0 x3d h35 y5ad ff4 fs0 fc3 sc0 ls0 ws0">zysk(strata) </div><div class="t m0 x64 h35 y4cc ff4 fs0 fc3 sc0 ls0 ws0">z lat </div><div class="t m0 x33 h35 yd1 ffa fs0 fc3 sc0 ls0 ws0">ubiegłych<span class="ff4"> </span></div></div><div class="c xb4 y5ea wc2 h88"><div class="t m0 x6b hf y5ef ff7 fs0 fc3 sc0 ls0 ws0">Zyski </div><div class="t m0 x11 hf y5ad ff7 fs0 fc3 sc0 ls0 ws0">zatrzymane  / </div><div class="t m0 x8e hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">niepokryte </div><div class="t m0 x64 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">straty </div></div><div class="c x1 y73 wc3 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">4 roku </span></div></div><div class="c xb1 y73 wc0 h11"><div class="t m0 x67 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">213 770 </div></div><div class="c xb2 y73 wc0 h11"><div class="t m0 x67 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">125 700 </div></div><div class="c x9 y73 wc1 h11"><div class="t m0 x54 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">6 575 </div></div><div class="c xb3 y73 wb6 h11"><div class="t m0 x49 h2 y80 ff2 fs0 fc2 sc0 lsf ws0">(4<span class="ls0"> 675) </span></div></div><div class="c xb4 y73 wc2 h11"><div class="t m0 x19 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">341 370 </div></div><div class="c x1 y5f0 wc3 h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">wynik finansowy za 2023 rok </div></div><div class="c xb1 y5f0 wc0 h11"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb2 y5f0 wc0 h11"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9 y5f0 wc1 h11"><div class="t m0 x99 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y5f0 wb6 h11"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">217 126 </div></div><div class="c xb4 y5f0 wc2 h11"><div class="t m0 x19 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">217 126 </div></div><div class="c x1 y5f1 wc3 h73"><div class="t m0 x8 he y4e5 ff1 fs0 fc2 sc0 ls0 ws0">Wycena <span class="ff3">programu płatności </span></div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">na bazie akcji* </div></div><div class="c xb1 y5f1 wc0 h73"><div class="t m0 x24 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb2 y5f1 wc0 h73"><div class="t m0 x24 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9 y5f1 wc1 h73"><div class="t m0 x41 he y86 ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c xb3 y5f1 wb6 h73"><div class="t m0 x2e he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y5f1 wc2 h73"><div class="t m0 x15 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x1 y1d2 wc3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">dywidenda </div></div><div class="c xb1 y1d2 wc0 h10"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb2 y1d2 wc0 h10"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(119 952) </div></div><div class="c x9 y1d2 wc1 h10"><div class="t m0 x99 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y1d2 wb6 h10"><div class="t m0 x23 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(80 376) </div></div><div class="c xb4 y1d2 wc2 h10"><div class="t m0 x93 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x1 y5f2 wc3 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">transfer między kapitałami<span class="ff1"> </span></div></div><div class="c xb1 y5f2 wc0 h10"><div class="t m0 x67 he y7c ff1 fs0 fc2 sc0 ls0 ws0">116 750 </div></div><div class="c xb2 y5f2 wc0 h10"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls3 ws0">20<span class="ls0"> </span>000<span class="ls0"> </span></div></div><div class="c x9 y5f2 wc1 h10"><div class="t m0 x99 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y5f2 wb6 h10"><div class="t m0 x6b he y7c ff1 fs0 fc2 sc0 ls0 ws0">(136 750) </div></div><div class="c xb4 y5f2 wc2 h10"><div class="t m0 x26 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y5f3 wc3 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 2024 roku<span class="ff2"> </span></div></div><div class="c xb1 y5f3 wc0 h10"><div class="t m0 x67 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">330 520 </div></div><div class="c xb2 y5f3 wc0 h10"><div class="t m0 x37 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">25 748 </div></div><div class="c x9 y5f3 wc1 h10"><div class="t m0 x54 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">9 400 </div></div><div class="c xb3 y5f3 wb6 h10"><div class="t m0 x49 h2 y7c ff2 fs0 fc2 sc0 lsf ws0">(4<span class="ls0"> 675) </span></div></div><div class="c xb4 y5f3 wc2 h10"><div class="t m0 x19 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">360 993 </div></div><div class="c x1 y5f4 wc3 h10"><div class="t m0 x5f h2 y1 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xb1 y5f4 wc0 h10"><div class="t m0 x18 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb2 y5f4 wc0 h10"><div class="t m0 x18 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y5f4 wc1 h10"><div class="t m0 x12 he y7c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb3 y5f4 wb6 h10"><div class="t m0 x52 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb4 y5f4 wc2 h10"><div class="t m0 xf h2 y7d ff2 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y5f5 wc3 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">3 roku  </span></div></div><div class="c xb1 y5f5 wc0 h11"><div class="t m0 x67 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">452 507 </div></div><div class="c xb2 y5f5 wc0 h11"><div class="t m0 x37 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">25 700 </div></div><div class="c x9 y5f5 wc1 h11"><div class="t m0 x54 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 675 </div></div><div class="c xb3 y5f5 wb6 h11"><div class="t m0 x64 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(254 402) </div></div><div class="c xb4 y5f5 wc2 h11"><div class="t m0 x19 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">228 480 </div></div><div class="c x1 y5f6 wc3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">wynik finansowy za 2022 rok </div></div><div class="c xb1 y5f6 wc0 h10"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb2 y5f6 wc0 h10"><div class="t m0 x24 he y7c ff1 fs0 fc1 sc0 ls0 ws0">-<span class="fc2"> </span></div></div><div class="c x9 y5f6 wc1 h10"><div class="t m0 x99 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y5f6 wb6 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls0 ws0">210 990 </div></div><div class="c xb4 y5f6 wc2 h10"><div class="t m0 x19 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">210 990 </div></div><div class="c x1 y372 wc3 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">wycena <span class="_ _10"> </span>programu <span class="_ _25"> </span>płatności </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">na bazie akcji* </div></div><div class="c xb1 y372 wc0 h37"><div class="t m0 x24 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb2 y372 wc0 h37"><div class="t m0 x24 he y86 ff1 fs0 fc1 sc0 ls0 ws0">-<span class="fc2"> </span></div></div><div class="c x9 y372 wc1 h37"><div class="t m0 x41 he y86 ff1 fs0 fc1 sc0 ls0 ws0">1 900<span class="fc2"> </span></div></div><div class="c xb3 y372 wb6 h37"><div class="t m0 x2e he y86 ff1 fs0 fc1 sc0 ls0 ws0">-<span class="fc2"> </span></div></div><div class="c xb4 y372 wc2 h37"><div class="t m0 x15 h2 y86 ff2 fs0 fc2 sc0 ls0 ws0">1 900 </div></div><div class="c x1 y5f7 wc3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">dywidenda </div></div><div class="c xb1 y5f7 wc0 h10"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb2 y5f7 wc0 h10"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9 y5f7 wc1 h10"><div class="t m0 x99 he y7c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb3 y5f7 wb6 h10"><div class="t m0 x6b he y7c ff1 fs0 fc2 sc0 ls0 ws0">(100 000)<span class="fc1"> </span></div></div><div class="c xb4 y5f7 wc2 h10"><div class="t m0 x93 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(100 000) </div></div><div class="c x1 y5f8 wc3 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">transfer między kapitałami<span class="ff1"> </span></div></div><div class="c xb1 y5f8 wc0 h10"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(238 737) </div></div><div class="c xb2 y5f8 wc0 h10"><div class="t m0 x67 he y7c ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> 000 </span></div></div><div class="c x9 y5f8 wc1 h10"><div class="t m0 x99 he y7c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb3 y5f8 wb6 h10"><div class="t m0 x8c he y7c ff1 fs0 fc2 sc0 ls3 ws0">138<span class="ls0"> 737 </span></div></div><div class="c xb4 y5f8 wc2 h10"><div class="t m0 x26 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y576 wc3 h36"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">3 roku<span class="ff1"> </span></span></div></div><div class="c xb1 y576 wc0 h36"><div class="t m0 x67 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">213 770<span class="ff1"> </span></div></div><div class="c xb2 y576 wc0 h36"><div class="t m0 x67 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">125 700<span class="ff1 fc1"> </span></div></div><div class="c x9 y576 wc1 h36"><div class="t m0 x54 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">6 575<span class="ff1"> </span></div></div><div class="c xb3 y576 wb6 h36"><div class="t m0 x49 h2 y7c ff2 fs0 fc2 sc0 lsf ws0">(4<span class="ls0"> 675)<span class="ff1"> </span></span></div></div><div class="c xb4 y576 wc2 h36"><div class="t m0 x19 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">341 370 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 he y4dc ff3 fs0 fc1 sc0 ls0 ws0">*płatności<span class="ff1"> w </span>formie akcji dotyczą premii motywacyjnej opisanej<span class="ff1"> <span class="fc2">w noc<span class="_ _1"></span>ie 32.4.1.</span> </span></div><div class="t m0 x1 h3 y5f9 ff3 fs1 fc1 sc0 ls0 ws0">Pozostały <span class="_ _1c"></span>kapi<span class="_ _1"></span>tał <span class="_ _1c"></span>rezerw<span class="_ _1"></span>owy <span class="_ _1c"></span>obejm<span class="_ _1"></span>uje <span class="_ _1c"></span>kapitał <span class="_ _21"></span>przeznacz<span class="_ _1"></span>ony <span class="_ _1c"></span>na <span class="_ _21"></span>wypłatę <span class="_ _21"></span>zaliczek <span class="_ _1c"></span>n<span class="_ _1"></span>a <span class="_ _1c"></span>poczet </div><div class="t m0 x1 h3 y5fa ff1 fs1 fc1 sc0 ls0 ws0">dywidendy <span class="_ _26"> </span>lub <span class="_ _26"> </span>dywidendy <span class="_ _26"> </span>z <span class="_ _26"> </span><span class="ff3">uwzględnien<span class="_ _1"></span>iem <span class="_ _26"> </span>regulacji <span class="_ _26"> </span>wynikających<span class="_ _1"></span> <span class="_ _17"> </span>z <span class="_ _26"> </span>kodeksu <span class="_ _26"> </span>spółek </span></div><div class="t m0 x1 h3 y5fb ff1 fs1 fc1 sc0 ls0 ws0">handlowych.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5fc ff3 fs1 fc1 sc0 ls0 ws0">Pozycja <span class="_ _a"> </span>Zyski <span class="_ _a"> </span>zatrzymane/ni<span class="_ _1"></span>epokryte <span class="_ _a"> </span>straty <span class="_ _a"> </span>obejmuje <span class="_ _a"> </span>również<span class="_ _1"></span> <span class="_ _a"> </span>kwoty, <span class="_ _a"> </span>które <span class="_ _a"> </span>nie <span class="_ _a"> </span>podlegają </div><div class="t m0 x1 h3 y5fd ff3 fs1 fc1 sc0 ls0 ws0">podziałowi, to znac<span class="_ _1"></span>zy nie mogą zostać <span class="_ _1"></span>wypłacone<span class="_ _1"></span><span class="ff1"> w formie dywi<span class="_ _1"></span>dendy. </span></div><div class="t m0 x1 h3 y5fe ff3 fs1 fc1 sc0 ls0 ws0">Informacje <span class="_ _20"> </span>na <span class="_ _20"> </span>temat <span class="_ _20"> </span>dywidend <span class="_ _20"> </span>wypła<span class="_ _1"></span>conych <span class="_ _20"> </span>oraz <span class="_ _20"> </span>zaproponowany<span class="_ _1"></span>ch <span class="_ _20"> </span>do <span class="_ _22"> </span>wypła<span class="_ _1"></span>ty <span class="_ _20"> </span>zostały </div><div class="t m0 x1 h3 y5ff ff1 fs1 fc2 sc0 ls0 ws0">zaprezentowane w n<span class="_ _1"></span>ocie 15.<span class="_ _1"></span><span class="fc1"> </span></div></div></div></div>
<div id="pf3a" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc3a w0 h3a"><img 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" class="bi x69 y4b3 w4 h89" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">58</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y524 ff1 fs5 fc5 sc0 ls16 ws0">26<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1"> <span class="ff3">Zobowiązania z tytułu</span> kredyt<span class="ff3 ls23">ów<span class="ls0">, pożycz</span></span>ek i </span></span></div><div class="t m0 x55 h7 y53e ff1 fs5 fc5 sc0 ls0 ws0">obligacji <span class="ff3">oraz pozostałe zobowiązania </span></div><div class="t m0 x55 h7 y600 ff1 fs5 fc5 sc0 ls0 ws0">finansowe <span class="ff3">(krótko i długoterminowe)</span> </div></div><div class="c x1 y601 wc4 h34"><div class="t m0 x8 he y147 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xab y601 wc5 h34"><div class="t m0 x93 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x93 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xa0 y601 wc6 h34"><div class="t m0 x93 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x93 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y602 wc7 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc1 sc0 ls0 ws0">Krótkoterminowe<span class="ff2"> </span></div></div><div class="c xab y602 wc8 h11"><div class="t m0 x26 h2 yda ff2 fs0 fc2 sc0 ls0 ws0">113 160 </div></div><div class="c xa0 y602 wc6 h11"><div class="t m0 x30 h2 yda ff2 fs0 fc1 sc0 ls0 ws0">67 958 </div></div><div class="c x1 y603 wc7 h11"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Kredyty </div></div><div class="c xab y603 wc8 h11"><div class="t m0 x30 he yda ff1 fs0 fc2 sc0 ls0 ws0">63 855 </div></div><div class="c xa0 y603 wc6 h11"><div class="t m0 x30 he yda ff1 fs0 fc1 sc0 ls0 ws0">63 398 </div></div><div class="c x1 y604 wc7 h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span></div></div><div class="c xab y604 wc8 h10"><div class="t m0 x30 he yda ff1 fs0 fc2 sc0 ls0 ws0">45 368 </div></div><div class="c xa0 y604 wc6 h10"><div class="t m0 x2d he yda ff1 fs0 fc1 sc0 ls0 ws0">3 093 </div></div><div class="c x1 y605 wc7 h8a"><div class="t m0 x8 he y606 ff1 fs0 fc1 sc0 ls0 ws0">Obligacje </div></div><div class="c xab y605 wc8 h8a"><div class="t m0 x2d he y463 ff1 fs0 fc2 sc0 ls0 ws0">1 336 </div></div><div class="c xa0 y605 wc6 h8a"><div class="t m0 x6f he y463 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y17f wc7 h37"><div class="t m0 x8 h2 yd1 ff8 fs0 fc1 sc0 ls0 ws0">Razem zobowiązania z tytułu kredytów, pożyczek<span class="ff2"> </span></div><div class="t m0 x8 h2 yc2 ff2 fs0 fc1 sc0 ls0 ws0">i obligacji </div></div><div class="c xab y17f wc8 h37"><div class="t m0 x26 h2 y448 ff2 fs0 fc2 sc0 ls0 ws0">110 559 </div></div><div class="c xa0 y17f wc6 h37"><div class="t m0 x30 h2 y448 ff2 fs0 fc1 sc0 ls0 ws0">66 491 </div></div><div class="c x1 y607 wc7 h8b"><div class="t m0 x8 he y608 ff3 fs0 fc1 sc0 ls0 ws0">Wycena <span class="_ _33"> </span>udzielonych <span class="_ _32"> </span>poręczeń, <span class="_ _33"> </span>zabezpieczeń, </div><div class="t m0 x8 he y609 ff1 fs0 fc1 sc0 ls0 ws0">gwarancji </div></div><div class="c xab y607 wc8 h8b"><div class="t m0 x5 he y120 ff1 fs0 fc2 sc0 ls3 ws0">952<span class="ls0"> </span></div></div><div class="c xa0 y607 wc6 h8b"><div class="t m0 x2d he y120 ff1 fs0 fc1 sc0 ls0 ws0">1 467 </div></div><div class="c x1 y60a wc7 h10"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe instrumenty finansowe<span class="ff1"> </span></div></div><div class="c xab y60a wc8 h10"><div class="t m0 x2d he yda ff1 fs0 fc2 sc0 ls0 ws0">1 649 </div></div><div class="c xa0 y60a wc6 h10"><div class="t m0 x6f he yda ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y60b wc7 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc1 sc0 ls0 ws0">Razem pozostałe instrumenty finansowe<span class="ff2"> </span></div></div><div class="c xab y60b wc8 h10"><div class="t m0 x9f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 601 </div></div><div class="c xa0 y60b wc6 h10"><div class="t m0 x9f h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">1 467 </div></div><div class="c x1 y60c wc7 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc1 sc0 ls0 ws0">Długoterminowe<span class="ff2"> </span></div></div><div class="c xab y60c wc8 h10"><div class="t m0 x26 h2 y47e ff2 fs0 fc2 sc0 ls0 ws0">677 255 </div></div><div class="c xa0 y60c wc6 h10"><div class="t m0 x26 h2 y47e ff2 fs0 fc2 sc0 ls0 ws0">555 088<span class="fc1"> </span></div></div><div class="c x1 y60d wc7 h10"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Kredyty </div></div><div class="c xab y60d wc8 h10"><div class="t m0 x26 he y47e ff1 fs0 fc2 sc0 ls0 ws0">400 549 </div></div><div class="c xa0 y60d wc6 h10"><div class="t m0 x26 he y47e ff1 fs0 fc2 sc0 ls0 ws0">391 451<span class="fc1"> </span></div></div><div class="c x1 y533 wc7 h11"><div class="t m0 x8 he y80 ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span></div></div><div class="c xab y533 wc8 h11"><div class="t m0 x26 he yda ff1 fs0 fc2 sc0 ls0 ws0">126 960 </div></div><div class="c xa0 y533 wc6 h11"><div class="t m0 x26 he yda ff1 fs0 fc1 sc0 ls0 ws0">163 637 </div></div><div class="c x1 y60e wc7 h11"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Obligacje </div></div><div class="c xab y60e wc8 h11"><div class="t m0 x26 he yda ff1 fs0 fc2 sc0 ls0 ws0">145 737 </div></div><div class="c xa0 y60e wc6 h11"><div class="t m0 x6f he yda ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y60f wc7 h73"><div class="t m0 x8 h2 y4db ff8 fs0 fc1 sc0 ls0 ws0">Razem zobowiązania z tytułu kredytów, pożyczek<span class="ff2"> </span></div><div class="t m0 x8 h2 y610 ff2 fs0 fc1 sc0 ls0 ws0">i obligacji<span class="ff1"> </span></div></div><div class="c xab y60f wc8 h73"><div class="t m0 x26 h2 y611 ff2 fs0 fc2 sc0 ls0 ws0">673 246 </div></div><div class="c xa0 y60f wc6 h73"><div class="t m0 x26 h2 y611 ff2 fs0 fc1 sc0 ls0 ws0">555 088<span class="ff1"> </span></div></div><div class="c x1 y2e8 wc7 h11"><div class="t m0 x8 h2 y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe instrumenty finansowe<span class="ff2"> </span></div></div><div class="c xab y2e8 wc8 h11"><div class="t m0 x2d he yda ff1 fs0 fc2 sc0 ls0 ws0">4 009 </div></div><div class="c xa0 y2e8 wc6 h11"><div class="t m0 x6f he yda ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y612 wc7 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc1 sc0 ls0 ws0">Razem pozostałe instrumenty finansowe<span class="ff2"> </span></div></div><div class="c xab y612 wc8 h10"><div class="t m0 x9f h2 yda ff2 fs0 fc2 sc0 ls0 ws0">4 009 </div></div><div class="c xa0 y612 wc6 h10"><div class="t m0 xb5 h2 yda ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y613 wc7 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc1 sc0 ls0 ws0">Razem </div></div><div class="c xab y613 wc8 h10"><div class="t m0 x26 h2 y47e ff2 fs0 fc2 sc0 ls0 ws0">790 415  </div></div><div class="c xa0 y613 wc6 h10"><div class="t m0 x26 h2 y47e ff2 fs0 fc2 sc0 ls0 ws0">623 046<span class="fc1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y614 ff3 fs1 fc1 sc0 ls0 ws0">Wycena <span class="_ _20"> </span>udzielonych <span class="_ _20"> </span>poręczeń, <span class="_ _20"> </span>zabe<span class="_ _1"></span>zpieczeń <span class="_ _20"> </span>i <span class="_ _20"> </span>gwarancji <span class="_ _20"> </span>jest <span class="_ _20"> </span>przygotowy<span class="_ _1"></span>wana<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w oparci<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y458 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">udzielone <span class="_ _1"></span>p<span class="_ _1"></span>rzez <span class="_ _1"></span>Spółkę<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _1"></span>oręczenia, <span class="_ _1"></span>zabezpi<span class="_ _1"></span>eczenia <span class="_ _8"></span>i <span class="_ _1"></span>gwaranc<span class="_ _1"></span>je</span> <span class="_ _8"></span>w <span class="ff3">Grupie <span class="_ _1"></span>(dla<span class="_ _1"></span> <span class="_ _1"></span>zobowiązań<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y615 ff1 fs1 fc1 sc0 ls0 ws0">finansowych oraz handl<span class="_ _1"></span>owych). <span class="_ _1"></span> </div><div class="t m0 x1 h8c y616 ff7 fs1 fc1 sc0 ls0 ws0">Kredyty </div><div class="t m0 x1 h3 y617 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _c"></span>dzień <span class="_ _7"></span>31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>2024 <span class="_ _c"></span>roku <span class="_ _7"></span>Grupa <span class="_ _c"></span>była <span class="_ _c"></span>stroną <span class="_ _7"></span>u<span class="_ _1"></span>mowy <span class="_ _7"></span>k<span class="_ _1"></span>redytowej <span class="_ _c"></span>zawartej <span class="_ _c"></span>we <span class="_ _7"></span>wrześniu <span class="_ _c"></span>2022 </div><div class="t m0 x1 h3 y618 ff3 fs1 fc2 sc0 ls0 ws0">roku z konsorcjum ba<span class="_ _1"></span>nków. Grupie <span class="_ _1"></span>udostępnione zostały<span class="_ _1"></span> (i) kredyt termino<span class="_ _1"></span>wy do maksymalnej<span class="_ _1"></span> </div><div class="t m0 x1 h3 y619 ff3 fs1 fc2 sc0 ls0 ws0">wysokości 500<span class="ff1"> </span>000 tys. <span class="_ _c"></span>PLN, (ii) kredyt o<span class="_ _c"></span>brotowy nieprzekraczając<span class="_ _1"></span>y kwoty <span class="_ _c"></span>50<span class="_ _1"></span><span class="ff1"> 000 tys. PLN. <span class="_ _c"></span>Kredyt </span></div><div class="t m0 x1 h3 y61a ff3 fs1 fc2 sc0 ls0 ws0">został <span class="_ _26"> </span>w <span class="_ _f"> </span>pełni <span class="_ _f"> </span>uruchomiony. <span class="_ _f"> </span>Przeznaczeni<span class="_ _1"></span>em <span class="_ _f"> </span>kredytu <span class="_ _26"> </span>było <span class="_ _f"> </span>refinans<span class="_ _1"></span>owanie <span class="_ _26"> </span>istni<span class="_ _1"></span>ejącego </div><div class="t m0 x1 h3 y61b ff3 fs1 fc2 sc0 ls0 ws0">zadłużenia <span class="_ _1"></span>Gr<span class="_ _1"></span>upy <span class="_ _1"></span>oraz <span class="_ _1"></span>finansowani<span class="_ _1"></span>e <span class="_ _1"></span>ogólnych <span class="_ _1"></span>c<span class="_ _1"></span>elów <span class="_ _1"></span>korporacyjn<span class="_ _1"></span>ych <span class="_ _1"></span>i <span class="_ _1"></span>finansowanie <span class="_ _1"></span>k<span class="_ _1"></span>apitału </div><div class="t m0 x1 h3 y61c ff3 fs1 fc2 sc0 ls0 ws0">obrotowego. <span class="_ _1"></span>Dnia<span class="_ _1"></span> <span class="_ _1"></span>21 <span class="_ _1"></span>grudn<span class="_ _1"></span>ia <span class="_ _1"></span>2023 <span class="_ _1"></span>roku <span class="_ _1"></span>zawarty <span class="_ _8"></span>został <span class="_ _1"></span>aneks <span class="_ _1"></span>do<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>u<span class="_ _1"></span>mowy <span class="_ _1"></span>kredytowej, <span class="_ _8"></span>zgodnie </span></div><div class="t m0 x1 h3 yc8 ff3 fs1 fc2 sc0 ls0 ws0">z <span class="_ _1e"> </span>którym <span class="_ _1e"> </span>nastąpiło <span class="_ _1e"> </span>prze<span class="_ _1"></span>dłużenie <span class="_ _1e"> </span>terminu <span class="_ _1e"> </span>spłaty <span class="_ _1e"> </span>k<span class="_ _1"></span>redytów <span class="_ _1e"> </span>do <span class="_ _1e"> </span>30<span class="ff1"> c<span class="_ _1"></span>zerwca <span class="_ _1e"> </span>2026 <span class="_ _1e"> </span>roku. <span class="_ _17"> </span>Na </span></div><div class="t m0 x1 h3 y61d ff3 fs1 fc2 sc0 ls0 ws0">podstawie <span class="_ _8"></span>anek<span class="_ _1"></span>su <span class="_ _8"></span>została <span class="_ _8"></span>również<span class="_ _1"></span> <span class="_ _8"></span>zwiększona <span class="_ _1c"></span>transza <span class="_ _8"></span>kredy<span class="_ _1"></span>tu <span class="_ _8"></span>o<span class="_ _1"></span><span class="ff1"> maksyma<span class="_ _1"></span>lnie <span class="_ _8"></span>71 <span class="_ _8"></span>700 <span class="_ _8"></span>tys. <span class="_ _1c"></span>PLN </span></div><div class="t m0 x1 h3 y61e ff3 fs1 fc2 sc0 ls0 ws0">odpowiadająca <span class="_ _1"></span>dokonan<span class="_ _1"></span>ym <span class="_ _1"></span>zgodnie z <span class="_ _1"></span>harmon<span class="_ _1"></span>ogramem <span class="_ _1"></span>dotychc<span class="_ _1"></span>zasowy<span class="_ _1"></span>m <span class="_ _1"></span>spłatom kredy<span class="_ _1"></span>tu. </div><div class="t m0 x1 h3 y61f ff3 fs1 fc2 sc0 ls0 ws0">Została  ona <span class="_ _a"> </span>w  całości <span class="_ _a"> </span>uru<span class="_ _c"></span>chomiona <span class="_ _a"> </span>18  stycznia <span class="_ _a"> </span>2024  roku.  Spła<span class="_ _1"></span>ta  kredy<span class="_ _1"></span>tu  terminoweg<span class="_ _1"></span>o </div></div></div></div>
<div id="pf3b" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc3b w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h8d" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">59</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">następuje <span class="_ _a"> </span>z<span class="_ _c"></span>godnie <span class="_ _a"> </span>z  prz<span class="_ _1"></span>yjętym <span class="_ _a"> </span>harmonogramem <span class="_ _a"> </span>spłat,  z <span class="_ _a"> </span>czego  371 <span class="_ _a"> </span>910 <span class="_ _a"> </span>tys.  PLN <span class="_ _a"> </span>będzie </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">spłacone jednorazow<span class="_ _1"></span>o, najpóźniej w dni<span class="_ _1"></span>u 30 czerwca 2026 r<span class="_ _1"></span>oku.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y175 ff3 fs1 fc1 sc0 ls0 ws0">Oprocentowanie <span class="_ _2b"> </span>mające <span class="_ _2b"> </span>zastosowanie <span class="_ _2b"> </span>do <span class="_ _2b"> </span>każdego <span class="_ _24"> </span>kredy<span class="_ _1"></span>tu <span class="_ _24"> </span>dl<span class="_ _1"></span>a <span class="_ _24"> </span>każdego <span class="_ _2b"> </span>okresu </div><div class="t m0 x1 h3 y176 ff3 fs1 fc1 sc0 ls0 ws0">odsetkowego stan<span class="_ _1"></span>owi roczną stopę pr<span class="_ _1"></span>ocentową stan<span class="_ _1"></span>owiącą sumę marży i<span class="_ _8"></span><span class="ff1"> stawki WIBOR.<span class="fc6"> </span></span></div><div class="t m0 x1 h3 y2ab ff3 fs1 fc2 sc0 ls0 ws0">Umowy kredytowe <span class="_ _1"></span>udzielone Spółce na<span class="_ _1"></span> 31.12.202<span class="_ _1"></span><span class="ff1">4 roku: </span></div></div><div class="c x1 y620 wc9 h15"><div class="t m0 x8 h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">Bank </div></div><div class="c xb6 y620 wba h15"><div class="t m0 x29 h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">Kredytobiorca<span class="_ _c"></span> </div></div><div class="c xb7 y620 wca h15"><div class="t m0 xad h68 y512 ff2 fsc fc3 sc0 ls0 ws0">Maksymalna </div><div class="t m0 x29 h68 y1a9 ff2 fsc fc3 sc0 ls0 ws0">kwota kredytu </div></div><div class="c xb8 y620 wba h15"><div class="t m0 x19 h68 y4b2 ff8 fsc fc3 sc0 ls0 ws0">Bieżące </div><div class="t m0 xe h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">wykorzystanie </div><div class="t m0 x99 h68 y4a4 ff2 fsc fc3 sc0 ls0 ws0">kredytu </div></div><div class="c x83 y620 wcb h15"><div class="t m0 x6b h68 y512 ff2 fsc fc3 sc0 ls0 ws0">Ostateczny </div><div class="t m0 xad h68 y1a9 ff8 fsc fc3 sc0 ls0 ws0">termin spłaty<span class="ff2"> </span></div></div><div class="c xb9 y620 wcc h15"><div class="t m0 x89 h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">Oprocentowanie<span class="_ _c"></span> </div></div><div class="c x1 y621 wc9 h8e"><div class="t m0 x8 h6a y31a ff1 fsc fc2 sc0 ls0 ws0">Konsorcjum </div><div class="t m0 x8 h6a y622 ff3 fsc fc2 sc0 ls0 ws0">banków: <span class="_ _23"> </span>PEKAO </div><div class="t m0 x8 h6a y4a9 ff1 fsc fc2 sc0 ls0 ws0">S.A./SANTA<span class="_ _c"></span>NDER </div><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">Bank <span class="_ _3a"> </span>S.A. <span class="_ _3a"> </span>/ <span class="_ _13"> </span>Alior </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">Bank S.A. </div></div><div class="c xb6 y621 wba h8e"><div class="t m0 x54 h6a y4a9 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xb7 y621 wca h8e"><div class="t m0 x99 h6a y4a9 ff1 fsc fc2 sc0 ls0 ws0">550 000 </div></div><div class="c xb8 y621 wba h8e"><div class="t m0 x99 h6a y4a9 ff1 fsc fc2 sc0 ls1d ws0">550<span class="ls0"> </span>000<span class="ls0"> </span></div></div><div class="c x83 y621 wcb h8e"><div class="t m0 x51 h6a y4a9 ff1 fsc fc2 sc0 ls0 ws0">30.06.2026 </div></div><div class="c xb9 y621 wcc h8e"><div class="t m0 x37 h6a y623 ff1 fsc fc2 sc0 ls0 ws0">WIBOR 3M + </div><div class="t m0 x1c h6a yeb ff3 fsc fc2 sc0 ls0 ws0">marża<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y624 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y625 ff3 fs1 fc2 sc0 ls0 ws0">Główne zabezpieczeni<span class="_ _1"></span>a kredytów na 31.1<span class="_ _1"></span>2.202<span class="ff1">4<span class="_ _1"></span> <span class="ls24">r.</span>: </span></div></div><div class="c x1 y626 wcd h8f"><div class="t m0 x8 h3 y627 ff1 fs1 fc2 sc0 ls0 ws0">Zabezpieczenie w p<span class="_ _1"></span>ostaci h<span class="_ _1"></span>ipotek: </div><div class="t m0 x8 h3 y628 ff1 fs1 fc1 sc0 ls2 ws0">1. <span class="_ _22"> </span><span class="ff3 ls0">Hipoteka <span class="_ _22"> </span>łąc<span class="_ _1"></span>zna <span class="_ _22"> </span>do <span class="_ _22"> </span>kwoty <span class="_ _22"> </span>825 <span class="_ _20"> </span>000 <span class="_ _22"> </span>000 <span class="_ _22"> </span>PLN <span class="_ _22"> </span>j<span class="_ _1"></span>ako <span class="_ _22"> </span>zabezpieczenie <span class="_ _22"> </span>wy<span class="_ _1"></span>nikają<span class="_ _1"></span>ce <span class="_ _22"> </span>z <span class="_ _22"> </span>umowy </span></div><div class="t m0 x8 h3 y629 ff3 fs1 fc1 sc0 ls0 ws0">kredytów <span class="_ _13"> </span>z <span class="_ _20"> </span>dnia <span class="_ _13"> </span>14.09.2022  r., <span class="_ _20"> </span>ustanowiona <span class="_ _13"> </span>na  nieruchomościach <span class="_ _20"> </span>GK  Mu<span class="_ _c"></span>rapol, <span class="_ _13"> </span>na <span class="_ _20"> </span>rzec<span class="_ _1"></span>z </div><div class="t m0 x8 h3 y62a ff1 fs1 fc1 sc0 ls0 ws0">administratora hipoteki<span class="_ _1"></span> Bank Polska Kasa Op<span class="_ _1"></span>ieki S.A<span class="_ _1"></span> </div><div class="t m0 x8 h3 y62b ff1 fs1 fc2 sc0 ls0 ws0">Zabezpieczenia<span class="_ _1"></span> inne: </div><div class="t m0 x8 h3 y62c ff1 fs1 fc2 sc0 ls0 ws0">1.<span class="fc6"> <span class="_ _21"> </span><span class="ff3 fc1">um<span class="_ _1"></span>owy <span class="_ _21"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _1b"> </span>zastawów <span class="_ _1b"> </span>reje<span class="_ _1"></span>strowych <span class="_ _1b"> </span>i<span class="_ _1"></span><span class="ff1"> </span>finansowych <span class="_ _1b"> </span>na <span class="_ _1b"> </span>prawach <span class="_ _1b"> </span>do <span class="_ _1b"> </span>rachunków </span></span></div><div class="t m0 x8 h3 y62d ff3 fs1 fc1 sc0 ls0 ws0">bankowych <span class="_ _22"> </span>zawa<span class="_ _1"></span>rte <span class="_ _1b"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _22"> </span>kredy<span class="_ _1"></span>tobiorcą <span class="_ _22"> </span>oraz <span class="_ _22"> </span>każdą <span class="_ _22"> </span>spółką<span class="_ _1"></span> <span class="_ _1b"> </span>p<span class="_ _1"></span>rzystępującą <span class="_ _22"> </span>do <span class="_ _22"> </span>dług<span class="_ _1"></span>u </div><div class="t m0 x8 h3 y62e ff1 fs1 fc1 sc0 ls0 ws0">jako <span class="_ _c"></span>zastawcami <span class="_ _c"></span>a <span class="_ _c"></span>Bank Polska <span class="_ _c"></span>Kasa <span class="_ _c"></span>Opieki S<span class="_ _c"></span>.A. <span class="_ _c"></span>jako z<span class="_ _c"></span>astawni<span class="_ _1"></span>kiem <span class="_ _c"></span>i<span class="_ _1"></span> administratorem z<span class="_ _c"></span>astawu </div><div class="t m0 x8 h3 y62f ff1 fs1 fc1 sc0 ls0 ws0">rejestrowego ora<span class="_ _1"></span>z Santander Bank<span class="_ _1"></span> Polska S.A. jako zastawn<span class="_ _1"></span>ikiem<span class="_ _1"></span>;<span class="fc6"> </span></div><div class="t m0 x8 h3 y630 ff1 fs1 fc2 sc0 ls2 ws0">2.<span class="ls0"> <span class="_ _10"> </span><span class="ff3 fc1">umowy<span class="_ _1"></span> <span class="_ _10"> </span>ustanowieni<span class="_ _1"></span>a <span class="_ _10"> </span>zastawów<span class="_ _1"></span> <span class="_ _10"> </span>rejestrowy<span class="_ _1"></span>ch <span class="_ _10"> </span>i<span class="_ _1"></span><span class="ff1"> </span>zastawów <span class="_ _25"> </span>finansowyc<span class="_ _1"></span>h <span class="_ _10"> </span>na <span class="_ _10"> </span>akc<span class="_ _1"></span>jach </span></span></div><div class="t m0 x8 h3 y631 ff1 fs1 fc1 sc0 ls0 ws0">w Murapol <span class="_ _22"> </span>S.<span class="_ _1"></span>A., <span class="_ _22"> </span>Murap<span class="_ _1"></span>ol <span class="_ _22"> </span>Real <span class="_ _20"> </span>Estate <span class="_ _22"> </span>S.A., <span class="_ _20"> </span>Cross <span class="_ _22"> </span>B<span class="_ _1"></span>ud <span class="_ _22"> </span>S.A. <span class="_ _22"> </span>i<span class="_ _8"></span> <span class="ff3">Partner <span class="_ _22"> </span>S.A. <span class="_ _20"> </span>zawarte <span class="_ _20"> </span>pomiędzy </span></div><div class="t m0 x8 h3 y632 ff1 fs1 fc1 sc0 ls0 ws0">akcjonariuszami <span class="_ _f"> </span>jako <span class="_ _f"> </span>zastawc<span class="_ _1"></span>ami <span class="_ _26"> </span>a <span class="_ _f"> </span>Bank <span class="_ _f"> </span>Pol<span class="_ _1"></span>ska <span class="_ _26"> </span>Kasa<span class="_ _1"></span> <span class="_ _26"> </span>Opieki<span class="_ _1"></span> <span class="_ _26"> </span>S.A. <span class="_ _f"> </span>jak<span class="_ _1"></span>o <span class="_ _26"> </span>zastawni<span class="_ _1"></span>kiem </div><div class="t m0 x8 h3 y633 ff1 fs1 fc1 sc0 ls0 ws0">i administratorem za<span class="_ _1"></span>stawu rejestrowego <span class="_ _1"></span>oraz Santander B<span class="_ _1"></span>ank Polska S.A. ja<span class="_ _1"></span>ko zastawnikiem<span class="_ _8"></span><span class="fc2">;<span class="fc6"> </span></span></div><div class="t m0 x8 h3 y634 ff1 fs1 fc2 sc0 ls0 ws0">3.<span class="fc6"> <span class="_ _1e"> </span><span class="ff3 fc1">umowa <span class="_ _17"> </span>ustanowi<span class="_ _1"></span>enia <span class="_ _1e"> </span>zastaw<span class="_ _1"></span>ów <span class="_ _1e"> </span>rejestrowy<span class="_ _1"></span>ch <span class="_ _1e"> </span>i<span class="_ _1"></span><span class="ff1"> </span>zastawów <span class="_ _1e"> </span>fina<span class="_ _1"></span>nsowych<span class="_ _1"></span> <span class="_ _1e"> </span>na <span class="_ _17"> </span>udziałach </span></span></div><div class="t m0 x8 h3 y635 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">spółkach <span class="_ _3d"> </span>przystępują<span class="_ _1"></span>cych <span class="_ _3d"> </span>do <span class="_ _3d"> </span>długu <span class="_ _3d"> </span>(będących <span class="_ _3d"> </span>spółkami <span class="_ _3d"> </span>z<span class="_ _1"></span></span> <span class="ff3">ograniczoną </span></div><div class="t m0 x8 h3 y636 ff3 fs1 fc1 sc0 ls0 ws0">odpowiedzialności<span class="_ _1"></span>ą) <span class="_ _21"></span>zawarta <span class="_ _21"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _21"></span>wspóln<span class="_ _1"></span>ikami <span class="_ _21"> </span>ja<span class="_ _1"></span>ko <span class="_ _21"></span>zastawcami <span class="_ _21"> </span>a<span class="_ _1"></span> <span class="_ _21"></span>Bank<span class="_ _1"></span> <span class="_ _21"></span>Polska <span class="_ _21"></span>Kasa </div><div class="t m0 x8 h3 y637 ff1 fs1 fc1 sc0 ls0 ws0">Opieki <span class="_ _8"></span>S.A. <span class="_ _8"></span>jako <span class="_ _8"></span>zastawn<span class="_ _1"></span>ik<span class="_ _1"></span>iem <span class="_ _8"></span>i admini<span class="_ _1"></span>stratorem <span class="_ _8"></span>zastawu <span class="_ _8"></span>rejestroweg<span class="_ _1"></span>o <span class="_ _8"></span>oraz <span class="_ _8"></span>Santander <span class="_ _1c"></span>Bank </div><div class="t m0 x8 h3 y638 ff1 fs1 fc1 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span><span class="fc6"> </span></div><div class="t m0 x8 h3 y639 ff1 fs1 fc2 sc0 ls2 ws0">4.<span class="fc6 ls0"> <span class="_ _1c"></span><span class="ff3 fc1">umo<span class="_ _1"></span>wa <span class="_ _1c"></span>ustan<span class="_ _1"></span>owienia <span class="_ _21"></span>zastawów <span class="_ _21"></span>rejestrowy<span class="_ _1"></span>ch <span class="_ _21"></span>i<span class="_ _1"></span><span class="ff1"> </span>zastawów <span class="_ _1c"></span>zwykłyc<span class="_ _1"></span>h <span class="_ _1c"></span>na<span class="_ _1"></span> <span class="_ _1c"></span>wierzytel<span class="_ _1"></span>nościach </span></span></div><div class="t m0 x8 h3 y63a ff3 fs1 fc1 sc0 ls0 ws0">pieniężnyc<span class="_ _1"></span>h <span class="_ _23"> </span>wspólników <span class="_ _23"> </span>w<span class="ff1"> </span>spółkach <span class="_ _23"> </span>przystęp<span class="_ _1"></span>ujących <span class="_ _23"> </span>do <span class="_ _23"> </span>długu <span class="_ _25"> </span>(będ<span class="_ _1"></span>ących <span class="_ _23"> </span>spółkami </div><div class="t m0 x8 h3 y63b ff3 fs1 fc1 sc0 ls0 ws0">jawnymi) <span class="_ _1b"> </span>zawarta <span class="_ _21"> </span>pomię<span class="_ _1"></span>dzy <span class="_ _21"></span>wspólni<span class="_ _1"></span>kami <span class="_ _21"></span>jako <span class="_ _1b"> </span>zastawcami<span class="_ _1"></span> <span class="_ _21"></span>a <span class="_ _21"></span>Bank<span class="_ _1"></span> <span class="_ _21"></span>Polska <span class="_ _1b"> </span>Kasa <span class="_ _21"></span>Opieki<span class="_ _1"></span> <span class="_ _21"></span>S.A. </div><div class="t m0 x8 h3 y63c ff1 fs1 fc1 sc0 ls0 ws0">jako <span class="_ _1c"></span>zastawn<span class="_ _1"></span>ikiem <span class="_ _1c"></span>i<span class="_ _1"></span> administratorem<span class="_ _1"></span> <span class="_ _1c"></span>zastawu <span class="_ _21"></span>rejestrowego<span class="_ _1"></span> <span class="_ _1c"></span>oraz <span class="_ _21"></span>Santan<span class="_ _1"></span>der <span class="_ _1c"></span>Ban<span class="_ _1"></span>k <span class="_ _1c"></span>Polska <span class="_ _21"></span>S.A </div><div class="t m0 x8 h3 y63d ff1 fs1 fc1 sc0 ls0 ws0">jako zastawnikiem<span class="_ _1"></span>;<span class="fc6"> </span></div><div class="t m0 x8 h3 y63e ff1 fs1 fc2 sc0 ls0 ws0">5.<span class="fc6"> <span class="_ _21"></span><span class="fc1">umowa <span class="_ _1b"> </span>ustanowieni<span class="_ _1"></span>a <span class="_ _21"></span>zastawu <span class="_ _21"> </span>reje<span class="_ _1"></span>strowego <span class="_ _21"> </span>n<span class="_ _1"></span>a <span class="_ _21"> </span>zbi<span class="_ _1"></span>orze <span class="_ _1c"></span>r<span class="_ _1"></span>zeczy <span class="_ _21"></span>i<span class="_ _1"></span> <span class="ff3">praw <span class="_ _1b"> </span>zawa<span class="_ _1"></span>rta <span class="_ _21"></span>pomiędzy </span></span></span></div><div class="t m0 x8 h3 y63f ff3 fs1 fc1 sc0 ls0 ws0">kredytobiorcą <span class="_ _8"></span>jako<span class="_ _1"></span> <span class="_ _8"></span>zastawcą <span class="_ _8"></span>a <span class="_ _8"></span>Ba<span class="_ _1"></span>nk <span class="_ _8"></span>Polska <span class="_ _8"></span>Kasa<span class="_ _1"></span> <span class="_ _8"></span>Opieki <span class="_ _8"></span>S.A. <span class="_ _8"></span>jak<span class="_ _1"></span>o <span class="_ _8"></span>administratorem<span class="_ _1"></span> <span class="_ _8"></span>zastawu </div><div class="t m0 x8 h3 y640 ff1 fs1 fc1 sc0 ls0 ws0">rejestrowego;<span class="_ _1"></span><span class="fc6"> </span></div><div class="t m0 x8 h3 y641 ff1 fs1 fc2 sc0 ls0 ws0">6.<span class="fc6"> <span class="_ _c"></span><span class="ff3 fc1">umowa <span class="_ _c"></span>ustanowienia <span class="_ _c"></span>zastawów <span class="_ _c"></span>zwykłych <span class="_ _c"></span>i<span class="ff1"> zastawu <span class="_ _c"></span>rejestroweg<span class="_ _1"></span>o <span class="_ _7"></span>n<span class="_ _1"></span>a <span class="_ _7"></span>p<span class="_ _1"></span>rawa<span class="_ _1"></span>ch <span class="_ _c"></span>ochronnych </span></span></span></div><div class="t m0 x8 h3 y642 ff3 fs1 fc1 sc0 ls0 ws0">na <span class="_ _20"> </span>znaki <span class="_ _20"> </span>towarowe <span class="_ _20"> </span>zawarta <span class="_ _20"> </span>pomiędzy <span class="_ _20"> </span>kredytob<span class="_ _1"></span>iorcą <span class="_ _20"> </span>jako <span class="_ _20"> </span>zastawcą <span class="_ _20"> </span>a <span class="_ _20"> </span>Bank <span class="_ _20"> </span>Polska <span class="_ _20"> </span>Kasa </div><div class="t m0 x8 h3 y643 ff1 fs1 fc1 sc0 ls0 ws0">Opieki <span class="_ _8"></span>S.A. <span class="_ _8"></span>jako <span class="_ _8"></span>zastawn<span class="_ _1"></span>ikiem <span class="_ _8"></span>i<span class="_ _1"></span> admini<span class="_ _1"></span>stratorem <span class="_ _8"></span>zastawu <span class="_ _8"></span>rejestroweg<span class="_ _1"></span>o <span class="_ _8"></span>oraz <span class="_ _8"></span>Santander <span class="_ _1c"></span>Bank </div><div class="t m0 x8 h3 y644 ff1 fs1 fc1 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span><span class="fc6"> </span></div><div class="t m0 x8 h3 y645 ff1 fs1 fc2 sc0 ls0 ws0">7.<span class="fc6"> <span class="_ _6"> </span><span class="ff3 fc1">umowa <span class="_ _6"> </span>podpor<span class="_ _1"></span>ządkowania <span class="_ _6"> </span>wi<span class="_ _1"></span>erzytelności <span class="_ _6"> </span>oraz <span class="_ _6"> </span>przele<span class="_ _1"></span>wu <span class="_ _6"> </span>podporządko<span class="_ _1"></span>wanych </span></span></div><div class="t m0 x8 h3 y646 ff3 fs1 fc1 sc0 ls0 ws0">wierzytelności <span class="_ _1c"></span>zawarta <span class="_ _8"></span>pomiędzy<span class="_ _1"></span> <span class="_ _8"></span>kredytobiorcą <span class="_ _1c"></span>oraz <span class="_ _8"></span>każdą<span class="_ _1"></span> <span class="_ _8"></span>spółką <span class="_ _8"></span>przys<span class="_ _1"></span>tępującą <span class="_ _8"></span>do <span class="_ _8"></span>dł<span class="_ _1"></span>ugu </div></div></div></div>
<div id="pf3c" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc3c w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h1b" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">60</span><span class="fs0"> </span></span></div></div><div class="c x1 y3f9 wcd h90"><div class="t m0 x8 h3 y128 ff3 fs1 fc1 sc0 ls0 ws0">jako <span class="_ _8"></span>pożyczkobiorcą,<span class="_ _1"></span> <span class="_ _1"></span>wi<span class="_ _1"></span>erzycielami<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _1"></span>odporządkowanymi <span class="_ _8"></span>oraz <span class="_ _8"></span>Bank <span class="_ _8"></span>Polsk<span class="_ _1"></span>a <span class="_ _8"></span>Kasa <span class="_ _8"></span>Opieki <span class="_ _8"></span>S.A. </div><div class="t m0 x8 h3 y647 ff1 fs1 fc1 sc0 ls0 ws0">jako bankiem;<span class="_ _1"></span><span class="fc6"> </span></div><div class="t m0 x8 h3 y648 ff1 fs1 fc2 sc0 ls0 ws0">8.<span class="fc6"> <span class="_ _8"></span><span class="ff3 fc1">umowa <span class="_ _8"></span>przelewu <span class="_ _8"></span>wier<span class="_ _1"></span>zytelności <span class="_ _8"></span>zawarta <span class="_ _8"></span>dnia <span class="_ _8"></span>27 <span class="_ _8"></span>wrześni<span class="_ _1"></span>a <span class="_ _8"></span>2022 <span class="_ _8"></span>r. <span class="_ _8"></span>pomiędzy <span class="_ _1c"></span>Murapol <span class="_ _8"></span>S.A., </span></span></div><div class="t m0 x8 h3 y649 ff3 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _1"></span>Real<span class="_ _1"></span> <span class="_ _1"></span>Estate <span class="_ _1"></span>S.A.,<span class="_ _1"></span> <span class="_ _1"></span>Murapol <span class="_ _1"></span>Projekt<span class="_ _1"></span> <span class="_ _1"></span>spółka <span class="_ _1"></span>z<span class="_ _8"></span><span class="ff1"> </span>ograniczoną <span class="_ _1"></span>odpo<span class="_ _1"></span>wiedzialnością<span class="_ _1"></span> <span class="_ _1"></span>23 <span class="_ _1"></span>sp.j., </div><div class="t m0 x8 h3 y64a ff1 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _1b"> </span>Projekt <span class="_ _21"> </span>43 <span class="_ _1b"> </span>sp. <span class="_ _1b"> </span>z <span class="_ _1"></span>o.o. <span class="_ _21"></span>oraz <span class="_ _1b"> </span>Murapol <span class="_ _1b"> </span>Projekt <span class="_ _1b"> </span>59 <span class="_ _1b"> </span>sp. <span class="_ _1b"> </span>z o.o., <span class="_ _1b"> </span>jako <span class="_ _1b"> </span>cedenta<span class="_ _1"></span>mi <span class="_ _1b"> </span>oraz <span class="_ _21"></span>Bank<span class="_ _1"></span> </div><div class="t m0 x8 h3 y64b ff1 fs1 fc1 sc0 ls0 ws0">Polska Kasa Opiek<span class="_ _1"></span>i S.A. jako cesjonari<span class="_ _1"></span>uszem;<span class="_ _1"></span><span class="fc6"> </span></div><div class="t m0 x8 h3 y64c ff1 fs1 fc2 sc0 ls0 ws0">9.<span class="fc6"> <span class="_ _1c"></span><span class="ff3 fc1">oświadczenie <span class="_ _1c"></span>kredy<span class="_ _1"></span>tobiorcy <span class="_ _1c"></span>o<span class="_ _1"></span><span class="ff1"> </span>poddaniu <span class="_ _1c"></span>się <span class="_ _1c"></span>egzek<span class="_ _1"></span>ucji <span class="_ _8"></span>n<span class="_ _1"></span>a <span class="_ _8"></span>p<span class="_ _1"></span>odstawie <span class="_ _1c"></span>art. <span class="_ _1c"></span>777 <span class="_ _1c"></span>§ <span class="_ _21"></span>1 <span class="_ _1c"></span>punkt <span class="_ _1c"></span>5 </span></span></div><div class="t m0 x8 h3 y64d ff3 fs1 fc1 sc0 ls0 ws0">Kodeksu Postępowania Cy<span class="_ _1"></span>wilnego złożone na Bank Po<span class="_ _c"></span>lska Kasa Opieki S.A. i Santander Bank </div><div class="t m0 x8 h3 y64e ff3 fs1 fc1 sc0 ls0 ws0">Polska S.A, oraz na rz<span class="_ _1"></span>ecz Alior Bank S.A. jak<span class="_ _1"></span>o kredytodawc<span class="_ _1"></span>ów;<span class="ff1 fc6"> <span class="_ _1"></span> </span></div><div class="t m0 x8 h3 y64f ff1 fs1 fc2 sc0 ls0 ws0">10.<span class="fc6"> <span class="_ _17"> </span><span class="ff3 fc1">oświadc<span class="_ _1"></span>zenie <span class="_ _17"> </span>każd<span class="_ _1"></span>ej <span class="_ _17"> </span>spółki <span class="_ _26"> </span>przystępującej <span class="_ _26"> </span>do <span class="_ _1e"> </span>dł<span class="_ _1"></span>ugu <span class="_ _17"> </span>o<span class="_ _1"></span><span class="ff1"> </span>poddan<span class="_ _1"></span>iu <span class="_ _17"> </span>się <span class="_ _26"> </span>egzekucji <span class="_ _17"> </span>na </span></span></div><div class="t m0 x8 h3 y650 ff3 fs1 fc1 sc0 ls0 ws0">podstawie <span class="_ _1b"> </span>a<span class="_ _1"></span>rt. <span class="_ _1b"> </span>777 <span class="_ _22"> </span>§ <span class="_ _22"> </span>1 <span class="_ _22"> </span>punkt <span class="_ _22"> </span>5 <span class="_ _1b"> </span>Kodek<span class="_ _1"></span>su <span class="_ _1b"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _22"> </span>Cywilnego <span class="_ _22"> </span>złożone <span class="_ _22"> </span>na <span class="_ _22"> </span>rzecz <span class="_ _22"> </span>Bank </div><div class="t m0 x8 h3 y651 ff1 fs1 fc1 sc0 ls0 ws0">Polska  Kasa <span class="_ _20"> </span>Opiek<span class="_ _1"></span>i <span class="_ _13"> </span>S.A.  i <span class="_ _20"> </span>Santan<span class="_ _1"></span>der  Bank <span class="_ _20"> </span>Polska  S.A,  oraz <span class="_ _20"> </span>na<span class="_ _1"></span> <span class="_ _13"> </span>rzecz  Alior <span class="_ _20"> </span>Ba<span class="_ _1"></span>nk  S<span class="_ _c"></span>.A. <span class="_ _13"> </span>jako </div><div class="t m0 x8 h3 y4de ff3 fs1 fc1 sc0 ls0 ws0">kredytodawców;<span class="ff1 fc6"> <span class="_ _1"></span> </span></div><div class="t m0 x8 h3 y652 ff1 fs1 fc2 sc0 ls0 ws0">11.<span class="fc6"> <span class="_ _17"> </span><span class="ff3 fc1">oświadczenia <span class="_ _17"> </span>wsp<span class="_ _1"></span>ólników/akcjonari<span class="_ _1"></span>uszy <span class="_ _17"> </span>(będących<span class="_ _1"></span> <span class="_ _1e"> </span>jedn<span class="_ _1"></span>ocześnie <span class="_ _1e"> </span>k<span class="_ _1"></span>redytobiorcą <span class="_ _17"> </span>lub<span class="_ _1"></span> </span></span></div><div class="t m0 x8 h3 y653 ff3 fs1 fc1 sc0 ls0 ws0">spółką <span class="_ _1"></span>przystęp<span class="_ _1"></span>ującą <span class="_ _1"></span>do <span class="_ _8"></span>długu) <span class="_ _1"></span>spółek <span class="_ _1"></span>pr<span class="_ _1"></span>zystępujący<span class="_ _1"></span>ch <span class="_ _1"></span>do <span class="_ _1"></span>długu <span class="_ _8"></span>o<span class="ff1"> </span>p<span class="_ _1"></span>oddan<span class="_ _1"></span>iu <span class="_ _1"></span>się <span class="_ _1"></span>egzekucji </div><div class="t m0 x8 h3 y654 ff3 fs1 fc1 sc0 ls0 ws0">na <span class="_ _1"></span>p<span class="_ _1"></span>odstawie <span class="_ _1"></span>art. <span class="_ _8"></span>777 <span class="_ _1"></span>§ <span class="_ _1"></span>1 <span class="_ _8"></span>punkt <span class="_ _1"></span>5 <span class="_ _8"></span>Kodeksu <span class="_ _1"></span>Postę<span class="_ _1"></span>powania <span class="_ _1"></span>C<span class="_ _1"></span>ywilnego <span class="_ _8"></span>złożo<span class="_ _c"></span>ne <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>rzecz <span class="_ _8"></span>Bank </div><div class="t m0 x8 h3 y655 ff1 fs1 fc1 sc0 ls25 ws0">Po<span class="ls0">lska  Kasa <span class="_ _20"> </span>Opi<span class="_ _1"></span>eki  S<span class="_ _c"></span>.A.  i <span class="_ _13"> </span>Santander  Bank <span class="_ _20"> </span>Polska  S.A, <span class="_ _20"> </span>oraz  na  rz<span class="_ _c"></span>ecz  Alior <span class="_ _13"> </span>Bank  S.A<span class="_ _c"></span>.  jako </span></div><div class="t m0 x8 h3 y656 ff3 fs1 fc1 sc0 ls0 ws0">kredytodawców;<span class="_ _1"></span><span class="ff1 fc6"> </span></div><div class="t m0 x8 h3 y657 ff1 fs1 fc2 sc0 ls0 ws0">12.<span class="fc6"> <span class="_ _b"> </span><span class="ff3 fc1">oświadczenia <span class="_ _b"> </span>wspólników <span class="_ _b"> </span>(niebędącyc<span class="_ _1"></span>h <span class="_ _12"> </span>jed<span class="_ _1"></span>nocześnie <span class="_ _b"> </span>kredytobiorcą <span class="_ _b"> </span>lub <span class="_ _b"> </span>spółką </span></span></div><div class="t m0 x8 h3 y658 ff3 fs1 fc1 sc0 ls0 ws0">przystępującą <span class="_ _20"> </span>d<span class="_ _1"></span>o <span class="_ _13"> </span>długu) <span class="_ _13"> </span>spółek <span class="_ _20"> </span>przy<span class="_ _1"></span>stępujących <span class="_ _13"> </span>do <span class="_ _20"> </span>dług<span class="_ _1"></span>u <span class="_ _20"> </span>o<span class="_ _1"></span><span class="ff1"> </span>poddani<span class="_ _1"></span>u <span class="_ _13"> </span>się <span class="_ _20"> </span>egzekucji<span class="_ _1"></span> <span class="_ _20"> </span>na </div><div class="t m0 x8 h3 y659 ff3 fs1 fc1 sc0 ls0 ws0">podstawie <span class="_ _1b"> </span>a<span class="_ _1"></span>rt. <span class="_ _1b"> </span>777 <span class="_ _22"> </span>§ <span class="_ _22"> </span>1 <span class="_ _22"> </span>punkt <span class="_ _22"> </span>6 <span class="_ _1b"> </span>Kodek<span class="_ _1"></span>su <span class="_ _1b"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _22"> </span>Cywilnego <span class="_ _22"> </span>złożone <span class="_ _22"> </span>na <span class="_ _22"> </span>rzecz <span class="_ _22"> </span>Bank </div><div class="t m0 x8 h3 y65a ff1 fs1 fc1 sc0 ls0 ws0">Polska <span class="_ _20"> </span>Kasa  Opieki <span class="_ _20"> </span>S.A. <span class="_ _13"> </span>i <span class="_ _20"> </span>Santander  Bank <span class="_ _20"> </span>Polska <span class="_ _13"> </span>S.A., <span class="_ _20"> </span>oraz <span class="_ _13"> </span>na <span class="_ _20"> </span>rzecz<span class="_ _1"></span> <span class="_ _20"> </span>Alior <span class="_ _13"> </span>Bank <span class="_ _20"> </span>S.A. <span class="_ _13"> </span>jako </div><div class="t m0 x8 h3 y65b ff3 fs1 fc1 sc0 ls0 ws0">kredytodawców;<span class="_ _1"></span><span class="ff1 fc6"> </span></div><div class="t m0 x8 h3 y65c ff1 fs1 fc2 sc0 ls0 ws0">13.<span class="fc6"> <span class="_ _22"> </span><span class="ff3 fc1">umowy <span class="_ _22"> </span>ustanowieni<span class="_ _1"></span>a <span class="_ _1b"> </span>zasta<span class="_ _1"></span>wów <span class="_ _1b"> </span>fi<span class="_ _1"></span>nansowych <span class="_ _22"> </span>na <span class="_ _22"> </span>prawach <span class="_ _22"> </span>d<span class="_ _1"></span>o <span class="_ _1b"> </span>rach<span class="_ _1"></span>unków <span class="_ _1b"> </span>b<span class="_ _1"></span>ankowych </span></span></div><div class="t m0 x8 h3 y65d ff3 fs1 fc1 sc0 ls0 ws0">zawarte <span class="_ _12"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _12"> </span>kre<span class="_ _1"></span>dytobiorcą <span class="_ _12"> </span>ora<span class="_ _1"></span>z <span class="_ _12"> </span>każdą<span class="_ _1"></span> <span class="_ _12"> </span>spółką <span class="_ _b"> </span>przystępującą <span class="_ _b"> </span>do <span class="_ _23"> </span>dł<span class="_ _1"></span>ugu <span class="_ _12"> </span>jako<span class="_ _1"></span> </div><div class="t m0 x8 h3 y65e ff1 fs1 fc1 sc0 ls0 ws0">zastawcami, a Ali<span class="_ _1"></span>or Bank S.A. jako zastawn<span class="_ _1"></span>ikiem;<span class="_ _1"></span><span class="fc6"> </span></div><div class="t m0 x8 h3 y65f ff1 fs1 fc2 sc0 ls0 ws0">14.<span class="fc6"> <span class="ff3 fc1">um<span class="_ _1"></span>owy <span class="_ _1"></span>ustanowienia <span class="_ _1"></span>zastaw<span class="_ _1"></span>ów finan<span class="_ _1"></span>sowych <span class="_ _1"></span>na <span class="_ _1"></span>akcjach <span class="_ _1"></span>Murapol <span class="_ _1"></span>Real <span class="_ _1"></span>Estate <span class="_ _1"></span>S.A., <span class="_ _1"></span>Cross </span></span></div><div class="t m0 x8 h3 y660 ff3 fs1 fc1 sc0 ls0 ws0">Bud S.A. i Murapol <span class="_ _1"></span>Venture Partner <span class="_ _1"></span>S.A. zawarte p<span class="_ _1"></span>omiędzy akcjonari<span class="_ _1"></span>uszami jako za<span class="_ _1"></span>stawcami, </div><div class="t m0 x8 h3 y661 ff1 fs1 fc1 sc0 ls0 ws0">a Alior Bank S.A. jako za<span class="_ _1"></span>stawniki<span class="_ _1"></span>em; </div><div class="t m0 x8 h3 y662 ff1 fs1 fc1 sc0 ls2 ws0">15. <span class="_ _1"></span><span class="ff3 ls0">umowy<span class="_ _1"></span> <span class="_ _1"></span>ustan<span class="_ _1"></span>owienia <span class="_ _8"></span>zastawów <span class="_ _8"></span>finansowych <span class="_ _8"></span>na <span class="_ _1"></span>udziałach <span class="_ _8"></span>w <span class="_ _8"></span>spółkach <span class="_ _8"></span>przystępujących </span></div><div class="t m0 x8 h3 y663 ff3 fs1 fc1 sc0 ls0 ws0">do <span class="_ _1e"> </span>dług<span class="_ _1"></span>u <span class="_ _1e"> </span>(będący<span class="_ _1"></span>ch <span class="_ _1e"> </span>sp<span class="_ _1"></span>ółkami <span class="_ _1e"> </span>z <span class="_ _17"> </span>ograniczoną<span class="_ _1"></span> <span class="_ _1e"> </span>odp<span class="_ _1"></span>owiedzialnością) <span class="_ _17"> </span>zawarte <span class="_ _17"> </span>pomiędzy<span class="_ _1"></span> </div><div class="t m0 x8 h3 y664 ff3 fs1 fc1 sc0 ls0 ws0">wspólnikami ja<span class="_ _1"></span>ko zastawcami, a Alior Ban<span class="_ _1"></span>k S.A. jako zastawnik<span class="_ _1"></span>iem;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y665 ff1 fs1 fc1 sc0 ls2 ws0">16. <span class="_ _8"></span><span class="ff3 ls0">umowy <span class="_ _8"></span>ustanowi<span class="_ _1"></span>enia <span class="_ _8"></span>zastawów <span class="_ _8"></span>zwy<span class="_ _1"></span>kłych <span class="_ _8"></span>na <span class="_ _8"></span>wierzytelnościa<span class="_ _1"></span>ch <span class="_ _8"></span>pieniężnyc<span class="_ _1"></span>h <span class="_ _8"></span>wspólników </span></div><div class="t m0 x8 h3 y666 ff3 fs1 fc1 sc0 ls0 ws0">w <span class="_ _20"> </span>spółkach <span class="_ _20"> </span>przystępujących <span class="_ _20"> </span>do <span class="_ _20"> </span>długu <span class="_ _22"> </span>(będą<span class="_ _1"></span>cych <span class="_ _20"> </span>spółkami  jawnymi) <span class="_ _22"> </span>zawarte <span class="_ _20"> </span>pomiędzy </div><div class="t m0 x8 h3 y667 ff3 fs1 fc1 sc0 ls0 ws0">wspólnikami ja<span class="_ _1"></span>ko zastawcami, a Alior Ban<span class="_ _1"></span>k jako zastawniki<span class="_ _1"></span>em;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y668 ff1 fs1 fc1 sc0 ls2 ws0">17. <span class="_ _1b"> </span><span class="ff3 ls0">umowa <span class="_ _1b"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _1b"> </span>zastaw<span class="_ _1"></span>u <span class="_ _1b"> </span>zwykłego <span class="_ _1b"> </span>na <span class="_ _22"> </span>prawach <span class="_ _22"> </span>ochronnych <span class="_ _1b"> </span>na <span class="_ _1b"> </span>zna<span class="_ _1"></span>ki <span class="_ _1b"> </span>towarowe </span></div><div class="t m0 x8 h3 yf6 ff3 fs1 fc1 sc0 ls0 ws0">zawarta pomiędzy<span class="_ _1"></span> kredytobiorcą jako zastawc<span class="_ _1"></span>ą, a Alior Bank S.A<span class="_ _1"></span>. jako zastawni<span class="_ _1"></span>kiem.<span class="_ _1"></span><span class="ff1 fs0"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y669 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y66a ff3 fs1 fc2 sc0 ls0 ws0">Umowy kredytowe <span class="_ _1"></span>udzielone Spółce na<span class="_ _1"></span> 31.12.202<span class="_ _1"></span><span class="ff1">3 roku: </span></div></div><div class="c x1 y66b wc9 h6d"><div class="t m0 x8 h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">Bank </div></div><div class="c xb6 y66b wba h6d"><div class="t m0 x29 h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">Kredytobiorca<span class="_ _c"></span> </div></div><div class="c xb7 y66b wca h6d"><div class="t m0 xad h68 y512 ff2 fsc fc3 sc0 ls0 ws0">Maksymalna </div><div class="t m0 x29 h68 y1a9 ff2 fsc fc3 sc0 ls0 ws0">kwota kredytu </div></div><div class="c xb8 y66b wba h6d"><div class="t m0 x19 h68 y4b2 ff8 fsc fc3 sc0 ls0 ws0">Bieżące </div><div class="t m0 xe h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">wykorzystanie </div><div class="t m0 x99 h68 y4a4 ff2 fsc fc3 sc0 ls0 ws0">kredytu </div></div><div class="c x83 y66b wcb h6d"><div class="t m0 x6b h68 y512 ff2 fsc fc3 sc0 ls0 ws0">Ostateczny </div><div class="t m0 xad h68 y1a9 ff8 fsc fc3 sc0 ls0 ws0">termin spłaty<span class="ff2"> </span></div></div><div class="c xb9 y66b wcc h6d"><div class="t m0 x89 h68 y4a3 ff2 fsc fc3 sc0 ls0 ws0">Oprocentowanie<span class="_ _c"></span> </div></div><div class="c x1 y66c wc9 h91"><div class="t m0 x8 h6a y66d ff1 fsc fc2 sc0 ls0 ws0">Konsorcjum </div><div class="t m0 x8 h6a y4b2 ff3 fsc fc2 sc0 ls0 ws0">banków: <span class="_ _23"> </span>PEKAO </div><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">S.A./SANTA<span class="_ _c"></span>NDER </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">Bank S.A. </div></div><div class="c xb6 y66c wba h91"><div class="t m0 x54 h6a y512 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xb7 y66c wca h91"><div class="t m0 x99 h6a y512 ff1 fsc fc2 sc0 ls0 ws0">550 000 </div></div><div class="c xb8 y66c wba h91"><div class="t m0 x99 h6a y512 ff1 fsc fc2 sc0 ls1d ws0">478 300<span class="ls0"> </span></div></div><div class="c x83 y66c wcb h91"><div class="t m0 x51 h6a y512 ff1 fsc fc2 sc0 ls0 ws0">30.06.2026 </div></div><div class="c xb9 y66c wcc h91"><div class="t m0 x37 h6a y4b2 ff1 fsc fc1 sc0 ls0 ws0">WIBOR 3M + </div><div class="t m0 x1c h6a y4a3 ff3 fsc fc1 sc0 ls0 ws0">marża<span class="ff1 fc6"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y3b ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf3d" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc3d w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h92" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">61</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">Główne zabezpieczeni<span class="_ _1"></span>a kredytów na 31.1<span class="_ _1"></span>2.202<span class="ff1">3<span class="_ _1"></span> <span class="ls24">r.</span>: </span></div></div><div class="c x1 y172 wcd h93"><div class="t m0 x8 he y66e ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x8 h3 y66f ff3 fs1 fc1 sc0 ls0 ws0">1. Hipoteka łączna do k<span class="_ _1"></span>woty 825.000.00<span class="_ _1"></span>0 PLN<span class="ff1"> </span></div><div class="t m0 x8 h3 y670 ff3 fs1 fc1 sc0 ls0 ws0">2. <span class="_ _21"></span>umowy <span class="_ _21"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _21"> </span>zastaw<span class="_ _1"></span>ów <span class="_ _21"></span>rejestrowy<span class="_ _1"></span>ch <span class="_ _21"></span>i <span class="_ _21"></span>finansowych<span class="_ _1"></span> <span class="_ _21"></span>na <span class="_ _21"> </span>pra<span class="_ _1"></span>wach <span class="_ _21"></span>do <span class="_ _21"></span>rachunków </div><div class="t m0 x8 h3 y671 ff3 fs1 fc1 sc0 ls0 ws0">bankowych <span class="_ _22"> </span>zawa<span class="_ _1"></span>rte <span class="_ _1b"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _20"> </span>kredytobiorcą <span class="_ _22"> </span>oraz <span class="_ _22"> </span>ka<span class="_ _1"></span>żdą <span class="_ _22"> </span>spółką <span class="_ _22"> </span>przystęp<span class="_ _1"></span>ującą <span class="_ _22"> </span>do <span class="_ _22"> </span>długu </div><div class="t m0 x8 h3 y672 ff1 fs1 fc1 sc0 ls0 ws0">jako <span class="_ _c"></span>zastawcami a Bank <span class="_ _c"></span>Polska <span class="_ _c"></span>Kasa Opieki <span class="_ _c"></span>S.A. <span class="_ _7"></span>ja<span class="_ _1"></span>ko <span class="_ _c"></span>zastawnikiem i <span class="_ _c"></span>administratorem <span class="_ _c"></span>zastawu </div><div class="t m0 x8 h3 y673 ff1 fs1 fc1 sc0 ls0 ws0">rejestrowego ora<span class="_ _1"></span>z Santander Bank Polska<span class="_ _1"></span> S.A. jako zastawn<span class="_ _1"></span>ikiem;<span class="_ _1"></span> </div><div class="t m0 x8 h3 y674 ff3 fs1 fc1 sc0 ls0 ws0">3. <span class="_ _25"> </span>umowy <span class="_ _25"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _25"> </span>zastawu <span class="_ _25"> </span>rejestr<span class="_ _1"></span>owego <span class="_ _25"> </span>i <span class="_ _25"> </span>zastaw<span class="_ _1"></span>ów <span class="_ _25"> </span>finansowych <span class="_ _25"> </span>na<span class="_ _1"></span> <span class="_ _25"> </span>akcjach<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y675 ff1 fs1 fc1 sc0 ls0 ws0">w Murapol  S.A.,  Murapol  Real <span class="_ _20"> </span>E<span class="_ _1"></span>state  S.A., <span class="_ _13"> </span>Cross  <span class="fc2">Bud<span class="_ _1"></span> <span class="_ _13"> </span>S.A.  i  Murapol  V<span class="_ _c"></span>enture  Partner  S.A <span class="fs0"> </span></span></div><div class="t m0 x8 h3 y676 ff3 fs1 fc2 sc0 ls0 ws0">zawarte <span class="_ _20"> </span>pomiędzy <span class="_ _20"> </span>akcjonariuszami <span class="_ _20"> </span>jako <span class="_ _20"> </span>zastawcami <span class="_ _20"> </span>a<span class="_ _1"></span><span class="ff1"> Bank <span class="_ _20"> </span>Polska <span class="_ _20"> </span>Kasa <span class="_ _22"> </span>Opiek<span class="_ _1"></span>i <span class="_ _20"> </span>S.A. <span class="_ _22"> </span>jako </span></div><div class="t m0 x8 h3 y677 ff1 fs1 fc1 sc0 ls0 ws0">zastawnikiem <span class="_ _8"></span>i <span class="_ _8"></span>a<span class="_ _1"></span>dministratorem <span class="_ _1c"></span>zastawu <span class="_ _8"></span>rejestr<span class="_ _1"></span>owego <span class="_ _8"></span>oraz <span class="_ _8"></span>Santan<span class="_ _1"></span>der <span class="_ _8"></span>Bank<span class="_ _1"></span> <span class="_ _8"></span>Polska <span class="_ _8"></span>S.A. <span class="_ _8"></span>jako </div><div class="t m0 x8 h3 y678 ff1 fs1 fc1 sc0 ls0 ws0">zastawnikiem;<span class="_ _1"></span> </div><div class="t m0 x8 h3 y679 ff3 fs1 fc1 sc0 ls0 ws0">4. <span class="_ _17"> </span>um<span class="_ _1"></span>owa <span class="_ _17"> </span>u<span class="_ _1"></span>stanowienia <span class="_ _26"> </span>zastawu <span class="_ _26"> </span>rejestrowego <span class="_ _26"> </span>i <span class="_ _17"> </span>zastawów <span class="_ _26"> </span>finansow<span class="_ _1"></span>ych <span class="_ _26"> </span>na <span class="_ _17"> </span>udziałach<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y67a ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">spółkach <span class="_ _3d"> </span>przystępują<span class="_ _1"></span>cych <span class="_ _3d"> </span>do <span class="_ _3d"> </span>długu <span class="_ _3d"> </span>(będących <span class="_ _3d"> </span>spółkami<span class="_ _1"></span></span> <span class="_ _3d"> </span>z <span class="ff3">ograniczoną </span></div><div class="t m0 x8 h3 y67b ff3 fs1 fc1 sc0 ls0 ws0">odpowiedzialności<span class="_ _1"></span>ą) <span class="_ _21"> </span>za<span class="_ _1"></span>warta <span class="_ _1b"> </span>pomiędzy <span class="_ _1b"> </span>wsp<span class="_ _1"></span>ólnikami <span class="_ _1b"> </span>jako <span class="_ _1b"> </span>zastawca<span class="_ _1"></span>mi<span class="_ _1"></span><span class="ff1"> <span class="_ _21"> </span>a<span class="_ _1"></span> Bank <span class="_ _1b"> </span>Polska <span class="_ _1b"> </span>Kasa </span></div><div class="t m0 x8 h3 y67c ff1 fs1 fc1 sc0 ls0 ws0">Opieki <span class="_ _8"></span>S.A. <span class="_ _8"></span>jako <span class="_ _8"></span>zastawnikiem <span class="_ _8"></span>i <span class="_ _8"></span>admini<span class="_ _1"></span>stratorem <span class="_ _8"></span>zastawu <span class="_ _8"></span>rejestrowego<span class="_ _1"></span> <span class="_ _8"></span>oraz <span class="_ _1"></span>San<span class="_ _1"></span>tander <span class="_ _8"></span>Bank </div><div class="t m0 x8 h3 y67d ff1 fs1 fc1 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span> </div><div class="t m0 x8 h3 y67e ff3 fs1 fc1 sc0 ls0 ws0">5. <span class="_ _1c"></span>umowa <span class="_ _21"></span>ustanowienia <span class="_ _21"></span>zastawów <span class="_ _1c"></span>reje<span class="_ _1"></span>strowych <span class="_ _1c"></span>i <span class="_ _21"></span>zastawów <span class="_ _1c"></span>zwy<span class="_ _1"></span>kłych <span class="_ _1c"></span>na<span class="_ _1"></span> <span class="_ _8"></span>wierzy<span class="_ _1"></span>telnościach </div><div class="t m0 x8 h3 y67f ff3 fs1 fc1 sc0 ls0 ws0">pieniężnyc<span class="_ _1"></span>h <span class="_ _25"> </span>wspóln<span class="_ _1"></span>ików<span class="ff1"> <span class="_ _23"> </span>w </span>spółkach <span class="_ _23"> </span>przystęp<span class="_ _1"></span>ujących <span class="_ _23"> </span>do <span class="_ _23"> </span>długu <span class="_ _25"> </span>(będ<span class="_ _1"></span>ących <span class="_ _23"> </span>spółkami </div><div class="t m0 x8 h3 y680 ff3 fs1 fc1 sc0 ls0 ws0">jawnymi) <span class="_ _1b"> </span>zawarta <span class="_ _1b"> </span>pomi<span class="_ _1"></span>ędzy <span class="_ _1b"> </span>wspólnika<span class="_ _1"></span>mi <span class="_ _21"> </span>ja<span class="_ _1"></span>ko <span class="_ _21"></span>za<span class="_ _1"></span>stawcami<span class="_ _1"></span><span class="ff1"> <span class="_ _21"> </span>a<span class="_ _1"></span> Bank <span class="_ _1b"> </span>Polska <span class="_ _1b"> </span>Kasa <span class="_ _1b"> </span>Opieki <span class="_ _1b"> </span>S.A. </span></div><div class="t m0 x8 h3 y681 ff1 fs1 fc1 sc0 ls0 ws0">jako <span class="_ _1c"></span>zastawniki<span class="_ _1"></span>em <span class="_ _8"></span>i<span class="_ _1"></span> <span class="_ _8"></span>adm<span class="_ _1"></span>inistratorem <span class="_ _1c"></span>zasta<span class="_ _1"></span>wu <span class="_ _1c"></span>rejestrowego<span class="_ _1"></span> <span class="_ _1c"></span>oraz <span class="_ _1c"></span>Santan<span class="_ _1"></span>der <span class="_ _1c"></span>Bank <span class="_ _1c"></span>Polska<span class="_ _1"></span> <span class="_ _8"></span>S.<span class="_ _1"></span>A </div><div class="t m0 x8 h3 y682 ff1 fs1 fc1 sc0 ls0 ws0">jako zastawnikiem;<span class="_ _1"></span> </div><div class="t m0 x8 h3 y683 ff3 fs1 fc1 sc0 ls0 ws0">6. <span class="_ _1c"></span>um<span class="_ _1"></span>owa <span class="_ _21"></span>ustanowienia<span class="_ _1"></span> <span class="_ _1c"></span>zastaw<span class="_ _1"></span>u <span class="_ _1c"></span>reje<span class="_ _1"></span>strowego <span class="_ _21"></span>na <span class="_ _21"></span>zbiorze <span class="_ _21"></span>rzeczy <span class="_ _21"></span>i <span class="_ _21"></span>praw <span class="_ _1b"> </span>zawarta <span class="_ _21"></span>pomiędzy<span class="_ _1"></span> </div><div class="t m0 x8 h3 y684 ff3 fs1 fc1 sc0 ls0 ws0">kredytobiorcą <span class="_ _1c"></span>jako <span class="_ _8"></span>za<span class="_ _1"></span>stawcą<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>a Bank<span class="_ _1"></span> <span class="_ _8"></span>Polska <span class="_ _8"></span>Ka<span class="_ _1"></span>sa <span class="_ _8"></span>Opiek<span class="_ _1"></span>i <span class="_ _8"></span>S.A. <span class="_ _8"></span>jak<span class="_ _1"></span>o <span class="_ _8"></span>adminis<span class="_ _1"></span>tratorem <span class="_ _8"></span>zasta<span class="_ _1"></span>wu </span></div><div class="t m0 x8 h3 y685 ff1 fs1 fc1 sc0 ls0 ws0">rejestrowego;<span class="_ _1"></span> </div><div class="t m0 x8 h3 y686 ff3 fs1 fc1 sc0 ls0 ws0">7. <span class="_ _c"></span>umowa <span class="_ _c"></span>ustanowienia zastawów <span class="_ _c"></span>zwykłych <span class="_ _c"></span>i <span class="_ _c"></span>zastawu <span class="_ _c"></span>rejestrowego <span class="_ _c"></span>na <span class="_ _c"></span>prawac<span class="_ _1"></span>h <span class="_ _c"></span>ochronnych </div><div class="t m0 x8 h3 y687 ff3 fs1 fc1 sc0 ls0 ws0">na <span class="_ _20"> </span>znaki<span class="_ _1"></span> <span class="_ _20"> </span>towarowe <span class="_ _13"> </span>zawarta <span class="_ _13"> </span>pomiędzy <span class="_ _20"> </span>kredy<span class="_ _1"></span>tobiorcą <span class="_ _13"> </span>jako <span class="_ _20"> </span>zastawcą<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span>a Bank<span class="_ _1"></span> <span class="_ _20"> </span>Polska <span class="_ _20"> </span>Kasa </span></div><div class="t m0 x8 h3 y688 ff1 fs1 fc1 sc0 ls0 ws0">Opieki <span class="_ _8"></span>S.A. <span class="_ _8"></span>jako <span class="_ _8"></span>zastawnikiem <span class="_ _8"></span>i <span class="_ _8"></span>admini<span class="_ _1"></span>stratorem <span class="_ _8"></span>zastawu <span class="_ _8"></span>rejestrowego<span class="_ _1"></span> <span class="_ _8"></span>oraz <span class="_ _1"></span>San<span class="_ _1"></span>tander <span class="_ _8"></span>Bank </div><div class="t m0 x8 h3 y689 ff1 fs1 fc1 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span> </div><div class="t m0 x8 h3 y68a ff3 fs1 fc1 sc0 ls0 ws0">8. <span class="_ _6"> </span>umowa <span class="_ _6"> </span>podpor<span class="_ _1"></span>ządkowania <span class="_ _6"> </span>wi<span class="_ _1"></span>erzytelności <span class="_ _6"> </span>oraz <span class="_ _6"> </span>przele<span class="_ _1"></span>wu <span class="_ _6"> </span>podporządkowa<span class="_ _1"></span>nych </div><div class="t m0 x8 h3 y68b ff3 fs1 fc1 sc0 ls0 ws0">wierzytelności <span class="_ _1c"></span>zawarta <span class="_ _8"></span>pomiędzy<span class="_ _1"></span> <span class="_ _8"></span>kredytobiorcą <span class="_ _1c"></span>oraz <span class="_ _8"></span>każdą<span class="_ _1"></span> <span class="_ _8"></span>spółką <span class="_ _8"></span>przys<span class="_ _1"></span>tępującą <span class="_ _8"></span>do <span class="_ _8"></span>dł<span class="_ _1"></span>ugu </div><div class="t m0 x8 h3 y68c ff3 fs1 fc1 sc0 ls0 ws0">jako <span class="_ _8"></span>pożyczkobiorcą,<span class="_ _1"></span> <span class="_ _1"></span>wi<span class="_ _1"></span>erzycielami<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _1"></span>odporządkowanymi <span class="_ _8"></span>oraz <span class="_ _8"></span>Bank <span class="_ _8"></span>Polsk<span class="_ _1"></span>a <span class="_ _8"></span>Kasa <span class="_ _8"></span>Opieki <span class="_ _8"></span>S.A. </div><div class="t m0 x8 h3 y68d ff1 fs1 fc1 sc0 ls0 ws0">jako banki<span class="_ _1"></span>em; </div><div class="t m0 x8 h3 y68e ff3 fs1 fc1 sc0 ls0 ws0">9. <span class="_ _8"></span>umowa <span class="_ _8"></span>przelewu<span class="_ _1"></span> <span class="_ _8"></span>wierzytelności <span class="_ _1c"></span>zawarta <span class="_ _8"></span>dnia<span class="_ _1"></span> <span class="_ _8"></span>27 <span class="_ _8"></span>września <span class="_ _8"></span>2022<span class="_ _1"></span><span class="ff1"> <span class="ls24">r.<span class="_ _1"></span></span> <span class="_ _8"></span></span>pomiędzy<span class="_ _1"></span> <span class="_ _8"></span>Murapol <span class="_ _8"></span>S.A., </div><div class="t m0 x8 h3 y68f ff3 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _1"></span>Real<span class="_ _1"></span> <span class="_ _1"></span>Estate <span class="_ _1"></span>S.A.,<span class="_ _1"></span> <span class="_ _1"></span>Murapol <span class="_ _1"></span>Projekt<span class="_ _1"></span> <span class="_ _1"></span>spółka<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z<span class="_ _1"></span> </span>ograniczoną <span class="_ _1"></span>odpo<span class="_ _1"></span>wiedzial<span class="_ _1"></span>nością <span class="_ _1"></span>23 <span class="_ _1"></span>sp.j., </div><div class="t m0 x8 h3 y690 ff1 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _1b"> </span>Projekt <span class="_ _21"> </span>43 <span class="_ _1b"> </span>sp. <span class="_ _1b"> </span>z <span class="_ _1"></span>o.o. <span class="_ _21"></span>oraz <span class="_ _1b"> </span>Murapol <span class="_ _1b"> </span>Projekt <span class="_ _1b"> </span>59 <span class="_ _1b"> </span>sp.<span class="_ _1"></span> <span class="_ _21"></span>z o.o., <span class="_ _1b"> </span>jako <span class="_ _1b"> </span>cedentami<span class="_ _1"></span> <span class="_ _21"></span>oraz <span class="_ _1b"> </span>Bank </div><div class="t m0 x8 h3 y691 ff1 fs1 fc1 sc0 ls0 ws0">Polska Kasa Opiek<span class="_ _1"></span>i S.A. jako cesjonari<span class="_ _1"></span>uszem;<span class="_ _1"></span> </div><div class="t m0 x8 h3 y692 ff3 fs1 fc1 sc0 ls0 ws0">10. <span class="_ _8"></span>oświadczenie <span class="_ _8"></span>Murap<span class="_ _1"></span>ol <span class="_ _8"></span>Real <span class="_ _8"></span>Estate <span class="_ _8"></span>S.A., <span class="_ _8"></span>Murapol <span class="_ _8"></span>Projekt <span class="_ _8"></span>43 <span class="_ _8"></span>sp.<span class="_ _8"></span><span class="ff1"> <span class="_ _8"></span>z o.o., <span class="_ _8"></span>Murapol <span class="_ _8"></span>Projekt <span class="_ _8"></span>59<span class="_ _1"></span> </span></div><div class="t m0 x8 h3 y693 ff1 fs1 fc1 sc0 ls0 ws0">sp. <span class="_ _1b"> </span>z <span class="ff3">o.o., <span class="_ _22"> </span>Murapol <span class="_ _1b"> </span>Pr<span class="_ _1"></span>ojekt <span class="_ _1b"> </span>spółka<span class="_ _1"></span></span> <span class="_ _1b"> </span>z <span class="ff3">ogranicz<span class="_ _1"></span>oną <span class="_ _1b"> </span>odpowiedzial<span class="_ _1"></span>nością <span class="_ _1b"> </span>23 <span class="_ _1b"> </span>sp<span class="_ _1"></span>.j. <span class="_ _1b"> </span>oraz <span class="_ _1b"> </span>M<span class="_ _1"></span>urapol </span></div><div class="t m0 x8 h3 y694 ff3 fs1 fc1 sc0 ls0 ws0">Projekt spółka<span class="ff1"> z <span class="_ _1"></span></span>ograniczoną odpowi<span class="_ _1"></span>edzialnością Garb<span class="_ _1"></span>arnia sp.j., <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y695 ff3 fs1 fc1 sc0 ls0 ws0">11. <span class="_ _8"></span>oświadczenie <span class="_ _1"></span>kr<span class="_ _1"></span>edytobiorcy<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>o </span>p<span class="_ _1"></span>oddaniu <span class="_ _8"></span>się <span class="_ _1"></span>egzek<span class="_ _1"></span>ucji <span class="_ _1"></span>na<span class="_ _1"></span> <span class="_ _1"></span>podstawi<span class="_ _1"></span>e <span class="_ _8"></span>art. <span class="_ _1"></span>777 <span class="_ _8"></span>§ <span class="_ _1"></span>1 <span class="_ _8"></span>punkt <span class="_ _8"></span>5 </div><div class="t m0 x8 h3 y696 ff3 fs1 fc1 sc0 ls0 ws0">Kodeksu <span class="_ _8"></span>Postępowania <span class="_ _8"></span>Cywiln<span class="_ _1"></span>ego <span class="_ _1"></span>złożone <span class="_ _8"></span>na <span class="_ _8"></span>Bank <span class="_ _8"></span>Polska <span class="_ _8"></span>Kasa <span class="_ _8"></span>Opieki <span class="_ _8"></span>S.A. <span class="_ _1"></span>oraz <span class="_ _8"></span>Santander<span class="_ _1"></span> </div><div class="t m0 x8 h3 y697 ff3 fs1 fc1 sc0 ls0 ws0">Bank Polska S.A jako kred<span class="_ _1"></span>ytodawców; <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y644 ff3 fs1 fc1 sc0 ls0 ws0">12. <span class="_ _17"> </span>oświadc<span class="_ _1"></span>zenie <span class="_ _17"> </span>każd<span class="_ _1"></span>ej <span class="_ _17"> </span>spółki <span class="_ _26"> </span>przystępującej <span class="_ _26"> </span>do <span class="_ _1e"> </span>dł<span class="_ _1"></span>ugu<span class="ff1"> <span class="_ _26"> </span>o </span>poddaniu <span class="_ _26"> </span>się <span class="_ _17"> </span>egzekucji <span class="_ _26"> </span>na </div><div class="t m0 x8 h3 y698 ff3 fs1 fc1 sc0 ls0 ws0">podstawie <span class="_ _1b"> </span>a<span class="_ _1"></span>rt. <span class="_ _1b"> </span>777 <span class="_ _22"> </span>§ <span class="_ _22"> </span>1 <span class="_ _22"> </span>punkt <span class="_ _22"> </span>5 <span class="_ _1b"> </span>Kodek<span class="_ _1"></span>su <span class="_ _1b"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _22"> </span>Cywilnego <span class="_ _22"> </span>złożone <span class="_ _22"> </span>na <span class="_ _22"> </span>rzecz <span class="_ _22"> </span>Bank </div><div class="t m0 x8 h3 y699 ff3 fs1 fc1 sc0 ls0 ws0">Polska Kasa Opiek<span class="_ _1"></span>i S.A. oraz Santander Ban<span class="_ _1"></span>k Polska S.A jako kredy<span class="_ _1"></span>todawców;<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf3e" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc3e w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h94" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">62</span><span class="fs0"> </span></span></div></div><div class="c x1 y52b wcd h95"><div class="t m0 x8 h3 y66b ff3 fs1 fc1 sc0 ls0 ws0">13. <span class="_ _1e"> </span>o<span class="_ _1"></span>świadczenia <span class="_ _17"> </span>wsp<span class="_ _1"></span>ólników/akcjonariuszy<span class="_ _1"></span> <span class="_ _1e"> </span>(b<span class="_ _1"></span>ędących <span class="_ _17"> </span>jednocześnie <span class="_ _17"> </span>k<span class="_ _1"></span>redytobiorcą <span class="_ _17"> </span>lub<span class="_ _1"></span> </div><div class="t m0 x8 h3 y69a ff3 fs1 fc1 sc0 ls0 ws0">spółką <span class="_ _1"></span>przystęp<span class="_ _1"></span>ującą <span class="_ _1"></span>do <span class="_ _8"></span>długu) <span class="_ _1"></span>spółek <span class="_ _1"></span>pr<span class="_ _1"></span>zystępujący<span class="_ _1"></span>ch <span class="_ _1"></span>do <span class="_ _1"></span>długu<span class="_ _8"></span><span class="ff1"> <span class="_ _1"></span>o </span>poddan<span class="_ _1"></span>iu <span class="_ _1"></span>się <span class="_ _1"></span>egzekucji </div><div class="t m0 x8 h3 y69b ff3 fs1 fc1 sc0 ls0 ws0">na <span class="_ _1"></span>p<span class="_ _1"></span>odstawie <span class="_ _1"></span>art. <span class="_ _8"></span>777 <span class="_ _1"></span>§ <span class="_ _1"></span>1 <span class="_ _8"></span>punkt <span class="_ _1"></span>5 <span class="_ _8"></span>Kodeksu <span class="_ _1"></span>Postę<span class="_ _1"></span>powania <span class="_ _1"></span>C<span class="_ _1"></span>ywilnego <span class="_ _8"></span>złożo<span class="_ _c"></span>ne <span class="_ _1"></span>n<span class="_ _1"></span>a <span class="_ _1"></span>rzecz <span class="_ _8"></span>Bank </div><div class="t m0 x8 h3 y69c ff3 fs1 fc1 sc0 ls0 ws0">Polska Kasa Opiek<span class="_ _1"></span>i S.A. oraz Santander Ban<span class="_ _1"></span>k Polska S.A jako kredy<span class="_ _1"></span>todawców;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y69d ff3 fs1 fc1 sc0 ls0 ws0">14. <span class="_ _b"> </span>oświadczenia <span class="_ _b"> </span>wspólników <span class="_ _b"> </span>(niebędącyc<span class="_ _1"></span>h <span class="_ _12"> </span>jed<span class="_ _1"></span>nocześnie <span class="_ _b"> </span>kredytobiorcą <span class="_ _b"> </span>lub <span class="_ _b"> </span>spółką </div><div class="t m0 x8 h3 y69e ff3 fs1 fc1 sc0 ls0 ws0">przystępującą <span class="_ _20"> </span>d<span class="_ _1"></span>o <span class="_ _13"> </span>długu) <span class="_ _13"> </span>spółek <span class="_ _20"> </span>przy<span class="_ _1"></span>stępujących <span class="_ _13"> </span>do <span class="_ _20"> </span>dług<span class="_ _1"></span>u<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>o </span>poddani<span class="_ _1"></span>u <span class="_ _13"> </span>się <span class="_ _20"> </span>egzekucji<span class="_ _1"></span> <span class="_ _20"> </span>na </div><div class="t m0 x8 h3 y69f ff3 fs1 fc1 sc0 ls0 ws0">podstawie <span class="_ _1b"> </span>a<span class="_ _1"></span>rt. <span class="_ _1b"> </span>777 <span class="_ _22"> </span>§ <span class="_ _22"> </span>1 <span class="_ _22"> </span>punkt <span class="_ _22"> </span>6 <span class="_ _1b"> </span>Kodek<span class="_ _1"></span>su <span class="_ _1b"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _22"> </span>Cywilnego <span class="_ _22"> </span>złożone <span class="_ _22"> </span>na <span class="_ _22"> </span>rzecz <span class="_ _22"> </span>Bank </div><div class="t m0 x8 h3 y665 ff3 fs1 fc1 sc0 ls0 ws0">Polska Kasa Opiek<span class="_ _1"></span>i S.A. oraz Santander Ban<span class="_ _1"></span>k Polska S.A jako kredy<span class="_ _1"></span>todawców;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y6a0 ff3 fs1 fc1 sc0 ls0 ws0">15. <span class="_ _8"></span>oświadczenia <span class="_ _8"></span>Murapol <span class="_ _8"></span>Projekt <span class="_ _8"></span>spółka<span class="ff1"> <span class="_ _8"></span>z </span>ogran<span class="_ _1"></span>iczoną <span class="_ _8"></span>odpowiedzial<span class="_ _1"></span>nością <span class="_ _8"></span>Garbarnia <span class="_ _8"></span>sp.j.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x8 h3 y6a1 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">poddaniu się eg<span class="_ _1"></span>zekucji (z nieruchom<span class="_ _1"></span>ości obciąż<span class="_ _1"></span>onych hipoteką) n<span class="_ _1"></span>a podstawie art. <span class="_ _1"></span>777 § 1 </span></div><div class="t m0 x8 h3 y668 ff3 fs1 fc1 sc0 ls0 ws0">punkt <span class="_ _c"></span>6 <span class="_ _7"></span>Kodeks<span class="_ _1"></span>u <span class="_ _c"></span>Postępowania<span class="_ _1"></span> <span class="_ _7"></span>C<span class="_ _1"></span>ywilnego <span class="_ _c"></span>złożone <span class="_ _c"></span>na <span class="_ _c"></span>rzecz <span class="_ _7"></span>Ban<span class="_ _1"></span>k <span class="_ _c"></span>Polska <span class="_ _7"></span>Ka<span class="_ _1"></span>sa <span class="_ _c"></span>Opieki <span class="_ _c"></span>S.A. <span class="_ _7"></span>jako </div><div class="t m0 x8 h3 yf6 ff1 fs1 fc1 sc0 ls0 ws0">administratora hipoteki<span class="_ _1"></span>  </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h8c y6a2 ff7 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8c y6a3 ff7 fs1 fc1 sc0 ls0 ws0">Obligacje </div><div class="t m0 x1 h3 y6a4 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _1"></span>dni<span class="_ _1"></span>u <span class="_ _1"></span>28 <span class="_ _1"></span>ma<span class="_ _1"></span>ja <span class="_ _1"></span>2024 <span class="_ _8"></span>roku <span class="_ _1"></span>miała <span class="_ _8"></span>miejsce <span class="_ _1"></span>emisja <span class="_ _8"></span>1<span class="ff1"> </span>500 <span class="_ _8"></span>niezabezpieczonyc<span class="_ _1"></span>h <span class="_ _1"></span>obliga<span class="_ _1"></span>cji <span class="_ _1"></span>zwykłych </div><div class="t m0 x1 h3 y6a5 ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _1e"> </span>okazici<span class="_ _1"></span>ela <span class="_ _1e"> </span>serii <span class="_ _17"> </span>1/2024, <span class="_ _17"> </span>o <span class="_ _17"> </span>wartości <span class="_ _17"> </span>nominalnej <span class="_ _17"> </span>100<span class="_ _1"></span><span class="ff1"> </span>000 <span class="_ _17"> </span>PLN <span class="_ _1e"> </span>ka<span class="_ _1"></span>żda <span class="_ _1e"> </span>i <span class="_ _17"> </span>łącznej <span class="_ _17"> </span>wartości<span class="_ _1"></span> </div><div class="t m0 x1 h3 y6a6 ff3 fs1 fc2 sc0 ls0 ws0">nominalnej <span class="_ _17"> </span>wynoszącej <span class="_ _17"> </span><span class="ff1 ls2">150<span class="_ _1"></span><span class="ls0"> </span>000<span class="ls0"> </span></span>000 <span class="_ _1e"> </span>P<span class="_ _1"></span>LN. <span class="_ _1e"> </span>Cen<span class="_ _1"></span>a <span class="_ _1e"> </span>emisji<span class="_ _1"></span> <span class="_ _1e"> </span>obligacji<span class="_ _1"></span> <span class="_ _1e"> </span>była <span class="_ _1e"> </span>równa<span class="_ _1"></span> <span class="_ _1e"> </span>ich <span class="_ _17"> </span>wartości </div><div class="t m0 x1 h3 y6a7 ff3 fs1 fc2 sc0 ls0 ws0">nominalnej. <span class="_ _1b"> </span>Obliga<span class="_ _1"></span>cje <span class="_ _21"> </span>są <span class="_ _1b"> </span>oprocent<span class="_ _1"></span>owane <span class="_ _1b"> </span>według <span class="_ _1b"> </span>zmien<span class="_ _1"></span>nej <span class="_ _21"> </span>st<span class="_ _1"></span>opy <span class="_ _21"> </span>p<span class="_ _1"></span>rocentowej <span class="_ _1b"> </span>wynosząc<span class="_ _1"></span>ej </div><div class="t m0 x1 h3 y6a8 ff3 fs1 fc2 sc0 ls0 ws0">WIBOR <span class="_ _20"> </span>3M <span class="_ _13"> </span>powiększonej<span class="_ _1"></span> <span class="_ _20"> </span>o <span class="_ _20"> </span>ma<span class="_ _1"></span>rżę <span class="_ _20"> </span>w <span class="_ _13"> </span>wysokości <span class="_ _13"> </span>4,00% <span class="_ _20"> </span>w <span class="_ _20"> </span>skal<span class="_ _1"></span>i <span class="_ _20"> </span>roku. <span class="_ _20"> </span>Dzie<span class="_ _1"></span>ń <span class="_ _20"> </span>wyk<span class="_ _1"></span>upu <span class="_ _20"> </span>obligacji </div><div class="t m0 x1 h3 y6a9 ff1 fs1 fc2 sc0 ls0 ws0">przypada na 28 ma<span class="_ _1"></span>ja 2027 rok<span class="_ _1"></span>u. </div><div class="t m0 x1 h8c y6aa ff6 fs1 fc1 sc0 ls0 ws0">Pozostałe instrumenty <span class="_ _1"></span>finansowe<span class="_ _1"></span><span class="ff7"> </span></div><div class="t m0 x1 h3 y6ab ff3 fs1 fc2 sc0 ls0 ws0">Główną  pozycją <span class="_ _13"> </span>pozosta<span class="_ _1"></span>łych  zo<span class="_ _c"></span>bowiązań  finansowych  jest  zobowiązanie  z <span class="_ _20"> </span>tyt<span class="_ _1"></span>ułu  z<span class="_ _c"></span>akupu<span class="_ _1"></span> </div><div class="t m0 x1 h3 y490 ff3 fs1 fc2 sc0 ls0 ws0">udziałów <span class="_ _1"></span>w <span class="_ _8"></span>spółce <span class="_ _8"></span>MFM <span class="_ _8"></span>Capital <span class="_ _8"></span>2 <span class="_ _1"></span>Sp. <span class="_ _1"></span>z <span class="_ _8"></span>o.o. <span class="_ _8"></span>w <span class="_ _1"></span>kwocie <span class="_ _8"></span>4<span class="_ _1"></span><span class="ff1"> 608 <span class="_ _8"></span>tys. <span class="_ _1"></span>PLN, <span class="_ _8"></span>gdzie <span class="_ _8"></span>ostateczny <span class="_ _1"></span>termi<span class="_ _1"></span>n </span></div><div class="t m0 x1 h3 y6ac ff3 fs1 fc2 sc0 ls0 ws0">zapłaty <span class="_ _1"></span>przyp<span class="_ _1"></span>ada <span class="_ _1"></span>na <span class="_ _1"></span>dzień <span class="_ _1"></span>29 <span class="_ _8"></span>marca <span class="_ _1"></span>2027 <span class="_ _1"></span>r<span class="_ _1"></span>oku. <span class="_ _1"></span>Na <span class="_ _1"></span>dzień <span class="_ _1"></span>3<span class="_ _8"></span><span class="ff1">1 <span class="_ _1"></span>grudnia <span class="_ _8"></span></span>2024 <span class="_ _1"></span>roku <span class="_ _1"></span>zobowiązan<span class="_ _1"></span>ie </div><div class="t m0 x1 h3 y6ad ff3 fs1 fc2 sc0 ls0 ws0">to <span class="_ _c"></span>zostało przekwalifikowane z <span class="_ _c"></span>pozostałych zobowiązań niefinansowych. Pozo<span class="_ _c"></span>stałe pozycje to<span class="_ _c"></span>: </div><div class="t m0 x1 h3 y6ae ff3 fs1 fc2 sc0 ls0 ws0">zobowiązania ze sp<span class="_ _1"></span>ółkami wewnątrz gr<span class="_ _1"></span>upy z realizacji<span class="_ _1"></span> projektów deweloperski<span class="_ _1"></span>ch.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h8c y517 ff6 fs1 fc1 sc0 ls0 ws0">Pożyczki<span class="ff7"> </span></div><div class="t m0 x1 h3 y6af ff3 fs1 fc2 sc0 ls0 ws0">Pożyczki na <span class="ff1">31.1<span class="_ _1"></span>2.2024 roku:<span class="_ _1"></span> </span></div></div><div class="c x1 y421 wce h34"><div class="t m0 x8 hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Pożyczkodawca<span class="ff7"> </span></div></div><div class="c xa1 y421 wcf h34"><div class="t m0 x3d hf y148 ff7 fs0 fc3 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c x57 y421 wd0 h34"><div class="t m0 x8 hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Długoterminowe<span class="ff7"> </span></div></div><div class="c x2a y421 wd1 h34"><div class="t m0 xd hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Krótkoterminowe<span class="ff7"> </span></div></div><div class="c x1 y6b0 wce h11"><div class="t m0 x8 he y80 ff3 fs0 fc2 sc0 ls0 ws0">Jednostki powiązane<span class="ff1"> </span></div></div><div class="c xa1 y6b0 wcf h11"><div class="t m0 x2c he y80 ff3 fs0 fc1 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x57 y6b0 wd0 h11"><div class="t m0 x19 he y80 ff1 fs0 fc2 sc0 ls0 ws0">126  960  </div></div><div class="c x2a y6b0 wd1 h11"><div class="t m0 x25 he y80 ff1 fs0 fc2 sc0 ls0 ws0">45 368 </div></div><div class="c x1 y6b1 wd2 h11"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa1 y6b1 wd3 h11"><div class="t m0 x32 he y7c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x57 y6b1 wd4 h11"><div class="t m0 x8d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">126 960 </div></div><div class="c x2a y6b1 wd1 h11"><div class="t m0 x25 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">45 368 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y6b2 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y6b3 ff3 fs1 fc2 sc0 ls0 ws0">Pożyczki na 31.12.202<span class="_ _1"></span><span class="ff1">3 roku:<span class="_ _1"></span> </span></div></div><div class="c x1 y6b4 w47 h34"><div class="t m0 x8 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Pożyczkodawca<span class="ff7"> </span></div></div><div class="c xba y6b4 wd5 h34"><div class="t m0 x37 hf y13b ff7 fs0 fc3 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c xbb y6b4 wd6 h34"><div class="t m0 x33 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Długoterminowe<span class="ff7"> </span></div></div><div class="c x7b y6b4 wd7 h34"><div class="t m0 x33 hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Krótkoterminowe<span class="ff7"> </span></div></div><div class="c x1 y6b5 w47 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Jednostki <span class="ff3">powiązane</span> </div></div><div class="c xba y6b5 wd5 h10"><div class="t m0 x1d he y7c ff3 fs0 fc1 sc0 ls0 ws0">stałe<span class="ff1 fc2"> </span></div></div><div class="c xbb y6b5 wd6 h10"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">163 636  </div></div><div class="c x7b y6b5 wd7 h10"><div class="t m0 x48 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 093 </div></div><div class="c x1 y30d wd8 h11"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xba y30d wd9 h11"><div class="t m0 xb5 he y14c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xbb y30d wda h11"><div class="t m0 x13 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">163 636 </div></div><div class="c x7b y30d wd7 h11"><div class="t m0 x48 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">3 093 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y6b6 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf3f" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc3f w0 h3a"><img 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" class="bi x69 y4b3 w4 h7a" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">63</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y75 ff1 fs5 fc5 sc0 ls16 ws0">27<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Pochodne instrumenty finansowe </span></span></div></div><div class="c x1 y525 we h44"><div class="t m0 x8 he y125 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y525 w7f h44"><div class="t m0 x64 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x77 y525 wdb h44"><div class="t m0 xa4 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xa4 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y526 w12 h11"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Aktywa<span class="fc1"> </span></div></div><div class="c x20 y526 w80 h11"><div class="t m0 x22 h2 yda ff2 fs0 fc2 sc0 ls0 ws0">1 443 </div></div><div class="c x77 y526 wdb h11"><div class="t m0 x78 h2 yda ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y527 w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1 fc1"> </span></div></div><div class="c x20 y527 w80 h10"><div class="t m0 x2d h2 yda ff2 fs0 fc2 sc0 ls0 ws0">763 </div></div><div class="c x77 y527 wdb h10"><div class="t m0 x78 h2 yda ff2 fs0 fc1 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x1 y528 w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS </div></div><div class="c x20 y528 w80 h10"><div class="t m0 x2d he y47e ff1 fs0 fc2 sc0 ls3 ws0">763<span class="ls0"> </span></div></div><div class="c x77 y528 wdb h10"><div class="t m0 x32 he y47e ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y529 w12 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne <span class="ff8">krótkoterminowe</span> </div></div><div class="c x20 y529 w80 h10"><div class="t m0 x2d h2 y47e ff2 fs0 fc2 sc0 ls0 ws0">680 </div></div><div class="c x77 y529 wdb h10"><div class="t m0 x78 h2 y47e ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y52a w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS<span class="fc1"> </span></div></div><div class="c x20 y52a w80 h10"><div class="t m0 x2d he y47e ff1 fs0 fc2 sc0 ls3 ws0">680<span class="ls0"> </span></div></div><div class="c x77 y52a wdb h10"><div class="t m0 x32 he y47e ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y6b7 we h44"><div class="t m0 x8 he y125 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y6b7 w7f h44"><div class="t m0 x64 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x64 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024<span class="fc2"> </span></div></div><div class="c x77 y6b7 wdb h44"><div class="t m0 xa4 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xa4 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y6b8 w12 h36"><div class="t m0 x8 h2 y7c ff8 fs0 fc1 sc0 ls0 ws0">Zobowiązania<span class="ff2"> </span></div></div><div class="c x20 y6b8 w80 h36"><div class="t m0 x22 h2 yda ff2 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x77 y6b8 wdb h36"><div class="t m0 x16 h2 yda ff2 fs0 fc1 sc0 ls0 ws0">7 048 </div></div><div class="c x1 y6b9 w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1 fc1"> </span></div></div><div class="c x20 y6b9 w80 h10"><div class="t m0 x65 h2 y47e ff2 fs0 fc2 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x77 y6b9 wdb h10"><div class="t m0 x16 h2 y47e ff2 fs0 fc1 sc0 ls0 ws0">2 952<span class="ff1"> </span></div></div><div class="c x1 y8b w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS </div></div><div class="c x20 y8b w80 h10"><div class="t m0 x80 he y47e ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y8b wdb h10"><div class="t m0 x16 he y47e ff1 fs0 fc1 sc0 ls0 ws0">2 952 </div></div><div class="c x1 y161 w12 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne krótkoterminowe<span class="ff2"> </span></div></div><div class="c x20 y161 w80 h10"><div class="t m0 x22 h2 y47e ff2 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x77 y161 wdb h10"><div class="t m0 x16 h2 y47e ff2 fs0 fc1 sc0 ls0 ws0">4 096 </div></div><div class="c x1 y6ba w12 h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS<span class="fc1"> </span></div></div><div class="c x20 y6ba w80 h11"><div class="t m0 x22 he yda ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x77 y6ba wdb h11"><div class="t m0 x16 he yda ff1 fs0 fc1 sc0 ls0 ws0">4 096 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h8c y318 ff7 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h8c y6bb ff7 fs1 fc1 sc0 ls0 ws0">IRS </div><div class="t m0 x1 h3 y6bc ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _21"></span>2022 <span class="_ _1c"></span>rok<span class="_ _1"></span>u <span class="_ _1c"></span>w <span class="_ _21"></span>ramac<span class="_ _1"></span>h <span class="_ _21"></span>umowy <span class="_ _21"></span>kredytowej <span class="_ _1b"> </span><span class="ff3">Spół<span class="_ _1"></span>ka</span> <span class="_ _21"></span><span class="ff3">zawarła <span class="_ _21"></span>kontrakt <span class="_ _21"></span>typ<span class="_ _1"></span>u <span class="_ _1c"></span>interest <span class="_ _21"></span>ra<span class="_ _1"></span>te <span class="_ _1c"></span>swap<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y5f7 ff3 fs1 fc1 sc0 ls0 ws0">(IRS), <span class="_ _21"> </span>dzięk<span class="_ _1"></span>i <span class="_ _21"> </span>c<span class="_ _1"></span>zemu <span class="_ _1b"> </span>połowa <span class="_ _1b"> </span>kredy<span class="_ _1"></span>tu <span class="_ _21"> </span>b<span class="_ _1"></span>yła <span class="_ _21"> </span>zab<span class="_ _1"></span>ezpieczona <span class="_ _1b"> </span>przed <span class="_ _1b"> </span>zmian<span class="_ _1"></span>ą <span class="_ _1b"> </span>stóp <span class="_ _1b"> </span>procentowych<span class="_ _1"></span>. </div><div class="t m0 x1 h3 y6bd ff1 fs1 fc1 sc0 ls0 ws0">W 2023 <span class="_ _21"></span>roku <span class="_ _1b"> </span>po <span class="_ _21"> </span>ur<span class="_ _1"></span>uchomieniu <span class="_ _21"> </span>kolejn<span class="_ _1"></span>ej <span class="_ _21"></span>transzy <span class="_ _21"> </span>kr<span class="_ _1"></span>edytu <span class="_ _1b"> </span><span class="ff3">Spółka<span class="_ _1"></span></span> <span class="_ _21"></span><span class="ff3">zawarła <span class="_ _21"> </span>k<span class="_ _1"></span>ontrakt <span class="_ _21"></span>typ<span class="_ _1"></span>u <span class="_ _1c"></span>i<span class="_ _1"></span>nterest </span></div><div class="t m0 x1 h3 y6be ff3 fs1 fc1 sc0 ls0 ws0">rate swap <span class="_ _1"></span>zabezpieczają<span class="_ _1"></span>cy połowę <span class="_ _1"></span>uruchomionej <span class="_ _1"></span>transzy. W <span class="_ _1"></span>maju <span class="_ _1"></span>2023 nastąp<span class="_ _1"></span>iło zwiększeni<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y6bf ff1 fs1 fc1 sc0 ls0 ws0">zabezpieczenia <span class="_ _8"></span>IRS <span class="_ _8"></span>do <span class="_ _8"></span>75% <span class="_ _8"></span>ekspozycji <span class="_ _8"></span>kredyt<span class="_ _1"></span>u. <span class="_ _8"></span><span class="ff3">W <span class="_ _8"></span>styczniu <span class="_ _8"></span>2024 <span class="_ _8"></span>wraz <span class="_ _8"></span>ze <span class="_ _8"></span>zwi<span class="_ _1"></span>ększeniem <span class="_ _8"></span>kredytu </span></div><div class="t m0 x1 h3 y6c0 ff3 fs1 fc1 sc0 ls0 ws0">spółka zawarła n<span class="_ _1"></span>owy kontrakt IRS tak by zab<span class="_ _1"></span>ezpieczenie stano<span class="_ _1"></span>wiło 75% ekspozycji<span class="_ _1"></span> kredytu.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y9a ff1 fs1 fc1 sc0 ls0 ws0">Zabezpieczenia<span class="_ _1"></span> w postaci hipotek:<span class="_ _1"></span> </div><div class="t m0 x1 h3 y6c1 ff3 fs1 fc2 sc0 ls0 ws0">1. <span class="_ _21"></span>Hipoteka <span class="_ _1b"> </span>łączna <span class="_ _21"> </span>do <span class="_ _1b"> </span>kwoty <span class="_ _1b"> </span>15<span class="ff1"> </span>000 <span class="_ _1b"> </span>000 <span class="_ _1b"> </span>PLN <span class="_ _21"></span>jak<span class="_ _1"></span>o <span class="_ _21"></span>zabezpieczen<span class="_ _1"></span>ie <span class="_ _21"></span>wynika<span class="_ _1"></span>jące <span class="_ _21"></span>z <span class="_ _21"></span>um<span class="_ _1"></span>owy <span class="_ _21"></span>IRS, </div><div class="t m0 x1 h3 y551 ff3 fs1 fc2 sc0 ls0 ws0">ustanowiona <span class="_ _8"></span>na <span class="_ _8"></span>ni<span class="_ _1"></span>eruchomościach <span class="_ _8"></span>GK <span class="_ _8"></span>Murapol, <span class="_ _1c"></span>na <span class="_ _8"></span>rzecz <span class="_ _8"></span>wierzyciel<span class="_ _1"></span>a <span class="_ _8"></span>Santander <span class="_ _8"></span>Bank <span class="_ _8"></span>Polska<span class="_ _1"></span> </div><div class="t m0 x1 h3 y6c2 ff1 fs1 fc2 sc0 ls0 ws0">S.A. </div><div class="t m0 x1 h3 y40d ff3 fs1 fc2 sc0 ls0 ws0">2. <span class="_ _1c"></span>H<span class="_ _1"></span>ipoteka <span class="_ _21"></span>łączna <span class="_ _21"></span>do <span class="_ _21"></span>k<span class="_ _1"></span>woty <span class="_ _1c"></span>24<span class="_ _1"></span> <span class="_ _1c"></span>000 <span class="_ _1b"> </span>000 <span class="_ _21"></span>PLN <span class="_ _21"></span>jak<span class="_ _1"></span>o <span class="_ _21"></span>zabe<span class="_ _1"></span>zpieczenie <span class="_ _21"></span>wynika<span class="_ _1"></span>jące <span class="_ _21"></span>z <span class="_ _1c"></span>umowy<span class="_ _1"></span> <span class="_ _1c"></span>I<span class="_ _1"></span>RS, </div><div class="t m0 x1 h3 y26c ff3 fs1 fc2 sc0 ls0 ws0">ustanowiona na ni<span class="_ _1"></span>eruchomościach<span class="_ _1"></span> GK Murapol, na<span class="_ _1"></span> rzecz wierzyciela B<span class="_ _1"></span>ank Polska Kasa Opieki<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3ce ff1 fs1 fc2 sc0 ls0 ws0">S.A. </div><div class="t m0 x1 ha y6c3 ff5 fs1 fc2 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf40" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc40 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h7a" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">64</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y524 ff1 fs5 fc5 sc0 ls16 ws0">28<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Rezerwy </span></span></div></div><div class="c x1 y525 w64 h44"><div class="t m0 x8 he y125 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y525 w65 h44"><div class="t m0 xb hf y13c ff7 fs0 fc3 sc0 ls0 ws0">Rezerwy na sprawy </div><div class="t m0 x8 hf ydc ff6 fs0 fc3 sc0 ls0 ws0">sądowe i pozostałe<span class="ff7"> </span></div></div><div class="c x77 y525 w5f h44"><div class="t m0 xbc hf y13b ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y582 w62 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 2024 roku<span class="ff2"> </span></div></div><div class="c x50 y582 w63 h10"><div class="t m0 x16 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 438 </div></div><div class="c x77 y582 w5f h10"><div class="t m0 x48 hf y7c ff2 fs0 fc2 sc0 ls0 ws0">4 438<span class="ff7"> </span></div></div><div class="c x1 y583 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Utworzone w <span class="ff3">ciągu </span>roku obrotowego </div></div><div class="c x50 y583 w63 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">285<span class="ls0"> </span></div></div><div class="c x77 y583 w5f h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">285 </div></div><div class="c x1 y584 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Wykorzystane </div></div><div class="c x50 y584 w63 h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y584 w5f h10"><div class="t m0 x78 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y585 w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Rozwiązane<span class="ff1"> </span></div></div><div class="c x50 y585 w63 h10"><div class="t m0 x78 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x77 y585 w5f h10"><div class="t m0 x78 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y6c4 w62 h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 2024 roku <span class="ff2"> </span></div></div><div class="c x50 y6c4 w63 h11"><div class="t m0 x16 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x77 y6c4 w5f h11"><div class="t m0 x48 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x1 y6c5 w62 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe na dzień 31<span class="ff1"> grudnia 2024 roku </span></div></div><div class="c x50 y6c5 w63 h11"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0"> <span class="ls3">4 </span>723 </div></div><div class="c x77 y6c5 w5f h11"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x1 y6c6 w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Długoterminowe na dzień 31<span class="ff1"> grudnia 2024 roku </span></div></div><div class="c x50 y6c6 w63 h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6c6 w5f h10"><div class="t m0 x32 he y1a9 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y6c7 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y288 w64 h34"><div class="t m0 x8 he y147 ff1 fs0 fc3 sc0 ls0 ws0"> </div></div><div class="c x50 y288 w65 h34"><div class="t m0 xb hf y149 ff7 fs0 fc3 sc0 ls0 ws0">Rezerwy na sprawy </div><div class="t m0 x8 hf y14a ff6 fs0 fc3 sc0 ls0 ws0">sądowe i pozostałe<span class="ff7"> </span></div></div><div class="c x77 y288 w5f h34"><div class="t m0 xbc hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y50e w62 h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">3 roku </span></div></div><div class="c x50 y50e w63 h11"><div class="t m0 x16 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 750 </div></div><div class="c x77 y50e w5f h11"><div class="t m0 x48 hf y7c ff2 fs0 fc2 sc0 ls0 ws0">4 750<span class="ff7"> </span></div></div><div class="c x1 y6c8 w62 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Utworzone w <span class="ff3">ciągu roku obrotowego</span> </div></div><div class="c x50 y6c8 w63 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">223<span class="ls0"> </span></div></div><div class="c x77 y6c8 w5f h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">223 </div></div><div class="c x1 ye3 w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Rozwiązane<span class="ff1"> </span></div></div><div class="c x50 ye3 w63 h10"><div class="t m0 x16 he y7c ff1 fs0 fc1 sc0 ls0 ws0">(535)<span class="fc2"> </span></div></div><div class="c x77 ye3 w5f h10"><div class="t m0 x16 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(535) </div></div><div class="c x1 y23 w62 h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">3 roku  </span></div></div><div class="c x50 y23 w63 h10"><div class="t m0 x16 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 438 </div></div><div class="c x77 y23 w5f h10"><div class="t m0 x48 h2 y448 ff2 fs0 fc2 sc0 ls0 ws0">4 438 </div></div><div class="c x1 y6c9 w62 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe na dzień 31<span class="ff1"> grudnia 2023 roku </span></div></div><div class="c x50 y6c9 w63 h10"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0"> 4 438 </div></div><div class="c x77 y6c9 w5f h10"><div class="t m0 x48 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">4 438 </div></div><div class="c x1 y6ca w62 h11"><div class="t m0 x8 he y80 ff3 fs0 fc2 sc0 ls0 ws0">Długoterminowe na dzień 31<span class="ff1"> grudnia 2023 roku </span></div></div><div class="c x50 y6ca w63 h11"><div class="t m0 x32 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6ca w5f h11"><div class="t m0 x32 he y199 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3b y6cb ff1 fs5 fc5 sc0 ls16 ws0">29<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Zobowiązania<span class="ff1"> z </span>tytułu dostaw i usług, </span></span></div><div class="t m0 x55 h7 y6cc ff3 fs5 fc5 sc0 ls0 ws0">pozostałe zobowiązania i rozliczenia </div><div class="t m0 x55 h7 y377 ff3 fs5 fc5 sc0 ls0 ws0">międzyokresowe (krótko i długoterminowe)<span class="ff1"> </span></div></div><div class="c x1 y6cd wdc h44"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xbd y6cd wdd h44"><div class="t m0 x51 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x51 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c xbe y6cd wde h44"><div class="t m0 x51 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x51 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y6ce wdf h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff2"> z </span>tytułu dostaw i usług<span class="ff2"> </span></div></div><div class="c xbd y6ce we0 h10"><div class="t m0 x1d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">5 013 </div></div><div class="c xbe y6ce wde h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">17 098 </div></div><div class="c x1 y1b6 wdf h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania,<span class="ff2"> w tym: </span></div></div><div class="c xbd y1b6 we0 h10"><div class="t m0 x1d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 484 </div></div><div class="c xbe y1b6 wde h10"><div class="t m0 x1d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">7 585 </div></div><div class="c x1 y6cf wdf h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Rozrachunki publicznoprawne </div></div><div class="c xbd y6cf we0 h10"><div class="t m0 x1d he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 099 </div></div><div class="c xbe y6cf wde h10"><div class="t m0 x73 he y7c ff1 fs0 fc2 sc0 ls3 ws0">717<span class="ls0"> </span></div></div><div class="c x1 y6d0 wdf h36"><div class="t m0 x8 h35 y463 ff4 fs0 fc2 sc0 ls0 ws0">Rozrachunki z <span class="ffa">tyt. wynagrodzeń</span> </div></div><div class="c xbd y6d0 we0 h36"><div class="t m0 x73 he y463 ff1 fs0 fc2 sc0 ls3 ws0">215<span class="ls0"> </span></div></div><div class="c xbe y6d0 wde h36"><div class="t m0 x73 he y463 ff1 fs0 fc2 sc0 ls3 ws0">202<span class="ls0"> </span></div></div><div class="c x1 y6d1 wdf h11"><div class="t m0 x8 h35 y80 ff4 fs0 fc2 sc0 ls0 ws0">Kaucje zatrzymane </div></div><div class="c xbd y6d1 we0 h11"><div class="t m0 x63 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xbe y6d1 wde h11"><div class="t m0 x73 he y80 ff1 fs0 fc2 sc0 ls3 ws0">228<span class="ls0"> </span></div></div><div class="c x1 y6d2 wdf h37"><div class="t m0 x8 h35 yd1 ffa fs0 fc2 sc0 ls0 ws0">Zobowiązania ze spółkami wewnątrz grupy<span class="ff4"> z realizacji </span></div><div class="t m0 x8 h35 yc2 ffa fs0 fc2 sc0 ls0 ws0">projektów <span class="ff4">deweloperskich </span></div></div><div class="c xbd y6d2 we0 h37"><div class="t m0 x63 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xbe y6d2 wde h37"><div class="t m0 x1d he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 057 </div></div><div class="c x1 y6d3 wdf h11"><div class="t m0 x8 h35 y80 ffa fs0 fc2 sc0 ls0 ws0">Zobowiązanie<span class="ff4"> z </span>tytułu zakupu udziałów<span class="ff4"> </span></div></div><div class="c xbd y6d3 we0 h11"><div class="t m0 x63 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xbe y6d3 wde h11"><div class="t m0 x1d he y80 ff1 fs0 fc2 sc0 ls0 ws0">5 208 </div></div><div class="c x1 y6d4 wdf h11"><div class="t m0 x8 h35 y7c ffa fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff4"> </span></div></div><div class="c xbd y6d4 we0 h11"><div class="t m0 x73 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1<span class="ls3">70</span> </div></div><div class="c xbe y6d4 wde h11"><div class="t m0 x73 he y7c ff1 fs0 fc2 sc0 ls3 ws0">173<span class="ls0"> </span></div></div><div class="c x1 y6d5 wdc h10"><div class="t m0 xd hf yc2 ff7 fs0 fc2 sc0 ls0 ws0">Razem, w tym:  </div></div><div class="c xbd y6d5 wdd h10"><div class="t m0 x1d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">6 497<span class="fc6"> </span></div></div><div class="c xbe y6d5 wde h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">24 683 </div></div><div class="c x1 y6d6 wdc h10"><div class="t m0 x8 h35 yc2 ffa fs0 fc2 sc0 ls0 ws0">Długoterminowe<span class="ff4"> </span></div></div><div class="c xbd y6d6 wdd h10"><div class="t m0 x63 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xbe y6d6 wde h10"><div class="t m0 x1d he y7c ff1 fs0 fc2 sc0 ls0 ws0">4 609 </div></div><div class="c x1 y6d7 wdc h10"><div class="t m0 x8 h35 yc2 ffa fs0 fc2 sc0 ls0 ws0">Krótkoterminowe<span class="ff4"> </span></div></div><div class="c xbd y6d7 wdd h10"><div class="t m0 x1d he y7c ff1 fs0 fc2 sc0 ls0 ws0">6 497 </div></div><div class="c xbe y6d7 wde h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">20 074 </div></div></div></div>
<div id="pf41" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc41 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h96" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">65</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">Zarząd Sp<span class="_ _1"></span>ółki uważa, <span class="_ _1"></span>że <span class="_ _1"></span>wartość k<span class="_ _1"></span>sięgowa z<span class="_ _1"></span>obowiązań <span class="_ _1"></span>jest zb<span class="_ _1"></span>liżona do <span class="_ _1"></span>ich <span class="_ _8"></span>wartości god<span class="_ _1"></span>ziwej. </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu dostaw i usług nie są o<span class="_ _c"></span>procentowane i mają zazwyczaj termin płatności<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1cc ff1 fs1 fc2 sc0 ls0 ws0">w przedziale od 7 d<span class="_ _1"></span>o 90 dni.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2d9 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _1b"> </span>okresie <span class="_ _1b"> </span>por<span class="_ _1"></span>ównawczym <span class="_ _1b"> </span>p<span class="_ _1"></span>ozycja <span class="_ _1b"> </span>zobowiązani<span class="_ _1"></span>a <span class="_ _1b"> </span>z <span class="_ _1b"> </span>tytułu <span class="_ _1b"> </span>zakup<span class="_ _1"></span>u <span class="_ _1b"> </span>udziałów <span class="_ _1b"> </span>do<span class="_ _1"></span>tyczy <span class="_ _1b"> </span>zakupu<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2da ff3 fs1 fc2 sc0 ls0 ws0">przez <span class="_ _c"></span>Murapol <span class="_ _c"></span>S.A. <span class="_ _7"></span>udział<span class="_ _1"></span>ów <span class="_ _7"></span>w <span class="_ _c"></span>spółce <span class="_ _c"></span>MFM <span class="_ _c"></span>Capital <span class="_ _c"></span>2 <span class="_ _c"></span>Sp. <span class="_ _7"></span>z <span class="_ _c"></span>o.o., <span class="_ _7"></span>gdzi<span class="_ _1"></span>e <span class="_ _c"></span>ostateczny <span class="_ _c"></span>termin <span class="_ _7"></span>zap<span class="_ _1"></span>łaty </div><div class="t m0 x1 h3 y11e ff3 fs1 fc2 sc0 ls0 ws0">przypada na <span class="_ _c"></span>dzień <span class="_ _c"></span>29 <span class="_ _7"></span>ma<span class="_ _1"></span>rca 2027 <span class="_ _7"></span>rok<span class="_ _1"></span>u. <span class="_ _c"></span>Na <span class="_ _c"></span>dzień <span class="_ _c"></span>3<span class="ff1">1 grudnia <span class="_ _c"></span><span class="ff3">2024 <span class="_ _c"></span>roku <span class="_ _c"></span>zobowią<span class="_ _1"></span>zanie <span class="_ _c"></span>to <span class="_ _c"></span>zostało </span></span></div><div class="t m0 x1 h3 y3bc ff3 fs1 fc2 sc0 ls0 ws0">przekwalifikowane do p<span class="_ _1"></span>ozostałyc<span class="_ _1"></span>h zobowiązań finansowych<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3b y1a7 ff1 fs5 fc5 sc0 ls16 ws0">30<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Przyczyny występowania różnic pomiędzy </span></span></div><div class="t m0 x55 h7 y6d8 ff3 fs5 fc5 sc0 ls0 ws0">zmianami wynikającymi ze sprawozdania<span class="ff1"> </span></div><div class="t m0 x55 h7 y6d9 ff1 fs5 fc5 sc0 ls0 ws0">z sytuacji finansowej oraz zmianami </div><div class="t m0 x55 h7 y6da ff3 fs5 fc5 sc0 ls0 ws0">wynikającymi ze sprawozdania<span class="ff1"> <span class="_ _1"></span>z </span>przepływów </div><div class="t m0 x55 h7 y6db ff3 fs5 fc5 sc0 ls0 ws0">pieniężnych<span class="ff1"> </span></div><div class="t m0 x1 h3 y3c2 ff3 fs1 fc1 sc0 ls0 ws0">Przyczyny <span class="_ _8"></span>występowania <span class="_ _8"></span>różnic <span class="_ _1"></span>pomięd<span class="_ _1"></span>zy <span class="_ _1"></span>zmiana<span class="_ _1"></span>mi <span class="_ _1"></span>wyni<span class="_ _1"></span>kającymi <span class="_ _1"></span>ze <span class="_ _8"></span>sprawozdania<span class="_ _8"></span><span class="ff1"> <span class="_ _1"></span>z sytuacji<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y6dc ff1 fs1 fc1 sc0 ls0 ws0">finansowej <span class="_ _6"> </span>oraz <span class="_ _1d"> </span>zmianami <span class="_ _1d"> </span><span class="ff3">wynikając<span class="_ _1"></span>ymi</span> <span class="_ _6"> </span>z sprawozdani<span class="_ _1"></span>a <span class="_ _6"> </span>z <span class="ff3">przepły<span class="_ _1"></span>wów <span class="_ _6"> </span>pieniężny<span class="_ _1"></span>ch </span></div><div class="t m0 x1 h3 y6dd ff3 fs1 fc1 sc0 ls0 ws0">przedstawiają poniż<span class="_ _1"></span>sze tabele:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y6de we1 h39"><div class="t m0 xb he y6df ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x57 y6de we2 h39"><div class="t m0 x7e h2 y51e ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x7e h2 y6e0 ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024  </div></div><div class="c xc y6de we3 h39"><div class="t m0 x7e h2 y51e ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x7e h2 y6e0 ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y21a we4 h43"><div class="t m0 xb he y284 ff3 fs0 fc1 sc0 ls0 ws0">Zmiana <span class="_ _7"></span>st<span class="_ _1"></span>anu <span class="_ _7"></span>należności <span class="_ _c"></span>wynikająca <span class="_ _7"></span>ze <span class="_ _c"></span>sprawozdania<span class="ff1"> <span class="_ _c"></span>z sy<span class="_ _c"></span>tuacji </span></div><div class="t m0 xb he yda ff1 fs0 fc1 sc0 ls0 ws0">finansowej </div></div><div class="c x57 y21a we5 h43"><div class="t m0 x17 he y110 ff1 fs0 fc2 sc0 ls18 ws0">(2<span class="ls0">7 989) </span></div></div><div class="c xc y21a we3 h43"><div class="t m0 x17 he y110 ff1 fs0 fc1 sc0 ls0 ws0">(<span class="ls3">29</span> 090) </div></div><div class="c x1 y6e1 we4 h10"><div class="t m0 xb he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">Zmiana prezentacji kaucji </div></div><div class="c x57 y6e1 we5 h10"><div class="t m0 x1e he y1a9 ff1 fs0 fc2 sc0 ls0 ws0">1 051 </div></div><div class="c xc y6e1 we3 h10"><div class="t m0 x30 he y1a9 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y6e2 we4 h11"><div class="t m0 xb he y199 ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu odpisu na należności<span class="ff1"> </span></div></div><div class="c x57 y6e2 we5 h11"><div class="t m0 x1e he y199 ff1 fs0 fc2 sc0 ls0 ws0">(146) </div></div><div class="c xc y6e2 we3 h11"><div class="t m0 x30 he y199 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y3ca we4 h11"><div class="t m0 xb he y199 ff1 fs0 fc1 sc0 ls0 ws0">Zmiana stanu <span class="ff3">z tytułu należności PGK</span> </div></div><div class="c x57 y3ca we5 h11"><div class="t m0 x15 he y199 ff1 fs0 fc2 sc0 ls0 ws0">16 873 </div></div><div class="c xc y3ca we3 h11"><div class="t m0 x30 he y199 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y6e3 we4 h97"><div class="t m0 xb h2 y6e4 ff8 fs0 fc1 sc0 ls0 ws0">Zmiana stanu należności wynikająca ze sprawozdania<span class="ff2"> </span></div><div class="t m0 xb h2 y6e5 ff2 fs0 fc1 sc0 ls0 ws0">z <span class="ff8">przepływów pieniężnych<span class="ff1"> </span></span></div></div><div class="c x57 y6e3 we5 h97"><div class="t m0 x8d h2 y18a ff2 fs0 fc2 sc0 ls0 ws0">(10 211) </div></div><div class="c xc y6e3 we3 h97"><div class="t m0 x8d h2 y18a ff2 fs0 fc1 sc0 ls0 ws0">(29 090) </div></div><div class="c x1 y6e6 we4 h43"><div class="t m0 xb he y284 ff3 fs0 fc1 sc0 ls0 ws0">Zmiana <span class="_ _b"> </span>stanu <span class="_ _b"> </span>zobowiązań <span class="_ _b"> </span>wynikająca <span class="_ _b"> </span>ze <span class="_ _b"> </span>sprawozdania<span class="ff1"> </span></div><div class="t m0 xb he yda ff1 fs0 fc1 sc0 ls0 ws0">z sytuacji finansowej </div></div><div class="c x57 y6e6 we5 h43"><div class="t m0 x8d h2 yb0 ff2 fs0 fc2 sc0 ls0 ws0">(13 020) </div></div><div class="c xc y6e6 we3 h43"><div class="t m0 x31 h2 yb0 ff2 fs0 fc2 sc0 ls0 ws0">5 128<span class="ff1 fc1"> </span></div></div><div class="c x1 y6e7 we4 h10"><div class="t m0 xb he y1a9 ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu wyceny gwarancji i poręczeń<span class="ff1"> </span></div></div><div class="c x57 y6e7 we5 h10"><div class="t m0 x2e he y1a9 ff1 fs0 fc2 sc0 ls3 ws0">51<span class="ls0">5 </span></div></div><div class="c xc y6e7 we3 h10"><div class="t m0 x30 h2 y1a9 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y6e8 we4 h98"><div class="t m0 xb he y6e9 ff1 fs0 fc1 sc0 ls0 ws0">Zmiana stanu<span class="_ _1"></span> <span class="_ _1"></span>z <span class="ff3">tytułu sprzedaży/nabycia u<span class="_ _1"></span>działów</span> <span class="_ _1"></span>w <span class="ff3">spółkach </span></div><div class="t m0 xb he y6ea ff3 fs0 fc1 sc0 ls0 ws0">zależnych<span class="ff1"> </span></div></div><div class="c x57 y6e8 we5 h98"><div class="t m0 x2e he y6eb ff1 fs0 fc2 sc0 ls3 ws0">600<span class="ls0"> </span></div></div><div class="c xc y6e8 we3 h98"><div class="t m0 x1e he y6eb ff1 fs0 fc1 sc0 ls0 ws0">4 400 </div></div><div class="c x1 y196 we4 h99"><div class="t m0 xb h2 y6ec ff8 fs0 fc1 sc0 ls0 ws0">Zmiana <span class="_ _b"> </span>stanu <span class="_ _12"> </span>z<span class="_ _1"></span>obowiązań <span class="_ _12"> </span>wynikająca<span class="_ _1"></span> <span class="_ _12"> </span>z<span class="_ _1"></span>e <span class="_ _b"> </span>spr<span class="_ _c"></span>awozdania<span class="ff2"> </span></div><div class="t m0 xb h2 yda ff2 fs0 fc1 sc0 ls0 ws0">z <span class="ff8">przepływów pieniężnych</span> </div></div><div class="c x57 y196 we5 h99"><div class="t m0 x8d h2 y4ad ff2 fs0 fc2 sc0 ls0 ws0">(11 905) </div></div><div class="c xc y196 we3 h99"><div class="t m0 x31 h2 y4ad ff2 fs0 fc2 sc0 ls0 ws0">9 528<span class="fc1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h9a y6ed ff2 fs6 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf42" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc42 w0 h3a"><img 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" class="bi x69 y4b3 w4 h9b" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">66</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y524 ff1 fs5 fc5 sc0 ls16 ws0">31<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Zobowiązania warunkowe<span class="ff1"> </span></span></span></div><div class="t m0 x1 h49 y5a3 ff1 fs6 fc4 sc0 ls0 ws0">31.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Zobo<span class="_ _1"></span>wiązan<span class="_ _c"></span>ia <span class="_ _3e"> </span>inwestycyjne <span class="_ _3e"> </span>or<span class="_ _c"></span>az <span class="_ _3e"> </span>udzielone <span class="_ _3e"> </span>poręczeni<span class="_ _c"></span>a </span></span></span></div><div class="t m0 x6f hc y6ee ff1 fs6 fc4 sc0 ls0 ws0">i gwarancje </div></div><div class="c x1 y15a we6 h34"><div class="t m0 x8 h66 y6ef ff7 fsc fc3 sc0 ls0 ws0">Gwarant </div></div><div class="c xbf y15a we7 h34"><div class="t m0 x8 h66 y6ef ff7 fsc fc3 sc0 ls0 ws0">Beneficjent<span class="_ _c"></span> </div></div><div class="c x3b y15a we8 h34"><div class="t m0 x8 h66 y6ef ff7 fsc fc3 sc0 ls0 ws0">Przedmiot g<span class="_ _c"></span>warancji </div></div><div class="c xac y15a we9 h34"><div class="t m0 x8 h66 y6ef ff7 fsc fc3 sc0 ls0 ws0">Do kwoty </div></div><div class="c x7b y15a wea h34"><div class="t m0 xe h66 y6ef ff7 fsc fc3 sc0 ls26 ws0">Od<span class="ls0"> </span></div></div><div class="c x5d y15a web h34"><div class="t m0 xc0 h66 y6ef ff7 fsc fc3 sc0 ls22 ws0">Do<span class="ls0"> </span></div></div><div class="c x1 y602 we6 h6b"><div class="t m0 x8 h6a y199 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y602 we7 h6b"><div class="t m0 x8 h6a y199 ff1 fsc fc2 sc0 ls0 ws0">Leier Polska S.<span class="_ _c"></span>A. </div></div><div class="c x3b y602 we8 h6b"><div class="t m0 x8 h6a y4ad ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> <span class="_ _c"></span>z <span class="ff3">tytułu </span></span></div><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">dostaw i usług<span class="ff1"> </span></div></div><div class="c xac y602 we9 h6b"><div class="t m0 x67 h6a y199 ff1 fsc fc2 sc0 ls1d ws0">2 000<span class="ls0"> </span></div></div><div class="c x7b y602 wea h6b"><div class="t m0 x8 h6a y199 ff1 fsc fc2 sc0 ls1d ws0">2020<span class="ls0">-</span>10<span class="ls0">-</span>08<span class="ls0"> </span></div></div><div class="c x5d y602 web h6b"><div class="t m0 x3d h6a y199 ff1 fsc fc2 sc0 ls1d ws0">202<span class="ls0">8-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y487 we6 h6b"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y487 we7 h6b"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">Biuro Inwestycj<span class="_ _c"></span>i Kapitałowych<span class="_ _c"></span> </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">Sosnowiec 2 Sp<span class="_ _c"></span>. z o.o. </div></div><div class="c x3b y487 we8 h6b"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> <span class="_ _c"></span>z <span class="ff3">tytułu </span></span></div><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">dostaw i usług<span class="ff1"> </span></div></div><div class="c xac y487 we9 h6b"><div class="t m0 x41 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0"> <span class="ls1d">70</span>0     </div></div><div class="c x7b y487 wea h6b"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">2019<span class="ls0">-05-13 </span></div></div><div class="c x5d y487 web h6b"><div class="t m0 x66 h6a y1a9 ff3 fsc fc2 sc0 ls0 ws0">nieokreślony<span class="_ _c"></span><span class="ff1"> </span></div></div><div class="c x1 y6f0 we6 h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f0 we7 h10"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Student Depot<span class="_ _c"></span> Łódź 2 Sp.<span class="ff1"> z o.o. </span></div></div><div class="c x3b y6f0 we8 h10"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y6f0 we9 h10"><div class="t m0 x67 h6a yda ff1 fsc fc2 sc0 ls0 ws0">6 500 </div></div><div class="c x7b y6f0 wea h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls1d ws0">2021<span class="ls0">-</span>05<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x5d y6f0 web h10"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls1d ws0">2025<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y6f1 we6 h36"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f1 we7 h36"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Student Depot<span class="_ _c"></span> Łódź 2 Sp.<span class="ff1"> z o.o. </span></div></div><div class="c x3b y6f1 we8 h36"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y6f1 we9 h36"><div class="t m0 x67 h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 967 </div></div><div class="c x7b y6f1 wea h36"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls1d ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>30<span class="ls0"> </span></div></div><div class="c x5d y6f1 web h36"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls1d ws0">2028<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y6f2 we6 h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f2 we7 h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x3b y6f2 we8 h10"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y6f2 we9 h10"><div class="t m0 x8e h6a yda ff1 fsc fc2 sc0 ls0 ws0">32 074 </div></div><div class="c x7b y6f2 wea h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls1d ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5d y6f2 web h10"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls1d ws0">2032<span class="ls0">-</span>05<span class="ls0">-</span>20<span class="ls0"> </span></div></div><div class="c x1 y6f3 we6 h11"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f3 we7 h11"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x3b y6f3 we8 h11"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y6f3 we9 h11"><div class="t m0 x8e h6a yda ff1 fsc fc2 sc0 ls0 ws0">48 678 </div></div><div class="c x7b y6f3 wea h11"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls1d ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5d y6f3 web h11"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls1d ws0">2032<span class="ls0">-</span>12<span class="ls0">-</span>18<span class="ls0"> </span></div></div><div class="c x1 y6f4 we6 h11"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f4 we7 h11"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x3b y6f4 we8 h11"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y6f4 we9 h11"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls0 ws0">141 209 </div></div><div class="c x7b y6f4 wea h11"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls1d ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5d y6f4 web h11"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls1d ws0">2033<span class="ls0">-</span>06<span class="ls0">-</span>30<span class="ls0"> </span></div></div><div class="c x1 y3c0 we6 h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y3c0 we7 h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Aceno Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x3b y3c0 we8 h10"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y3c0 we9 h10"><div class="t m0 x8e h6a yda ff1 fsc fc2 sc0 ls0 ws0">51 406 </div></div><div class="c x7b y3c0 wea h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls1d ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5d y3c0 web h10"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls1d ws0">2032<span class="ls0">-</span>07<span class="ls0">-</span>22<span class="ls0"> </span></div></div><div class="c x1 y6f5 we6 h9c"><div class="t m0 x8 h6a y31a ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f5 we7 h9c"><div class="t m0 x8 h6a y31a ff1 fsc fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div><div class="t m0 x8 h6a y622 ff1 fsc fc2 sc0 ls0 ws0">Samaki Sp. z o. o<span class="_ _c"></span>.,  </div><div class="t m0 x8 h6a y4b2 ff1 fsc fc2 sc0 ls0 ws0">Soro Sp. z o. o.,<span class="_ _c"></span>  </div><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">Moeda Sp. z o<span class="_ _c"></span>. o.,  </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">Bank Pekao S.<span class="_ _c"></span>A. </div></div><div class="c x3b y6f5 we8 h9c"><div class="t m0 x8 h6a y4b2 ff1 fsc fc2 sc0 ls0 ws0">Umowa gwaranc<span class="_ _c"></span>ji </div></div><div class="c xac y6f5 we9 h9c"><div class="t m0 x8e h6a y31a ff1 fsc fc2 sc0 ls0 ws0">33 500 </div></div><div class="c x7b y6f5 wea h9c"><div class="t m0 x8 h6a y31a ff1 fsc fc2 sc0 ls1d ws0">2021<span class="ls0">-</span>10<span class="ls0">-</span>28<span class="ls0"> </span></div></div><div class="c x5d y6f5 web h9c"><div class="t m0 x3d h6a y31a ff1 fsc fc2 sc0 ls1d ws0">2027<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y6f6 we6 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f6 we7 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">Aceno Sp. z o.o<span class="_ _c"></span>. </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">Santander Bank<span class="_ _c"></span> Polska S.A. </div></div><div class="c x3b y6f6 we8 h69"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">Umowa gwaranc<span class="_ _c"></span>ji </div></div><div class="c xac y6f6 we9 h69"><div class="t m0 x67 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">5 462 </div></div><div class="c x7b y6f6 wea h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls1d ws0">2022<span class="ls0">-</span>02<span class="ls0">-</span>03<span class="ls0"> </span></div></div><div class="c x5d y6f6 web h69"><div class="t m0 x3d h6a y4a3 ff1 fsc fc2 sc0 ls1d ws0">2032<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y6f7 we6 h6b"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f7 we7 h6b"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls0 ws0">Life Spot Sp. z o.<span class="_ _c"></span>o </div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">Santander Bank<span class="_ _c"></span> Polska S.A. </div></div><div class="c x3b y6f7 we8 h6b"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">Umowa gwaranc<span class="_ _c"></span>ji </div></div><div class="c xac y6f7 we9 h6b"><div class="t m0 x8e h6a y4a3 ff1 fsc fc2 sc0 ls1d ws0">22 000<span class="ls0"> </span></div></div><div class="c x7b y6f7 wea h6b"><div class="t m0 x8 h6a y4a3 ff1 fsc fc2 sc0 ls1d ws0">2023<span class="ls0">-</span>02<span class="ls0">-</span>07<span class="ls0"> </span></div></div><div class="c x5d y6f7 web h6b"><div class="t m0 x3d h6a y4a3 ff1 fsc fc2 sc0 ls1d ws0">2033<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y6f8 we6 h36"><div class="t m0 x8 h6a y6f9 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6f8 we7 h36"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Bank Pekao S.<span class="_ _c"></span>A </div></div><div class="c x3b y6f8 we8 h36"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Umowa gwara<span class="_ _c"></span>ncji </div></div><div class="c xac y6f8 we9 h36"><div class="t m0 x8e h6a y6f9 ff1 fsc fc2 sc0 ls0 ws0">28 848 </div></div><div class="c x7b y6f8 wea h36"><div class="t m0 x8 h6a y6f9 ff1 fsc fc2 sc0 ls1d ws0">2024<span class="ls0">-</span>02<span class="ls0">-</span>03<span class="ls0"> </span></div></div><div class="c x5d y6f8 web h36"><div class="t m0 x3d h6a y6f9 ff1 fsc fc2 sc0 ls1d ws0">2034<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y6fa we6 h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6fa we7 h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Life Spot Katow<span class="_ _c"></span>ice Graniczna S<span class="_ _c"></span>p. z o.o. </div></div><div class="c x3b y6fa we8 h10"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenie<span class="ff1"> </span></div></div><div class="c xac y6fa we9 h10"><div class="t m0 x8e h6a yda ff1 fsc fc2 sc0 ls0 ws0">62 591 </div></div><div class="c x7b y6fa wea h10"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls1d ws0">2023<span class="ls0">-01-05 </span></div></div><div class="c x5d y6fa web h10"><div class="t m0 x3d h6a yda ff1 fsc fc2 sc0 ls1d ws0">2035<span class="ls0">-</span>01<span class="ls0">-</span>22<span class="ls0"> </span></div></div><div class="c x1 y6fb we6 h69"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y6fb we7 h69"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">Life Spot Kraków<span class="_ _c"></span> Czerwone M<span class="_ _c"></span>aki Sp..<span class="ff1"> </span></div><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">z o.o. </div></div><div class="c x3b y6fb we8 h69"><div class="t m0 x8 h6a y1a9 ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenie<span class="ff1"> </span></div></div><div class="c xac y6fb we9 h69"><div class="t m0 x8e h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">93 402 </div></div><div class="c x7b y6fb wea h69"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">2023<span class="ls0">-02-</span>01<span class="ls0"> </span></div></div><div class="c x5d y6fb web h69"><div class="t m0 x3d h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">2035<span class="ls0">-</span>04<span class="ls0">-</span>10<span class="ls0"> </span></div></div><div class="c x1 y3c9 we6 h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y3c9 we7 h11"><div class="t m0 x8 h6a y6fc ff3 fsc fc2 sc0 ls0 ws0">Life Spot Kraków<span class="_ _c"></span> Lipska Sp. z o.<span class="_ _c"></span>o.<span class="ff1"> </span></div></div><div class="c x3b y3c9 we8 h11"><div class="t m0 x8 h6a y6fc ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y3c9 we9 h11"><div class="t m0 x8e h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">59 690 </div></div><div class="c x7b y3c9 wea h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">2024<span class="ls0">-</span>01<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5d y3c9 web h11"><div class="t m0 x3d h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">2036<span class="ls0">-</span>03<span class="ls0">-</span>12<span class="ls0"> </span></div></div><div class="c x1 y6fd we6 h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc6"> </span></div></div><div class="c xbf y6fd we7 h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Life Spot Proj<span class="_ _c"></span>ekt 11 Sp. z o.o.<span class="fc6"> </span></div></div><div class="c x3b y6fd we8 h11"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc6"> </span></div></div><div class="c xac y6fd we9 h11"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">112<span class="ls0"> </span>521<span class="fc6 ls0"> </span></div></div><div class="c x7b y6fd wea h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>01<span class="ls0">-</span>08<span class="fc6 ls0"> </span></div></div><div class="c x5d y6fd web h11"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2036<span class="ls0">-</span>05<span class="ls0">-</span>31<span class="fc6 ls0"> </span></div></div><div class="c x1 y9c we6 h69"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y9c we7 h69"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">SCG Spółka<span class="ff1"> z </span>ogra<span class="_ _c"></span>niczoną </div><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">odpowiedzialnośc<span class="_ _c"></span>ią Sp. k.<span class="ff1"> </span></div></div><div class="c x3b y9c we8 h69"><div class="t m0 x8 h6a y1a9 ff3 fsc fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xac y9c we9 h69"><div class="t m0 x8e h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">21 500 </div></div><div class="c x7b y9c wea h69"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">2023<span class="ls0">-</span>06<span class="ls0">-</span>27<span class="ls0"> </span></div></div><div class="c x5d y9c web h69"><div class="t m0 x3d h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">2026<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y6fe we6 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y6fe we7 h10"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">ING Bank Śląsk<span class="_ _c"></span>i S.A.<span class="ff1 fc2"> </span></div></div><div class="c x3b y6fe we8 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Gwarancja Ban<span class="_ _c"></span>kowa<span class="fc2"> </span></div></div><div class="c xac y6fe we9 h10"><div class="t m0 x67 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">4 767<span class="fc2"> </span></div></div><div class="c x7b y6fe wea h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2023<span class="ls0">-</span>10<span class="ls0">-</span>05<span class="fc2 ls0"> </span></div></div><div class="c x5d y6fe web h10"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2025<span class="ls0">-</span>10<span class="ls0">-</span>03<span class="fc2 ls0"> </span></div></div><div class="c x1 y6ff we6 h6b"><div class="t m0 x8 h6a y4ad ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y6ff we7 h6b"><div class="t m0 x8 h6a y4ad ff1 fsc fc1 sc0 ls0 ws0">EPP RETAIL - POW<span class="_ _c"></span>ERPARK TYC<span class="_ _c"></span>HY Sp. z </div><div class="t m0 x8 h6a y4a4 ff3 fsc fc1 sc0 ls0 ws0">o.o. z siedzibą <span class="_ _c"></span>w <span class="ff1">Warszawie<span class="fc2"> </span></span></div></div><div class="c x3b y6ff we8 h6b"><div class="t m0 x8 h6a y4ad ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y6ff we9 h6b"><div class="t m0 x8e h6a y4ad ff1 fsc fc1 sc0 ls0 ws0">30 996<span class="fc2"> </span></div></div><div class="c x7b y6ff wea h6b"><div class="t m0 x8 h6a y4ad ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y6ff web h6b"><div class="t m0 x3d h6a y4ad ff1 fsc fc1 sc0 ls1d ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x1 y146 we6 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y146 we7 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">EPP RETAIL - <span class="ff3">M1 <span class="_ _c"></span>POZNAŃ Sp. <span class="_ _c"></span>z o.o. z </span></div><div class="t m0 x8 h6a y4a4 ff3 fsc fc1 sc0 ls0 ws0">siedzibą w Wars<span class="_ _c"></span>zawie<span class="ff1 fc2"> </span></div></div><div class="c x3b y146 we8 h69"><div class="t m0 x8 h6a y4a3 ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y146 we9 h69"><div class="t m0 x8e h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">90 479<span class="fc2"> </span></div></div><div class="c x7b y146 wea h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y146 web h69"><div class="t m0 x3d h6a y4a3 ff1 fsc fc1 sc0 ls1d ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x1 y700 we6 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y700 we7 h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">EPP RETAIL - <span class="ff3">M1 <span class="_ _c"></span>CZĘSTOCHOW<span class="_ _c"></span>A Sp. z </span></div><div class="t m0 x8 h6a y4a4 ff3 fsc fc1 sc0 ls0 ws0">o.o. z siedzibą <span class="_ _c"></span>w <span class="ff1">Warszawie<span class="fc2"> </span></span></div></div><div class="c x3b y700 we8 h69"><div class="t m0 x8 h6a y4a3 ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y700 we9 h69"><div class="t m0 x8e h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">12 989<span class="fc2"> </span></div></div><div class="c x7b y700 wea h69"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y700 web h69"><div class="t m0 x3d h6a y4a3 ff1 fsc fc1 sc0 ls1d ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x1 y701 we6 h9d"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y701 we7 h9d"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">EPP RETAIL - POW<span class="_ _c"></span>ERPARK KIEL<span class="_ _c"></span>CE Sp. z </div><div class="t m0 x8 h6a y4a4 ff3 fsc fc1 sc0 ls0 ws0">o.o. z siedzibą <span class="_ _c"></span>w Warszawie<span class="ff1 fc2"> </span></div></div><div class="c x3b y701 we8 h9d"><div class="t m0 x8 h6a y4a3 ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y701 we9 h9d"><div class="t m0 x8e h6a y4a3 ff1 fsc fc1 sc0 ls0 ws0">21 992<span class="fc2"> </span></div></div><div class="c x7b y701 wea h9d"><div class="t m0 x8 h6a y4a3 ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y701 web h9d"><div class="t m0 x3d h6a y4a3 ff1 fsc fc1 sc0 ls1d ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x1 y65d we6 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y65d we7 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">EPP N.V.<span class="fc2"> </span></div></div><div class="c x3b y65d we8 h10"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y65d we9 h10"><div class="t m0 x67 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">6 207<span class="fc2"> </span></div></div><div class="c x7b y65d wea h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y65d web h10"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2028<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="fc2 ls0"> </span></div></div><div class="c x1 y2be we6 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y2be we7 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">EPP N.V.<span class="fc2"> </span></div></div><div class="c x3b y2be we8 h10"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y2be we9 h10"><div class="t m0 x67 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">3 448<span class="fc2"> </span></div></div><div class="c x7b y2be wea h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y2be web h10"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2029<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="fc2 ls0"> </span></div></div><div class="c x1 y1c7 we6 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y1c7 we7 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">EPP N.V.<span class="fc2"> </span></div></div><div class="c x3b y1c7 we8 h10"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y1c7 we9 h10"><div class="t m0 x64 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">862<span class="fc2 ls0"> </span></div></div><div class="c x7b y1c7 wea h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y1c7 web h10"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2029<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="fc2 ls0"> </span></div></div><div class="c x1 y702 we6 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y702 we7 h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">EPP N.V.<span class="fc2"> </span></div></div><div class="c x3b y702 we8 h10"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y702 we9 h10"><div class="t m0 x51 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">86<span class="fc2 ls0"> </span></div></div><div class="c x7b y702 wea h10"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="fc2 ls0"> </span></div></div><div class="c x5d y702 web h10"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2028<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="fc2 ls0"> </span></div></div><div class="c x1 y6b6 we6 h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y6b6 we7 h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Twarda S.A R<span class="_ _c"></span>.L.<span class="fc2"> </span></div></div><div class="c x3b y6b6 we8 h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Umowa <span class="ff3">poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></span></div></div><div class="c xac y6b6 we9 h11"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">119 575<span class="fc2"> </span></div></div><div class="c x7b y6b6 wea h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>11<span class="ls0">-</span>21<span class="fc2 ls0"> </span></div></div><div class="c x5d y6b6 web h11"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2037<span class="ls0">-</span>07<span class="ls0">-</span>11<span class="fc2 ls0"> </span></div></div><div class="c x1 y703 we6 h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">Murapol S.A.<span class="fc2"> </span></div></div><div class="c xbf y703 we7 h11"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">Śląska S.A R.L.<span class="_ _c"></span><span class="ff1 fc2"> </span></div></div><div class="c x3b y703 we8 h11"><div class="t m0 x8 h6a y6fc ff3 fsc fc1 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1 fc2"> </span></div></div><div class="c xac y703 we9 h11"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls0 ws0">142 509<span class="fc2"> </span></div></div><div class="c x7b y703 wea h11"><div class="t m0 x8 h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2024<span class="ls0">-</span>11<span class="ls0">-</span>21<span class="fc2 ls0"> </span></div></div><div class="c x5d y703 web h11"><div class="t m0 x3d h6a y6fc ff1 fsc fc1 sc0 ls1d ws0">2037<span class="ls0">-</span>11<span class="ls0">-</span>18<span class="fc2 ls0"> </span></div></div></div></div>
<div id="pf43" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc43 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h9e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">67</span><span class="fs0"> </span></span></div></div><div class="c x1 y704 we6 h9d"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xbf y704 we7 h9d"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">Cross Bud S.A. </div></div><div class="c x3b y704 we8 h9d"><div class="t m0 x8 h6a y705 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> <span class="_ _c"></span>z <span class="ff3">tytułu </span></span></div><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">dostaw i usług<span class="ff1"> </span></div></div><div class="c xac y704 we9 h9d"><div class="t m0 x67 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">8 000 </div></div><div class="c x7b y704 wea h9d"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">2019<span class="ls0">-</span>07<span class="ls0">-</span>18<span class="ls0"> </span></div></div><div class="c x5d y704 web h9d"><div class="t m0 x8 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">bezterminowo<span class="_ _c"></span> </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 he y706 ff1 fs0 fc6 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y707 ff3 fs1 fc2 sc0 ls0 ws0">Gwarancje  u<span class="_ _1"></span>dzielone  pr<span class="_ _1"></span>zez  Spółkę <span class="_ _a"> </span>tytułem <span class="_ _a"> </span>zabezpieczenia  k<span class="_ _1"></span>redytów  ba<span class="_ _1"></span>nkowych  zostały<span class="_ _1"></span> </div><div class="t m0 x1 h3 y708 ff3 fs1 fc2 sc0 ls0 ws0">szczegółowo opisan<span class="_ _1"></span>e<span class="ff1"> w Nocie 26 do ni<span class="_ _1"></span>niejszego spra<span class="_ _1"></span>wozdania finansowego.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y709 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y70a ff1 fs6 fc4 sc0 ls0 ws0">31.2<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Sprawy sądowe</span> </span></span></div><div class="t m0 x1 h3 y70b ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _22"> </span>d<span class="_ _1"></span>zień <span class="_ _20"> </span>31 <span class="_ _20"> </span>grudnia <span class="_ _20"> </span>202<span class="_ _1"></span><span class="ff1">4 <span class="_ _20"> </span></span>roku <span class="_ _20"> </span>łączna <span class="_ _20"> </span>wartość <span class="_ _20"> </span>postępowań <span class="_ _20"> </span>toc<span class="_ _1"></span>zących <span class="_ _20"> </span>się <span class="_ _20"> </span>przed <span class="_ _20"> </span>sądami, </div><div class="t m0 x1 h3 y70c ff3 fs1 fc2 sc0 ls0 ws0">organami <span class="_ _10"> </span>właści<span class="_ _1"></span>wymi <span class="_ _10"> </span>i <span class="_ _25"> </span>organami <span class="_ _10"> </span>admi<span class="_ _1"></span>nistracji <span class="_ _10"> </span>publi<span class="_ _1"></span>cznej, <span class="_ _10"> </span>dotyczących<span class="_ _1"></span> <span class="_ _10"> </span>potencjalny<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y70d ff3 fs1 fc2 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>Sp<span class="_ _1"></span>ółki <span class="_ _1"></span>wyniosła <span class="_ _8"></span>11,<span class="ff1">6ml<span class="_ _1"></span>n <span class="_ _1"></span>PLN. <span class="_ _1"></span>W<span class="_ _1"></span> </span>odniesieniu <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>roszczeń <span class="_ _8"></span>Spółka <span class="_ _1"></span>zawiązała <span class="_ _8"></span>rezerw </div><div class="t m0 x1 h3 y70e ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _1"></span>spra<span class="_ _1"></span>wy <span class="_ _1"></span>sądowe <span class="_ _8"></span>w <span class="_ _1"></span>wysoko<span class="_ _1"></span>ści <span class="_ _1"></span>4,<span class="_ _1"></span><span class="ff1">7 <span class="_ _1"></span></span>mln<span class="_ _1"></span> <span class="_ _1"></span>PLN. <span class="_ _8"></span>Na <span class="_ _1"></span>zawi<span class="_ _1"></span>ązaną <span class="_ _1"></span>rezerwę <span class="_ _8"></span>składa <span class="_ _8"></span>się <span class="_ _1"></span>wiele <span class="_ _8"></span>spraw, <span class="_ _8"></span>z </div><div class="t m0 x1 h3 y559 ff3 fs1 fc2 sc0 ls0 ws0">których 5 największyc<span class="_ _1"></span>h składa się n<span class="_ _1"></span>a łączną kwotę 4,<span class="_ _1"></span><span class="ff1">3 mln PL<span class="_ _1"></span>N.<span class="fc6"> </span></span></div><div class="t m0 x1 h3 y70f ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _22"> </span>d<span class="_ _1"></span>zień <span class="_ _20"> </span>31 <span class="_ _20"> </span>grudnia <span class="_ _20"> </span>2023 <span class="_ _20"> </span>roku <span class="_ _20"> </span>łączna <span class="_ _20"> </span>wart<span class="_ _1"></span>ość <span class="_ _20"> </span>postępowań <span class="_ _20"> </span>toczącyc<span class="_ _1"></span>h <span class="_ _22"> </span>się <span class="_ _20"> </span>przed<span class="_ _1"></span> <span class="_ _20"> </span>sądami, </div><div class="t m0 x1 h3 y5c7 ff3 fs1 fc2 sc0 ls0 ws0">organami <span class="_ _10"> </span>właści<span class="_ _1"></span>wymi <span class="_ _10"> </span>i <span class="_ _25"> </span>organami <span class="_ _10"> </span>admi<span class="_ _1"></span>nistracji <span class="_ _10"> </span>publi<span class="_ _1"></span>cznej, <span class="_ _10"> </span>dotyczących<span class="_ _1"></span> <span class="_ _10"> </span>potencjalny<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y390 ff3 fs1 fc2 sc0 ls0 ws0">zobowiązań <span class="_ _1"></span>Sp<span class="_ _1"></span>ółki <span class="_ _1"></span>wyniosła <span class="_ _8"></span>11,7mln <span class="_ _1"></span>PLN.<span class="_ _1"></span> <span class="_ _1"></span>W<span class="_ _1"></span><span class="ff1"> </span>odniesieniu <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>roszczeń <span class="_ _8"></span>Spółka <span class="_ _1"></span>zawiązała <span class="_ _8"></span>rezerw<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y391 ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _1"></span>spra<span class="_ _1"></span>wy <span class="_ _1"></span>sądowe <span class="_ _8"></span>w <span class="_ _1"></span>wysoko<span class="_ _1"></span>ści <span class="_ _1"></span>4,5 <span class="_ _8"></span>mln <span class="_ _1"></span>PLN. <span class="_ _8"></span>Na <span class="_ _1"></span>z<span class="_ _1"></span>awiązaną <span class="_ _8"></span>rezerwę <span class="_ _1"></span>składa<span class="_ _1"></span> <span class="_ _1"></span>się <span class="_ _8"></span>wiele <span class="_ _1"></span>spraw, <span class="_ _8"></span>z </div><div class="t m0 x1 h3 y710 ff3 fs1 fc2 sc0 ls0 ws0">których 5 największyc<span class="_ _1"></span>h składa się n<span class="_ _1"></span>a łączną kwotę 4,2 mln PL<span class="_ _1"></span>N.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y711 ff3 fs1 fc2 sc0 ls0 ws0">Rezerwy <span class="_ _25"> </span>na <span class="_ _25"> </span>sprawy <span class="_ _25"> </span>sądowe <span class="_ _25"> </span>tw<span class="_ _1"></span>orzone <span class="_ _25"> </span>są, <span class="_ _25"> </span>gdy <span class="_ _25"> </span>szacowane <span class="_ _23"> </span>ryzyko <span class="_ _25"> </span>przegrani<span class="_ _1"></span>a <span class="_ _25"> </span>sprawy <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y712 ff3 fs1 fc2 sc0 ls0 ws0">i <span class="_ _34"> </span>zasądzenia <span class="_ _6"> </span>kwoty <span class="_ _34"> </span>n<span class="_ _1"></span>a <span class="_ _34"> </span>rzecz <span class="_ _34"> </span>p<span class="_ _1"></span>owoda <span class="_ _34"> </span>pr<span class="_ _1"></span>zekracza <span class="_ _34"> </span>50<span class="_ _1"></span>% <span class="_ _6"> </span><span class="ff1">(przegrani<span class="_ _1"></span>e <span class="_ _34"> </span>sprawy <span class="_ _6"> </span>jest </span></div><div class="t m0 x1 h3 y713 ff1 fs1 fc2 sc0 ls0 ws0">prawdopodobne)<span class="_ _1"></span>. <span class="_ _26"> </span><span class="ff3">W <span class="_ _26"> </span>przypadk<span class="_ _1"></span>u <span class="_ _26"> </span>sporów <span class="_ _26"> </span>co <span class="_ _26"> </span>do <span class="_ _26"> </span>których<span class="_ _1"></span> <span class="_ _26"> </span>Spółka <span class="_ _26"> </span>nie <span class="_ _26"> </span>z<span class="_ _1"></span>awiązała <span class="_ _26"> </span>rezerwy<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y714 ff3 fs1 fc2 sc0 ls0 ws0">prawdopodobień<span class="_ _1"></span>stwo <span class="_ _1"></span>pr<span class="_ _1"></span>zegranej <span class="_ _1"></span>oszac<span class="_ _1"></span>owane <span class="_ _1"></span>zo<span class="_ _1"></span>stało <span class="_ _1"></span>na <span class="_ _8"></span>poniżej <span class="_ _1"></span>50%. <span class="_ _8"></span>Wartość <span class="_ _1"></span>jed<span class="_ _1"></span>nostkowa<span class="_ _1"></span> </div><div class="t m0 x1 h3 y715 ff3 fs1 fc2 sc0 ls0 ws0">tych sporów jest nieist<span class="_ _1"></span>otna.<span class="ff1"> </span></div><div class="t m0 x1 h3 y716 ff1 fs1 fc2 sc0 ls0 ws0"> <span class="ff3">Wartość <span class="_ _8"></span>zobowią<span class="_ _1"></span>zań <span class="_ _8"></span>warunkowy<span class="_ _1"></span>ch <span class="_ _8"></span>dotyczącyc<span class="_ _1"></span>h <span class="_ _8"></span>spra<span class="_ _1"></span>w <span class="_ _8"></span>sądowych <span class="_ _1c"></span>nie <span class="_ _1c"></span>objętych <span class="_ _1c"></span>rezerwą <span class="_ _8"></span>na </span></div><div class="t m0 x1 h3 y267 ff3 fs1 fc2 sc0 ls0 ws0">dzień 31 grudnia<span class="_ _1"></span> 202<span class="ff1">4 wynosi 7<span class="_ _1"></span>,6 mln PLN. </span></div><div class="t m0 x1 h3 y717 ff3 fs1 fc2 sc0 ls0 ws0">Wartość <span class="_ _1c"></span>zob<span class="_ _1"></span>owiązań <span class="_ _1c"></span>wa<span class="_ _1"></span>runkowych <span class="_ _1c"></span>do<span class="_ _1"></span>tyczących <span class="_ _21"></span>spraw <span class="_ _1c"></span>sąd<span class="_ _1"></span>owych <span class="_ _1c"></span>ni<span class="_ _1"></span>e <span class="_ _1c"></span>objętyc<span class="_ _1"></span>h <span class="_ _1c"></span>rezerwą <span class="_ _1c"></span>n<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y718 ff3 fs1 fc2 sc0 ls0 ws0">dzień 31 grudnia<span class="_ _1"></span> 2023 wynosi 7,2 mln P<span class="_ _1"></span>LN.<span class="ff1"> </span></div><div class="t m0 x1 h3 y719 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _1c"></span>dzień <span class="_ _21"></span>31 <span class="_ _1c"></span>grudnia <span class="_ _21"></span>202<span class="ff1">4 <span class="_ _21"></span></span>roku <span class="_ _1c"></span>łączna <span class="_ _21"></span>wartość <span class="_ _1c"></span>sporny<span class="_ _1"></span>ch <span class="_ _1c"></span>należności<span class="_ _1"></span> <span class="_ _1c"></span>co <span class="_ _1c"></span>do <span class="_ _1c"></span>których <span class="_ _21"></span>toczą <span class="_ _1c"></span>si<span class="_ _1"></span>ę </div><div class="t m0 x1 h3 y71a ff3 fs1 fc2 sc0 ls0 ws0">postępowania <span class="_ _1c"></span>przed<span class="_ _1"></span> <span class="_ _1c"></span>sądami <span class="_ _1c"></span>wyn<span class="_ _1"></span>osiła <span class="_ _1c"></span>około <span class="_ _1c"></span>1,<span class="_ _1"></span><span class="ff1">0 <span class="_ _1c"></span>mln <span class="_ _1c"></span>PL<span class="_ _1"></span>N <span class="_ _1c"></span>z <span class="_ _8"></span>c<span class="_ _1"></span>zego <span class="_ _1c"></span>kwota<span class="_ _1"></span> <span class="_ _1c"></span>ok. <span class="_ _1c"></span>0,8 <span class="_ _1c"></span>mln <span class="_ _21"></span>PLN <span class="_ _1c"></span>jest </span></div><div class="t m0 x1 h3 y71b ff3 fs1 fc2 sc0 ls0 ws0">objęta odpisem ak<span class="_ _1"></span>tualizującym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y60 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _1c"></span>dzień <span class="_ _21"></span>31 <span class="_ _1c"></span>grudnia <span class="_ _21"></span>2023 <span class="_ _1c"></span>roku <span class="_ _1c"></span>łąc<span class="_ _1"></span>zna <span class="_ _1c"></span>wartość <span class="_ _1c"></span>s<span class="_ _1"></span>pornych <span class="_ _1c"></span>na<span class="_ _1"></span>leżności <span class="_ _1c"></span>co <span class="_ _1c"></span>do <span class="_ _1c"></span>których<span class="_ _1"></span> <span class="_ _1c"></span>toczą <span class="_ _1c"></span>si<span class="_ _1"></span>ę </div><div class="t m0 x1 h3 y37d ff3 fs1 fc2 sc0 ls0 ws0">postępowania <span class="_ _1c"></span>przed<span class="_ _1"></span> <span class="_ _1c"></span>sądami <span class="_ _1c"></span>wyn<span class="_ _1"></span>osiła <span class="_ _1c"></span>około <span class="_ _1c"></span>1,1 <span class="_ _1c"></span>ml<span class="_ _1"></span>n <span class="_ _8"></span>PL<span class="_ _1"></span>N <span class="_ _1c"></span>z <span class="_ _8"></span>c<span class="_ _1"></span>zego <span class="_ _1c"></span>kwota<span class="_ _1"></span> <span class="_ _1c"></span>ok. <span class="_ _1c"></span>0,8 <span class="_ _1c"></span>mln <span class="_ _21"></span>PLN <span class="_ _1c"></span>jest </div><div class="t m0 x1 h3 y37e ff3 fs1 fc2 sc0 ls0 ws0">objęta odpisem ak<span class="_ _1"></span>tualizującym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y481 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y440 ff1 fs6 fc4 sc0 ls0 ws0">31.3<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Postępowania admini<span class="_ _c"></span>stracyjne<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y71c ff3 fs1 fc2 sc0 ls0 ws0">Urząd  Komisji  Nadz<span class="_ _1"></span>oru  Finansowego  ws<span class="_ _1"></span>zczął  w<span class="ff1"> <span class="_ _1"></span></span>dniu  30  kwietnia  2<span class="_ _1"></span>019  roku  postępowan<span class="_ _1"></span>ie </div><div class="t m0 x1 h3 y71d ff1 fs1 fc2 sc0 ls0 ws0">administracyjn<span class="_ _1"></span>e <span class="_ _c"></span>w <span class="ff3">przedmiocie <span class="_ _c"></span>nałożenia <span class="_ _c"></span>na <span class="_ _c"></span>Murapol <span class="_ _c"></span>S.A. <span class="_ _7"></span>k<span class="_ _1"></span>ary <span class="_ _c"></span>pieniężnej na <span class="_ _7"></span>podsta<span class="_ _1"></span>wie <span class="_ _c"></span>art. <span class="_ _7"></span>97<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y71e ff1 fs1 fc2 sc0 ls0 ws0">ust. <span class="_ _21"></span>1 <span class="_ _21"></span>pkt <span class="_ _21"> </span>5 <span class="_ _1b"> </span>ustawy <span class="_ _21"> </span>o<span class="_ _1"></span> ofercie <span class="_ _1b"> </span>publicznej <span class="_ _1b"> </span>oraz <span class="_ _21"></span>na <span class="_ _21"> </span>podstawi<span class="_ _1"></span>e <span class="_ _21"></span>art. <span class="_ _21"></span>97 <span class="_ _1b"> </span>ust. <span class="_ _21"></span>1<span class="_ _1"></span>a <span class="_ _21"></span>pkt <span class="_ _22"> </span>2 <span class="_ _21"></span>albo <span class="_ _21"> </span>ust. <span class="_ _21"> </span>1b<span class="_ _1"></span>  </div></div></div></div>
<div id="pf44" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc44 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">68</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc2 sc0 ls0 ws0">ustawy <span class="_ _1c"></span>o ofercie <span class="_ _1c"></span>w <span class="_ _1"></span><span class="ff3">związku <span class="_ _1c"></span>z</span> p<span class="_ _1"></span>odejrzeniem <span class="_ _1c"></span>narus<span class="_ _1"></span>zenia <span class="_ _1c"></span>art. <span class="_ _1c"></span>69 <span class="_ _1c"></span>w<span class="_ _1"></span> zw. <span class="_ _1c"></span>z art.<span class="_ _1"></span> <span class="_ _8"></span>8<span class="_ _1"></span>7 <span class="_ _1c"></span>ust. <span class="_ _1c"></span>1 <span class="_ _1c"></span>pkt <span class="_ _1c"></span>3 <span class="_ _1c"></span>lit. <span class="_ _1c"></span>a<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cb ff1 fs1 fc2 sc0 ls0 ws0">oraz art. <span class="_ _c"></span>73 ust. <span class="_ _c"></span>2 w zw. z art. 87 <span class="_ _c"></span>ust. 1 <span class="_ _c"></span>pkt 3 <span class="_ _c"></span>lit a. <span class="_ _c"></span>ustawy z dnia 29 lipca 2005 o ofercie <span class="_ _c"></span>publicznej<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cc ff1 fs1 fc2 sc0 ls0 ws0">(Dz.U. <span class="_ _22"> </span>z 2<span class="_ _1"></span>019 <span class="_ _20"> </span>r. <span class="_ _22"> </span>poz. <span class="_ _20"> </span>623)<span class="_ _1"></span> <span class="_ _20"> </span>w <span class="ff3">związku <span class="_ _20"> </span>z</span> transakcjami <span class="_ _20"> </span>na<span class="_ _1"></span> <span class="_ _22"> </span><span class="ff3">a<span class="_ _1"></span>kcjach <span class="_ _20"> </span>spółki <span class="_ _22"> </span>Ska<span class="_ _1"></span>rbiec <span class="_ _20"> </span>Holding <span class="_ _20"> </span>S.A. </span></div><div class="t m0 x1 h3 y274 ff1 fs1 fc2 sc0 ls0 ws0">w latach <span class="_ _13"> </span>2017-<span class="ff3">2018. <span class="_ _20"> </span>Po<span class="_ _1"></span>stępowanie <span class="_ _13"> </span>sankcyjne <span class="_ _13"> </span>prowadzone <span class="_ _20"> </span>przez <span class="_ _20"> </span>K<span class="_ _1"></span>NF <span class="_ _20"> </span>wobec <span class="_ _13"> </span>Murapol <span class="_ _20"> </span>S.A.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2aa ff1 fs1 fc2 sc0 ls0 ws0">z <span class="ff3">uwagi <span class="_ _8"></span>na <span class="_ _8"></span>podejrzeni<span class="_ _1"></span>e <span class="_ _8"></span>deliktu <span class="_ _8"></span>admi<span class="_ _1"></span>nistracyjnego <span class="_ _8"></span>sprowadzaj<span class="_ _1"></span>ącego <span class="_ _8"></span>się <span class="_ _1c"></span>do <span class="_ _8"></span>stosowania <span class="_ _8"></span>p<span class="_ _1"></span>rzez </span></div><div class="t m0 x1 h3 y2ab ff1 fs1 fc2 sc0 ls0 ws0">Murapol <span class="_ _1"></span>S.A. pr<span class="_ _1"></span>ocederu <span class="_ _1"></span>tzw. park<span class="_ _1"></span>owania <span class="_ _1"></span>akcji <span class="_ _1"></span>Skarbiec<span class="_ _1"></span> Holdi<span class="_ _1"></span>ng S.A. <span class="_ _1"></span>na <span class="_ _1"></span>podmiotach <span class="_ _1"></span>trzecich. </div><div class="t m0 x1 h3 y1cd ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _8"></span>dniu <span class="_ _1"></span>20<span class="_ _1"></span> <span class="_ _8"></span>sierpnia <span class="_ _8"></span>2019 <span class="_ _8"></span>r. <span class="_ _8"></span>Komisja <span class="_ _8"></span>Nadzoru <span class="_ _8"></span>Finans<span class="_ _1"></span>owego <span class="_ _8"></span>nałożyła <span class="_ _8"></span>na <span class="_ _8"></span>Murapol <span class="_ _8"></span>S.A. <span class="_ _8"></span>dwie <span class="_ _8"></span>kary </div><div class="t m0 x1 h3 y1ce ff3 fs1 fc2 sc0 ls0 ws0">pieniężne o<span class="ff1"> </span>łącznej wy<span class="_ _1"></span>sokości 10.400<span class="_ _1"></span> tys. PLN.<span class="_ _1"></span>, na które utworzono re<span class="_ _1"></span>zerwy w 2019 roku.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y17b ff1 fs1 fc2 sc0 ls0 ws0">Kara <span class="_ _13"> </span>w <span class="ff3">wysokości  9.900 <span class="_ _13"> </span>tys. <span class="_ _20"> </span>PL<span class="_ _1"></span>N <span class="_ _20"> </span>nał<span class="_ _1"></span>ożona <span class="_ _13"> </span>została  za <span class="_ _20"> </span>mające  </span>-  w ocenie  Ko<span class="_ _c"></span>misji  Nadzoru </div><div class="t m0 x1 h3 y17c ff1 fs1 fc2 sc0 ls0 ws0">Finansowego - <span class="_ _c"></span>miejsc<span class="_ _1"></span>e <span class="_ _c"></span>w <span class="ff3">2017 r. naruszenie obowiązku odnośnie <span class="_ _c"></span>do ogłosz<span class="_ _1"></span>enia tzw. <span class="_ _c"></span>wezwania </span></div><div class="t m0 x1 h3 y1d0 ff3 fs1 fc2 sc0 ls0 ws0">następczego <span class="_ _1e"> </span>do <span class="_ _1e"> </span>zap<span class="_ _1"></span>isywani<span class="_ _1"></span>a <span class="_ _1e"> </span>się <span class="_ _1e"> </span>na <span class="_ _1e"> </span>sprzedaż<span class="_ _1"></span> <span class="_ _1e"> </span>lub <span class="_ _1e"> </span>zamianę <span class="_ _1e"> </span>akc<span class="_ _1"></span>ji <span class="_ _1e"> </span>w<span class="_ _1"></span><span class="ff1"> </span>liczbie <span class="_ _1e"> </span>p<span class="_ _1"></span>owodującej </div><div class="t m0 x1 h3 y228 ff3 fs1 fc2 sc0 ls0 ws0">osiągnięcie <span class="_ _20"> </span>66% <span class="_ _22"> </span>ogólnej <span class="_ _20"> </span>liczby <span class="_ _20"> </span>głosów <span class="_ _1b"> </span>w<span class="_ _1"></span><span class="ff1"> Skarbie<span class="_ _1"></span>c <span class="_ _22"> </span>Holdi<span class="_ _1"></span>ng <span class="_ _22"> </span>S.A. <span class="_ _22"> </span>w<span class="_ _1"></span> </span>związku <span class="_ _20"> </span>z<span class="ff1"> przekroczeniem<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y71f ff1 fs1 fc2 sc0 ls0 ws0">przez <span class="_ _8"></span>Murapol <span class="_ _8"></span>S.A. <span class="_ _8"></span>wraz <span class="_ _8"></span>z Venture <span class="_ _8"></span>Fundus<span class="_ _1"></span>zem <span class="_ _1"></span>In<span class="_ _1"></span>westycyjny<span class="_ _1"></span>m <span class="_ _8"></span>Z<span class="ff3">amknięty<span class="_ _1"></span>m <span class="_ _1"></span>zarządzan<span class="_ _1"></span>ym <span class="_ _8"></span>przez </span></div><div class="t m0 x1 h3 y720 ff3 fs1 fc2 sc0 ls0 ws0">Trigon <span class="_ _c"></span>TFI <span class="_ _c"></span>S.A. <span class="_ _c"></span>(obecnie <span class="_ _c"></span>Lartiq T<span class="_ _c"></span>FI <span class="_ _c"></span>S.A.) <span class="_ _c"></span>33% <span class="_ _c"></span>ogólnej <span class="_ _c"></span>liczby głosó<span class="_ _c"></span>w <span class="_ _c"></span>w<span class="ff1"> </span>sp<span class="_ _1"></span>ółce <span class="_ _c"></span>Skarbiec Holding <span class="_ _c"></span>S.A. </div><div class="t m0 x1 h3 y52f ff1 fs1 fc2 sc0 ls0 ws0">albo <span class="_ _1"></span>niedokonaniem <span class="_ _1"></span>zbycia<span class="_ _1"></span> w<span class="_ _1"></span> tym <span class="_ _1"></span>terminie <span class="_ _1"></span>akcji <span class="_ _1"></span>Skarbiec <span class="_ _1"></span>Holdin<span class="_ _1"></span>g S.A. <span class="_ _1"></span>w<span class="_ _1"></span> <span class="ff3">liczbie <span class="_ _1"></span>powodującej<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y721 ff3 fs1 fc2 sc0 ls0 ws0">osiągnięcie <span class="_ _21"></span>nie <span class="_ _1c"></span>więc<span class="_ _1"></span>ej <span class="_ _1c"></span>niż <span class="_ _1c"></span>33%<span class="_ _1"></span> <span class="_ _1c"></span>ogólnej<span class="_ _1"></span><span class="ff1"> <span class="_ _21"></span></span>liczby <span class="_ _21"></span>głosów <span class="_ _1c"></span>w<span class="ff1"> </span>t<span class="_ _1"></span>ej <span class="_ _1c"></span>spółce<span class="_ _1"></span> <span class="_ _1c"></span>(w <span class="_ _1c"></span>termi<span class="_ _1"></span>nie <span class="_ _21"></span>3 <span class="_ _1c"></span>miesięcy<span class="_ _1"></span> <span class="_ _1c"></span>od </div><div class="t m0 x1 h3 y722 ff3 fs1 fc2 sc0 ls0 ws0">przekroczenia 33% <span class="_ _1"></span>ogólnej lic<span class="_ _1"></span>zby głosów).<span class="ff1"> </span></div><div class="t m0 x1 h3 y2b1 ff1 fs1 fc2 sc0 ls0 ws0">Kara <span class="_ _a"> </span>w <span class="ff3">wysokości <span class="_ _a"> </span>500 <span class="_ _a"> </span>tys. <span class="_ _a"> </span>PLN <span class="_ _a"> </span>nałożona <span class="_ _a"> </span>została <span class="_ _a"> </span>za  mają<span class="_ _1"></span>ce <span class="_ _a"> </span></span>-<span class="_ _1"></span> <span class="_ _a"> </span>w ocenie <span class="_ _a"> </span>Komisji <span class="_ _a"> </span>Nadzoru </div><div class="t m0 x1 h3 y723 ff1 fs1 fc2 sc0 ls0 ws0">Finansowego <span class="_ _14"> </span>- <span class="_ _14"> </span><span class="ff3">mi<span class="_ _1"></span>ejsce <span class="_ _14"> </span>cztery <span class="_ _14"> </span>naruszenia <span class="_ _14"> </span>obowiązków <span class="_ _14"> </span>no<span class="_ _1"></span>tyfikacyjnych <span class="_ _14"> </span>dotycząc<span class="_ _1"></span>ych </span></div><div class="t m0 x1 h3 y3aa ff3 fs1 fc2 sc0 ls0 ws0">znacznych <span class="_ _1b"> </span>pakietów <span class="_ _1b"> </span>ak<span class="_ _1"></span>cji <span class="_ _1b"> </span>Skarbiec <span class="_ _1b"> </span>Holding <span class="_ _1b"> </span>S.A.<span class="_ _1"></span> <span class="_ _21"> </span>w<span class="_ _1"></span><span class="ff1"> </span>związk<span class="_ _1"></span>u <span class="_ _1b"> </span>z<span class="ff1"> </span>„parkowani<span class="_ _1"></span>em <span class="_ _1b"> </span>akcji” <span class="_ _1b"> </span>w<span class="ff1"> <span class="_ _1"></span>okresie </span></div><div class="t m0 x1 h3 y3ab ff1 fs1 fc2 sc0 ls2 ws0">2017<span class="ls0">-</span>2018 r. <span class="ls0"> </span></div><div class="t m0 x1 h3 y724 ff3 fs1 fc2 sc0 ls0 ws0">10 <span class="_ _1b"> </span>września <span class="_ _22"> </span>2019 <span class="_ _1b"> </span>r<span class="_ _1"></span>oku <span class="_ _1b"> </span>został <span class="_ _22"> </span>złożony <span class="_ _22"> </span>do <span class="_ _1b"> </span>Komi<span class="_ _1"></span>sji <span class="_ _1b"> </span>Nadzoru <span class="_ _22"> </span>Finansowego<span class="_ _1"></span> <span class="_ _1b"> </span>wniosek <span class="_ _1b"> </span>o<span class="_ _1"></span> <span class="_ _1b"> </span>ponowne<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1b1 ff1 fs1 fc2 sc0 ls0 ws0">rozpatrzenie <span class="_ _1"></span>decy<span class="_ _1"></span>zji <span class="_ _1"></span>w <span class="_ _1"></span>sp<span class="_ _1"></span>rawie <span class="_ _1"></span>naruszeni<span class="_ _1"></span>a <span class="_ _1"></span>przez <span class="_ _1"></span>Murapol <span class="_ _8"></span>S.A. <span class="_ _1"></span>ustawy <span class="_ _8"></span>o <span class="_ _1"></span>ofercie <span class="_ _1"></span>publi<span class="_ _1"></span>cznej. <span class="_ _1"></span>We </div><div class="t m0 x1 h3 y725 ff3 fs1 fc2 sc0 ls0 ws0">wniosku <span class="_ _1b"> </span>M<span class="_ _1"></span>urapol <span class="_ _1b"> </span>S.A. <span class="_ _1b"> </span>przedstawi<span class="_ _1"></span>ła <span class="_ _1b"> </span>swoje <span class="_ _22"> </span>stanowi<span class="_ _1"></span>sko <span class="_ _1b"> </span>co <span class="_ _1b"> </span>do <span class="_ _1b"> </span>ni<span class="_ _1"></span>eprawidłowości<span class="_ _1"></span> <span class="_ _1b"> </span>w/w<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>dec<span class="_ _1"></span>yzji <span class="_ _1b"> </span>i </span></div><div class="t m0 x1 h3 y726 ff3 fs1 fc2 sc0 ls0 ws0">oparciu  jej  na <span class="_ _13"> </span>nieprawidłowej  interpretac<span class="_ _1"></span>ji  przepisów  ustawy  o  ofercie  dotyczących  tzw. </div><div class="t m0 x1 h3 y727 ff3 fs1 fc2 sc0 ls0 ws0">parkowania <span class="_ _20"> </span>akcji. <span class="_ _20"> </span>Spółka <span class="_ _20"> </span>podniosła <span class="_ _20"> </span>też <span class="_ _20"> </span>liczne <span class="_ _20"> </span>zarzuty <span class="_ _20"> </span>naruszeni<span class="_ _1"></span>a <span class="_ _22"> </span>p<span class="_ _1"></span>rzepisów <span class="_ _22"> </span>p<span class="_ _1"></span>ostępowania<span class="_ _1"></span> </div><div class="t m0 x1 h3 y728 ff3 fs1 fc2 sc0 ls0 ws0">przez <span class="_ _c"></span>KNF, <span class="_ _c"></span>w <span class="_ _c"></span>tym w <span class="_ _7"></span>s<span class="_ _1"></span>zczególności polegające <span class="_ _c"></span>na <span class="_ _c"></span>przyjmowaniu przez <span class="_ _c"></span>KNF<span class="ff1"> </span>licznych <span class="_ _c"></span>domniemań<span class="_ _1"></span> </div><div class="t m0 x1 h3 y729 ff3 fs1 fc2 sc0 ls0 ws0">faktycznych <span class="_ _a"> </span>na <span class="_ _a"> </span>niekorzyść <span class="_ _a"> </span>Murapol <span class="_ _a"> </span>S.A., <span class="_ _a"> </span>na <span class="_ _a"> </span>pozyskiwaniu <span class="_ _a"> </span>części <span class="_ _a"> </span>dowodów <span class="_ _a"> </span>poza <span class="_ _a"> </span>tokiem </div><div class="t m0 x1 h3 y72a ff3 fs1 fc2 sc0 ls0 ws0">postępowania <span class="_ _7"></span>a<span class="_ _1"></span>dministracy<span class="_ _1"></span>jnego <span class="_ _7"></span>bez <span class="_ _7"></span>zapewn<span class="_ _1"></span>ienia <span class="_ _7"></span>Spółce <span class="_ _7"></span>prawa<span class="_ _1"></span> <span class="_ _7"></span>do <span class="_ _7"></span>c<span class="_ _1"></span>zynnego <span class="_ _c"></span>udziału <span class="_ _7"></span>w <span class="_ _7"></span>tych </div><div class="t m0 x1 h3 y72b ff3 fs1 fc2 sc0 ls0 ws0">czynnościach dowod<span class="_ _1"></span>owych, a także na oddalan<span class="_ _1"></span>iu niemal wszystkich wn<span class="_ _1"></span>iosków dowodowy<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y72c ff3 fs1 fc2 sc0 ls0 ws0">Murapol <span class="_ _20"> </span>S.A. <span class="_ _20"> </span>doty<span class="_ _1"></span>czących <span class="_ _20"> </span>k<span class="_ _1"></span>westii <span class="_ _20"> </span>o <span class="_ _20"> </span>fundamen<span class="_ _1"></span>talnym <span class="_ _20"> </span>znac<span class="_ _1"></span>zeniu <span class="_ _20"> </span>dla <span class="_ _20"> </span>sprawy<span class="_ _1"></span>. <span class="_ _20"> </span>Murapol <span class="_ _20"> </span>S.A.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5ff ff3 fs1 fc2 sc0 ls0 ws0">zwróciła również uwagę <span class="_ _1"></span>na naruszenie prze<span class="_ _1"></span>z KNF zasad proporcj<span class="_ _1"></span>onalności przy wy<span class="_ _1"></span>miarze kary, </div><div class="t m0 x1 h3 y700 ff3 fs1 fc2 sc0 ls0 ws0">a także na niepra<span class="_ _1"></span>widłowe zastosowani<span class="_ _1"></span>e przesłanek warunkując<span class="_ _1"></span>ych<span class="_ _1"></span><span class="ff1"> </span>jej wysokość. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y72d ff3 fs1 fc2 sc0 ls0 ws0">26 <span class="_ _c"></span>lutego <span class="_ _c"></span>2021 <span class="_ _c"></span>roku <span class="_ _7"></span>K<span class="_ _1"></span>omisja Nadzo<span class="_ _c"></span>ru F<span class="_ _c"></span>inansowego uchyliła w <span class="_ _7"></span>całości decyzję <span class="_ _c"></span>z <span class="_ _7"></span>dni<span class="_ _1"></span>a <span class="_ _c"></span>20 <span class="_ _c"></span>sierpnia </div><div class="t m0 x1 h3 y72e ff3 fs1 fc2 sc0 ls0 ws0">2019 <span class="_ _c"></span>roku. <span class="_ _c"></span>Jednocześni<span class="_ _1"></span>e, <span class="_ _c"></span>Komisja <span class="_ _c"></span>nałożyła na <span class="_ _c"></span>Murapol <span class="_ _c"></span>S.A. <span class="_ _7"></span>k<span class="_ _1"></span>arę <span class="_ _c"></span>pieniężną w <span class="_ _c"></span>łącznej <span class="_ _c"></span>wysokości </div><div class="t m0 x1 h3 y72f ff3 fs1 fc2 sc0 ls0 ws0">9.137 <span class="_ _1"></span>tys.<span class="_ _1"></span> <span class="_ _1"></span>PLN <span class="_ _8"></span>w <span class="_ _1"></span>z<span class="_ _1"></span>wiązku <span class="_ _1"></span>z <span class="_ _8"></span>kwestiami <span class="_ _8"></span>opisanymi <span class="_ _8"></span>powyżej, <span class="_ _1"></span>kt<span class="_ _1"></span>óra <span class="_ _1"></span>została<span class="_ _8"></span><span class="ff1"> <span class="_ _1"></span>ure<span class="_ _1"></span>gulowana <span class="_ _1"></span>w<span class="_ _1"></span> <span class="_ _1"></span>marcu<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y730 ff1 fs1 fc2 sc0 ls0 ws0">2021 roku. </div><div class="t m0 x1 h3 y3d4 ff3 fs1 fc2 sc0 ls0 ws0">Zarząd <span class="_ _1b"> </span>jednostki<span class="_ _1"></span> <span class="_ _1b"> </span>dominuj<span class="_ _1"></span>ącej, <span class="_ _1b"> </span>podtrzymując<span class="_ _1"></span> <span class="_ _1b"> </span>zarzuty <span class="_ _1b"> </span>s<span class="_ _1"></span>formułowane <span class="_ _1b"> </span>w<span class="_ _1"></span>e <span class="_ _1b"> </span>wni<span class="_ _1"></span>osku <span class="_ _1b"> </span>o <span class="_ _1b"> </span>ponowne<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3d5 ff3 fs1 fc2 sc0 ls0 ws0">rozpatrzenie <span class="_ _c"></span>decyzji <span class="_ _7"></span>KNF <span class="_ _c"></span>opisane <span class="_ _7"></span>p<span class="_ _1"></span>owyżej, <span class="_ _7"></span>w <span class="_ _c"></span>kwietniu <span class="_ _c"></span>2021 <span class="_ _7"></span>roku, <span class="_ _c"></span>złożył <span class="_ _7"></span>do <span class="_ _c"></span>Wojewódzkiego<span class="_ _1"></span> <span class="_ _7"></span>Sądu<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3d6 ff3 fs1 fc2 sc0 ls0 ws0">Administracyjnego  w <span class="_ _13"> </span>Warszawie  skargę  na <span class="_ _20"> </span>dec<span class="_ _1"></span>yzję  Komisji <span class="_ _13"> </span>Nadzoru  F<span class="_ _c"></span>in<span class="_ _1"></span>ansowego.  S<span class="ff1">karga<span class="_ _1"></span> </span></div></div></div></div>
<div id="pf45" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc45 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">69</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">została oddalona p<span class="_ _1"></span>rzez W<span class="_ _1"></span>ojewódzki Sąd <span class="_ _1"></span>Administracy<span class="_ _1"></span>jny w czerwcu 2021<span class="_ _1"></span> r. W dni<span class="_ _1"></span>u 26 sierpni<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">2021 <span class="_ _10"> </span>r. <span class="_ _25"> </span>Spółka <span class="_ _25"> </span>wniosła<span class="_ _1"></span> <span class="_ _10"> </span>skargę <span class="_ _25"> </span>kasacy<span class="_ _1"></span>jną <span class="_ _10"> </span>do<span class="_ _1"></span> <span class="_ _10"> </span>Naczelnego<span class="_ _1"></span> <span class="_ _10"> </span>Sąd<span class="_ _1"></span>u <span class="_ _10"> </span>Admi<span class="_ _1"></span>nistracyjnego <span class="_ _25"> </span>w </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc2 sc0 ls0 ws0">przedmiocie <span class="_ _8"></span>zaska<span class="_ _1"></span>rżenia <span class="_ _1c"></span>orzeczenia <span class="_ _1c"></span>Wojewódzkiego <span class="_ _1c"></span>Sądu <span class="_ _8"></span>Ad<span class="_ _1"></span>ministracyjnego <span class="_ _1c"></span>oddalająceg<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y274 ff1 fs1 fc2 sc0 ls0 ws0">s<span class="ff3">kargę. <span class="_ _c"></span>Na dzień <span class="_ _7"></span>3<span class="_ _1"></span>1 <span class="_ _c"></span>grudnia<span class="_ _1"></span> <span class="_ _c"></span>2024 <span class="_ _c"></span>roku <span class="_ _c"></span>całość <span class="_ _c"></span>kary została <span class="_ _c"></span>zapłacona, <span class="_ _c"></span>w związku <span class="_ _c"></span>z <span class="_ _c"></span>czym <span class="_ _c"></span>Grupa </span></div><div class="t m0 x1 h3 y2aa ff3 fs1 fc2 sc0 ls0 ws0">nie miała zobowiązani<span class="_ _1"></span>a warunkowego <span class="_ _1"></span>związanego z p<span class="_ _1"></span>owyższą sprawą.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y178 ff3 fs1 fc2 sc0 ls0 ws0">Od  2021  rok<span class="_ _1"></span>u,  Prezes  U<span class="_ _1"></span>rzędu  Ochrony <span class="_ _a"> </span>Konkurencji  i  Konsument<span class="_ _1"></span>ów  prowadził <span class="_ _a"> </span>łącznie  trzy </div><div class="t m0 x1 h3 y179 ff3 fs1 fc2 sc0 ls0 ws0">postępowania <span class="_ _8"></span>wy<span class="_ _1"></span>jaśniające, <span class="_ _8"></span>które<span class="_ _1"></span> <span class="_ _8"></span>miały <span class="_ _8"></span>na <span class="_ _8"></span>cel<span class="_ _1"></span>u <span class="_ _8"></span>wstępne <span class="_ _8"></span>ustalen<span class="_ _1"></span>ie <span class="_ _8"></span>czy <span class="_ _8"></span>na<span class="_ _1"></span>stąpiły <span class="_ _8"></span>naruszenia<span class="_ _1"></span> </div><div class="t m0 x1 h3 y17a ff3 fs1 fc2 sc0 ls0 ws0">uzasadniające wszczęci<span class="_ _1"></span>e postępowani<span class="_ _1"></span>a w sprawie o uznanie po<span class="_ _1"></span>stanowień wzorca umo<span class="_ _1"></span>wy<span class="_ _1"></span><span class="ff1"> za </span></div><div class="t m0 x1 h3 y17b ff3 fs1 fc2 sc0 ls0 ws0">niedozwolone <span class="_ _12"> </span>lub <span class="_ _12"> </span>postęp<span class="_ _1"></span>owania <span class="_ _23"> </span>w<span class="_ _1"></span> <span class="_ _23"> </span>sprawi<span class="_ _1"></span>e <span class="_ _12"> </span>praktyk <span class="_ _12"> </span>naruszających <span class="_ _12"> </span>zbiorow<span class="_ _1"></span>e <span class="_ _23"> </span>intere<span class="_ _1"></span>sy </div><div class="t m0 x1 h3 y17c ff3 fs1 fc2 sc0 ls0 ws0">konsumentów <span class="_ _26"> </span>(które <span class="_ _17"> </span>d<span class="_ _1"></span>otyczyły <span class="_ _26"> </span>m.in. <span class="_ _17"> </span>b<span class="_ _1"></span>adania <span class="_ _26"> </span>rynku <span class="_ _17"> </span>w <span class="_ _26"> </span>zakresie <span class="_ _26"> </span>stosowania <span class="_ _26"> </span>tzw. <span class="_ _17"> </span>klauz<span class="_ _1"></span>ul </div><div class="t m0 x1 h3 y1d0 ff3 fs1 fc2 sc0 ls0 ws0">waloryzacyjny<span class="_ _1"></span>ch przez przedsiębiorców dzia<span class="_ _1"></span>łającyc<span class="_ _1"></span>h w branży deweloper<span class="_ _1"></span>skiej).<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y415 ff3 fs1 fc2 sc0 ls0 ws0">Postępowania wyjaśniają<span class="_ _1"></span>ce nie są <span class="_ _c"></span>prowadzone przeciwko jakiemukolwiek podmiotowi, mogą </div><div class="t m0 x1 h3 y416 ff3 fs1 fc2 sc0 ls0 ws0">jednak <span class="_ _12"> </span>skutkować <span class="_ _b"> </span>wszczęciem <span class="_ _b"> </span>jednego <span class="_ _23"> </span>z <span class="_ _b"> </span>wyżej <span class="_ _12"> </span>wskazanyc<span class="_ _1"></span>h <span class="_ _12"> </span>postępowań <span class="_ _b"> </span>przeciwko </div><div class="t m0 x1 h3 y1d3 ff3 fs1 fc2 sc0 ls0 ws0">podmiotowi, którego <span class="_ _1"></span>działaln<span class="_ _1"></span>ości dotyczyło dane postęp<span class="_ _1"></span>owanie wyjaśniają<span class="_ _1"></span>ce. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y721 ff3 fs1 fc2 sc0 ls0 ws0">Ponadto, Prezes Urzęd<span class="_ _1"></span>u Ochrony Konkurenc<span class="_ _1"></span>ji i Konsumentów w toku podej<span class="_ _1"></span>mowanych działa<span class="_ _1"></span>ń </div><div class="t m0 x1 h3 y722 ff3 fs1 fc2 sc0 ls0 ws0">w <span class="_ _1c"></span>ramach <span class="_ _1c"></span>swoich <span class="_ _1c"></span>ustawowych <span class="_ _1c"></span>komp<span class="_ _1"></span>etencji <span class="_ _1c"></span>na <span class="_ _8"></span>p<span class="_ _1"></span>łaszczyźnie <span class="_ _1c"></span>zbierania <span class="_ _1c"></span>in<span class="_ _1"></span>formacji <span class="_ _8"></span>i <span class="_ _1c"></span>dan<span class="_ _1"></span>ych <span class="_ _8"></span>o<span class="_ _1"></span> </div><div class="t m0 x1 h3 y731 ff3 fs1 fc2 sc0 ls0 ws0">rynkowych <span class="_ _26"> </span>działaniach <span class="_ _17"> </span>przedsiębiorcó<span class="_ _1"></span>w <span class="_ _17"> </span>względem<span class="_ _1"></span> <span class="_ _17"> </span>konsument<span class="_ _1"></span>ów, <span class="_ _17"> </span>wystąpi<span class="_ _1"></span>ł <span class="_ _17"> </span>do <span class="_ _17"> </span>Spółki <span class="_ _26"> </span>w </div><div class="t m0 x1 h3 y1d7 ff1 fs1 fc2 sc0 ls27 ws0">sp<span class="ff3 ls0">rawach <span class="_ _21"></span>z <span class="_ _1c"></span>zakresu <span class="_ _21"></span>ochrony <span class="_ _21"></span>konkurencji <span class="_ _21"></span>i <span class="_ _1c"></span>konsumen<span class="_ _1"></span>tów, <span class="_ _1c"></span>bez <span class="_ _21"></span>wszczynania<span class="_ _1"></span> <span class="_ _1c"></span>postępowania<span class="_ _1"></span>, <span class="_ _1c"></span>w </span></div><div class="t m0 x1 h3 y732 ff1 fs1 fc2 sc0 ls0 ws0">lutym 2021 r. </div><div class="t m0 x1 h3 y3ab ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _c"></span>zakresie większości <span class="_ _c"></span>z <span class="_ _c"></span>ww. <span class="_ _c"></span>postępowań, zgodnie z <span class="_ _7"></span>wiedzą<span class="_ _1"></span> <span class="_ _c"></span>Spółki, nie <span class="_ _c"></span>są <span class="_ _7"></span>p<span class="_ _1"></span>odejmowane dalsze </div><div class="t m0 x1 h3 y3ac ff3 fs1 fc2 sc0 ls0 ws0">formalne kroki ze str<span class="_ _1"></span>ony Prezesa Urzędu Och<span class="_ _1"></span>rony Konkurencji i Kons<span class="_ _1"></span>umenta.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1b1 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _1e"> </span>dniu <span class="_ _a"> </span>18 <span class="_ _1e"> </span>kwietnia <span class="_ _1e"> </span>2023 <span class="_ _1e"> </span>r. <span class="_ _a"> </span>Preze<span class="_ _1"></span>s <span class="_ _a"> </span>Ur<span class="_ _1"></span>zędu <span class="_ _a"> </span>Oc<span class="_ _1"></span>hrony <span class="_ _1e"> </span>Konkurencji <span class="_ _1e"> </span>i <span class="_ _1e"> </span>Konsumentów <span class="_ _1e"> </span>wszczął </div><div class="t m0 x1 h3 y725 ff3 fs1 fc2 sc0 ls0 ws0">postępowanie  w <span class="_ _20"> </span>sprawie  o <span class="_ _20"> </span>uznanie <span class="_ _13"> </span>postanowi<span class="_ _1"></span>eń <span class="_ _20"> </span>wzorca  umowy <span class="_ _20"> </span>za  niedozwolone <span class="_ _20"> </span>(sy<span class="_ _1"></span>gn. </div><div class="t m0 x1 h3 y726 ff1 fs1 fc2 sc0 ls0 ws0">DOZIK-<span class="ff3 ls2">1.611.3.2023.P<span class="_ _1"></span>L) <span class="_ _1"></span>w <span class="_ _8"></span>związku <span class="_ _1"></span>ze <span class="_ _1"></span>stosowaniem <span class="_ _8"></span>przez <span class="_ _1"></span>Murapol <span class="_ _8"></span>SA <span class="_ _1"></span>określony<span class="_ _1"></span>ch <span class="_ _1"></span>postanowień </span></div><div class="t m0 x1 h3 y733 ff1 fs1 fc2 sc0 ls0 ws0">umo<span class="ff3">wnych. <span class="_ _22"> </span>Ostatni<span class="_ _1"></span>e <span class="_ _1b"> </span>p<span class="_ _1"></span>ismo <span class="_ _22"> </span>do <span class="_ _22"> </span>Preze<span class="_ _1"></span>sa <span class="_ _22"> </span>UOKiK <span class="_ _22"> </span>wy<span class="_ _1"></span>słano <span class="_ _22"> </span>13 <span class="_ _22"> </span>lutego <span class="_ _22"> </span>2025 <span class="_ _20"> </span>roku. <span class="_ _1b"> </span>D<span class="_ _1"></span>otychczas <span class="_ _22"> </span>w<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y734 ff3 fs1 fc2 sc0 ls0 ws0">komunikacji <span class="_ _1e"> </span>z <span class="_ _1e"> </span>UOKiK <span class="_ _1e"> </span>n<span class="_ _1"></span>ie <span class="_ _1e"> </span>otrzymano <span class="_ _1e"> </span>doda<span class="_ _1"></span>tkowych <span class="_ _1e"> </span>informac<span class="_ _1"></span>ji <span class="_ _1e"> </span>w <span class="_ _1e"> </span>sprawie <span class="_ _1e"> </span>dalszego <span class="_ _1e"> </span>ciąg<span class="_ _1"></span>u </div><div class="t m0 x1 h3 y735 ff3 fs1 fc2 sc0 ls0 ws0">postępowania.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y736 ff3 fs1 fc2 sc0 ls0 ws0">Jeżeli <span class="_ _7"></span>w <span class="_ _c"></span>przypadku <span class="_ _c"></span>wszczęcia<span class="_ _1"></span> <span class="_ _7"></span>postępowani<span class="_ _1"></span>a <span class="_ _7"></span>w<span class="_ _1"></span> <span class="_ _7"></span>spra<span class="_ _1"></span>wie <span class="_ _7"></span>o <span class="_ _c"></span>uznanie <span class="_ _7"></span>p<span class="_ _1"></span>ostanowień <span class="_ _c"></span>wzorca <span class="_ _c"></span>umowy </div><div class="t m0 x1 h3 y737 ff3 fs1 fc2 sc0 ls0 ws0">za niedozwolone<span class="_ _1"></span> (jak<span class="_ _1"></span> to wska<span class="_ _1"></span>zane wyżej) <span class="_ _1"></span>lub p<span class="_ _1"></span>ostępowania <span class="_ _1"></span>w sprawie<span class="_ _1"></span> prakty<span class="_ _1"></span>k naruszających<span class="_ _1"></span> </div><div class="t m0 x1 h3 y738 ff3 fs1 fc2 sc0 ls0 ws0">zbiorowe <span class="_ _a"> </span>in<span class="_ _1"></span>teresy <span class="_ _a"> </span>konsu<span class="_ _1"></span>mentów <span class="_ _a"> </span>na <span class="_ _1e"> </span>skutek <span class="_ _a"> </span>p<span class="_ _1"></span>ostępowania <span class="_ _a"> </span>wy<span class="_ _1"></span>jaśniającego, <span class="_ _a"> </span>Pre<span class="_ _1"></span>zes <span class="_ _a"> </span>Urzę<span class="_ _8"></span><span class="ff1">du </span></div><div class="t m0 x1 h3 y739 ff3 fs1 fc2 sc0 ls0 ws0">Ochrony Konkurencji<span class="_ _1"></span> i Konsumentów uzna, że pod<span class="_ _1"></span>miot, choćby nieumy<span class="_ _1"></span>ślnie, stosował praktyki<span class="_ _1"></span> </div><div class="t m0 x1 h3 y193 ff3 fs1 fc2 sc0 ls0 ws0">naruszające zbiorowe interesy <span class="_ _c"></span>konsumentów lub <span class="_ _c"></span>niedozwolone postanowien<span class="_ _1"></span>ia wzo<span class="_ _c"></span>rca umowy </div><div class="t m0 x1 h3 y72d ff3 fs1 fc2 sc0 ls0 ws0">w <span class="_ _10"> </span>związku <span class="_ _25"> </span>z <span class="_ _10"> </span>handlem<span class="_ _1"></span> <span class="_ _10"> </span>konsumenc<span class="_ _1"></span>kim, <span class="_ _10"> </span>wówc<span class="_ _1"></span>zas <span class="_ _10"> </span>Preze<span class="_ _1"></span>s <span class="_ _10"> </span>Urzędu <span class="_ _25"> </span>Ochrony <span class="_ _25"> </span>Konkurencji <span class="_ _25"> </span>i<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y72e ff3 fs1 fc2 sc0 ls0 ws0">Konsumentów <span class="_ _1c"></span>może, <span class="_ _1c"></span>odp<span class="_ _1"></span>owiednio, <span class="_ _8"></span>wyda<span class="_ _1"></span>ć <span class="_ _8"></span>decy<span class="_ _1"></span>zję <span class="_ _8"></span>o <span class="_ _1c"></span>uznaniu <span class="_ _1c"></span>takiej <span class="_ _1c"></span>praktyk<span class="_ _1"></span>i <span class="_ _8"></span>za <span class="_ _8"></span>b<span class="_ _1"></span>ezprawną <span class="_ _8"></span>i </div><div class="t m0 x1 h3 y73a ff3 fs1 fc2 sc0 ls0 ws0">nakazać <span class="_ _22"> </span>zaniec<span class="_ _1"></span>hania <span class="_ _22"> </span>jej <span class="_ _22"> </span>stosowania, <span class="_ _22"> </span>jeżel<span class="_ _1"></span>i <span class="_ _22"> </span>na <span class="_ _22"> </span>moment <span class="_ _22"> </span>wydan<span class="_ _1"></span>ia <span class="_ _22"> </span>decyzji <span class="_ _22"> </span>dan<span class="_ _1"></span>ej <span class="_ _22"> </span>praktyki <span class="_ _22"> </span>nie </div><div class="t m0 x1 h3 y73b ff3 fs1 fc2 sc0 ls0 ws0">zaniechano, <span class="_ _1e"> </span>lub <span class="_ _a"> </span>uzna<span class="_ _1"></span>ć <span class="_ _a"> </span>postanowien<span class="_ _1"></span>ia <span class="_ _a"> </span>wzorca<span class="_ _1"></span> <span class="_ _a"> </span>umowy <span class="_ _1e"> </span>za <span class="_ _a"> </span>ni<span class="_ _1"></span>edozwolone <span class="_ _1e"> </span>i <span class="_ _a"> </span>zakazać<span class="_ _1"></span> <span class="_ _a"> </span>jeg<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y73c ff1 fs1 fc2 sc0 ls0 ws0">w<span class="ff3">ykorzystywania. <span class="_ _24"> </span>W <span class="_ _24"> </span>przypadk<span class="_ _1"></span>u <span class="_ _29"> </span>uznania <span class="_ _24"> </span>pra<span class="_ _1"></span>ktyki <span class="_ _24"> </span>za <span class="_ _29"> </span>narus<span class="_ _1"></span>zającą <span class="_ _24"> </span>zbiorowe <span class="_ _24"> </span>interesy </span></div><div class="t m0 x1 h3 y73d ff3 fs1 fc2 sc0 ls0 ws0">konsumentów  lub  postanowień  wzorca  umowy<span class="_ _1"></span>  za  niedozwolone,  Prezes  Urzędu  Ochrony<span class="_ _1"></span> </div><div class="t m0 x1 h3 y73e ff3 fs1 fc2 sc0 ls0 ws0">Konkurencji <span class="_ _a"> </span>i <span class="_ _a"> </span>Kons<span class="_ _1"></span>umentów <span class="_ _a"> </span>może <span class="_ _a"> </span>tak<span class="_ _1"></span>że: <span class="_ _a"> </span>(i) <span class="_ _a"> </span>określić<span class="_ _1"></span> <span class="_ _a"> </span>środki <span class="_ _a"> </span>usunięcia <span class="_ _a"> </span>tr<span class="_ _1"></span>wających <span class="_ _a"> </span>skutków<span class="_ _1"></span> </div><div class="t m0 x1 h3 y73f ff1 fs1 fc2 sc0 ls0 ws0">naruszenia <span class="_ _1c"></span><span class="ff3">i<span class="_ _1"></span> <span class="_ _1c"></span>(ii) <span class="_ _21"></span>nałożyć <span class="_ _21"></span>na <span class="_ _21"></span>podmiot <span class="_ _1c"></span>karę<span class="_ _1"></span> <span class="_ _1c"></span>pieni<span class="_ _1"></span>ężną <span class="_ _1c"></span>w <span class="_ _1c"></span>wy<span class="_ _1"></span>sokości <span class="_ _1c"></span>nie <span class="_ _21"></span>więk<span class="_ _1"></span>szej <span class="_ _1c"></span>niż <span class="_ _1c"></span>1<span class="_ _1"></span>0% <span class="_ _1c"></span>obrotu<span class="_ _1"></span> </span></div></div></div></div>
<div id="pf46" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc46 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">70</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">osiągniętego pr<span class="_ _1"></span>zez pod<span class="_ _1"></span>miot w rok<span class="_ _1"></span>u obrotowym <span class="_ _1"></span>poprzedzając<span class="_ _1"></span>ym rok <span class="_ _1"></span>nałożenia k<span class="_ _1"></span>ary. Ponadt<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">Prezes <span class="_ _b"> </span>Urz<span class="_ _c"></span>ędu <span class="_ _b"> </span>Ochrony <span class="_ _12"> </span>Konkur<span class="_ _1"></span>encji <span class="_ _12"> </span>i <span class="_ _b"> </span>Konsumentów <span class="_ _12"> </span>m<span class="_ _1"></span>oże <span class="_ _12"> </span>tak<span class="_ _1"></span>że <span class="_ _b"> </span>nałożyć <span class="_ _12"> </span>na <span class="_ _b"> </span>osobę </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc2 sc0 ls0 ws0">zarządzającą <span class="_ _26"> </span>karę <span class="_ _17"> </span>p<span class="_ _1"></span>ieniężną <span class="_ _26"> </span>w <span class="_ _17"> </span>wysokości<span class="_ _1"></span> <span class="_ _17"> </span>do <span class="_ _26"> </span>2.000.000 <span class="_ _26"> </span>zł, <span class="_ _17"> </span>jeżel<span class="_ _1"></span>i <span class="_ _17"> </span>o<span class="_ _1"></span>soba <span class="_ _26"> </span>ta, <span class="_ _17"> </span>w <span class="_ _26"> </span>ramach </div><div class="t m0 x1 h3 y274 ff1 fs1 fc2 sc0 ls0 ws0">sprawowani<span class="ff3">a <span class="_ _1b"> </span>swoj<span class="_ _1"></span>ej <span class="_ _1b"> </span>funkcji<span class="_ _1"></span> <span class="_ _1b"> </span>w <span class="_ _1b"> </span>czasie <span class="_ _1b"> </span>trwan<span class="_ _1"></span>ia <span class="_ _1b"> </span>stwierdzonego <span class="_ _1b"> </span>naruszenia<span class="_ _1"></span>, <span class="_ _1b"> </span>umyślnie <span class="_ _1b"> </span>dopuściła<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2aa ff3 fs1 fc2 sc0 ls0 ws0">przez s<span class="_ _1"></span>woje d<span class="_ _1"></span>ziałanie <span class="_ _1"></span>lub <span class="_ _1"></span>zaniechanie <span class="_ _1"></span>do <span class="_ _1"></span>takiego <span class="_ _1"></span>naruszenia. <span class="_ _1"></span>Jednak<span class="_ _1"></span>że, <span class="_ _1"></span>jeżeli <span class="_ _1"></span>podmiot, <span class="_ _1"></span>przed </div><div class="t m0 x1 h3 y2ab ff3 fs1 fc2 sc0 ls0 ws0">wydaniem  decyzji <span class="_ _20"> </span>o<span class="_ _1"></span> <span class="_ _20"> </span>st<span class="_ _1"></span>wierdzeniu <span class="_ _13"> </span>naruszeni<span class="_ _1"></span>a, <span class="_ _20"> </span>z<span class="_ _1"></span>obowiąże  się <span class="_ _20"> </span>d<span class="_ _1"></span>o <span class="_ _20"> </span>p<span class="_ _1"></span>odjęcia <span class="_ _13"> </span>lub  zaniechani<span class="_ _8"></span><span class="ff1 ls28">a </span></div><div class="t m0 x1 h3 y1cd ff3 fs1 fc2 sc0 ls0 ws0">określonych <span class="_ _20"> </span>działań <span class="_ _20"> </span>zmierzających <span class="_ _20"> </span>do <span class="_ _22"> </span>zakończe<span class="_ _1"></span>nia <span class="_ _22"> </span>domni<span class="_ _1"></span>emanego <span class="_ _20"> </span>lub <span class="_ _22"> </span>usunięci<span class="_ _1"></span>a <span class="_ _22"> </span>sk<span class="_ _1"></span>utków </div><div class="t m0 x1 h3 y1ce ff3 fs1 fc2 sc0 ls0 ws0">tego <span class="_ _22"> </span>naruszenia, <span class="_ _22"> </span>zamia<span class="_ _1"></span>st <span class="_ _22"> </span>wydać <span class="_ _22"> </span>dec<span class="_ _1"></span>yzję <span class="_ _22"> </span>o <span class="_ _22"> </span>stwierdzeniu <span class="_ _22"> </span>naruszenia <span class="_ _22"> </span>Prez<span class="_ _1"></span>es <span class="_ _22"> </span>Urzędu <span class="_ _22"> </span>Ochrony </div><div class="t m0 x1 h3 y2ac ff3 fs1 fc2 sc0 ls0 ws0">Konkurencji <span class="_ _1"></span>i <span class="_ _1"></span>Konsumen<span class="_ _1"></span>tów <span class="_ _1"></span>może <span class="_ _1"></span>wydać <span class="_ _8"></span>decyzję <span class="_ _1"></span>zobowiązującą <span class="_ _1"></span>ten <span class="_ _1"></span>p<span class="_ _1"></span>odmiot <span class="_ _1"></span>do <span class="_ _1"></span>wykonani<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2ad ff3 fs1 fc2 sc0 ls0 ws0">tych <span class="_ _8"></span>zobowiązań <span class="_ _8"></span>(w <span class="_ _8"></span>takim <span class="_ _8"></span>przypadku <span class="_ _8"></span>Preze<span class="_ _1"></span>s <span class="_ _8"></span>Urzędu <span class="_ _8"></span>Ochrony <span class="_ _8"></span>Konkurencji <span class="_ _8"></span>i <span class="_ _8"></span>Konsumentów <span class="_ _8"></span>nie<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2ae ff3 fs1 fc2 sc0 ls0 ws0">nakłada kary<span class="_ _1"></span>).<span class="ff1"> </span></div><div class="t m0 x1 h3 y228 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _c"></span>nie <span class="_ _7"></span>utw<span class="_ _1"></span>orzyła <span class="_ _7"></span>reze<span class="_ _1"></span>rwy <span class="_ _c"></span>na <span class="_ _7"></span>p<span class="_ _1"></span>owyższe <span class="_ _7"></span>pod<span class="_ _1"></span>stępowanie, <span class="_ _c"></span>ponieważ <span class="_ _c"></span>szacowane <span class="_ _c"></span>przez <span class="_ _c"></span>Spółkę </div><div class="t m0 x1 h3 y71f ff3 fs1 fc2 sc0 ls0 ws0">prawdopodobień<span class="_ _1"></span>stwo <span class="_ _1d"> </span>nałożenia <span class="_ _1d"> </span>ka<span class="_ _1"></span>ry <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>Prez<span class="_ _1"></span>esa <span class="_ _1d"> </span>Urzędu <span class="_ _1d"> </span>Oc<span class="_ _1"></span>hrony <span class="_ _1d"> </span>Konkurencji<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y720 ff1 fs1 fc2 sc0 ls0 ws0"> <span class="ff3">i <span class="_ _1"></span>Konsumentów <span class="_ _1"></span>wynosi <span class="_ _1"></span>poniżej <span class="_ _1"></span>50% <span class="_ _1"></span>i s<span class="_ _1"></span>tanowi <span class="_ _1"></span>zobowiązani<span class="_ _1"></span>e warunkowe <span class="_ _1"></span>Sp<span class="_ _1"></span>ółki. <span class="_ _1"></span>Ze wzgl<span class="_ _1"></span>ędu <span class="_ _1"></span>na </span></div><div class="t m0 x1 h3 y52f ff3 fs1 fc2 sc0 ls0 ws0">aktualny <span class="_ _22"> </span>etap <span class="_ _20"> </span>postępowani<span class="_ _1"></span>a, <span class="_ _22"> </span>o <span class="_ _22"> </span>czym <span class="_ _22"> </span>m<span class="_ _1"></span>owa <span class="_ _22"> </span>powyżej <span class="_ _20"> </span>Spółka <span class="_ _22"> </span>nie <span class="_ _20"> </span>jest <span class="_ _22"> </span>w <span class="_ _22"> </span>stanie <span class="_ _20"> </span>oszacować </div><div class="t m0 x1 h3 y721 ff3 fs1 fc2 sc0 ls0 ws0">wartości tego zob<span class="_ _1"></span>owiązania wa<span class="_ _1"></span>runkowego.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y419 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _20"> </span>dniu  22 <span class="_ _20"> </span>kwietnia <span class="_ _13"> </span>2024 <span class="_ _13"> </span>r. <span class="_ _20"> </span>Spółce<span class="_ _1"></span> <span class="_ _20"> </span>zos<span class="_ _1"></span>tało <span class="_ _20"> </span>dor<span class="_ _1"></span>ęczone <span class="_ _20"> </span>up<span class="_ _1"></span>oważnienie <span class="_ _20"> </span>d<span class="_ _1"></span>o <span class="_ _20"> </span>przep<span class="_ _1"></span>rowadzenia<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2b1 ff1 fs1 fc2 sc0 ls0 ws0">kontroli <span class="_ _28"> </span>celno<span class="_ _1"></span>-skarbowej <span class="_ _29"> </span>w <span class="ff3">zakresie <span class="_ _28"> </span>pra<span class="_ _1"></span>widłowości <span class="_ _28"> </span>i <span class="_ _29"> </span>rzetelności <span class="_ _29"> </span>wywiązywania<span class="_ _1"></span> <span class="_ _28"> </span>się <span class="_ _28"> </span>z </span></div><div class="t m0 x1 h3 y723 ff3 fs1 fc2 sc0 ls0 ws0">obowiązków <span class="_ _1c"></span>p<span class="_ _1"></span>łatnika <span class="_ _1c"></span>zry<span class="_ _1"></span>czałtowanego <span class="_ _21"></span>podatku<span class="_ _1"></span> <span class="_ _1c"></span>dochod<span class="_ _1"></span>owego <span class="_ _21"></span>od <span class="_ _1c"></span>os<span class="_ _1"></span>ób <span class="_ _1c"></span>prawnyc<span class="_ _1"></span>h <span class="_ _1c"></span>z <span class="_ _1c"></span>tyt<span class="_ _1"></span>ułu </div><div class="t m0 x1 h3 y3aa ff3 fs1 fc2 sc0 ls0 ws0">wypłat <span class="_ _21"> </span>n<span class="_ _1"></span>ależności <span class="_ _21"></span>wymien<span class="_ _1"></span>ionych <span class="_ _21"> </span>w <span class="_ _1b"> </span>art. <span class="_ _21"></span>22 <span class="_ _21"> </span>ust. <span class="_ _21"> </span>1<span class="_ _1"></span> <span class="_ _21"></span>Ustawy <span class="_ _21"></span>o<span class="_ _1"></span><span class="ff1"> </span>Podatk<span class="_ _1"></span>u <span class="_ _21"></span>Dochodowym <span class="_ _1b"> </span>od <span class="_ _21"> </span>Os<span class="_ _1"></span>ób </div><div class="t m0 x1 h3 y3ab ff3 fs1 fc2 sc0 ls0 ws0">Prawnych  w  okresie  od <span class="_ _13"> </span>01.01.2022  r. <span class="_ _13"> </span>do  31.12.2022.  Obecnie  trwają  czynności  w<span class="_ _1"></span><span class="ff1"> zakresie </span></div><div class="t m0 x1 h3 y27 ff3 fs1 fc2 sc0 ls0 ws0">ustalania <span class="_ _22"> </span>faktów <span class="_ _22"> </span>pr<span class="_ _1"></span>zez <span class="_ _22"> </span>organy<span class="_ _1"></span> <span class="_ _22"> </span>kontrolne <span class="_ _22"> </span>a <span class="_ _22"> </span>spółka<span class="_ _1"></span> <span class="_ _22"> </span>wywiązuje <span class="_ _22"> </span>się <span class="_ _22"> </span>ze <span class="_ _22"> </span>ws<span class="_ _1"></span>zystkich <span class="_ _22"> </span>obowiązk<span class="_ _1"></span>ów </div><div class="t m0 x1 h3 y41e ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ls24">ra</span><span class="ff3">mach <span class="_ _8"></span>postępowania <span class="_ _8"></span>kontrolnego. <span class="_ _8"></span>Spółka <span class="_ _1"></span>p<span class="_ _1"></span>osiada <span class="_ _1"></span>p<span class="_ _1"></span>olisę <span class="_ _8"></span>ubezpieczeniową, <span class="_ _8"></span>obejmującą<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y41f ff3 fs1 fc2 sc0 ls0 ws0">ryzyko <span class="_ _c"></span>zobowiązania Spółki do <span class="_ _7"></span>zapłaty<span class="_ _1"></span> <span class="_ _c"></span>podatku u<span class="_ _c"></span> źró<span class="_ _c"></span>dła (WHT) <span class="_ _c"></span>wynikającego z <span class="_ _c"></span>potencjalnego </div><div class="t m0 x1 h3 y420 ff3 fs1 fc2 sc0 ls0 ws0">nieuwzględnienia<span class="_ _1"></span> <span class="_ _22"> </span>przez <span class="_ _20"> </span>polski <span class="_ _20"> </span>organ <span class="_ _22"> </span>p<span class="_ _1"></span>odatkowy <span class="_ _20"> </span>zwolnienia <span class="_ _20"> </span>krajowego <span class="_ _22"> </span>l<span class="_ _1"></span>ub <span class="_ _22"> </span>wyni<span class="_ _1"></span>kającego <span class="_ _20"> </span>z<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2ea ff3 fs1 fc2 sc0 ls0 ws0">umowy <span class="_ _13"> </span>o <span class="_ _13"> </span>unikaniu <span class="_ _13"> </span>podwójnego  opodatkowania  mającego <span class="_ _20"> </span>za<span class="_ _1"></span>stosowan<span class="_ _1"></span>ie <span class="_ _20"> </span>do  wypłacanej </div><div class="t m0 x1 h3 y740 ff1 fs1 fc2 sc0 ls0 ws0">dywidendy.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y729 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y741 ff1 fs6 fc4 sc0 ls0 ws0">31.4<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Rozliczenia podatkowe </span></span></div><div class="t m0 x1 h3 y742 ff3 fs1 fc2 sc0 ls0 ws0">Rozliczenia <span class="_ _1c"></span>podatkowe <span class="_ _1c"></span>oraz <span class="_ _8"></span>i<span class="_ _1"></span>nne <span class="_ _1c"></span>obszary <span class="_ _8"></span>d<span class="_ _1"></span>ziałalności <span class="_ _1c"></span>podlegające <span class="_ _1c"></span>regul<span class="_ _1"></span>acjom <span class="_ _8"></span>prawn<span class="_ _1"></span>ym <span class="_ _8"></span>są<span class="_ _1"></span> </div><div class="t m0 x1 h3 y743 ff3 fs1 fc2 sc0 ls0 ws0">przedmiotem kontroli organów administrac<span class="_ _1"></span>yjnych, które u<span class="_ _c"></span>prawni<span class="_ _1"></span>one są <span class="_ _c"></span>do nakładani<span class="_ _1"></span>a kar <span class="_ _c"></span>lub </div><div class="t m0 x1 h3 y27e ff1 fs1 fc2 sc0 ls0 ws0">sankcji.  </div><div class="t m0 x1 h3 y744 ff3 fs1 fc2 sc0 ls0 ws0">Z <span class="_ _c"></span>uwagi <span class="_ _c"></span>na <span class="_ _c"></span>dynamicznie zmieniający się <span class="_ _7"></span>system prawa <span class="_ _c"></span>mogą <span class="_ _c"></span>występować różnice <span class="_ _c"></span>w <span class="_ _c"></span>opiniach, </div><div class="t m0 x1 h3 y250 ff3 fs1 fc2 sc0 ls0 ws0">co <span class="_ _28"> </span>do <span class="_ _29"> </span>interpre<span class="_ _1"></span>tacji <span class="_ _29"> </span>prawnej <span class="_ _29"> </span>przepisów <span class="_ _29"> </span>pod<span class="_ _1"></span>atkowych <span class="_ _29"> </span>zarówno <span class="_ _29"> </span>wewnątrz <span class="_ _29"> </span>organó<span class="_ _1"></span>w </div><div class="t m0 x1 h3 y280 ff3 fs1 fc2 sc0 ls0 ws0">państwowych, <span class="_ _f"> </span>jak <span class="_ _26"> </span>i<span class="_ _1"></span> <span class="_ _26"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _f"> </span>organami <span class="_ _f"> </span>państwowymi <span class="_ _f"> </span>i <span class="_ _26"> </span>p<span class="_ _1"></span>rzedsiębiors<span class="_ _1"></span>twami, <span class="_ _26"> </span>p<span class="_ _1"></span>owodują </div><div class="t m0 x1 h3 y281 ff1 fs1 fc2 sc0 ls0 ws0">powstawanie o<span class="ff3">b<span class="_ _1"></span>szarów niepewności i<span class="_ _1"></span> konfliktów. <span class="_ _1"></span></span> </div></div></div></div>
<div id="pf47" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc47 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h9f" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">71</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">Rozliczenia <span class="_ _1b"> </span>p<span class="_ _1"></span>odatkowe <span class="_ _1b"> </span>mogą <span class="_ _22"> </span>być <span class="_ _1b"> </span>p<span class="_ _1"></span>rzedmiotem <span class="_ _22"> </span>kontroli <span class="_ _1b"> </span>przez <span class="_ _1b"> </span>okre<span class="_ _1"></span>s <span class="_ _1b"> </span>co <span class="_ _22"> </span>najmniej <span class="_ _22"> </span>pięciu <span class="_ _1b"> </span>la<span class="_ _1"></span>t, </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">począwszy od końca roku, w którym nastąpiła zapłata podatku. W ocenie Zarządu rozliczenia </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc2 sc0 ls0 ws0">podatkowe Sp<span class="_ _1"></span>ółki dokonywane są w sp<span class="_ _1"></span>osób prawidłowy. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y176 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _1c"></span>roku <span class="_ _1c"></span>2022 <span class="_ _1c"></span>Sp<span class="_ _1"></span>ółka <span class="_ _8"></span>wy<span class="_ _1"></span>płaciła <span class="_ _1c"></span>dywiden<span class="_ _1"></span>dę, <span class="_ _8"></span>ja<span class="_ _1"></span>k <span class="_ _1c"></span>opisano <span class="_ _1c"></span>w <span class="_ _1c"></span>nocie <span class="_ _21"></span>15. <span class="_ _1c"></span>W <span class="_ _1c"></span>op<span class="_ _1"></span>arciu <span class="_ _8"></span>o <span class="_ _1c"></span>p<span class="_ _1"></span>osiadane </div><div class="t m0 x1 h3 y177 ff1 fs1 fc2 sc0 ls0 ws0">analizy <span class="_ _a"> </span>prawn<span class="_ _1"></span>o-<span class="ff3">podatkowe <span class="_ _a"> </span>ora<span class="_ _1"></span>z <span class="_ _a"> </span>posiadaną <span class="_ _a"> </span>do<span class="_ _1"></span>kumentację <span class="_ _a"> </span>Spółka <span class="_ _1e"> </span>stoi <span class="_ _a"> </span>na <span class="_ _a"> </span>stanowisku,<span class="_ _1"></span> <span class="_ _a"> </span>iż </span></div><div class="t m0 x1 h3 y178 ff3 fs1 fc2 sc0 ls0 ws0">płatność ta nie podlega<span class="_ _1"></span>ła podatkowi <span class="_ _1"></span>u źródła.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1ce ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y745 ff1 fs5 fc5 sc0 ls16 ws0">32<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Informacje o <span class="ff3">podmiotach powiązanych</span> </span></span></div><div class="t m0 x1 h49 y746 ff1 fs6 fc4 sc0 ls0 ws0">32.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Jednostka <span class="ff3">dominująca wobe<span class="_ _c"></span>c Murapol S.A.<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y747 ff3 fs1 fc2 sc0 ls0 ws0">Jednostką bezpośrednio<span class="_ _1"></span> dominującą <span class="ff1">wobec<span class="_ _1"></span> Murapol S.A. jest AEREF V PL Inwestyc<span class="_ _1"></span>je Sp. z o.o. </span></div><div class="t m0 x1 h3 y6f4 ff3 fs1 fc2 sc0 ls0 ws0">posiadająca 68,04<span class="_ _1"></span>% głosów na WZA <span class="_ _1"></span>oraz ud<span class="_ _1"></span>ziałów<span class="ff1"> w kapi<span class="_ _1"></span>tale. </span></div><div class="t m0 x1 h49 y1ad ff1 fs6 fc4 sc0 ls0 ws0">32.2<span class="ff5"> <span class="_ _3"></span><span class="ff1">Jednostka <span class="ff3">dominująca na<span class="_ _c"></span>jwyższego szczeb<span class="_ _c"></span>la<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y723 ff3 fs1 fc1 sc0 ls0 ws0">Jednostką dominującą<span class="_ _1"></span> najwyżs<span class="_ _1"></span><span class="ff1 fc2">zego szczebla jest <span class="_ _1"></span>Ares Partners HoldC<span class="_ _1"></span>o LLC. </span></div><div class="t m0 x1 h49 y748 ff1 fs6 fc4 sc0 ls0 ws0">32.3<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Warunki transakcji z <span class="ff3">podmi<span class="_ _c"></span>otami powiązan<span class="_ _c"></span>ymi<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y275 ff1 fs1 fc2 sc0 ls0 ws0">Wszystkie transakcje<span class="_ _1"></span> z <span class="ff3">podmiotami<span class="_ _1"></span> powiązanymi zostały zawa<span class="_ _1"></span>rte na war<span class="_ _1"></span>unkach rynkowych.<span class="_ _1"></span></span> </div><div class="t m0 x1 h49 y277 ff1 fs6 fc4 sc0 ls0 ws0">32.4<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Wynagrodzenie kadry kier<span class="_ _c"></span>owniczej Spółki<span class="_ _c"></span><span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h57 y749 ff1 fsd fc7 sc0 ls0 ws0">32.4.1<span class="ff5"> <span class="_ _6"> </span><span class="ff3">Wynagrodzenie <span class="_ _20"> </span>wypłacone <span class="_ _20"> </span>lub <span class="_ _20"> </span>należne <span class="_ _20"> </span>członkom <span class="_ _20"> </span>Zarządu <span class="_ _20"> </span>oraz <span class="_ _20"> </span>c<span class="_ _1"></span>złonkom<span class="_ _c"></span> </span></span></div><div class="t m0 x44 ha0 y74a ff3 fsd fc7 sc0 ls0 ws0">Rady Nadzorcz<span class="_ _c"></span>ej Spółki<span class="ff1"> </span></div></div><div class="c x1 y74b we h34"><div class="t m0 x8 he y147 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x20 y74b w7f h34"><div class="t m0 x64 h2 y149 ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x64 hf y14a ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 <span class="ff7"> </span></div></div><div class="c x77 y74b wec h34"><div class="t m0 x4e h2 y149 ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x4e hf y14a ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 <span class="ff7"> </span></div></div><div class="c x1 y74c we h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">Zarząd<span class="ff2"> </span></div></div><div class="c x20 y74c waa h11"><div class="t m0 x80 hf y80 ff7 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x77 y74c we8 h11"><div class="t m0 x5 hf y80 ff7 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y74d w12 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe świadczenia pracownicze<span class="ff1"> z Murapol S.A. </span></div></div><div class="c x20 y74d w80 h11"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">3 758 </div></div><div class="c x77 y74d wec h11"><div class="t m0 x2f he y7c ff1 fs0 fc2 sc0 ls3 ws0">4 <span class="ls0">731 </span></div></div><div class="c x1 y700 w12 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Premia motywacyjna </div></div><div class="c x20 y700 w80 h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x77 y700 wec h10"><div class="t m0 x2f he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 900 </div></div><div class="c x1 y74e we h36"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x20 y74e waa h36"><div class="t m0 x58 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y74e we8 h36"><div class="t m0 x7d h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y74f w12 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe świadczenia pracownicze<span class="ff1"> z Murapol S.A. </span></div></div><div class="c x20 y74f w80 h10"><div class="t m0 x2d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">487 </div></div><div class="c x77 y74f wec h10"><div class="t m0 x30 he y7c ff1 fs0 fc2 sc0 ls3 ws0">366<span class="ls0"> </span></div></div><div class="c x1 y750 we h10"><div class="t m0 x8 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x20 y750 w7f h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">7 070  </div></div><div class="c x77 y750 wec h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">6 997  </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y751 ff3 fs1 fc1 sc0 ls0 ws0">17 <span class="_ _20"> </span>listopada  2021 <span class="_ _20"> </span>roku <span class="_ _13"> </span>została <span class="_ _20"> </span>podpisan<span class="_ _1"></span>a <span class="_ _13"> </span>umowa <span class="_ _20"> </span>dotycząca <span class="_ _13"> </span>program<span class="_ _1"></span>u  długoterminowej<span class="_ _1"></span> </div><div class="t m0 x1 h3 y752 ff3 fs1 fc1 sc0 ls0 ws0">premii  motywacyjnej  pomiędzy  niektórymi <span class="_ _13"> </span>członkami<span class="_ _1"></span> <span class="_ _13"> </span>Zarządu  Murapol <span class="_ _13"> </span>S.A.,<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span>a AEREF<span class="_ _1"></span> <span class="_ _13"> </span>V  PL </span></div><div class="t m0 x1 h3 y753 ff3 fs1 fc1 sc0 ls0 ws0">Investment S.a.r.l. i AEREF V PL Master S.a.r.l. (<span class="_ _1"></span>tj. podmiot bezpośredn<span class="_ _1"></span>io kontrolujący AEREF V PL </div><div class="t m0 x1 h3 y754 ff3 fs1 fc1 sc0 ls0 ws0">Investment <span class="_ _1"></span>S.a.r.l.). <span class="_ _1"></span>Wy<span class="_ _1"></span>sokość <span class="_ _1"></span>premii <span class="_ _1"></span>jest <span class="_ _8"></span>uzależniona <span class="_ _8"></span>od stopy <span class="_ _1"></span>zwro<span class="_ _1"></span>tu<span class="ff1"> <span class="_ _1"></span>z inwestyc<span class="_ _1"></span>ji <span class="_ _1"></span>w </span>Grupę <span class="_ _1"></span>dl<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y755 ff3 fs1 fc1 sc0 ls0 ws0">AEREF <span class="_ _a"> </span>V <span class="_ _a"> </span>PL <span class="_ _a"> </span>Investmen<span class="_ _1"></span>t <span class="_ _a"> </span>S.a.r.l. <span class="_ _a"> </span>lub <span class="_ _a"> </span>AE<span class="_ _1"></span>REF <span class="_ _a"> </span>V <span class="_ _a"> </span>PL <span class="_ _a"> </span>Master <span class="_ _1e"> </span>S.a.r.l. <span class="_ _a"> </span>(tj. <span class="_ _a"> </span>pod<span class="_ _1"></span>miotu <span class="_ _a"> </span>bezpośrednio<span class="_ _1"></span> </div></div></div></div>
<div id="pf48" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc48 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h9" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">72</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">kontrolującego  AEREF  V  PL  Investment  S.a.r.l.)  (razem  jako  „AEREF  V <span class="_ _13"> </span>PL”).  Premia  będzie </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">wypłacana<span class="_ _1"></span><span class="ff1"> w </span>formie pieniężnej przez AE<span class="_ _1"></span>REF V PL,<span class="ff1"> w </span>wy<span class="_ _1"></span>sokości określonej o<span class="_ _1"></span>sobno dla każdego<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1cc ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">uczestników <span class="_ _b"> </span>jako <span class="_ _12"> </span>procent <span class="_ _b"> </span>wpływów <span class="_ _12"> </span>net<span class="_ _1"></span>to<span class="_ _1"></span></span> <span class="_ _12"> </span>z inwesty<span class="_ _1"></span>cji <span class="_ _12"> </span>AE<span class="_ _1"></span>REF <span class="_ _12"> </span>V <span class="_ _b"> </span>PL <span class="_ _12"> </span>w <span class="_ _1"></span>Murapol <span class="_ _b"> </span>S.A. </div><div class="t m0 x1 h3 y274 ff3 fs1 fc1 sc0 ls0 ws0">przekraczającyc<span class="_ _1"></span>h <span class="_ _7"></span>próg <span class="_ _c"></span>10%. <span class="_ _7"></span>Uprawn<span class="_ _1"></span>ienia <span class="_ _c"></span>do <span class="_ _7"></span>premi<span class="_ _1"></span>i <span class="_ _7"></span>nab<span class="_ _1"></span>ywane <span class="_ _7"></span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w okresie <span class="_ _7"></span>do<span class="_ _1"></span> <span class="_ _7"></span>dnia<span class="_ _1"></span> <span class="_ _7"></span>31 <span class="_ _7"></span>gr<span class="_ _1"></span>udnia </span></div><div class="t m0 x1 h3 y2aa ff1 fs1 fc1 sc0 ls2 ws0">2024<span class="ls0"> <span class="ls24">r.</span>, <span class="_ _c"></span>w <span class="ff3">przypadku <span class="_ _c"></span>rozwiązan<span class="_ _1"></span>ia <span class="_ _c"></span>kontraktów <span class="_ _c"></span>menedżerskich <span class="_ _c"></span>przed <span class="_ _c"></span>tym <span class="_ _7"></span>dn<span class="_ _1"></span>iem <span class="_ _c"></span>uczestnicy <span class="_ _c"></span>tracą </span></span></div><div class="t m0 x1 h3 y2ab ff3 fs1 fc1 sc0 ls0 ws0">prawo do premii<span class="_ _1"></span> (tzw. warunek naby<span class="_ _1"></span>cia uprawnień związan<span class="_ _1"></span>y ze świadcze<span class="_ _1"></span>niem <span class="_ _1"></span>usługi).<span class="ff1"> </span></div><div class="t m0 x1 h3 y179 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _a"> </span>ocenie <span class="_ _a"> </span>Spółki,  wy<span class="_ _1"></span>sokość <span class="_ _3a"> </span>p<span class="_ _1"></span>remii <span class="_ _a"> </span>jest <span class="_ _a"> </span>efektywnie <span class="_ _a"> </span>uzależniona <span class="_ _a"> </span>od  war<span class="_ _1"></span>tości <span class="_ _a"> </span>instrumentów </div><div class="t m0 x1 h3 y17a ff3 fs1 fc1 sc0 ls0 ws0">kapitałowych <span class="_ _1"></span>Spółki,<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w </span>związku<span class="ff1"> <span class="_ _1"></span>z </span>czym<span class="_ _1"></span> <span class="_ _1"></span>premia <span class="_ _1"></span>stanowi <span class="_ _1"></span>transakcję<span class="_ _1"></span> p<span class="_ _1"></span>łatności<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>w formie <span class="_ _1"></span>akcji. <span class="_ _1"></span>Ze<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y17b ff3 fs1 fc1 sc0 ls0 ws0">względu <span class="_ _8"></span>na <span class="_ _1"></span>fak<span class="_ _1"></span>t, <span class="_ _1"></span>że <span class="_ _8"></span>pre<span class="_ _1"></span>mia <span class="_ _8"></span>jest <span class="_ _1"></span>rozliczana<span class="_ _1"></span> <span class="_ _1"></span>p<span class="_ _1"></span>rzez <span class="_ _1"></span>AEREF <span class="_ _8"></span>V <span class="_ _8"></span>PL, <span class="_ _1"></span>tj. <span class="_ _8"></span>jednostkę <span class="_ _8"></span>dominującą <span class="_ _8"></span>wobec<span class="_ _1"></span> </div><div class="t m0 x1 h3 y17c ff3 fs1 fc1 sc0 ls0 ws0">Spółki, <span class="_ _c"></span>ujmuje <span class="_ _7"></span>się <span class="_ _c"></span>ją <span class="_ _c"></span>jako <span class="_ _c"></span>roz<span class="_ _c"></span>liczaną<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w <span class="ff3">instrumentach <span class="_ _c"></span>kapitałowych <span class="_ _c"></span>oraz <span class="_ _7"></span>ujmuje <span class="_ _c"></span>odpowiadają<span class="_ _1"></span>cy </span></span></div><div class="t m0 x1 h3 y1d0 ff3 fs1 fc1 sc0 ls0 ws0">jej wzrost kapitału wła<span class="_ _1"></span>snego jako wkład p<span class="_ _1"></span>odmiotu do<span class="_ _1"></span>minującego wobec <span class="_ _1"></span>Spółki.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y415 ff3 fs1 fc1 sc0 ls0 ws0">Dniem przyznania <span class="_ _c"></span>uprawnień, <span class="_ _c"></span>tj. <span class="_ _c"></span>dniem<span class="ff1"> w </span>którym <span class="_ _c"></span>zawarta <span class="_ _c"></span>została <span class="_ _c"></span>umowa <span class="_ _c"></span>dotycząca<span class="_ _1"></span> <span class="_ _c"></span>płatności<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y416 ff1 fs1 fc1 sc0 ls0 ws0">w formie <span class="_ _1e"> </span>akcji <span class="_ _1e"> </span>jest<span class="_ _1"></span> <span class="_ _1e"> </span>17 <span class="_ _1e"> </span>listopada <span class="_ _1e"> </span>20<span class="_ _1"></span>21 <span class="_ _1e"> </span>roku, <span class="_ _1e"> </span>niemn<span class="_ _1"></span>iej <span class="_ _1e"> </span>jednak <span class="_ _1e"> </span>uczestni<span class="_ _1"></span>cy <span class="_ _1e"> </span>programu <span class="_ _1e"> </span>z<span class="_ _1"></span>ostali </div><div class="t m0 x1 h3 y1d3 ff3 fs1 fc1 sc0 ls0 ws0">poinformowani, że <span class="_ _c"></span>będą nią objęci <span class="_ _c"></span>oraz <span class="_ _c"></span>poznali jej <span class="_ _c"></span>kluczowe warunki <span class="_ _c"></span>już<span class="_ _1"></span><span class="ff1"> w kwietniu 2020 <span class="_ _c"></span>roku <span class="ff3">–</span> </span></div><div class="t m0 x1 h3 y1d4 ff3 fs1 fc1 sc0 ls0 ws0">dlatego <span class="_ _a"> </span>dzień  ten <span class="_ _a"> </span>został <span class="_ _a"> </span>przyjęty  ja<span class="_ _1"></span>ko  począte<span class="_ _1"></span>k <span class="_ _a"> </span>o<span class="_ _c"></span>kresu <span class="_ _a"> </span>nabywania <span class="_ _a"> </span>uprawnień,<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>w </span>którym </div><div class="t m0 x1 h3 y3a7 ff1 fs1 fc1 sc0 ls0 ws0">ujmowany jest koszt pr<span class="_ _1"></span>ogramu.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y731 ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _a"> </span>godziwa<span class="_ _1"></span> <span class="_ _a"> </span>programu <span class="_ _a"> </span>na <span class="_ _a"> </span>dzień<span class="_ _1"></span> <span class="_ _a"> </span>przyznania <span class="_ _a"> </span>wynosiła <span class="_ _a"> </span>9 <span class="_ _a"> </span>ml<span class="_ _1"></span>n <span class="_ _a"> </span>PLN <span class="_ _a"> </span>i <span class="_ _a"> </span>została <span class="_ _a"> </span>ustalon<span class="_ _1"></span>a<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d7 ff1 fs1 fc1 sc0 ls0 ws0">w oparciu o <span class="ff3">oc<span class="_ _1"></span>zekiwaną stopę zwr<span class="_ _1"></span>otu</span> z inwestycji<span class="_ _1"></span>.  </div><div class="t m0 x1 h3 y3aa ff3 fs1 fc2 sc0 ls0 ws0">Do <span class="_ _1"></span>dnia <span class="_ _1"></span>31<span class="_ _1"></span> <span class="_ _1"></span>grudnia <span class="_ _1"></span>2023<span class="_ _1"></span> <span class="_ _1"></span>koszt <span class="_ _1"></span>p<span class="_ _1"></span>rogramu <span class="_ _1"></span>dla<span class="_ _1"></span> <span class="_ _1"></span>Spółka <span class="_ _8"></span>wynosi <span class="_ _1"></span>narastając<span class="_ _1"></span>o <span class="_ _8"></span><span class="ff1">9 <span class="_ _8"></span>mln <span class="_ _1"></span></span>złotych <span class="_ _1"></span>i <span class="_ _8"></span>został </div><div class="t m0 x1 h3 y3ab ff3 fs1 fc2 sc0 ls0 ws0">ujęty<span class="ff1"> <span class="_ _a"> </span>w korespondencji<span class="_ _1"></span> <span class="_ _a"> </span>z </span>lini<span class="_ _1"></span>ą <span class="_ _a"> </span>„Kapitał <span class="_ _a"> </span>zapasowy, <span class="_ _a"> </span>pozostały<span class="_ _1"></span> <span class="_ _a"> </span>kapitał <span class="_ _a"> </span>rezerwowy <span class="_ _a"> </span>oraz <span class="_ _a"> </span>zyski<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3ac ff3 fs1 fc2 sc0 ls0 ws0">zatrzymane/ niepokryte <span class="_ _1"></span>straty”. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1b1 ff3 fs1 fc2 sc0 ls0 ws0">31 <span class="_ _1b"> </span>październ<span class="_ _1"></span>ika <span class="_ _1b"> </span>2024 <span class="_ _22"> </span>roku, <span class="_ _22"> </span>Spółka <span class="_ _22"> </span>zawarła <span class="_ _22"> </span>z <span class="_ _1b"> </span>czł<span class="_ _1"></span>onkami <span class="_ _1b"> </span>Zarząd<span class="_ _1"></span>u <span class="_ _22"> </span>oraz <span class="_ _1b"> </span>wy<span class="_ _1"></span>branymi<span class="_ _1"></span> <span class="_ _1b"> </span>członkami </div><div class="t m0 x1 h3 y725 ff3 fs1 fc2 sc0 ls0 ws0">wyższej <span class="_ _3e"> </span>kadry <span class="_ _3e"> </span>zarządzając<span class="_ _1"></span>ej <span class="_ _3e"> </span>menadżerski<span class="_ _1"></span>e <span class="_ _3e"> </span>umowy <span class="_ _3e"> </span>motywacyjne <span class="_ _3e"> </span>w <span class="_ _3e"> </span>ramach </div><div class="t m0 x1 h3 y726 ff3 fs1 fc2 sc0 ls0 ws0">długoterminowego <span class="_ _1"></span>p<span class="_ _1"></span>rogramu <span class="_ _1"></span>motywacyjneg<span class="_ _1"></span>o <span class="_ _1"></span>dla <span class="_ _8"></span>menadżerów <span class="_ _1"></span>Spółki <span class="_ _8"></span>na <span class="_ _1"></span>lata <span class="_ _1"></span>2024<span class="_ _1"></span><span class="ff1">-2028, <span class="_ _1"></span>na </span></div><div class="t m0 x1 h3 y733 ff3 fs1 fc2 sc0 ls0 ws0">który <span class="_ _c"></span>uchwałą <span class="_ _7"></span>z <span class="_ _c"></span>dnia <span class="_ _c"></span>1 <span class="_ _7"></span>p<span class="_ _1"></span>aździernika 2024 <span class="_ _7"></span>roku <span class="_ _c"></span>wyraziła <span class="_ _c"></span>zgodę <span class="_ _c"></span>Rada <span class="_ _7"></span>Nad<span class="_ _1"></span>zorcza <span class="_ _c"></span>po <span class="_ _7"></span>zasięgn<span class="_ _1"></span>ięciu </div><div class="t m0 x1 h3 y734 ff3 fs1 fc2 sc0 ls0 ws0">opinii <span class="_ _26"> </span>Komitetu <span class="_ _1e"> </span>ds. <span class="_ _26"> </span>Wynagrodzeń <span class="_ _26"> </span>i <span class="_ _17"> </span>Nominacji <span class="_ _26"> </span>Rady <span class="_ _17"> </span>Nadzorc<span class="_ _1"></span>zej <span class="_ _17"> </span>okre<span class="_ _1"></span>ślając <span class="_ _17"> </span>jedn<span class="_ _1"></span>ocześnie </div><div class="t m0 x1 h3 y735 ff3 fs1 fc2 sc0 ls0 ws0">szczegółowe  wa<span class="_ _1"></span>runki  pr<span class="_ _1"></span>ogramu.  W<span class="_ _1"></span>  ramach <span class="_ _a"> </span>p<span class="ff1">rz<span class="_ _1"></span>edmiotowego <span class="_ _a"> </span>programu  m<span class="_ _1"></span>otywacyjnego, </span></div><div class="t m0 x1 h3 y72a ff3 fs1 fc2 sc0 ls0 ws0">osoby <span class="_ _a"> </span>nim <span class="_ _a"> </span>objęte <span class="_ _a"> </span>będą <span class="_ _a"> </span>uprawnione <span class="_ _a"> </span>do <span class="_ _a"> </span>o<span class="_ _c"></span>bjęc<span class="_ _1"></span>ia<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span></span>akcji <span class="_ _a"> </span>Spółki,  n<span class="_ _1"></span>a <span class="_ _a"> </span>co<span class="_ _c"></span> <span class="_ _a"> </span>wymagana <span class="_ _a"> </span>będzie </div><div class="t m0 x1 h3 y72b ff3 fs1 fc2 sc0 ls0 ws0">uchwała Walnego Zgromadzeni<span class="_ _1"></span>a Spółki, w braku <span class="_ _c"></span>której uprawnien<span class="_ _1"></span>ie do objęcia akcji zostanie </div><div class="t m0 x1 h3 y72c ff3 fs1 fc2 sc0 ls0 ws0">zamienione na ekwi<span class="_ _1"></span>walent pieniężny<span class="_ _1"></span>.<span class="ff1"> </span></div><div class="t m0 x1 h3 ya1 ff3 fs1 fc2 sc0 ls0 ws0">Uprawnienia <span class="_ _13"> </span>do <span class="_ _20"> </span>premii<span class="_ _1"></span> <span class="_ _20"> </span>nabywane <span class="_ _13"> </span>są <span class="_ _20"> </span>w <span class="_ _13"> </span>okresie <span class="_ _20"> </span>do <span class="_ _20"> </span>dni<span class="_ _1"></span>a <span class="_ _20"> </span>31 <span class="_ _13"> </span>grudnia <span class="_ _20"> </span>2028 <span class="_ _13"> </span>r., <span class="_ _20"> </span>w <span class="_ _20"> </span>p<span class="_ _1"></span>rzypadku </div><div class="t m0 x1 h3 y3e2 ff3 fs1 fc2 sc0 ls0 ws0">rezygnacji <span class="_ _8"></span>uczestnika <span class="_ _8"></span>z <span class="_ _1"></span>kontraktu <span class="_ _8"></span>menedżerskieg<span class="_ _1"></span>o <span class="_ _1"></span>przed <span class="_ _8"></span>tym <span class="_ _1"></span>dn<span class="_ _1"></span>iem <span class="_ _1"></span>traci <span class="_ _8"></span>on <span class="_ _1"></span>prawo <span class="_ _8"></span>do <span class="_ _1"></span>premi<span class="_ _1"></span>i </div><div class="t m0 x1 h3 y756 ff3 fs1 fc2 sc0 ls0 ws0">(tzw. warunek naby<span class="_ _1"></span>cia uprawnień zwią<span class="_ _1"></span>zany ze świadczeni<span class="_ _1"></span>em usługi).<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y757 ff3 fs1 fc2 sc0 ls0 ws0">Wysokość premii jest <span class="_ _c"></span>efektywnie uzależniona od wartości <span class="_ _c"></span>instrumentów<span class="_ _1"></span> <span class="_ _c"></span>kapitałowych Spółki, w </div><div class="t m0 x1 h3 y758 ff3 fs1 fc2 sc0 ls0 ws0">związku <span class="_ _c"></span>z <span class="_ _c"></span>czym <span class="_ _c"></span>premia <span class="_ _c"></span>stanowi <span class="_ _c"></span>transakcję płatności <span class="_ _c"></span>w <span class="_ _c"></span>formie <span class="_ _c"></span>akcji. <span class="_ _c"></span>Spółka <span class="_ _c"></span>ujmuje <span class="_ _c"></span>tą <span class="_ _c"></span>transakcję </div><div class="t m0 x1 h3 y759 ff3 fs1 fc2 sc0 ls0 ws0">jako rozliczaną w instr<span class="_ _1"></span>umentach kap<span class="_ _1"></span>itałowych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5d5 ff3 fs1 fc2 sc0 ls0 ws0">Wartość  godziwa<span class="_ _1"></span>  programu  na  d<span class="_ _1"></span>zień  przyznani<span class="_ _1"></span>a  wynosiła <span class="_ _a"> </span><span class="ff1">8,1  mln  P<span class="_ _1"></span>LN  i </span>została <span class="_ _a"> </span>u<span class="_ _c"></span>stalona </div><div class="t m0 x1 h3 y5d6 ff1 fs1 fc2 sc0 ls0 ws0">w oparciu <span class="_ _a"> </span>o<span class="_ _1"></span> <span class="ff3">oczekiwaną <span class="_ _1e"> </span>stopę <span class="_ _a"> </span>zwrotu <span class="_ _a"> </span>z<span class="_ _1"></span></span> inwest<span class="_ _1"></span>ycji<span class="ff3">, <span class="_ _1e"> </span>z <span class="_ _a"> </span>czego <span class="_ _a"> </span>na <span class="_ _1e"> </span>członków <span class="_ _a"> </span>Zarząd<span class="_ _1"></span>u <span class="_ _a"> </span>Spółki </span></div><div class="t m0 x1 h3 y75a ff1 fs1 fc2 sc0 ls0 ws0">przypada 6,6 mln<span class="_ _1"></span> PLN<span class="ls1">. </span> </div></div></div></div>
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" class="bi x69 y4b3 w4 ha1" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">73</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc2 sc0 ls0 ws0">Do <span class="_ _8"></span>dnia <span class="_ _8"></span>31 <span class="ff3">grudnia<span class="_ _1"></span> <span class="_ _8"></span>2024 <span class="_ _8"></span>koszt <span class="_ _8"></span>program<span class="_ _1"></span>u <span class="_ _8"></span>dla <span class="_ _8"></span>Grupy <span class="_ _8"></span>wy<span class="_ _1"></span>nosi <span class="_ _8"></span>narastająco <span class="_ _1c"></span></span><span class="ls2">325</span> <span class="_ _8"></span>ty<span class="_ _1"></span>s. <span class="_ _8"></span>PLN, <span class="_ _8"></span>z <span class="_ _8"></span>czego<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _1"></span>członków <span class="_ _8"></span>Zarządu <span class="_ _8"></span>Spółki <span class="_ _8"></span>przypadło <span class="_ _1"></span>266 <span class="_ _8"></span>tys. <span class="_ _8"></span>PLN.<span class="ff1"> <span class="_ _8"></span>Koszt </span>został <span class="_ _8"></span>ujęty <span class="_ _1"></span>w<span class="_ _1"></span><span class="ff1"> koresponden<span class="_ _1"></span>cji <span class="_ _1"></span>z<span class="_ _1"></span> </span>linią </div><div class="t m0 x1 h3 y1cc ff3 fs1 fc2 sc0 ls0 ws0">„Kapitał zapasowy, po<span class="_ _1"></span>zostały kapitał rezerwo<span class="_ _1"></span>wy oraz zyski zatrzyman<span class="_ _1"></span>e/ niepokryte straty”<span class="_ _1"></span>. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y75b ffb fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y709 ff1 fs6 fc4 sc0 ls0 ws0">32.5<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Pozostałe transakcje</span> z <span class="ff3">p<span class="_ _c"></span>odmiotami powiąz<span class="_ _c"></span>anymi<span class="ff1"> </span></span></span></span></div></div><div class="c x1 y75c wed h34"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y75c wa7 h34"><div class="t m0 x64 h2 y13c ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x64 hf ydc ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 <span class="ff7"> </span></div></div><div class="c x70 y75c wa7 h34"><div class="t m0 xc0 h2 y13c ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 xc0 hf ydc ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 <span class="ff7"> </span></div></div><div class="c x1 y75d wed h11"><div class="t m0 x8 h2 y80 ff8 fs0 fc2 sc0 ls0 ws0">zakup usług przez: <span class="ff2"> </span></div></div><div class="c x9 y75d wee h11"><div class="t m0 x80 hf y80 ff7 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x70 y75d wee h11"><div class="t m0 x80 hf y80 ff7 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y75e wef h11"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. od: </div></div><div class="c x9 y75e w56 h11"><div class="t m0 x58 h35 y7d ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y75e wa7 h11"><div class="t m0 x58 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y75f wef h73"><div class="t m0 x8 he y4e5 ff1 fs0 fc2 sc0 ls0 ws0"> -<span class="ff3">spółek <span class="_ _3f"> </span>oraz <span class="_ _3f"> </span>osób<span class="_ _c"></span> <span class="_ _3f"> </span>fizycznych <span class="_ _3f"> </span>po<span class="_ _c"></span>wiązanych<span class="ff1"> </span></span></div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">z akcjonariuszami <span class="ff3">i członkami zarządu</span> </div></div><div class="c x9 y75f w56 h73"><div class="t m0 x22 he y4e7 ff1 fs0 fc2 sc0 ls0 ws0">8 582 </div></div><div class="c x70 y75f wa7 h73"><div class="t m0 x22 he y4e7 ff1 fs0 fc2 sc0 ls0 ws0">9 043 </div></div><div class="c x1 y760 wef h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x9 y760 w56 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">609<span class="ls0"> </span></div></div><div class="c x70 y760 wa7 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">575<span class="ls0"> </span></div></div><div class="c x1 y761 wef h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">sprzedaż wyrobów, materiałów i usług przez: <span class="ff2"> </span></div></div><div class="c x9 y761 w56 h10"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y761 wa7 h10"><div class="t m0 x58 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y38f wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. na rzecz: </div></div><div class="c x9 y38f w56 h10"><div class="t m0 x58 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y38f wa7 h10"><div class="t m0 x58 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y3a7 wef h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x9 y3a7 w56 h11"><div class="t m0 x52 he y80 ff1 fs0 fc2 sc0 ls0 ws0">50 392 </div></div><div class="c x70 y3a7 wa7 h11"><div class="t m0 x52 he y80 ff1 fs0 fc1 sc0 ls0 ws0">64 683 </div></div><div class="c x1 y762 wef h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">odsetki od pożyczek otrzymanych przez: <span class="ff2"> </span></div></div><div class="c x9 y762 w56 h11"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y762 wa7 h11"><div class="t m0 x58 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y763 wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0"> Murapol S.A. od: </div></div><div class="c x9 y763 w56 h10"><div class="t m0 x58 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y763 wa7 h10"><div class="t m0 x58 he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y764 wef h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x9 y764 w56 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">9 056 </div></div><div class="c x70 y764 wa7 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">8 039 </div></div><div class="c x1 y3f2 wef h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">odsetki od pożyczek udzielonych przez: <span class="ff2"> </span></div></div><div class="c x9 y3f2 w56 h10"><div class="t m0 x58 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y3f2 wa7 h10"><div class="t m0 x58 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y765 wef h11"><div class="t m0 x8 he y80 ff4 fs0 fc2 sc0 ls0 ws0"> Murapol S.A. do:<span class="ff1"> </span></div></div><div class="c x9 y765 w56 h11"><div class="t m0 x58 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y765 wa7 h11"><div class="t m0 x58 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y766 wef h5d"><div class="t m0 x8 he y46a ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x9 y766 w56 h5d"><div class="t m0 x22 he y46a ff1 fs0 fc2 sc0 ls0 ws0">3 042 </div></div><div class="c x70 y766 wa7 h5d"><div class="t m0 x22 he y46a ff1 fs0 fc2 sc0 ls0 ws0">2 888 </div></div><div class="c x1 y2e9 wed ha2"><div class="t m0 x8 he y767 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 y768 wa7 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">71 681 </div></div><div class="c x70 y768 wa7 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">85 228 </div></div><div class="c x9 y2e9 wee h11"><div class="t m0 x58 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y2e9 wee h11"><div class="t m0 x58 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y769 wef h10"><div class="t m0 x8 h35 y7c ffa fs0 fc2 sc0 ls0 ws0">Należności od podmiotów powiązanych: <span class="ff4"> </span></div></div><div class="c x9 y769 w56 h10"><div class="t m0 x2c h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">159 770  </div></div><div class="c x70 y769 wa7 h10"><div class="t m0 x52 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">61 611  </div></div><div class="c x1 y5a wef h10"><div class="t m0 x8 hf y7c ff6 fs0 fc2 sc0 ls0 ws0">Należności<span class="ff7"> z </span>tytułu dostaw i usług<span class="ff7"> </span></div></div><div class="c x9 y5a w56 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">44 846 </div></div><div class="c x70 y5a wa7 h10"><div class="t m0 x52 hf y7c ff2 fs0 fc2 sc0 ls0 ws0">20 913<span class="ff7 fc1"> </span></div></div><div class="c x1 y76a wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x9 y76a w56 h10"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y76a wa7 h10"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y46e wef h11"><div class="t m0 x8 h35 y80 ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffa">jednostek zależnych</span> </div></div><div class="c x9 y46e w56 h11"><div class="t m0 x52 he y80 ff4 fs0 fc2 sc0 ls0 ws0">44 846<span class="ff1"> </span></div></div><div class="c x70 y46e wa7 h11"><div class="t m0 x52 he y80 ff1 fs0 fc2 sc0 ls0 ws0">20 913 </div></div><div class="c x1 y46f wef h11"><div class="t m0 x8 hf y7c ff6 fs0 fc2 sc0 ls0 ws0">Pozostałe należności<span class="ff7"> </span></div></div><div class="c x9 y46f w56 h11"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">29 249     </div></div><div class="c x70 y46f wa7 h11"><div class="t m0 x52 hf y7c ff2 fs0 fc2 sc0 ls0 ws0">12 274<span class="ff7 fc1"> </span></div></div><div class="c x1 y3f7 wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x9 y3f7 w56 h10"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y3f7 wa7 h10"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y76b wef h37"><div class="t m0 x8 h35 yd1 ff4 fs0 fc2 sc0 ls0 ws0">-<span class="ffa">spółek <span class="_ _40"> </span>oraz <span class="_ _40"> </span>osób <span class="_ _40"> </span>fizycznych <span class="_ _40"> </span>powiązanych</span> </div><div class="t m0 x8 h35 yc2 ff4 fs0 fc2 sc0 ls0 ws0">z <span class="ffa">akcjonariuszami i członkami zarządu</span> </div></div><div class="c x9 y76b w56 h37"><div class="t m0 x52 he y86 ff1 fs0 fc2 sc0 ls3 ws0">11 785<span class="_ _c"></span><span class="ls0"> </span></div></div><div class="c x70 y76b wa7 h37"><div class="t m0 x52 he y86 ff1 fs0 fc2 sc0 ls0 ws0">11 761 </div></div><div class="c x1 y76c wef h36"><div class="t m0 x8 h35 y463 ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffa">jednostek zależnych</span> </div></div><div class="c x9 y76c w56 h36"><div class="t m0 x52 he y463 ff1 fs0 fc2 sc0 ls0 ws0">17 464 </div></div><div class="c x70 y76c wa7 h36"><div class="t m0 x2d he y463 ff1 fs0 fc2 sc0 ls3 ws0">513<span class="ls0"> </span></div></div><div class="c x1 y76d wef h10"><div class="t m0 x8 hf y7c ff6 fs0 fc2 sc0 ls0 ws0">Należności<span class="ff7"> z </span>tytułu pożyczek<span class="ff7"> </span></div></div><div class="c x9 y76d w56 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">85 675 </div></div><div class="c x70 y76d wa7 h10"><div class="t m0 x52 hf y7c ff2 fs0 fc2 sc0 ls0 ws0">28 424<span class="ff7 fc1"> </span></div></div><div class="c x1 y1c5 wef h11"><div class="t m0 x8 h35 y80 ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x9 y1c5 w56 h11"><div class="t m0 x58 he y80 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y1c5 wa7 h11"><div class="t m0 x58 he y80 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y76e wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffa">jednostek zależnych</span> </div></div><div class="c x9 y76e w56 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">85 675 </div></div><div class="c x70 y76e wa7 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">28 424 </div></div><div class="c x1 y76f wef h61"><div class="t m0 x8 h35 yc2 ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 y76f w56 h61"><div class="t m0 x58 h35 yc2 ff4 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c x70 y76f wa7 h61"><div class="t m0 x58 h35 yc2 ff4 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y770 wef h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zobowiązania wobec podmiotów powiązanych: <span class="ff1"> </span></div></div><div class="c x9 y770 w56 h10"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">180 663 </div></div><div class="c x70 y770 wa7 h10"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">178 406<span class="ff4"> </span></div></div><div class="c x1 y771 wef h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff2"> z </span>tytułu dostaw<span class="ff2"> </span></div></div><div class="c x9 y771 w56 h10"><div class="t m0 x22 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">2 678 </div></div><div class="c x70 y771 wa7 h10"><div class="t m0 x22 hf y7c ff2 fs0 fc2 sc0 ls0 ws0">5 411<span class="ff7 fc1"> </span></div></div><div class="c x1 y772 wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x9 y772 w56 h10"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y772 wa7 h10"><div class="t m0 x58 he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf4a" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc4a w0 h3a"><img 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" class="bi x69 y4b3 w4 h9e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">74</span><span class="fs0"> </span></span></div></div><div class="c x1 y3e wed h1f"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y3e wa7 h1f"><div class="t m0 x64 h2 y51e ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x64 hf ydc ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 <span class="ff7"> </span></div></div><div class="c x70 y3e wa7 h1f"><div class="t m0 xc0 h2 y51e ff8 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 xc0 hf ydc ff2 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 <span class="ff7"> </span></div></div><div class="c x1 y773 wef h37"><div class="t m0 x8 h35 yd1 ff4 fs0 fc2 sc0 ls0 ws0">-<span class="ffa">spółek <span class="_ _40"> </span>oraz <span class="_ _40"> </span>osób <span class="_ _40"> </span>fizycznych <span class="_ _40"> </span>powiązanych</span> </div><div class="t m0 x8 h35 yc2 ff4 fs0 fc2 sc0 ls0 ws0">z <span class="ffa">akcjonariuszami i członkami zarządu</span> </div></div><div class="c x9 y773 w56 h37"><div class="t m0 x22 he y86 ff1 fs0 fc2 sc0 ls0 ws0">2 6<span class="ls3">22</span> </div></div><div class="c x70 y773 wa7 h37"><div class="t m0 x22 he y86 ff1 fs0 fc2 sc0 ls0 ws0">2 661 </div></div><div class="c x1 y774 wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffa">jednostek zależnych</span> </div></div><div class="c x9 y774 w56 h10"><div class="t m0 x32 he y7c ff1 fs0 fc2 sc0 ls3 ws0">56<span class="ls0"> </span></div></div><div class="c x70 y774 wa7 h10"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 750 </div></div><div class="c x1 y775 wef h10"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff2"> z </span>tytułu pożyczek<span class="ff2"> </span></div></div><div class="c x9 y775 w56 h10"><div class="t m0 x2c hf y7c ff7 fs0 fc2 sc0 ls0 ws0">172 328 </div></div><div class="c x70 y775 wa7 h10"><div class="t m0 x2c hf y7c ff7 fs0 fc2 sc0 ls0 ws0">166 729 </div></div><div class="c x1 y776 wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x9 y776 w56 h10"><div class="t m0 x58 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y776 wa7 h10"><div class="t m0 x58 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y44 wef h11"><div class="t m0 x8 h35 y80 ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffa">jednostek zależnych</span> </div></div><div class="c x9 y44 w56 h11"><div class="t m0 x2c he y80 ff1 fs0 fc2 sc0 ls0 ws0">1<span class="ls3">72</span> 328 </div></div><div class="c x70 y44 wa7 h11"><div class="t m0 x2c he y80 ff1 fs0 fc2 sc0 ls0 ws0">166 729<span class="ff4"> </span></div></div><div class="c x1 y777 wef h11"><div class="t m0 x8 h2 y7c ff8 fs0 fc2 sc0 ls0 ws0">Pozostałe rozrachunki<span class="ff2"> </span></div></div><div class="c x9 y777 w56 h11"><div class="t m0 x22 hf y7c ff7 fs0 fc2 sc0 ls0 ws0">5 657 </div></div><div class="c x70 y777 wa7 h11"><div class="t m0 x22 hf y7c ff7 fs0 fc2 sc0 ls0 ws0">6 266 </div></div><div class="c x1 y778 wef h10"><div class="t m0 x8 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x9 y778 w56 h10"><div class="t m0 x58 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x70 y778 wa7 h10"><div class="t m0 x58 h35 y7c ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y621 wef h37"><div class="t m0 x8 h35 yd1 ff4 fs0 fc2 sc0 ls0 ws0">-<span class="ffa">spółek <span class="_ _40"> </span>oraz <span class="_ _40"> </span>osób <span class="_ _40"> </span>fizycznych <span class="_ _40"> </span>powiązanych</span> </div><div class="t m0 x8 h35 yc2 ff4 fs0 fc2 sc0 ls0 ws0">z <span class="ffa">akcjonariuszami i członkami zarządu</span> </div></div><div class="c x9 y621 w56 h37"><div class="t m0 x80 h35 y86 ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x70 y621 wa7 h37"><div class="t m0 x7d h35 y86 ff4 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x1 y779 wef h36"><div class="t m0 x8 h35 y463 ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffa">jednostek zależnych</span> </div></div><div class="c x9 y779 w56 h36"><div class="t m0 x22 h35 y463 ff4 fs0 fc2 sc0 ls0 ws0">5 657 </div></div><div class="c x70 y779 wa7 h36"><div class="t m0 x22 h35 y463 ff4 fs0 fc2 sc0 ls0 ws0">6 265 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3b y351 ff1 fs5 fc5 sc0 ls16 ws0">33<span class="ff5 ls0"> <span class="_ _32"> </span><span class="ff1">Informacje<span class="_ _1"></span> o <span class="ff3">wynagrodzeniu biegłego </span></span></span></div><div class="t m0 x3c h7 y4d4 ff1 fs5 fc5 sc0 ls0 ws0">rewidenta lub podmiotu uprawnionego do </div><div class="t m0 x3c h7 y300 ff3 fs5 fc5 sc0 ls0 ws0">badania sprawozdań finansowych<span class="ff1"> </span></div><div class="t m0 x1 h3 y77a ff3 fs1 fc1 sc0 ls0 ws0">Poniższa <span class="_ _24"> </span>tabela <span class="_ _24"> </span>przedstawia<span class="_ _1"></span> <span class="_ _29"> </span>wy<span class="_ _1"></span>nagrodzenie <span class="_ _24"> </span>podmi<span class="_ _1"></span>otu <span class="_ _29"> </span>uprawn<span class="_ _1"></span>ionego <span class="_ _24"> </span>do <span class="_ _24"> </span>badania<span class="_ _1"></span> </div><div class="t m0 x1 h3 y77b ff3 fs1 fc1 sc0 ls0 ws0">sprawozdań <span class="_ _22"> </span>finansowyc<span class="_ _1"></span>h <span class="_ _1b"> </span>wy<span class="_ _1"></span>płacone <span class="_ _22"> </span><span class="fc2">lub<span class="_ _1"></span> <span class="_ _1b"> </span>nal<span class="_ _1"></span>eżne <span class="_ _22"> </span>za <span class="_ _22"> </span>rok <span class="_ _22"> </span>zakończony <span class="_ _22"> </span>31 <span class="_ _22"> </span>grudnia <span class="_ _20"> </span>202<span class="ff1">4<span class="_ _1"></span> <span class="_ _1b"> </span>rok<span class="_ _1"></span>u </span></span></div><div class="t m0 x1 h3 y77c ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ls2">31</span> grudnia 2023 <span class="_ _1"></span>roku w <span class="ff3">podziale n<span class="_ _1"></span>a rodzaje usług:<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y77d ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 ybb wf0 h34"><div class="t m0 x8 h2 y148 ff8 fs0 fc1 sc0 ls0 ws0">Rodzaj usługi<span class="ff2"> </span></div></div><div class="c xc1 ybb wf1 h34"><div class="t m0 x4e hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff7"> </span></div><div class="t m0 x4e hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x72 ybb wf2 h34"><div class="t m0 x67 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony <span class="ff7"> </span></div><div class="t m0 x4e hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y5fa wf3 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Obowiązkowe badanie rocznego sprawozdania </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">finansowego </div></div><div class="c xc1 y5fa wf4 h37"><div class="t m0 xf he y86 ff1 fs0 fc2 sc0 ls3 ws0">460<span class="ls0"> </span></div></div><div class="c x72 y5fa wf2 h37"><div class="t m0 xf he y86 ff1 fs0 fc1 sc0 ls3 ws0">530<span class="fc2 ls0"> </span></div></div><div class="c x1 y188 wf3 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe usługi<span class="ff1"> </span></div></div><div class="c xc1 y188 wf4 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls3 ws0">334<span class="ls17">**<span class="ls0"> </span></span></div></div><div class="c x72 y188 wf2 h10"><div class="t m0 x2c he y7c ff1 fs0 fc1 sc0 ls0 ws0">1 145*<span class="fc2"> </span></div></div><div class="c x1 y77e wf0 h11"><div class="t m0 x8 he y14c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc1 y77e wf1 h11"><div class="t m0 x30 h2 y80 ff2 fs0 fc2 sc0 ls0 ws0">794 </div></div><div class="c x72 y77e wf2 h11"><div class="t m0 x52 h2 y80 ff2 fs0 fc1 sc0 ls0 ws0">1 675<span class="fc2"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h6a y519 ff3 fsc fc1 sc0 ls0 ws0">*odnosi się do<span class="_ _c"></span> usług atestacyj<span class="_ _c"></span>nych wykon<span class="_ _c"></span>anych na cele<span class="_ _c"></span> IPO w 2023 ro<span class="_ _c"></span>ku<span class="ff1">. </span></div><div class="t m0 x1 h6a y53b ff3 fsc fc1 sc0 ls0 ws0">** odnosi się do<span class="_ _c"></span><span class="ff1"> innych <span class="ff3">usług a<span class="_ _c"></span>testacyjnych<span class="ff1"> </span></span></span></div><div class="t m0 x1 h6a y77f ff1 fsc fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y780 ff1 fs5 fc5 sc0 ls16 ws0">34<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Cele i zasady zarządzania ryzykiem<span class="ff1"> </span></span></span></div><div class="t m0 x55 h7 y65e ff1 fs5 fc5 sc0 ls0 ws0">finansowym </div><div class="t m0 x1 h3 y781 ff3 fs1 fc1 sc0 ls0 ws0">Do <span class="_ _1"></span>głównych<span class="_ _1"></span> <span class="_ _1"></span>instrumentów <span class="_ _1"></span>fin<span class="_ _1"></span>ansowych,<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z </span>któryc<span class="_ _1"></span>h <span class="_ _1"></span>korzysta<span class="_ _1"></span> <span class="_ _1"></span>Spółka, <span class="_ _1"></span>nal<span class="_ _1"></span>eżą <span class="_ _1"></span>kredyty <span class="_ _8"></span><span class="ff1 fc2">ban<span class="_ _1"></span>kowe<span class="fc1 ls29">, </span></span></div><div class="t m0 x1 h3 y485 ff3 fs1 fc1 sc0 ls0 ws0">pożyczki, <span class="_ _1b"> </span>obligacje, <span class="_ _22"> </span>umowy <span class="_ _1b"> </span>leasingu <span class="_ _1b"> </span>i <span class="_ _1b"> </span>środki <span class="_ _1b"> </span>pien<span class="_ _1"></span>iężne<span class="_ _1"></span><span class="ff4">.<span class="ff1"> <span class="_ _1b"> </span></span></span>Głównym <span class="_ _1b"> </span>celem<span class="_ _1"></span> <span class="_ _21"></span>ty<span class="_ _1"></span>ch <span class="_ _1b"> </span>instrumentów </div><div class="t m0 x1 h3 y782 ff3 fs1 fc1 sc0 ls0 ws0">finansowych <span class="_ _1"></span>jest<span class="_ _1"></span> <span class="_ _1"></span>pozyskanie <span class="_ _8"></span>środków <span class="_ _1"></span>finansowych<span class="_ _1"></span> <span class="_ _1"></span>na <span class="_ _1"></span>dzia<span class="_ _1"></span>łalność <span class="_ _1"></span>Sp<span class="_ _1"></span>ółka. <span class="_ _1"></span>Sp<span class="_ _1"></span>ółka <span class="_ _1"></span>posiada <span class="_ _8"></span>też </div></div></div></div>
<div id="pf4b" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc4b w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 ha3" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">75</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">inne <span class="_ _8"></span>i<span class="_ _1"></span>nstrumenty <span class="_ _8"></span>finanso<span class="_ _1"></span>we, <span class="_ _8"></span>takie <span class="_ _1c"></span>jak <span class="_ _1c"></span>należności <span class="_ _1c"></span>i<span class="_ _1"></span><span class="ff1"> </span>zobowią<span class="_ _1"></span>zania<span class="ff1"> <span class="_ _1c"></span>z </span>tytułu <span class="_ _8"></span>d<span class="_ _1"></span>ostaw <span class="_ _8"></span>i<span class="_ _1"></span> <span class="_ _8"></span>usług, <span class="_ _1c"></span>które<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">powstają bezpośr<span class="_ _1"></span>ednio<span class="ff1"> w </span>tok<span class="_ _1"></span>u prowadzonej prze<span class="_ _1"></span>z nią działalności.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y175 ff3 fs1 fc1 sc0 ls0 ws0">Główne  rodzaje  ryzyka  wynikającego<span class="_ _1"></span><span class="ff1">  z </span>instrumentów  finansowych  Spółki  obejmują  ryzyko </div><div class="t m0 x1 h3 y176 ff3 fs1 fc1 sc0 ls0 ws0">stopy <span class="_ _20"> </span>procentowej, <span class="_ _20"> </span>ryzyko <span class="_ _20"> </span>związane<span class="ff1"> <span class="_ _20"> </span>z </span>płynn<span class="_ _1"></span>ością, <span class="_ _20"> </span>ryzyko <span class="_ _20"> </span>walutowe <span class="_ _20"> </span>oraz <span class="_ _20"> </span>ryzyko <span class="_ _20"> </span>kredytowe. </div><div class="t m0 x1 h3 y177 ff3 fs1 fc1 sc0 ls0 ws0">Zarząd <span class="_ _1"></span>Murapol <span class="_ _8"></span>S.A. <span class="_ _1"></span>weryfikuje <span class="_ _1"></span>i<span class="_ _1"></span> <span class="_ _1"></span>uzgadnia <span class="_ _1"></span>zasady<span class="_ _1"></span> <span class="_ _1"></span>zarządzan<span class="_ _1"></span>ia <span class="_ _1"></span>każdym<span class="_ _8"></span><span class="ff1"> z </span>ty<span class="_ _1"></span>ch <span class="_ _1"></span>rodzaj<span class="_ _1"></span>ów <span class="_ _1"></span>ryzyka </div><div class="t m0 x1 h3 y178 ff3 fs1 fc1 sc0 ls0 ws0">–<span class="ff1"> <span class="_ _a"> </span></span>zasady <span class="_ _1e"> </span>te <span class="_ _a"> </span>z<span class="_ _1"></span>ostały<span class="ff1"> <span class="_ _a"> </span>w<span class="_ _1"></span> </span>skrócie <span class="_ _1e"> </span>omówione <span class="_ _a"> </span>p<span class="_ _1"></span>oniżej. <span class="_ _a"> </span>Spółka<span class="_ _1"></span> <span class="_ _a"> </span>monit<span class="_ _1"></span>oruje <span class="_ _a"> </span>równi<span class="_ _1"></span>eż <span class="_ _a"> </span>ryzyk<span class="_ _1"></span>o <span class="_ _a"> </span>cen </div><div class="t m0 x1 h3 y179 ff3 fs1 fc1 sc0 ls0 ws0">rynkowych <span class="_ _1b"> </span>dotyczące <span class="_ _1b"> </span>wszystki<span class="_ _1"></span>ch <span class="_ _21"> </span>p<span class="_ _1"></span>osiadanych <span class="_ _1b"> </span>przez <span class="_ _1b"> </span>nią <span class="_ _1b"> </span>instrumentów <span class="_ _22"> </span><span class="ff1 fc2">fin<span class="_ _1"></span>ansowych. <span class="_ _1b"> </span>Zasady </span></div><div class="t m0 x1 h3 y17a ff3 fs1 fc2 sc0 ls0 ws0">rachunkowości Spółki d<span class="_ _1"></span>otyczące in<span class="_ _1"></span>strumentów pochodnyc<span class="_ _1"></span>h zostały omówi<span class="_ _1"></span>one<span class="_ _1"></span><span class="ff1"> w nocie 8.10.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3a4 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h49 y404 ff1 fs6 fc4 sc0 ls0 ws0">34.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Ryzyko stopy procentowej </span></span></div><div class="t m0 x1 h3 y783 ff3 fs1 fc1 sc0 ls0 ws0">Narażenie Spółki na <span class="_ _c"></span>ryzyko wywołane zmianami stóp <span class="_ _c"></span>procentowych dotyczy<span class="_ _1"></span> <span class="_ _c"></span>przede wszystkim </div><div class="t m0 x1 h3 y784 ff3 fs1 fc1 sc0 ls0 ws0">długoterminowych z<span class="_ _1"></span>obowiązań finan<span class="_ _1"></span>sowych.<span class="ff1"> </span></div><div class="t m0 x1 h3 y22a ff3 fs1 fc1 sc0 ls0 ws0">Spó<span class="_ _c"></span>łka <span class="_ _b"> </span>z<span class="_ _c"></span>arz<span class="_ _c"></span>ądza<span class="_ _c"></span> <span class="_ _b"> </span>koszt<span class="_ _c"></span>ami <span class="_ _b"> </span>o<span class="_ _c"></span>proc<span class="_ _c"></span>entow<span class="_ _c"></span>ani<span class="_ _c"></span>a <span class="_ _b"> </span>poprz<span class="_ _c"></span>ez <span class="_ _b"> </span>k<span class="_ _c"></span>orz<span class="_ _c"></span>ysta<span class="_ _c"></span>nie <span class="_ _b"> </span>z<span class="_ _c"></span>arówn<span class="_ _c"></span>o<span class="ff1"> <span class="_ _b"> </span>z </span>zo<span class="_ _c"></span>bowią<span class="_ _c"></span>zań<span class="ff1"> </span></div><div class="t m0 x1 h3 y785 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">o<span class="_ _c"></span>proc<span class="_ _c"></span>ento<span class="_ _c"></span>wani<span class="_ _c"></span>u st<span class="_ _c"></span>ałym<span class="_ _c"></span>, j<span class="_ _c"></span>ak i<span class="_ _c"></span> zm<span class="_ _c"></span>ienn<span class="_ _c"></span>ym.<span class="ff1"> </span></span></div><div class="t m0 x1 h51 y786 ff4 fs1 fc2 sc0 ls0 ws0">Ryz<span class="_ _c"></span>yko<span class="_ _c"></span> sto<span class="_ _c"></span>py p<span class="_ _c"></span>roce<span class="_ _c"></span>ntow<span class="_ _c"></span>ej <span class="_ _c"></span><span class="ffa">–<span class="ff4"> </span>wraż<span class="_ _c"></span>liwo<span class="_ _c"></span>ść<span class="_ _c"></span> na z<span class="_ _c"></span>mian<span class="_ _c"></span>y<span class="ff4"> </span></span></div><div class="t m0 x1 h3 y295 ff3 fs1 fc1 sc0 ls0 ws0">Poniższa <span class="_ _7"></span>tabela <span class="_ _c"></span>przedstawia <span class="_ _7"></span>wrażli<span class="_ _1"></span>wość <span class="_ _7"></span>zysku<span class="_ _1"></span> <span class="_ _7"></span>(straty) <span class="_ _7"></span>b<span class="_ _1"></span>rutto <span class="_ _7"></span>na <span class="_ _7"></span>rac<span class="_ _1"></span>jonalnie <span class="_ _7"></span>możli<span class="_ _1"></span>we <span class="_ _7"></span>zmiany<span class="_ _1"></span> <span class="_ _7"></span>stóp </div><div class="t m0 x1 h3 y2b2 ff3 fs1 fc1 sc0 ls0 ws0">procentowych <span class="_ _21"> </span>przy<span class="_ _1"></span> <span class="_ _21"></span>założeniu <span class="_ _21"> </span>ni<span class="_ _1"></span>ezmienności <span class="_ _21"></span>inn<span class="_ _1"></span>ych <span class="_ _21"></span>czynników <span class="_ _1b"> </span>(w <span class="_ _21"></span>związku<span class="_ _1"></span><span class="ff1"> <span class="_ _21"></span>z </span>zobo<span class="_ _1"></span>wiązaniami<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2b3 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">zmiennej <span class="_ _8"></span>st<span class="_ _1"></span>opie <span class="_ _8"></span>procentowej). <span class="_ _1c"></span>Nie <span class="_ _8"></span>przeds<span class="_ _1"></span>tawiono <span class="_ _8"></span>wpływ<span class="_ _1"></span>u <span class="_ _8"></span>na <span class="_ _8"></span>kapitał <span class="_ _1c"></span>własny<span class="_ _1"></span> <span class="_ _8"></span>ani <span class="_ _8"></span>całkowite<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2b4 ff3 fs1 fc1 sc0 ls0 ws0">dochody ogółem <span class="_ _1"></span>Spółki.<span class="ff1"> </span></div><div class="t m0 x1 h83 y787 ff8 fs0 fc5 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">4<span class="fs1"> </span></span></div></div><div class="c x1 y377 wf5 ha4"><div class="t m0 x8 he y788 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc2 y377 w3a ha4"><div class="t m0 x7f hf y789 ff6 fs0 fc3 sc0 ls0 ws0">Zwiększenie/ <span class="ff7"> </span></div><div class="t m0 x4e hf y788 ff7 fs0 fc3 sc0 ls0 ws0">zmniejszenie o punkty </div><div class="t m0 x2e hf yc2 ff7 fs0 fc3 sc0 ls0 ws0">procentowe </div></div><div class="c x4f y377 wf6 ha4"><div class="t m0 x7e hf y78a ff6 fs0 fc3 sc0 ls0 ws0">Wpływ na zysk lub stratę </div><div class="t m0 x65 hf yaf ff7 fs0 fc3 sc0 ls0 ws0">brutto </div></div><div class="c x1 y9b wf7 h10"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc2 y9b wf8 h10"><div class="t m0 xc3 he y47e ff1 fs0 fc2 sc0 ls2a ws0">+ <span class="ls0">5% </span></div></div><div class="c x4f y9b wf6 h10"><div class="t m0 x2b he y47e ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">30</span> 639) </div></div><div class="c x1 y78b wf7 h11"><div class="t m0 x8 he yda ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc2 y78b wf8 h11"><div class="t m0 xb5 he yda ff1 fs0 fc2 sc0 ls0 ws0">- 5% </div></div><div class="c x4f y78b wf6 h11"><div class="t m0 x4a he yda ff1 fs0 fc2 sc0 ls3 ws0">30<span class="ls0"> </span>639<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y78c ff2 fs0 fc5 sc0 ls0 ws0"> </div><div class="t m0 x1 h83 y78d ff8 fs0 fc5 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">3<span class="fs1"> </span></span></div></div><div class="c x1 y47d wf7 h11"><div class="t m0 x8 he y80 ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc2 y47d wf8 h11"><div class="t m0 xc3 he yda ff1 fs0 fc2 sc0 ls2a ws0">+ <span class="ls0">5% </span></div></div><div class="c x4f y47d wf6 h11"><div class="t m0 x2b he yda ff1 fs0 fc2 sc0 ls0 ws0">(23 095) </div></div><div class="c x1 y47f wf7 h36"><div class="t m0 x8 he y78e ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc2 y47f wf8 h36"><div class="t m0 xb5 he y78e ff1 fs0 fc2 sc0 ls0 ws0">- 5% </div></div><div class="c x4f y47f wf6 h36"><div class="t m0 x4a he y78e ff1 fs0 fc2 sc0 ls0 ws0">23 095 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y509 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y481 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _7"></span>2022 <span class="_ _c"></span>roku <span class="_ _7"></span>w <span class="_ _7"></span>ramac<span class="_ _1"></span>h <span class="_ _7"></span>umowy <span class="_ _c"></span>kredytowej <span class="_ _c"></span>Gru<span class="_ _c"></span>pa <span class="_ _c"></span>zawarła <span class="_ _7"></span>kontrakt <span class="_ _c"></span>typu <span class="_ _7"></span>interest <span class="_ _c"></span>rate <span class="_ _7"></span>swap <span class="_ _7"></span>(<span class="_ _1"></span>IRS), </div><div class="t m0 x1 h3 y78f ff3 fs1 fc1 sc0 ls0 ws0">dzięki <span class="_ _f"> </span>czemu <span class="_ _f"> </span>połowa <span class="_ _10"> </span>kredytu <span class="_ _f"> </span>była <span class="_ _f"> </span>zabezpi<span class="_ _1"></span>eczona <span class="_ _f"> </span>przed <span class="_ _10"> </span>zmia<span class="_ _1"></span>ną <span class="_ _f"> </span>stóp <span class="_ _f"> </span>procentowych<span class="_ _1"></span>. </div><div class="t m0 x1 h3 y790 ff1 fs1 fc1 sc0 ls0 ws0">W <span class="ls2">2023</span> <span class="ff3">roku <span class="_ _7"></span>p<span class="_ _1"></span>o <span class="_ _c"></span>uruchomieniu <span class="_ _c"></span>kolejnej <span class="_ _7"></span>transzy<span class="_ _1"></span> <span class="_ _7"></span>kred<span class="_ _1"></span>ytu <span class="_ _7"></span>Grupa <span class="_ _c"></span>zawarła <span class="_ _7"></span>k<span class="_ _1"></span>ontrakt <span class="_ _c"></span>typu <span class="_ _7"></span>intere<span class="_ _1"></span>st <span class="_ _7"></span>rate </span></div><div class="t m0 x1 h3 y791 ff3 fs1 fc1 sc0 ls0 ws0">swap  zabezpieczający  połowę  uruchomionej  tran<span class="_ _1"></span>szy.  W <span class="_ _13"> </span>maju  2023  nastąpiło  zwiększenie </div><div class="t m0 x1 h3 y2c0 ff3 fs1 fc1 sc0 ls0 ws0">zabezpieczenia <span class="_ _1"></span>IRS <span class="_ _8"></span>do <span class="_ _1"></span>75% <span class="_ _1"></span>ekspozycji<span class="_ _1"></span> <span class="_ _1"></span>kredytu. <span class="_ _1"></span>W <span class="_ _8"></span>styczniu <span class="_ _1"></span>2024 <span class="_ _1"></span>w <span class="_ _1"></span>ra<span class="_ _1"></span>z <span class="_ _1"></span>ze <span class="_ _1"></span>zwięk<span class="_ _1"></span>szeniem <span class="_ _8"></span><span class="ff1">kredyt<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y792 ff1 fs1 fc1 sc0 ls0 ws0">S<span class="ff3">półka zawarła n<span class="_ _1"></span>owy kontrakt IRS tak by zabe<span class="_ _1"></span>zpieczenie stano<span class="_ _1"></span>wiło 75% ekspozycji<span class="_ _1"></span> kredytu<span class="_ _1"></span></span><span class="fc2">.<span class="fc6"> </span></span></div></div></div></div>
<div id="pf4c" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc4c w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 ha5" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">76</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">W poniższej <span class="_ _1"></span>tabeli <span class="_ _1"></span>przedstawi<span class="_ _1"></span>ona została<span class="_ _1"></span> wartość <span class="_ _1"></span>bilan<span class="_ _1"></span>sowa instrumentów <span class="_ _1"></span>finan<span class="_ _1"></span>sowych Spółki </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc2 sc0 ls0 ws0">narażonych na ry<span class="_ _1"></span>zyko stopy <span class="_ _1"></span><span class="ff1">procentowej, w </span>pod<span class="_ _1"></span>ziale na poszczególne ka<span class="_ _1"></span>tegorie wiekowe.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y793 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h83 y794 ff8 fs0 fc5 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">4<span class="fs1"> </span></span></div><div class="t m0 x1 h8c y795 ff7 fs1 fc2 sc0 ls0 ws0">Oprocentowanie zmienn<span class="_ _1"></span>e </div></div><div class="c x1 y796 wf9 h34"><div class="t m0 x8 he y147 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xaa y796 wfa h34"><div class="t m0 xbc hf y148 ff7 fs0 fc3 sc0 ls0 ws0">&lt;1rok </div></div><div class="c x4d y796 wfb h34"><div class="t m0 x37 hf y148 ff7 fs0 fc3 sc0 ls0 ws0">1<span class="ff6">–</span>2 lat </div></div><div class="c x20 y796 wfc h34"><div class="t m0 x54 hf y148 ff7 fs0 fc3 sc0 ls0 ws0">2-3 lat </div></div><div class="c xaf y796 wfd h34"><div class="t m0 x89 hf y148 ff7 fs0 fc3 sc0 ls0 ws0">3-4 lat </div></div><div class="c xc4 y796 wfd h34"><div class="t m0 x11 hf y148 ff7 fs0 fc3 sc0 ls0 ws0">&gt;4 lat </div></div><div class="c x97 y796 wfe h34"><div class="t m0 x8e hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y797 wb2 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Środki pieniężne<span class="ff1"> i ich </span></div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">ekwiwalenty </div></div><div class="c xc5 y797 wff h37"><div class="t m0 x68 he y86 ff1 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x4d y797 wfb h37"><div class="t m0 x24 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y797 wfc h37"><div class="t m0 x12 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y797 wfd h37"><div class="t m0 x68 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc4 y797 wfd h37"><div class="t m0 x68 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y797 wfe h37"><div class="t m0 x6b he y86 ff1 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x1 y798 wb2 h11"><div class="t m0 x8 he y80 ff1 fs0 fc1 sc0 ls0 ws0">Kontrakty IRS (aktywa) </div></div><div class="c xc5 y798 wff h11"><div class="t m0 x49 he y80 ff1 fs0 fc2 sc0 ls3 ws0">680<span class="ls0"> </span></div></div><div class="c x4d y798 wfb h11"><div class="t m0 x49 he y80 ff1 fs0 fc2 sc0 ls3 ws0">763<span class="ls0"> </span></div></div><div class="c x20 y798 wfc h11"><div class="t m0 x12 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y798 wfd h11"><div class="t m0 x68 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc4 y798 wfd h11"><div class="t m0 x68 he y80 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y798 wfe h11"><div class="t m0 x6b he y80 ff1 fs0 fc2 sc0 ls0 ws0">1 443 </div></div><div class="c x1 y799 wb2 h11"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki udzielone<span class="ff1"> </span></div></div><div class="c xc5 y799 wff h11"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4d y799 wfb h11"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y799 wfc h11"><div class="t m0 x12 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y799 wfd h11"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc4 y799 wfd h11"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y799 wfe h11"><div class="t m0 x1a he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y79a wb2 h36"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Kredyty bankowe </div></div><div class="c xc5 y79a wff h36"><div class="t m0 x37 he y7c ff1 fs0 fc2 sc0 ls0 ws0">63 855 </div></div><div class="c x4d y79a wfb h36"><div class="t m0 x67 he y7c ff1 fs0 fc2 sc0 ls0 ws0">400 549 </div></div><div class="c x20 y79a wfc h36"><div class="t m0 x12 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y79a wfd h36"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc4 y79a wfd h36"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y79a wfe h36"><div class="t m0 xa4 he y7c ff1 fs0 fc2 sc0 ls0 ws0">464 404 </div></div><div class="c x1 y79b wb2 h10"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Obligacje </div></div><div class="c xc5 y79b wff h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 336 </div></div><div class="c x4d y79b wfb h10"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y79b wfc h10"><div class="t m0 xe he y7c ff1 fs0 fc2 sc0 ls0 ws0">145 737 </div></div><div class="c xaf y79b wfd h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc4 y79b wfd h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y79b wfe h10"><div class="t m0 xa4 he y7c ff1 fs0 fc2 sc0 ls0 ws0">147 073 </div></div><div class="c x1 y79c wb2 h10"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Kontrakt IRS <span class="ff3">(zobowiązania)</span> </div></div><div class="c xc5 y79c wff h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x4d y79c wfb h10"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x20 y79c wfc h10"><div class="t m0 x12 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y79c wfd h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc4 y79c wfd h10"><div class="t m0 x68 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x97 y79c wfe h10"><div class="t m0 x6b he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y79d ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h83 y79e ff8 fs0 fc5 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">3<span class="fs1"> </span></span></div><div class="t m0 x1 h8c y79f ff7 fs1 fc2 sc0 ls0 ws0">Oprocentowanie zmienn<span class="_ _1"></span>e </div></div><div class="c x1 y6ca wf9 h34"><div class="t m0 x8 he y147 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xaa y6ca w100 h34"><div class="t m0 xbc hf y148 ff7 fs0 fc3 sc0 ls0 ws0">&lt;1rok </div></div><div class="c x4d y6ca w101 h34"><div class="t m0 xad hf y148 ff7 fs0 fc3 sc0 ls0 ws0">1<span class="ff6">–</span>2 lat </div></div><div class="c x40 y6ca w102 h34"><div class="t m0 x54 hf y148 ff7 fs0 fc3 sc0 ls0 ws0">2-3 lat </div></div><div class="c xc6 y6ca w38 h34"><div class="t m0 xd hf y148 ff7 fs0 fc3 sc0 ls0 ws0">3-4 lat </div></div><div class="c xc7 y6ca w103 h34"><div class="t m0 x66 hf y148 ff7 fs0 fc3 sc0 ls0 ws0">&gt;4 lat </div></div><div class="c x97 y6ca w104 h34"><div class="t m0 x29 hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Ogółem<span class="ff7"> </span></div></div><div class="c x1 y7a0 wb2 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Środki pieniężne<span class="ff1"> i ich </span></div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">ekwiwalenty </div></div><div class="c xc5 y7a0 w105 h37"><div class="t m0 x68 he y86 ff1 fs0 fc1 sc0 ls0 ws0">1 469 </div></div><div class="c x4d y7a0 w101 h37"><div class="t m0 x12 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x40 y7a0 w102 h37"><div class="t m0 x12 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc6 y7a0 w38 h37"><div class="t m0 x53 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc7 y7a0 w103 h37"><div class="t m0 x64 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y7a0 w104 h37"><div class="t m0 x68 he y86 ff1 fs0 fc1 sc0 ls0 ws0">1 469 </div></div><div class="c x1 y7a1 wb2 h5d"><div class="t m0 x8 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki udzielone<span class="ff1"> </span></div></div><div class="c xc5 y7a1 w105 h5d"><div class="t m0 x1a he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x4d y7a1 w101 h5d"><div class="t m0 x12 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x40 y7a1 w102 h5d"><div class="t m0 x12 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc6 y7a1 w38 h5d"><div class="t m0 x53 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc7 y7a1 w103 h5d"><div class="t m0 x64 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y7a1 w104 h5d"><div class="t m0 x24 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y7a2 wb2 h11"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Kredyty bankowe </div></div><div class="c xc5 y7a2 w105 h11"><div class="t m0 x37 he y7c ff1 fs0 fc1 sc0 ls0 ws0">63 398 </div></div><div class="c x4d y7a2 w101 h11"><div class="t m0 x54 he y7c ff1 fs0 fc1 sc0 ls0 ws0">63 909 </div></div><div class="c x40 y7a2 w102 h11"><div class="t m0 xe he y7c ff1 fs0 fc1 sc0 ls0 ws0">327 543 </div></div><div class="c xc6 y7a2 w38 h11"><div class="t m0 x53 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc7 y7a2 w103 h11"><div class="t m0 x64 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y7a2 w104 h11"><div class="t m0 x67 he y7c ff1 fs0 fc1 sc0 ls0 ws0">454 850 </div></div><div class="c x1 y21b wb2 h10"><div class="t m0 x8 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Kontrakt IRS <span class="ff3">(zobowiązania)</span> </div></div><div class="c xc5 y21b w105 h10"><div class="t m0 x68 he y7c ff1 fs0 fc1 sc0 ls0 ws0">4 095 </div></div><div class="c x4d y21b w101 h10"><div class="t m0 xbc he y7c ff1 fs0 fc1 sc0 ls0 ws0">2 952 </div></div><div class="c x40 y21b w102 h10"><div class="t m0 x12 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc6 y21b w38 h10"><div class="t m0 x53 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xc7 y21b w103 h10"><div class="t m0 x64 he y7c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x97 y21b w104 h10"><div class="t m0 x68 he y7c ff1 fs0 fc1 sc0 ls0 ws0">7 047 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y7a3 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y734 ff3 fs1 fc1 sc0 ls0 ws0">Pożyczki udzielone są <span class="_ _1"></span><span class="ff1">oprocentowa<span class="_ _1"></span>ne w oparci<span class="_ _1"></span>u o </span>stała stopę. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h49 y7a4 ff1 fs6 fc4 sc0 ls0 ws0">34.2<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Ryzyko walutowe </span></span></div><div class="t m0 x1 h3 y7a5 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _a"> </span>nie <span class="_ _a"> </span>posiada <span class="_ _a"> </span>istotnych <span class="_ _a"> </span>instrumentów <span class="_ _a"> </span>fina<span class="_ _1"></span>nsowych<span class="_ _1"></span><span class="ff1"> <span class="_ _a"> </span>w </span>walutach <span class="_ _a"> </span>obcych<span class="_ _1"></span>. <span class="_ _a"> </span>W  związku<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 yc3 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">powyższym eksp<span class="_ _1"></span>ozycja na ryzyk<span class="_ _1"></span>o kursowe jest og<span class="_ _1"></span>raniczona.<span class="_ _1"></span></span> </div><div class="t m0 x1 h49 y1c4 ff1 fs6 fc4 sc0 ls0 ws0">34.3<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Ryzyko kredytowe </span></span></div><div class="t m0 x1 h3 y380 ff3 fs1 fc1 sc0 ls0 ws0">Głównymi  aktywami  finansowymi  posiadanymi<span class="_ _1"></span>  przez <span class="_ _13"> </span>Spółkę  są:  gotówka  na  rachunkach </div><div class="t m0 x1 h3 y7a6 ff3 fs1 fc1 sc0 ls0 ws0">bankowych,  należności  handlowe <span class="_ _13"> </span>i  pozo<span class="_ _c"></span>stałe,<span class="_ _1"></span><span class="ff1">  z </span>którymi  z<span class="_ _c"></span>wiązane  jest <span class="_ _13"> </span>maksymaln<span class="_ _1"></span>e <span class="_ _13"> </span>ryzyko </div><div class="t m0 x1 h3 y115 ff3 fs1 fc1 sc0 ls0 ws0">kredytowe, na jakie n<span class="_ _1"></span>arażona jest Spółka<span class="_ _1"></span><span class="ff1"> w </span>związk<span class="_ _1"></span>u<span class="ff1"> z posiadanymi<span class="_ _1"></span> aktywami finan<span class="_ _1"></span>sowymi.  </span></div><div class="t m0 x1 h3 y383 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _21"> </span>odni<span class="_ _1"></span>esieniu <span class="_ _1b"> </span>do <span class="_ _1b"> </span>innyc<span class="_ _1"></span>h <span class="_ _21"></span>akty<span class="_ _1"></span>wów <span class="_ _1b"> </span>fi<span class="_ _1"></span>nansowych <span class="_ _1b"> </span>Spółki<span class="_ _1"></span>, <span class="_ _21"></span>taki<span class="_ _1"></span>ch <span class="_ _21"> </span>ja<span class="_ _1"></span>k <span class="_ _21"></span>pożyczk<span class="_ _1"></span>i <span class="_ _1b"> </span>udzielone, <span class="_ _1b"> </span>środki </div><div class="t m0 x1 h3 y384 ff3 fs1 fc1 sc0 ls0 ws0">pieniężne <span class="_ _25"> </span>i <span class="_ _10"> </span>ich <span class="_ _10"> </span>ek<span class="_ _1"></span>wiwalenty, <span class="_ _25"> </span>ryzyko <span class="_ _10"> </span>kredyt<span class="_ _1"></span>owe <span class="_ _10"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _10"> </span>powstaje<span class="_ _8"></span><span class="ff1"> <span class="_ _10"> </span>w </span>wy<span class="_ _1"></span>niku <span class="_ _10"> </span>niemożn<span class="_ _1"></span>ości </div></div></div></div>
<div id="pf4d" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc4d w0 h3a"><img 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" class="bi x69 y4b3 w4 ha6" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">77</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff3 fs1 fc1 sc0 ls0 ws0">dokonania <span class="_ _1"></span>zapłaty<span class="_ _1"></span> <span class="_ _1"></span>przez <span class="_ _1"></span>drugą <span class="_ _1"></span>stronę <span class="_ _8"></span>umowy,<span class="ff1"> <span class="_ _1"></span>a<span class="_ _1"></span> </span>maksymalna <span class="_ _8"></span>ekspozycja <span class="_ _1"></span>na <span class="_ _1"></span>to <span class="_ _1"></span>ryzyko <span class="_ _1"></span>równa </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">jest wartości bil<span class="_ _1"></span>ansowej tych instrumentó<span class="_ _1"></span>w.<span class="ff1"> </span></div><div class="t m0 x1 h3 y175 ff3 fs1 fc1 sc0 ls0 ws0">Poniższa tabela przeds<span class="_ _1"></span>tawia pozyc<span class="_ _1"></span>je tworzące ekspozycję n<span class="_ _1"></span>a ryzyko kredyt<span class="_ _1"></span>owe: <span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y7a7 w106 h44"><div class="t m0 x8f hf y125 ff7 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x5a y7a7 w107 h44"><div class="t m0 x93 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony </div><div class="t m0 x93 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x70 y7a7 wa7 h44"><div class="t m0 xc0 hf y13c ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xc0 hf ydc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y7a8 w108 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Należności<span class="ff1"> z </span>tytułu dostaw i usług<span class="ff1"> </span></div></div><div class="c x5a y7a8 w109 h10"><div class="t m0 x30 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3<span class="ls3">1 454</span> </div></div><div class="c x70 y7a8 wa7 h10"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">21 493 </div></div><div class="c x1 y7a9 w108 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Należności pozostałe długoterminowe<span class="ff1"> </span></div></div><div class="c x5a y7a9 w109 h10"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 136 </div></div><div class="c x70 y7a9 wa7 h10"><div class="t m0 x80 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y7aa w108 h11"><div class="t m0 x8 he y80 ff3 fs0 fc2 sc0 ls0 ws0">Należności pozostałe krótkoterminowe<span class="ff1">* </span></div></div><div class="c x5a y7aa w109 h11"><div class="t m0 x30 he y80 ff1 fs0 fc2 sc0 ls0 ws0">29 175 </div></div><div class="c x70 y7aa wa7 h11"><div class="t m0 x52 he y80 ff1 fs0 fc2 sc0 ls3 ws0">12<span class="ls0"> </span>283<span class="ls0"> </span></div></div><div class="c x1 y7ab w108 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe aktywa finansowe długoterminowe<span class="ff1"> </span></div></div><div class="c x5a y7ab w109 h11"><div class="t m0 x30 he y7c ff1 fs0 fc2 sc0 ls0 ws0">58 640  </div></div><div class="c x70 y7ab wa7 h11"><div class="t m0 x52 he y7c ff1 fs0 fc2 sc0 ls0 ws0">28 449  </div></div><div class="c x1 y7ac w108 h10"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe aktywa finansowe krótkoterminowe<span class="ff1"> </span></div></div><div class="c x5a y7ac w109 h10"><div class="t m0 x30 he y7c ff1 fs0 fc2 sc0 ls0 ws0">27 060 </div></div><div class="c x70 y7ac wa7 h10"><div class="t m0 x80 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y7ad w108 h36"><div class="t m0 x8 he y463 ff3 fs0 fc2 sc0 ls0 ws0">Środki pieniężne w banku i kasie<span class="ff1"> </span></div></div><div class="c x5a y7ad w109 h36"><div class="t m0 x2d he y463 ff1 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x70 y7ad wa7 h36"><div class="t m0 x22 he y463 ff1 fs0 fc2 sc0 ls0 ws0">1 469 </div></div><div class="c x1 ydd w108 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x5a ydd w109 h10"><div class="t m0 x26 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">151 416 </div></div><div class="c x70 ydd wa7 h10"><div class="t m0 x52 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">63 694 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y598 ff1 fs1 fc1 sc0 ls0 ws0">*<span class="ff3 fc2">Pozostałe <span class="_ _1b"> </span>należno<span class="_ _1"></span>ści <span class="_ _1b"> </span>zawi<span class="_ _1"></span>erają <span class="_ _1b"> </span>należności <span class="_ _22"> </span>od <span class="_ _1b"> </span>AE<span class="_ _1"></span>REF <span class="_ _1b"> </span>V <span class="_ _1b"> </span>PL <span class="_ _1b"> </span>Inves<span class="_ _1"></span>tment <span class="_ _1b"> </span>S.a<span class="_ _1"></span>.r.l.<span class="_ _1"></span><span class="ff1"> <span class="_ _1b"> </span>z </span>tytułu <span class="_ _1b"> </span>zwro<span class="_ _1"></span>tu </span></div><div class="t m0 x1 h3 y7ae ff3 fs1 fc2 sc0 ls0 ws0">zaliczki na p<span class="_ _1"></span>oczet wypłaty dywi<span class="_ _1"></span>dendy.<span class="ff1 fc1"> </span></div><div class="t m0 x1 h3 y7af ff3 fs1 fc1 sc0 ls0 ws0">Główne <span class="_ _1"></span>ry<span class="_ _1"></span>zyko <span class="_ _1"></span>kredyt<span class="_ _1"></span>owe <span class="_ _1"></span>Spółki<span class="_ _1"></span> <span class="_ _1"></span>zwią<span class="_ _1"></span>zane <span class="_ _1"></span>jest <span class="_ _8"></span>przede <span class="_ _1"></span>w<span class="_ _1"></span>szystkim<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z<span class="_ _1"></span> </span>należnościami<span class="_ _1"></span> <span class="_ _1"></span>handl<span class="_ _1"></span>owymi </div><div class="t m0 x1 h3 y7b0 ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">pożyczkami, <span class="_ _a"> </span>prezent<span class="_ _1"></span>owanymi <span class="_ _a"> </span>jako <span class="_ _a"> </span>pozostałe <span class="_ _a"> </span>aktywa <span class="_ _a"> </span>finansowe <span class="_ _a"> </span>długotermin<span class="_ _1"></span>owe. <span class="_ _a"> </span>Kwoty </span></div><div class="t m0 x1 h3 y7b1 ff1 fs1 fc1 sc0 ls0 ws0">prezentowane <span class="_ _a"> </span>w <span class="ff3">b<span class="_ _1"></span>ilansie <span class="_ _a"> </span>są <span class="_ _a"> </span>wartościa<span class="_ _1"></span>mi <span class="_ _a"> </span>netto, <span class="_ _a"> </span>po <span class="_ _a"> </span>pomniejszen<span class="_ _1"></span>iu</span> <span class="_ _a"> </span>o <span class="_ _1"></span><span class="ff3">odpisy <span class="_ _a"> </span>aktualizujące,<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y7b2 ff3 fs1 fc1 sc0 ls0 ws0">oszacowane <span class="_ _20"> </span>przez <span class="_ _20"> </span>k<span class="_ _1"></span>ierownictwo <span class="_ _20"> </span>Spółki <span class="_ _20"> </span>na <span class="_ _20"> </span>p<span class="_ _1"></span>odstawie <span class="_ _20"> </span>przeszłych <span class="_ _20"> </span>doświ<span class="_ _1"></span>adczeń <span class="_ _20"> </span>oraz <span class="_ _20"> </span>oceny </div><div class="t m0 x1 h3 y7b3 ff1 fs1 fc1 sc0 ls0 ws0">aktualnej sytuacji ekon<span class="_ _1"></span>omicznej. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y356 ff3 fs1 fc1 sc0 ls0 ws0">Aktywa <span class="_ _2b"> </span>finansowe <span class="_ _2b"> </span>są <span class="_ _34"> </span>pogrupowane <span class="_ _2b"> </span>na <span class="_ _2b"> </span>p<span class="_ _1"></span>odstawie <span class="_ _2b"> </span>charakter<span class="_ _1"></span>u <span class="_ _2b"> </span>(kategorii), <span class="_ _2b"> </span>okres<span class="_ _1"></span>u </div><div class="t m0 x1 h3 y7b4 ff3 fs1 fc1 sc0 ls0 ws0">przeterminowania  (gdzie  było <span class="_ _13"> </span>to  możliwe)<span class="ff1">  a </span>następnie  zbiorczo <span class="_ _13"> </span>dla  poszczególnych  grup </div><div class="t m0 x1 h3 y7b5 ff3 fs1 fc1 sc0 ls0 ws0">szacowane <span class="_ _1c"></span>są <span class="_ _1c"></span>wartości <span class="_ _21"></span>odpisów. <span class="_ _8"></span>Za<span class="_ _1"></span>łożenia <span class="_ _1c"></span>przyjęte<span class="_ _1"></span><span class="ff1"> <span class="_ _1c"></span>w </span>modelu <span class="_ _1c"></span>oparte <span class="_ _1c"></span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _1c"></span>o dane <span class="_ _1c"></span>historyczne<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y612 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">uwzględnieniem <span class="_ _8"></span>dostępnych <span class="_ _8"></span>dla <span class="_ _1"></span>Spółki <span class="_ _1"></span>informa<span class="_ _1"></span>cji <span class="_ _1"></span>mogących <span class="_ _8"></span>mieć <span class="_ _1"></span>wpływ <span class="_ _8"></span>na <span class="_ _1"></span>przyszłe <span class="_ _8"></span>straty </span></div><div class="t m0 x1 h3 y7b6 ff3 fs1 fc1 sc0 ls0 ws0">kredytowe. <span class="_ _20"> </span>Jeżeli <span class="_ _20"> </span>ry<span class="_ _1"></span>zyko <span class="_ _20"> </span>kredytowe<span class="_ _1"></span> <span class="_ _20"> </span>związane<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>z dany<span class="_ _1"></span>m <span class="_ _20"> </span>instrumentem <span class="_ _20"> </span>fin<span class="_ _1"></span>ansowym <span class="_ _20"> </span>zna<span class="_ _1"></span>cznie </span></div><div class="t m0 x1 h3 y7b7 ff3 fs1 fc1 sc0 ls0 ws0">wzrosło <span class="_ _13"> </span>od  momentu <span class="_ _13"> </span>początkoweg<span class="_ _1"></span>o  u<span class="_ _c"></span>jęcia,  Spółka  wycenia <span class="_ _13"> </span>odpis  na<span class="_ _c"></span>  oczekiwane <span class="_ _13"> </span>straty </div><div class="t m0 x1 h3 y35c ff1 fs1 fc1 sc0 ls0 ws0">kredytowe <span class="_ _14"> </span>z <span class="ff3">tyt<span class="_ _1"></span>ułu <span class="_ _11"> </span>i<span class="_ _1"></span>nstrumentu <span class="_ _14"> </span>finans<span class="_ _1"></span>owego</span> <span class="_ _28"> </span>w <span class="ff3">kwocie <span class="_ _14"> </span>r<span class="_ _1"></span>ównej <span class="_ _14"> </span>oczekiwan<span class="_ _1"></span>ym <span class="_ _14"> </span>stratom </span></div><div class="t m0 x1 h3 y7b8 ff1 fs1 fc1 sc0 ls0 ws0">kredytowym w <span class="ff3">cały<span class="_ _1"></span>m okresie życia.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y7b9 ff3 fs1 fc1 sc0 ls0 ws0">Poniższa tabela przeds<span class="_ _1"></span>tawia strukturę <span class="_ _1"></span>wiekową nal<span class="_ _1"></span>eżności handlowych:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y7ba w10a h34"><div class="t m0 x8 hf y148 ff6 fs0 fc3 sc0 ls0 ws0">Przedział<span class="ff7"> </span></div></div><div class="c xc8 y7ba w10b h34"><div class="t m0 x1f hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x1f hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x96 y7ba w10c h34"><div class="t m0 x8b hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 x8b hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y47f w10a h5d"><div class="t m0 x8 h3 y606 ff3 fs1 fc2 sc0 ls0 ws0">Bieżące<span class="ff1"> </span></div></div><div class="c xc8 y47f w10b h5d"><div class="t m0 x46 h3 y606 ff1 fs1 fc2 sc0 ls2 ws0">31 449<span class="ls0">  </span></div></div><div class="c x96 y47f w10c h5d"><div class="t m0 x80 h3 y606 ff1 fs1 fc2 sc0 ls2 ws0">21<span class="ls0"> </span>25<span class="ls0">2  </span></div></div><div class="c x1 y480 w10a h11"><div class="t m0 x8 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">1-<span class="ls2">30</span> </div></div><div class="c xc8 y480 w10b h11"><div class="t m0 xc9 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">3 </div></div><div class="c x96 y480 w10c h11"><div class="t m0 x4b h3 y7e ff1 fs1 fc2 sc0 ls2 ws0">108<span class="ls0"> </span></div></div><div class="c x1 y481 w10a h10"><div class="t m0 x8 h3 y7e ff1 fs1 fc2 sc0 ls2 ws0">31<span class="ls0">-</span>60<span class="ls0"> </span></div></div><div class="c xc8 y481 w10b h10"><div class="t m0 x55 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x96 y481 w10c h10"><div class="t m0 x3a h3 y7e ff1 fs1 fc2 sc0 ls2 ws0">68<span class="ls0"> </span></div></div><div class="c x1 y7bb w10a h10"><div class="t m0 x8 h3 y7e ff1 fs1 fc2 sc0 ls2 ws0">61<span class="ls0">-</span>90<span class="ls0"> </span></div></div><div class="c xc8 y7bb w10b h10"><div class="t m0 xc9 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">2 </div></div><div class="c x96 y7bb w10c h10"><div class="t m0 x3a h3 y7e ff1 fs1 fc2 sc0 ls2 ws0">65<span class="ls0"> </span></div></div><div class="c x1 y7bc w10a h10"><div class="t m0 x8 h3 y7e ff1 fs1 fc2 sc0 ls2 ws0">91<span class="ls0">-</span>180<span class="ls0"> </span></div></div><div class="c xc8 y7bc w10b h10"><div class="t m0 x55 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x96 y7bc w10c h10"><div class="t m0 xca h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y7bd w10a h10"><div class="t m0 x8 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0"> &gt;180 </div></div><div class="c xc8 y7bd w10b h10"><div class="t m0 x55 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x96 y7bd w10c h10"><div class="t m0 xca h3 y7e ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y7be w10d h11"><div class="t m0 x8 h3 y7e ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c xc8 y7be w45 h11"><div class="t m0 x6f h83 y7e ff2 fs1 fc2 sc0 ls0 ws0">31 454 </div></div><div class="c x96 y7be w10c h11"><div class="t m0 x80 h83 y7e ff2 fs1 fc2 sc0 ls0 ws0">21 493 </div></div></div></div>
<div id="pf4e" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc4e w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w4 h8d" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">78</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0">Ryzyko <span class="ff3">kredytowe <span class="_ _c"></span>dotycz<span class="_ _1"></span>ące śro<span class="_ _c"></span>dków pieniężnych jest <span class="_ _c"></span>ograniczone, ponieważ kontrahentami </span></div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">Spółki <span class="_ _21"></span>są <span class="_ _21"></span>banki<span class="ff1"> <span class="_ _21"> </span>o </span>wysoki<span class="_ _1"></span>m <span class="_ _21"></span>ratingu <span class="_ _21"></span>kredytowym <span class="_ _21"></span>p<span class="_ _1"></span>rzyznanym <span class="_ _21"></span>przez <span class="_ _21"></span>międzyna<span class="_ _1"></span>rodowe <span class="_ _1c"></span>ag<span class="_ _1"></span>encje </div><div class="t m0 x1 h3 y1cc ff1 fs1 fc1 sc0 ls0 ws0">ratingowe. </div><div class="t m0 x1 h3 y176 ff3 fs1 fc1 sc0 ls0 ws0">Poniższa <span class="_ _25"> </span>tabela <span class="_ _25"> </span>przedstawia<span class="_ _1"></span> <span class="_ _10"> </span>założeni<span class="_ _1"></span>a <span class="_ _10"> </span>przyjęc<span class="_ _1"></span>ie <span class="_ _10"> </span>do <span class="_ _25"> </span>model<span class="_ _1"></span>u <span class="_ _25"> </span>utraty <span class="_ _25"> </span>wartości <span class="_ _10"> </span>akty<span class="_ _1"></span>wów </div><div class="t m0 x1 h3 y177 ff1 fs1 fc1 sc0 ls0 ws0">finansowych: </div></div><div class="c x1 y7bf wb8 h84"><div class="t m0 x8 he y1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xaa y7bf w43 h84"><div class="t m0 x1a he y5ed ff3 fs0 fc3 sc0 ls0 ws0">Prawdopodobieństwo </div><div class="t m0 x4e he y4f2 ff3 fs0 fc3 sc0 ls0 ws0">niewykonania zobowiązania </div><div class="t m0 x17 he y86 ff1 fs0 fc3 sc0 ls0 ws0">przez kontrahenta (PD) </div></div><div class="c xcb y7bf wb3 h84"><div class="t m0 x4e he y5ad ff3 fs0 fc3 sc0 ls0 ws0">Ekspozycja kredytowa, która </div><div class="t m0 x3 he y4cc ff1 fs0 fc3 sc0 ls0 ws0">zostanie utracona w przypadku </div><div class="t m0 x4e he yd1 ff3 fs0 fc3 sc0 ls0 ws0">zaistnienia niewypłacalności </div><div class="t m0 x2c he yc2 ff1 fs0 fc3 sc0 ls0 ws0">kontrahenta (LGD) </div></div><div class="c x1 y7c0 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">nieprzeterminowane </div></div><div class="c xaa y7c0 w46 h10"><div class="t m0 xca he y7c ff1 fs0 fc2 sc0 ls0 ws0">0,<span class="ls1f">56</span>% </div></div><div class="c xcb y7c0 wb3 h10"><div class="t m0 xcc he y7c ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c1 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane do 30 </div></div><div class="c xaa y7c1 w46 h10"><div class="t m0 xca he y7c ff1 fs0 fc2 sc0 ls0 ws0">2,1<span class="ls3">8%</span> </div></div><div class="c xcb y7c1 wb3 h10"><div class="t m0 xcc he y7c ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c2 wb3 h5d"><div class="t m0 x8 he y44e ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane 31-<span class="ls1f">60</span> </div></div><div class="c xaa y7c2 w46 h5d"><div class="t m0 x9c he y44e ff1 fs0 fc2 sc0 ls0 ws0">12,<span class="ls3">48</span>% </div></div><div class="c xcb y7c2 wb3 h5d"><div class="t m0 xcc he y44e ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y71f wb3 h11"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane 61-<span class="ls1f">90</span> </div></div><div class="c xaa y71f w46 h11"><div class="t m0 x9c he y7c ff1 fs0 fc2 sc0 ls3 ws0">30<span class="ls4">,2<span class="ls0">9% </span></span></div></div><div class="c xcb y71f wb3 h11"><div class="t m0 xcc he y7c ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c3 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane 91-180 </div></div><div class="c xaa y7c3 w46 h10"><div class="t m0 x9c he y7c ff1 fs0 fc2 sc0 ls0 ws0">48,<span class="ls3">58</span>% </div></div><div class="c xcb y7c3 wb3 h10"><div class="t m0 xcc he y7c ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x1 y7c4 wb3 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane od 181 </div></div><div class="c xaa y7c4 w46 h10"><div class="t m0 x94 he y7c ff1 fs0 fc2 sc0 ls0 ws0">100,00% </div></div><div class="c xcb y7c4 wb3 h10"><div class="t m0 xcc he y7c ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="ls0"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y7c5 ff3 fs1 fc1 sc0 ls0 ws0">W przypadku p<span class="_ _1"></span>ozostałych a<span class="_ _1"></span>ktywów finansowych, <span class="_ _1"></span>Spółka wycenia<span class="_ _1"></span> odpis na<span class="_ _1"></span> oczekiwane stra<span class="_ _1"></span>ty </div><div class="t m0 x1 h3 y7c6 ff1 fs1 fc1 sc0 ls0 ws0">kredytowe <span class="_ _26"> </span>w <span class="ff3">kwocie <span class="_ _26"> </span>równej <span class="_ _17"> </span>12<span class="_ _1"></span></span>-<span class="ff3">miesięcznym <span class="_ _26"> </span>oczekiwan<span class="_ _1"></span>ym <span class="_ _17"> </span>stratom <span class="_ _26"> </span>kredytowym <span class="_ _26"> </span>(PD <span class="_ _26"> </span>na </span></div><div class="t m0 x1 h3 y7c7 ff1 fs1 fc2 sc0 ls0 ws0">poziomie 0,17%). <span class="_ _1"></span><span class="ff3">Ponad to Spółka dokon<span class="_ _1"></span>uje indywi<span class="_ _1"></span>dualnej analizy ka<span class="_ _1"></span>żdej pożyczki.<span class="_ _1"></span></span> </div><div class="t m0 x1 h49 y183 ff1 fs6 fc4 sc0 ls0 ws0">34.4<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Ryzyko związane</span> z <span class="ff3">płynnoś<span class="_ _c"></span>cią<span class="ff1"> </span></span></span></span></div><div class="t m0 x1 h3 y7c8 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _13"> </span>monitoruje <span class="_ _13"> </span>ryzyko  braku <span class="_ _20"> </span>kapitału  przy <span class="_ _20"> </span>p<span class="_ _1"></span>omocy <span class="_ _20"> </span>n<span class="_ _1"></span>arzędzia <span class="_ _13"> </span>okresowego  planowania </div><div class="t m0 x1 h3 y7c9 ff3 fs1 fc2 sc0 ls0 ws0">płynności. <span class="_ _1"></span>Narzędzie <span class="_ _8"></span>to <span class="_ _1"></span>uwzględnia<span class="_ _1"></span> <span class="_ _1"></span>terminy <span class="_ _1"></span>wymaga<span class="_ _1"></span>lności/ <span class="_ _1"></span>zapadalności <span class="_ _8"></span>zarówno <span class="_ _1"></span>inwestycji<span class="_ _1"></span>, </div><div class="t m0 x1 h3 y7ca ff1 fs1 fc2 sc0 ls0 ws0">jak <span class="_ _12"> </span>i<span class="_ _1"></span> <span class="ff3">aktywów <span class="_ _12"> </span>finan<span class="_ _1"></span>sowych <span class="_ _12"> </span>(<span class="_ _1"></span>np. <span class="_ _12"> </span>należności<span class="_ _1"></span>, <span class="_ _12"> </span>pozostałych <span class="_ _b"> </span>aktywów <span class="_ _b"> </span>finansowych) <span class="_ _12"> </span>oraz </span></div><div class="t m0 x1 h3 y7cb ff1 fs1 fc2 sc0 ls0 ws0">p<span class="ff3">rognozowane przep<span class="_ _1"></span>ływy pieniężne z dzia<span class="_ _1"></span>łalności operacyjn<span class="_ _1"></span>ej.</span> </div><div class="t m0 x1 h3 y6ae ff3 fs1 fc2 sc0 ls0 ws0">Celem Spółki<span class="_ _1"></span> jest <span class="_ _1"></span>utrzymanie <span class="_ _1"></span>równowagi <span class="_ _1"></span>pomiędzy <span class="_ _1"></span>ciągłością <span class="_ _1"></span>a elas<span class="_ _1"></span>tycznością finan<span class="_ _1"></span>sowania, </div><div class="t m0 x1 h3 y7cc ff3 fs1 fc2 sc0 ls0 ws0">poprzez <span class="_ _7"></span>k<span class="_ _1"></span>orzystanie <span class="_ _7"></span>z <span class="_ _c"></span>rozmaitych <span class="_ _c"></span>źródeł <span class="_ _7"></span>finansowani<span class="_ _1"></span>a, <span class="_ _7"></span>takic<span class="_ _1"></span>h <span class="_ _7"></span>jak <span class="_ _7"></span>k<span class="_ _1"></span>redyty <span class="_ _7"></span>w <span class="_ _c"></span>rachunku <span class="_ _7"></span>bieżący<span class="_ _1"></span>m, </div><div class="t m0 x1 h3 y7cd ff1 fs1 fc2 sc0 ls0 ws0">kredyty bank<span class="_ _1"></span>owe, obligacje, akcje uprzywi<span class="_ _1"></span>lejowane oraz um<span class="_ _1"></span>owy leasingu.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7ce ff3 fs1 fc2 sc0 ls0 ws0">Na dzień bilansowy 31 gr<span class="_ _1"></span>udnia 202<span class="ff1">4 <span class="_ _1"></span>roku </span>Spółka <span class="_ _1"></span>wykorzystała cały limi<span class="_ _1"></span>t kredytowy.<span class="_ _1"></span><span class="ff1">  </span></div><div class="t m0 x1 h3 y3b2 ff3 fs1 fc2 sc0 ls0 ws0">Tabela poniżej przedstawia zobowiązania finanso<span class="_ _1"></span>we Spółki na <span class="_ _c"></span>dzień 31 grudnia 202<span class="_ _1"></span><span class="ff1">4 roku oraz </span></div><div class="t m0 x1 h3 y7cf ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _10"> </span>dzień <span class="_ _25"> </span>31<span class="ff1"> grudnia <span class="_ _10"> </span>2<span class="_ _1"></span>023 <span class="_ _10"> </span></span>rok<span class="_ _1"></span>u <span class="_ _f"> </span>wedł<span class="_ _1"></span>ug <span class="_ _10"> </span>daty<span class="_ _1"></span> <span class="_ _10"> </span>zapadalności <span class="_ _25"> </span>na <span class="_ _10"> </span>pod<span class="_ _1"></span>stawie <span class="_ _10"> </span>umownych<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7d0 ff3 fs1 fc2 sc0 ls0 ws0">niezdyskontowany<span class="_ _1"></span>ch płatności.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 ha y45a ff5 fs1 fc1 sc0 ls0 ws0"> <span class="_ _15"> </span><span class="ff1 fc2"> </span></div></div></div></div>
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" class="bi x69 y4b3 w10e h9e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">79</span><span class="fs0"> </span></span></div></div><div class="c x1 y7d1 w10f ha7"><div class="t m0 x6b h66 y788 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 roku </div></div><div class="c x6e y7d1 w110 ha7"><div class="t m0 x67 h66 y78a ff6 fsc fc3 sc0 ls0 ws0">Wartości </div><div class="t m0 x33 h66 yaf ff7 fsc fc3 sc0 ls0 ws0">bilansowe </div></div><div class="c xba y7d1 w111 ha7"><div class="t m0 x53 h66 y7d2 ff7 fsc fc3 sc0 ls0 ws0">Po </div><div class="t m0 x21 h66 y788 ff7 fsc fc3 sc0 ls0 ws0">terminie </div><div class="t m0 x7e h66 yc2 ff6 fsc fc3 sc0 ls0 ws0">płatności<span class="ff7"> </span></div></div><div class="c xcd y7d1 w112 ha7"><div class="t m0 x33 h66 y78a ff6 fsc fc3 sc0 ls0 ws0">Poniżej 3 </div><div class="t m0 xd h66 yaf ff6 fsc fc3 sc0 ls0 ws0">miesięcy<span class="ff7"> </span></div></div><div class="c x76 y7d1 w113 ha7"><div class="t m0 x23 h66 y7d2 ff7 fsc fc3 sc0 ls26 ws0">Od<span class="ls0"> </span></div><div class="t m0 x29 h66 y788 ff7 fsc fc3 sc0 ls0 ws0">3 do 12 </div><div class="t m0 x7e h66 yc2 ff6 fsc fc3 sc0 ls0 ws0">miesięcy<span class="ff7"> </span></div></div><div class="c xac y7d1 w3e ha7"><div class="t m0 x67 h66 y7d2 ff7 fsc fc3 sc0 ls0 ws0">Od 1 </div><div class="t m0 x11 h66 y788 ff7 fsc fc3 sc0 ls0 ws0">roku do </div><div class="t m0 x54 h66 yc2 ff7 fsc fc3 sc0 ls0 ws0">5 lat </div></div><div class="c x77 y7d1 w114 ha7"><div class="t m0 x66 h66 y78a ff6 fsc fc3 sc0 ls0 ws0">Powyż<span class="ff7">ej 5 </span></div><div class="t m0 x53 h66 yaf ff7 fsc fc3 sc0 ls0 ws0">lat </div></div><div class="c x5d y7d1 w115 ha7"><div class="t m0 x3 h66 y788 ff7 fsc fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y7d3 w10f h1a"><div class="t m0 x8 h6a y105 ff1 fsc fc2 sc0 ls0 ws0">Oprocentowan<span class="_ _c"></span>e kredyty, </div><div class="t m0 x8 h6a y7d4 ff3 fsc fc2 sc0 ls0 ws0">pożyczki<span class="ff1"> I obl<span class="_ _c"></span>igacje </span></div></div><div class="c x6e y7d3 w110 h1a"><div class="t m0 x41 h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">783<span class="ls0"> </span>805<span class="ls0"> </span></div></div><div class="c xba y7d3 w111 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y7d3 w112 h1a"><div class="t m0 xad h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">31 325 </div></div><div class="c x76 y7d3 w113 h1a"><div class="t m0 x29 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">137 475 </div></div><div class="c xac y7d3 w3e h1a"><div class="t m0 x7e h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">722<span class="ls0"> </span>780<span class="ls0"> </span></div></div><div class="c x77 y7d3 w114 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7d3 w115 h1a"><div class="t m0 xb h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">891 581 </div></div><div class="c x1 y7d5 w10f h1a"><div class="t m0 x8 h6a y105 ff3 fsc fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania<span class="ff1"> </span></div><div class="t m0 x8 h6a y7d4 ff1 fsc fc2 sc0 ls0 ws0">finansowe </div></div><div class="c x6e y7d5 w110 h1a"><div class="t m0 x23 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">6 610 </div></div><div class="c xba y7d5 w111 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y7d5 w112 h1a"><div class="t m0 x64 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">2 301 </div></div><div class="c x76 y7d5 w113 h1a"><div class="t m0 x51 h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">300<span class="ls0"> </span></div></div><div class="c xac y7d5 w3e h1a"><div class="t m0 xa4 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">4 009 </div></div><div class="c x77 y7d5 w114 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7d5 w115 h1a"><div class="t m0 x21 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">6 610 </div></div><div class="c x1 y7d6 w10f h10"><div class="t m0 x8 h6a y80 ff1 fsc fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne </div></div><div class="c x6e y7d6 w110 h10"><div class="t m0 x23 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">1 <span class="ls1d">304</span> </div></div><div class="c xba y7d6 w111 h10"><div class="t m0 x99 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y7d6 w112 h10"><div class="t m0 x93 h6a y47e ff1 fsc fc2 sc0 ls1d ws0">326<span class="ls0"> </span></div></div><div class="c x76 y7d6 w113 h10"><div class="t m0 x51 h6a y47e ff1 fsc fc2 sc0 ls1d ws0">978<span class="ls0"> </span></div></div><div class="c xac y7d6 w3e h10"><div class="t m0 x4 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y7d6 w114 h10"><div class="t m0 x99 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7d6 w115 h10"><div class="t m0 x21 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x1 y15a w10f h1a"><div class="t m0 x8 h6a y105 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x8 h6a y7d4 ff1 fsc fc2 sc0 ls0 ws0">leasingu </div></div><div class="c x6e y15a w110 h1a"><div class="t m0 x6b h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">14<span class="ls0"> </span>291<span class="ls0"> </span></div></div><div class="c xba y15a w111 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y15a w112 h1a"><div class="t m0 x93 h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">646<span class="ls0"> </span></div></div><div class="c x76 y15a w113 h1a"><div class="t m0 x37 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">1 930 </div></div><div class="c xac y15a w3e h1a"><div class="t m0 xa4 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">8 437 </div></div><div class="c x77 y15a w114 h1a"><div class="t m0 x37 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">6 123 </div></div><div class="c x5d y15a w115 h1a"><div class="t m0 x7e h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">17 136 </div></div><div class="c x1 y7d7 w10f h1a"><div class="t m0 x8 h6a y105 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x8 h6a y7d4 ff3 fsc fc2 sc0 ls0 ws0">dostaw i usług<span class="_ _c"></span> <span class="ff1"> </span></div></div><div class="c x6e y7d7 w110 h1a"><div class="t m0 x23 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">5 013 </div></div><div class="c xba y7d7 w111 h1a"><div class="t m0 x4 h6a y104 ff1 fsc fc2 sc0 ls1d ws0">51<span class="ls0"> </span></div></div><div class="c xcd y7d7 w112 h1a"><div class="t m0 x64 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">4 906 </div></div><div class="c x76 y7d7 w113 h1a"><div class="t m0 x53 h6a y104 ff1 fsc fc2 sc0 ls1d ws0">56<span class="ls0"> </span></div></div><div class="c xac y7d7 w3e h1a"><div class="t m0 x4 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y7d7 w114 h1a"><div class="t m0 x99 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7d7 w115 h1a"><div class="t m0 x21 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">5 013 </div></div><div class="c x1 y7d8 w10f h10"><div class="t m0 x8 h6a y80 ff3 fsc fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania <span class="ff1"> </span></div></div><div class="c x6e y7d8 w110 h10"><div class="t m0 x14 h6a yda ff1 fsc fc2 sc0 ls1d ws0">385<span class="ls0"> </span></div></div><div class="c xba y7d8 w111 h10"><div class="t m0 x99 h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y7d8 w112 h10"><div class="t m0 x93 h6a yda ff1 fsc fc2 sc0 ls1d ws0">385<span class="ls0"> </span></div></div><div class="c x76 y7d8 w113 h10"><div class="t m0 x19 h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xac y7d8 w3e h10"><div class="t m0 x4 h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y7d8 w114 h10"><div class="t m0 x99 h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7d8 w115 h10"><div class="t m0 x4e h6a yda ff1 fsc fc2 sc0 ls1d ws0">385<span class="ls0"> </span></div></div><div class="c x1 y1b w116 h10"><div class="t m0 x8 h68 y80 ff2 fsc fc2 sc0 ls0 ws0">  </div></div><div class="c x6e y1b w117 h10"><div class="t m0 x41 h68 y47e ff2 fsc fc2 sc0 ls0 ws0">811 408 </div></div><div class="c xba y1b w111 h10"><div class="t m0 x4 h68 y47e ff2 fsc fc2 sc0 ls19 ws0">51<span class="ls0"> </span></div></div><div class="c xcd y1b w112 h10"><div class="t m0 xad h68 y47e ff2 fsc fc2 sc0 ls0 ws0">39 889 </div></div><div class="c x76 y1b w113 h10"><div class="t m0 x8e h68 y47e ff2 fsc fc2 sc0 ls0 ws0">140 740 </div></div><div class="c xac y1b w3e h10"><div class="t m0 x7e h68 y47e ff2 fsc fc2 sc0 ls0 ws0">735 226 </div></div><div class="c x77 y1b w114 h10"><div class="t m0 x37 h68 y47e ff2 fsc fc2 sc0 ls0 ws0">6 123 </div></div><div class="c x5d y1b w115 h10"><div class="t m0 xb h68 y47e ff2 fsc fc2 sc0 ls0 ws0">922 0<span class="ls19">29</span> </div></div><div class="c x1 y7d9 w116 h36"><div class="t m0 xf h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x6e y7d9 w118 h36"><div class="t m0 x17 h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c xba y7d9 w119 h36"><div class="t m0 x37 h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c xcd y7d9 w11a h36"><div class="t m0 x37 h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y7d9 w7d h36"><div class="t m0 x41 h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c xac y7d9 w11b h36"><div class="t m0 x4e h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y7d9 wc1 h36"><div class="t m0 x41 h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x5d y7d9 w11c h36"><div class="t m0 xa4 h6a y84 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y7da w10f ha4"><div class="t m0 x6b h66 y788 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>23 roku </div></div><div class="c x6e y7da w110 ha4"><div class="t m0 x67 h66 y7db ff6 fsc fc3 sc0 ls0 ws0">Wartości </div><div class="t m0 x33 h66 yaf ff7 fsc fc3 sc0 ls0 ws0">bilansowe </div></div><div class="c xba y7da w111 ha4"><div class="t m0 x53 h66 y789 ff7 fsc fc3 sc0 ls0 ws0">Po </div><div class="t m0 x21 h66 y788 ff7 fsc fc3 sc0 ls0 ws0">terminie </div><div class="t m0 x7e h66 y7dc ff6 fsc fc3 sc0 ls0 ws0">płatności<span class="ff7"> </span></div></div><div class="c xcd y7da w11d ha4"><div class="t m0 xd h66 y7db ff6 fsc fc3 sc0 ls0 ws0">Poniżej 3 </div><div class="t m0 x3d h66 yaf ff6 fsc fc3 sc0 ls0 ws0">miesięcy<span class="ff7"> </span></div></div><div class="c x50 y7da w11e ha4"><div class="t m0 x93 h66 y789 ff7 fsc fc3 sc0 ls26 ws0">Od<span class="ls0"> </span></div><div class="t m0 xe h66 y788 ff7 fsc fc3 sc0 ls0 ws0">3 do 12 </div><div class="t m0 x3d h66 y7dc ff6 fsc fc3 sc0 ls0 ws0">miesięcy<span class="ff7"> </span></div></div><div class="c xac y7da w38 ha4"><div class="t m0 x67 h66 y789 ff7 fsc fc3 sc0 ls0 ws0">Od 1 </div><div class="t m0 x11 h66 y788 ff7 fsc fc3 sc0 ls0 ws0">roku do </div><div class="t m0 xad h66 y7dc ff7 fsc fc3 sc0 ls0 ws0">5 lat </div></div><div class="c x77 y7da wc1 ha4"><div class="t m0 x3 h66 y7db ff6 fsc fc3 sc0 ls0 ws0">Powyżej 5 </div><div class="t m0 x53 h66 yaf ff7 fsc fc3 sc0 ls0 ws0">lat </div></div><div class="c x5d y7da w11f ha4"><div class="t m0 xd h66 y788 ff7 fsc fc3 sc0 ls0 ws0">Razem </div></div><div class="c x1 y7dd w10f h1a"><div class="t m0 x8 h6a y105 ff1 fsc fc2 sc0 ls0 ws0">Oprocentowan<span class="_ _c"></span>e kredyty, </div><div class="t m0 x8 h6a y7d4 ff3 fsc fc2 sc0 ls0 ws0">pożyczki<span class="ff1"> i obligac<span class="_ _c"></span>je </span></div></div><div class="c x6e y7dd w110 h1a"><div class="t m0 x41 h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">621<span class="ls0"> </span>579<span class="ls0"> </span></div></div><div class="c xba y7dd w111 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y7dd w11d h1a"><div class="t m0 x4e h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">28 762 </div></div><div class="c x50 y7dd w11e h1a"><div class="t m0 x4e h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">89 068 </div></div><div class="c xac y7dd w38 h1a"><div class="t m0 x7e h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">654 054 </div></div><div class="c x77 y7dd wc1 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7dd w11f h1a"><div class="t m0 x7e h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">771 884 </div></div><div class="c x1 y7de w10f h10"><div class="t m0 x8 h6a y80 ff1 fsc fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne </div></div><div class="c x6e y7de w110 h10"><div class="t m0 x23 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">7 047 </div></div><div class="c xba y7de w111 h10"><div class="t m0 x99 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y7de w11d h10"><div class="t m0 xc0 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">1 024 </div></div><div class="c x50 y7de w11e h10"><div class="t m0 xc0 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">3 072 </div></div><div class="c xac y7de w38 h10"><div class="t m0 xa4 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">2 952 </div></div><div class="c x77 y7de wc1 h10"><div class="t m0 x99 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7de w11f h10"><div class="t m0 xa4 h6a y47e ff1 fsc fc2 sc0 ls0 ws0">7 047 </div></div><div class="c x1 y3f0 w10f h1a"><div class="t m0 x8 h6a y105 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x8 h6a y7d4 ff1 fsc fc2 sc0 ls0 ws0">leasingu </div></div><div class="c x6e y3f0 w110 h1a"><div class="t m0 x6b h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">13 799 </div></div><div class="c xba y3f0 w111 h1a"><div class="t m0 x99 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y3f0 w11d h1a"><div class="t m0 x51 h6a y6fc ff1 fsc fc2 sc0 ls1d ws0">545<span class="ls0"> </span></div></div><div class="c x50 y3f0 w11e h1a"><div class="t m0 xc0 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">1 479 </div></div><div class="c xac y3f0 w38 h1a"><div class="t m0 xa4 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">7 692 </div></div><div class="c x77 y3f0 wc1 h1a"><div class="t m0 xc0 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">8 391 </div></div><div class="c x5d y3f0 w11f h1a"><div class="t m0 x21 h6a y6fc ff1 fsc fc2 sc0 ls0 ws0">18 107 </div></div><div class="c x1 y7df w10f h1a"><div class="t m0 x8 h6a y105 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x8 h6a y7d4 ff3 fsc fc2 sc0 ls0 ws0">dostaw i usług<span class="_ _c"></span> <span class="ff1"> </span></div></div><div class="c x6e y7df w110 h1a"><div class="t m0 x6b h6a y104 ff1 fsc fc2 sc0 ls0 ws0">17 098 </div></div><div class="c xba y7df w111 h1a"><div class="t m0 x23 h6a y104 ff1 fsc fc2 sc0 ls1d ws0">821<span class="ls0"> </span></div></div><div class="c xcd y7df w11d h1a"><div class="t m0 x4e h6a y104 ff1 fsc fc2 sc0 ls0 ws0">11 519 </div></div><div class="c x50 y7df w11e h1a"><div class="t m0 xc0 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">4 758 </div></div><div class="c xac y7df w38 h1a"><div class="t m0 x53 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y7df wc1 h1a"><div class="t m0 x99 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7df w11f h1a"><div class="t m0 x21 h6a y104 ff1 fsc fc2 sc0 ls0 ws0">17 098 </div></div><div class="c x1 y7e0 w10f h10"><div class="t m0 x8 h6a y80 ff3 fsc fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania <span class="ff1"> </span></div></div><div class="c x6e y7e0 w110 h10"><div class="t m0 x23 h6a yda ff1 fsc fc2 sc0 ls0 ws0">6 695 </div></div><div class="c xba y7e0 w111 h10"><div class="t m0 x99 h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c xcd y7e0 w11d h10"><div class="t m0 xc0 h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 787 </div></div><div class="c x50 y7e0 w11e h10"><div class="t m0 x51 h6a yda ff1 fsc fc2 sc0 ls1d ws0">299<span class="ls0"> </span></div></div><div class="c xac y7e0 w38 h10"><div class="t m0 xa4 h6a yda ff1 fsc fc2 sc0 ls0 ws0">4 609 </div></div><div class="c x77 y7e0 wc1 h10"><div class="t m0 x99 h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x5d y7e0 w11f h10"><div class="t m0 xa4 h6a yda ff1 fsc fc2 sc0 ls0 ws0">6 695 </div></div><div class="c x1 y7e1 w116 h10"><div class="t m0 x8 h68 y80 ff2 fsc fc2 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x6e y7e1 w117 h10"><div class="t m0 x41 h68 y47e ff2 fsc fc2 sc0 ls0 ws0">666 217 </div></div><div class="c xba y7e1 w111 h10"><div class="t m0 x23 h68 y47e ff2 fsc fc2 sc0 ls0 ws0">821 </div></div><div class="c xcd y7e1 w11d h10"><div class="t m0 x4e h68 y47e ff2 fsc fc2 sc0 ls0 ws0">43 637<span class="ff1"> </span></div></div><div class="c x50 y7e1 w11e h10"><div class="t m0 x4e h68 y47e ff2 fsc fc2 sc0 ls0 ws0">98 677<span class="ff1"> </span></div></div><div class="c xac y7e1 w38 h10"><div class="t m0 x7e h68 y47e ff2 fsc fc2 sc0 ls0 ws0">669 308<span class="ff1"> </span></div></div><div class="c x77 y7e1 wc1 h10"><div class="t m0 xc0 h68 y47e ff2 fsc fc2 sc0 ls0 ws0">8 391<span class="ff1"> </span></div></div><div class="c x5d y7e1 w11f h10"><div class="t m0 x7e h68 y47e ff2 fsc fc2 sc0 ls0 ws0">820 832<span class="ff1"> </span></div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x45 h59 y7e2 ff1 fse fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3b y7e3 ff1 fs5 fc5 sc0 ls16 ws0">35<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Instrumenty finansowe </span></span></div><div class="t m0 x1 h49 y7e4 ff1 fs6 fc4 sc0 ls0 ws0">35.1<span class="ff5"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Wartości <span class="_ _31"> </span>godziwe <span class="_ _31"> </span>poszczególnych <span class="_ _40"> </span>klas <span class="_ _31"> </span>instrumentów </span></span></span></div><div class="t m0 x6f hc y7e5 ff1 fs6 fc4 sc0 ls0 ws0">finansowych </div><div class="t m0 x1 h3 y6c2 ff3 fs1 fc1 sc0 ls0 ws0">Poniższa <span class="_ _7"></span>tab<span class="_ _1"></span>ela <span class="_ _7"></span>przedsta<span class="_ _1"></span>wia <span class="_ _7"></span>p<span class="_ _1"></span>orównanie <span class="_ _7"></span>wart<span class="_ _1"></span>ości <span class="_ _7"></span>bil<span class="_ _1"></span>ansowych <span class="_ _7"></span>i <span class="_ _c"></span>wartości <span class="_ _7"></span>godziwy<span class="_ _1"></span>ch <span class="_ _7"></span>wszystkich<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7e6 ff3 fs1 fc1 sc0 ls0 ws0">instrumentów  finansowy<span class="_ _1"></span>ch  Spółki,<span class="ff1">  w </span>podziale  n<span class="_ _1"></span>a  poszczególne  klasy  i  kategorie  aktywów </div><div class="t m0 x1 h3 y7e7 ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">zobowiązań.</span> </div></div><div class="c x1 y561 w120 h11"><div class="t m0 x8 h6a y1 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c xa7 y7e8 w121 ha8"><div class="t m0 xd h6c y7e9 ff4 fsc fc3 sc0 ls0 ws0">Kategoria </div><div class="t m0 x8e h6c y7ea ff4 fsc fc3 sc0 ls0 ws0">zgodnie </div><div class="t m0 x8e h6c y7eb ff4 fsc fc3 sc0 ls0 ws0">z MSSF 9 </div></div><div class="c xce y561 w10b h11"><div class="t m0 xcf h66 yda ff6 fsc fc3 sc0 ls0 ws0">Wartość bilanso<span class="_ _c"></span>wa<span class="ff7"> </span></div></div><div class="c x2a y561 w122 h11"><div class="t m0 x51 h66 yda ff6 fsc fc3 sc0 ls0 ws0">Wartość godzi<span class="_ _c"></span>wa<span class="ff7"> </span></div></div><div class="c x1 y7e8 w120 h69"><div class="t m0 x8 h68 y4a4 ff2 fsc fc2 sc0 ls0 ws0">Aktywa finansow<span class="_ _c"></span>e </div></div><div class="c xce y7e8 w123 h69"><div class="t m0 x7e h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 </div><div class="t m0 x51 h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">roku </div></div><div class="c xd0 y7e8 w102 h69"><div class="t m0 x89 h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x3 h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">2023 roku </div></div><div class="c x2a y7e8 w124 h69"><div class="t m0 x11 h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 </div><div class="t m0 xcf h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">roku </div></div><div class="c xd1 y7e8 w125 h69"><div class="t m0 x8 h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x89 h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">2023 roku </div></div><div class="c x1 y7ec w126 h10"><div class="t m0 x8 h6a yda ff3 fsc fc2 sc0 ls0 ws0">Pozostałe ak<span class="_ _c"></span>tywa finansowe<span class="_ _c"></span><span class="ff1"> </span></div></div><div class="c xa7 y7ec w7a h10"><div class="t m0 x21 h6c yda ff4 fsc fc2 sc0 ls0 ws0">AFWwZK </div></div><div class="c xce y7ec w127 h10"><div class="t m0 x18 h6a yda ff1 fsc fc2 sc0 ls1d ws0">85<span class="ls0"> </span>700<span class="ls0"> </span></div></div><div class="c xd0 y7ec w102 h10"><div class="t m0 xc0 h6a yda ff1 fsc fc2 sc0 ls0 ws0">28 449 </div></div><div class="c x2a y7ec w124 h10"><div class="t m0 x18 h6a yda ff1 fsc fc2 sc0 ls0 ws0">85 700 </div></div><div class="c xd1 y7ec w125 h10"><div class="t m0 x4e h6a yda ff1 fsc fc2 sc0 ls0 ws0">28 449 </div></div><div class="c x1 y73a w126 h11"><div class="t m0 x8 h6a yda ff1 fsc fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne IRS </div></div><div class="c xa7 y73a w7a h11"><div class="t m0 xa4 h6c yda ff4 fsc fc2 sc0 ls0 ws0">IPPdO </div></div><div class="c xce y73a w127 h11"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 <span class="ls1d">443</span> </div></div><div class="c xd0 y73a w102 h11"><div class="t m0 x1c h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x2a y73a w124 h11"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 443 </div></div><div class="c xd1 y73a w125 h11"><div class="t m0 x99 h6a yda ff1 fsc fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y224 w126 h6b"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">Należności<span class="ff1"> z </span>tyt<span class="_ _c"></span>ułu dostaw i usł<span class="_ _c"></span>ug / </div><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">pozostałe na<span class="_ _c"></span>leżności <span class="ff1"> </span></div></div><div class="c xa7 y224 w7a h6b"><div class="t m0 x21 h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">AFWwZK </div></div><div class="c xce y224 w127 h6b"><div class="t m0 x18 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">61 <span class="ls1d">765</span> </div></div><div class="c xd0 y224 w102 h6b"><div class="t m0 xc0 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">34 827 </div></div><div class="c x2a y224 w124 h6b"><div class="t m0 x18 h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">61 765 </div></div><div class="c xd1 y224 w125 h6b"><div class="t m0 x4e h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">34 827 </div></div><div class="c x1 y7ed w126 h10"><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">Środki pieniężne<span class="_ _c"></span> i ich ekwiwa<span class="_ _c"></span>lenty<span class="ff1"> </span></div></div><div class="c xa7 y7ed w7a h10"><div class="t m0 x21 h6c yda ff4 fsc fc2 sc0 ls0 ws0">AFWwZK </div></div><div class="c xce y7ed w127 h10"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">3 <span class="ls1d">951</span> </div></div><div class="c xd0 y7ed w102 h10"><div class="t m0 x68 h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 <span class="ls1d">469</span> </div></div><div class="c x2a y7ed w124 h10"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">3 951 </div></div><div class="c xd1 y7ed w125 h10"><div class="t m0 xc0 h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 <span class="ls1d">469</span> </div></div><div class="c x1 y7ee w120 h10"><div class="t m0 x8 h6a y1 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c xa7 y7ee w121 h10"><div class="t m0 xcf h6c y7d ff4 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c xce y7ee w123 h10"><div class="t m0 x1c h68 yda ff2 fsc fc2 sc0 ls19 ws0">15<span class="ls0">2 859 </span></div></div><div class="c xd0 y7ee w102 h10"><div class="t m0 x37 h68 yda ff2 fsc fc2 sc0 ls0 ws0">64 745 </div></div><div class="c x2a y7ee w124 h10"><div class="t m0 x1c h68 yda ff2 fsc fc2 sc0 ls19 ws0">15<span class="ls0">2 859 </span></div></div><div class="c xd1 y7ee w125 h10"><div class="t m0 x4e h68 yda ff2 fsc fc2 sc0 ls0 ws0">64 745 </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y7ef ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf50" class="pf w0 h3a" style="content-visibility: auto;"><div class="pc pc50 w0 h3a"><img src="data:image/png;base64,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" class="bi x69 y4b3 w10e h9e" alt="" /><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h2 y155 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y156 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">80</span><span class="fs0"> </span></span></div></div><div class="c x1 y7f0 w120 h5d"><div class="t m0 x8 h6a y1 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c xa7 y7f1 w121 ha8"><div class="t m0 xd h6c y7f2 ff4 fsc fc3 sc0 ls0 ws0">Kategoria </div><div class="t m0 x8e h6c y7ea ff4 fsc fc3 sc0 ls0 ws0">zgodnie </div><div class="t m0 x8e h6c y7eb ff4 fsc fc3 sc0 ls0 ws0">z MSSF 9 </div></div><div class="c xce y7f0 w10b h5d"><div class="t m0 xcf h66 y7f3 ff6 fsc fc3 sc0 ls0 ws0">Wartość bilanso<span class="_ _c"></span>wa<span class="ff7"> </span></div></div><div class="c x2a y7f0 w122 h5d"><div class="t m0 x51 h66 y7f3 ff6 fsc fc3 sc0 ls0 ws0">Wartość godzi<span class="_ _c"></span>wa<span class="ff7"> </span></div></div><div class="c x1 y7f1 w120 h6b"><div class="t m0 x8 h68 y4a4 ff8 fsc fc2 sc0 ls0 ws0">Zobowiązania fina<span class="_ _c"></span>nsowe<span class="ff2"> </span></div></div><div class="c xce y7f1 w123 h6b"><div class="t m0 x7e h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 </div><div class="t m0 x51 h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">roku </div></div><div class="c xd0 y7f1 w102 h6b"><div class="t m0 x89 h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x3 h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">2023 roku </div></div><div class="c x2a y7f1 w124 h6b"><div class="t m0 x11 h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 </div><div class="t m0 xcf h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">roku </div></div><div class="c xd1 y7f1 w125 h6b"><div class="t m0 x8 h66 y4a3 ff7 fsc fc3 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x89 h66 y4a4 ff7 fsc fc3 sc0 ls0 ws0">2023 roku </div></div><div class="c x1 y7f4 w126 h10"><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> <span class="_ _c"></span>z <span class="ff3">tytułu leasingu</span> </span></div></div><div class="c xa7 y7f4 w7a h10"><div class="t m0 x29 h6c yda ff4 fsc fc2 sc0 ls0 ws0">ZFWwZK </div></div><div class="c xce y7f4 w127 h10"><div class="t m0 x18 h6a yda ff1 fsc fc2 sc0 ls1d ws0">14<span class="ls0"> </span>291<span class="ls0"> </span></div></div><div class="c xd0 y7f4 w102 h10"><div class="t m0 xc0 h6a yda ff1 fsc fc2 sc0 ls1d ws0">13<span class="ls0"> </span>799<span class="ls0"> </span></div></div><div class="c x2a y7f4 w124 h10"><div class="t m0 x18 h6a yda ff1 fsc fc2 sc0 ls0 ws0">14 291 </div></div><div class="c xd1 y7f4 w125 h10"><div class="t m0 x4e h6a yda ff1 fsc fc2 sc0 ls1d ws0">13<span class="ls0"> </span>799<span class="ls0"> </span></div></div><div class="c x1 y7f5 w126 h10"><div class="t m0 x8 h6a y4a4 ff1 fsc fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne IRS </div></div><div class="c xa7 y7f5 w7a h10"><div class="t m0 xa4 h6c yda ff4 fsc fc2 sc0 ls0 ws0">IPPdO </div></div><div class="c xce y7f5 w127 h10"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 <span class="ls1d">304</span> </div></div><div class="c xd0 y7f5 w102 h10"><div class="t m0 x68 h6a yda ff1 fsc fc2 sc0 ls0 ws0">7 047 </div></div><div class="c x2a y7f5 w124 h10"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 <span class="ls1d">304</span> </div></div><div class="c xd1 y7f5 w125 h10"><div class="t m0 xc0 h6a yda ff1 fsc fc2 sc0 ls0 ws0">7 047 </div></div><div class="c x1 y42b w126 h6b"><div class="t m0 x8 h6a y4ad ff1 fsc fc2 sc0 ls0 ws0">Oprocentowan<span class="_ _c"></span>e kredyty ban<span class="_ _c"></span>kowe, </div><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">pożyczki<span class="ff1"> i obligac<span class="_ _c"></span>je </span></div></div><div class="c xa7 y42b w7a h6b"><div class="t m0 x29 h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">ZFWwZK </div></div><div class="c xce y42b w127 h6b"><div class="t m0 x1c h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">783<span class="ls0"> </span>805<span class="ls0"> </span></div></div><div class="c xd0 y42b w102 h6b"><div class="t m0 x4e h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">621<span class="ls0"> </span>579<span class="ls0"> </span></div></div><div class="c x2a y42b w124 h6b"><div class="t m0 x1c h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">783 805 </div></div><div class="c xd1 y42b w125 h6b"><div class="t m0 xe h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">621<span class="ls0"> </span>579<span class="ls0"> </span></div></div><div class="c x1 y42c w126 h10"><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania<span class="ff1"> finans<span class="_ _c"></span>owe  </span></div></div><div class="c xa7 y42c w7a h10"><div class="t m0 x29 h6a yda ff1 fsc fc2 sc0 ls0 ws0">ZFWwZK<span class="ff4"> </span></div></div><div class="c xce y42c w127 h10"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">6 610 </div></div><div class="c xd0 y42c w102 h10"><div class="t m0 x68 h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 <span class="ls1d">468</span> </div></div><div class="c x2a y42c w124 h10"><div class="t m0 x1e h6a yda ff1 fsc fc2 sc0 ls0 ws0">6 610 </div></div><div class="c xd1 y42c w125 h10"><div class="t m0 xc0 h6a yda ff1 fsc fc2 sc0 ls0 ws0">1 468 </div></div><div class="c x1 y7f6 w126 h69"><div class="t m0 x8 h6a y4a3 ff3 fsc fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> <span class="_ _c"></span>z <span class="ff3">tytułu dostaw<span class="_ _c"></span> i usług / </span></span></div><div class="t m0 x8 h6a y4a4 ff3 fsc fc2 sc0 ls0 ws0">pozostałe zo<span class="_ _c"></span>bowiązania<span class="ff1"> </span></div></div><div class="c xa7 y7f6 w7a h69"><div class="t m0 x29 h6c y1a9 ff4 fsc fc2 sc0 ls0 ws0">ZFWwZK </div></div><div class="c xce y7f6 w127 h69"><div class="t m0 x1e h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">5 228<span class="fc6"> </span></div></div><div class="c xd0 y7f6 w102 h69"><div class="t m0 xc0 h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">23<span class="ls0"> </span>799<span class="ls0"> </span></div></div><div class="c x2a y7f6 w124 h69"><div class="t m0 x1e h6a y1a9 ff1 fsc fc2 sc0 ls0 ws0">5 228 </div></div><div class="c xd1 y7f6 w125 h69"><div class="t m0 x4e h6a y1a9 ff1 fsc fc2 sc0 ls1d ws0">23<span class="ls0"> </span>799<span class="ls0"> </span></div></div><div class="c x1 y7f7 w120 h10"><div class="t m0 x8 h6a y1 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c xa7 y7f7 w121 h10"><div class="t m0 x8 h6a y1 ff1 fsc fc1 sc0 ls0 ws0"> </div></div><div class="c xce y7f7 w128 h10"><div class="t m0 x1c h68 yda ff2 fsc fc2 sc0 ls19 ws0">81<span class="ls0">1 238 </span></div></div><div class="c xd0 y7f7 w87 h10"><div class="t m0 x4e h68 yda ff2 fsc fc2 sc0 ls0 ws0">667 691 </div></div><div class="c x2a y7f7 w129 h10"><div class="t m0 x1c h68 yda ff2 fsc fc2 sc0 ls19 ws0">81<span class="ls0">1 238 </span></div></div><div class="c xd1 y7f7 w12a h10"><div class="t m0 xe h68 yda ff2 fsc fc2 sc0 ls0 ws0">667 691 </div></div><div class="c x1 y7f8 w12b h10"><div class="t m0 x8 ha9 y18b ff4 fsa fc2 sc0 ls0 ws0">AFWwZK <span class="ffa">–Aktywa<span class="_ _1"></span> finansowe wyceni<span class="_ _1"></span>ane według za<span class="_ _1"></span>mortyzowanego kos<span class="_ _1"></span>ztu</span> </div></div><div class="c x1 y7f9 w12b h11"><div class="t m0 x8 ha9 y18b ff4 fsa fc2 sc0 ls0 ws0">ZFWwZK <span class="ffa">–</span> <span class="ffa">Zobowiąz<span class="_ _1"></span>ania finansowe <span class="_ _1"></span>wyceniane według za<span class="_ _1"></span>mortyzowanego kos<span class="_ _1"></span>ztu<span class="_ _1"></span></span> </div></div><div class="c x1 y3ec w12b h36"><div class="t m0 x8 ha9 y18b ff4 fsa fc2 sc0 ls0 ws0">IPPdO <span class="ffa">–</span> Instrume<span class="_ _1"></span>nty pochodne prze<span class="_ _1"></span>znaczone do obrotu wyc<span class="_ _1"></span>eniane <span class="_ _1"></span>w <span class="ffa">wartości<span class="_ _1"></span> godziwej przez wynik fina<span class="_ _1"></span>nsowy</span> </div></div><div class="c x0 y1 w2 h3a"><div class="t m0 x1 h3 y7fa ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y7fb ff3 fs1 fc1 sc0 ls0 ws0">Poziom <span class="_ _21"></span>hierarchii<span class="_ _1"></span> <span class="_ _1c"></span>wartośc<span class="_ _1"></span>i <span class="_ _1c"></span>wszystkic<span class="_ _1"></span>h <span class="_ _1c"></span>i<span class="_ _1"></span>nstrumentów <span class="_ _21"></span>(za <span class="_ _21"></span>wyjątkiem <span class="_ _21"> </span>p<span class="_ _1"></span>ozycji: <span class="_ _1c"></span>Akty<span class="_ _1"></span>wa <span class="_ _1c"></span>fin<span class="_ _1"></span>ansowe </div><div class="t m0 x1 h3 y7fc ff1 fs1 fc1 sc0 ls0 ws0">wyceniane<span class="_ _1"></span> <span class="_ _41"> </span>w <span class="ff3">wartości <span class="_ _41"> </span>godziwej <span class="_ _41"> </span>p<span class="_ _1"></span>rzez <span class="_ _41"> </span>wyni<span class="_ _1"></span>k <span class="_ _41"> </span>finansowy <span class="_ _41"> </span>opisany<span class="_ _1"></span>ch<span class="_ _1"></span></span> <span class="_ _41"> </span>w nocie </div><div class="t m0 x1 h3 y7fd ff1 fs1 fc1 sc0 ls1e ws0">nr<span class="ls0"> <span class="ls2">20)</span> <span class="ff3">zaklasyfikowano d<span class="_ _1"></span>o poziomu 2, tj. techniki wyceny, dl<span class="_ _1"></span>a których najniższy poziom danych </span></span></div><div class="t m0 x1 h3 y2e3 ff3 fs1 fc1 sc0 ls0 ws0">wejściowych, <span class="_ _c"></span>który <span class="_ _c"></span>jest <span class="_ _c"></span>istotny <span class="_ _c"></span>dla <span class="_ _c"></span>wyceny <span class="_ _c"></span>do <span class="_ _c"></span>wartości <span class="_ _c"></span>godziwej, <span class="_ _c"></span>jako <span class="_ _c"></span>całości <span class="_ _c"></span>jest <span class="_ _7"></span>b<span class="_ _1"></span>ezpośrednio<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2e4 ff3 fs1 fc1 sc0 ls0 ws0">bądź pośrednio obs<span class="_ _1"></span>erwowalny.<span class="ff1"> </span></div><div class="t m0 x1 h3 y6dc ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _1c"></span>godziwa<span class="_ _1"></span> <span class="_ _1c"></span>aktywów <span class="_ _1c"></span>i<span class="_ _1"></span> <span class="_ _1c"></span>zobowiązań <span class="_ _1c"></span>fin<span class="_ _1"></span>ansowych <span class="_ _21"></span>podana <span class="_ _1c"></span>jest<span class="_ _1"></span><span class="ff1"> <span class="_ _21"></span>w </span>kwocie, <span class="_ _1c"></span>za <span class="_ _21"></span>którą <span class="_ _1c"></span>dan<span class="_ _1"></span>y </div><div class="t m0 x1 h3 y6dd ff3 fs1 fc1 sc0 ls0 ws0">instrument <span class="_ _10"> </span>mógłb<span class="_ _1"></span>y <span class="_ _10"> </span>być <span class="_ _10"> </span>wymi<span class="_ _1"></span>eniony<span class="_ _1"></span><span class="ff1"> <span class="_ _10"> </span>w </span>aktualnej <span class="_ _10"> </span>transakcji<span class="_ _1"></span> <span class="_ _10"> </span>pomiędzy <span class="_ _10"> </span>zai<span class="_ _1"></span>nteresowanymi </div><div class="t m0 x1 h3 y7fe ff1 fs1 fc1 sc0 ls0 ws0">stronami, z <span class="ff3">wyją<span class="_ _1"></span>tkiem sprzedaży przym<span class="_ _1"></span>usowej lub l<span class="_ _1"></span>ikwidacyjnej.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y7ff ff3 fs1 fc1 sc0 ls0 ws0">Przy szacowaniu war<span class="_ _1"></span>tości godziwej zast<span class="_ _1"></span>osowano następujące m<span class="_ _1"></span>etody i założenia:<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 xf ha y298 ffb fs1 fc1 sc0 ls0 ws0">-<span class="ff5"> <span class="_ _9"> </span><span class="ff3">środki pieniężne i<span class="_ _1"></span> depozyty<span class="_ _1"></span> krótkoterminowe, na<span class="_ _1"></span>leżności<span class="_ _1"></span><span class="ff1"> z </span>tytułu d<span class="_ _1"></span>ostaw i usług, p<span class="_ _1"></span>ozostałe </span></span></div><div class="t m0 x65 h3 y800 ff3 fs1 fc1 sc0 ls0 ws0">należności, <span class="_ _14"> </span>z<span class="_ _1"></span>obowiązania<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>z </span>tytułu <span class="_ _28"> </span>dostaw <span class="_ _28"> </span>i <span class="_ _14"> </span>usł<span class="_ _1"></span>ug <span class="_ _14"> </span>oraz <span class="_ _14"> </span>po<span class="_ _1"></span>zostałe <span class="_ _28"> </span>zobowiązania<span class="_ _1"></span> </div><div class="t m0 x65 h3 y801 ff3 fs1 fc1 sc0 ls0 ws0">krótkoterminowe wy<span class="_ _1"></span>kazują wartości godziwe <span class="_ _1"></span>zbliżone do ich<span class="_ _1"></span> wartości bilan<span class="_ _1"></span>sowej, głównie </div><div class="t m0 x65 h3 y377 ff3 fs1 fc1 sc0 ls0 ws0">ze względu na krótki<span class="_ _1"></span>e terminy zap<span class="_ _1"></span>adalności i wyma<span class="_ _1"></span>galności tych instrumen<span class="_ _1"></span>tów<span class="_ _1"></span><span class="ff1">, </span></div><div class="t m0 xf ha y3ca ffb fs1 fc1 sc0 ls0 ws0">-<span class="ff5"> <span class="_ _9"> </span><span class="ff3">wartość godziwa oprocentowanych instrumentów dłużnych (w <span class="_ _c"></span>tym zobowiązani<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff1"> z </span>tytułu </span></span></div><div class="t m0 x65 h3 y379 ff3 fs1 fc1 sc0 ls0 ws0">leasingu, <span class="_ _20"> </span>kredyty <span class="_ _13"> </span>bankowe <span class="_ _20"> </span>i <span class="_ _20"> </span>po<span class="_ _1"></span>życzki) <span class="_ _20"> </span>oraz <span class="_ _13"> </span>udzielonych <span class="_ _13"> </span>pożyczek <span class="_ _20"> </span>jest <span class="_ _20"> </span>z<span class="_ _1"></span>bliżona <span class="_ _20"> </span>do <span class="_ _20"> </span>ic<span class="_ _1"></span>h </div><div class="t m0 x65 h3 y3cb ff3 fs1 fc1 sc0 ls0 ws0">wartości <span class="_ _21"></span>bilansowej <span class="_ _21"></span>głó<span class="_ _1"></span>wnie <span class="_ _21"></span>ze <span class="_ _1c"></span>wzgl<span class="_ _1"></span>ędu <span class="_ _1c"></span>na <span class="_ _21"></span>fakt<span class="_ _1"></span>, <span class="_ _1c"></span>że <span class="_ _21"></span>stopy <span class="_ _21"></span>procent<span class="_ _1"></span>owe <span class="_ _21"></span>oraz <span class="_ _21"></span>marże <span class="_ _21"></span>tych </div><div class="t m0 x65 h3 y802 ff3 fs1 fc1 sc0 ls0 ws0">instrumentów są na p<span class="_ _1"></span>oziomie rynkowym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y803 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf51" class="pf w1b h32" style="content-visibility: auto;"><div class="pc pc51 w1b h32"><img 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" class="bi x24 y10 w12c haa" alt="" /><div class="c x0 y1 w1d h32"><div class="t m0 x32 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x32 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">81</span><span class="fs0"> </span></span></div><div class="t m0 x32 h49 y804 ff1 fs6 fc4 sc0 ls0 ws0">35.2<span class="ff5"> <span class="_ _5"></span><span class="ff1"> <span class="ff3">Pozycje <span class="_ _a"> </span>prz<span class="_ _c"></span>ychodów, <span class="_ _3a"> </span>ko<span class="_ _1"></span>sztów, <span class="_ _3a"> </span>zysków <span class="_ _a"> </span>i <span class="_ _a"> </span>strat <span class="_ _a"> </span>ujęte<span class="ff1"> <span class="_ _a"> </span>w sprawozdan<span class="ls2b">iu</span> <span class="_ _a"> </span>z </span>całkowitych <span class="_ _a"> </span>doch<span class="_ _c"></span>odów<span class="ff1"> </span></span></span></span></div><div class="t m0 x44 hc y805 ff1 fs6 fc4 sc0 ls0 ws0">w <span class="ff3">podziale na ka<span class="_ _c"></span>tegorie ins<span class="_ _c"></span>trumentów finans<span class="_ _c"></span>owych <span class="ff1"> </span></span></div><div class="t m0 x32 h83 y806 ff8 fs1 fc5 sc0 ls0 ws0">Rok zakończony 31<span class="_ _1"></span> grudnia 202<span class="_ _1"></span><span class="ff2">4 roku </span></div></div><div class="c x32 y807 w12d h70"><div class="t m0 x8 he y512 ff1 fs0 fc3 sc0 ls0 ws0"> </div></div><div class="c xab y807 w12e h70"><div class="t m0 xd hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c xbe y807 w12f h70"><div class="t m0 xe hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">Koszty finansowe </div></div><div class="c xd2 y807 w130 h70"><div class="t m0 x8 hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">Zysk/strata z <span class="ff6">tytułu utraty wartości </span></div><div class="t m0 xb hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">należności<span class="ff7"> z </span>tytułu dostaw i usług </div><div class="t m0 x64 hf yc2 ff6 fs0 fc3 sc0 ls0 ws0">oraz pozostałych należności<span class="ff7"> </span></div></div><div class="c xd3 y807 w131 h70"><div class="t m0 x51 hf y4f2 ff6 fs0 fc3 sc0 ls0 ws0">Inne całkowite </div><div class="t m0 x25 hf y86 ff7 fs0 fc3 sc0 ls0 ws0">dochody </div></div><div class="c x32 y4a1 w12d h73"><div class="t m0 x8 he y4e5 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane w <span class="ff3">wartości </span></div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xab y4a1 w12e h73"><div class="t m0 x10 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 443 </div></div><div class="c xbe y4a1 w12f h73"><div class="t m0 x4a he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd2 y4a1 w130 h73"><div class="t m0 xb6 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd3 y4a1 w131 h73"><div class="t m0 x7c he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x32 y808 w12d h37"><div class="t m0 x8 he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> w </span>wartości </div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xab y808 w12e h37"><div class="t m0 x10 he y86 ff1 fs0 fc2 sc0 ls0 ws0">5 744 </div></div><div class="c xbe y808 w12f h37"><div class="t m0 x4a he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd2 y808 w130 h37"><div class="t m0 xb6 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd3 y808 w131 h37"><div class="t m0 x7c h3 y10f ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x32 y809 w12d h37"><div class="t m0 x8 he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> </span></div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xab y809 w12e h37"><div class="t m0 x10 he y86 ff1 fs0 fc2 sc0 ls0 ws0">3 459 </div></div><div class="c xbe y809 w12f h37"><div class="t m0 x25 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(78 873) </div></div><div class="c xd2 y809 w130 h37"><div class="t m0 xb6 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd3 y809 w131 h37"><div class="t m0 x7c he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x32 y80a w12d h37"><div class="t m0 x8 he yd1 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane </div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xab y80a w12e h37"><div class="t m0 x10 he y86 ff1 fs0 fc2 sc0 ls0 ws0">4 926 </div></div><div class="c xbe y80a w12f h37"><div class="t m0 x4a he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd2 y80a w130 h37"><div class="t m0 xd4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(146) </div></div><div class="c xd3 y80a w131 h37"><div class="t m0 x7c he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x32 y80b w12d h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xab y80b w12e h10"><div class="t m0 x74 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">15 572 </div></div><div class="c xbe y80b w12f h10"><div class="t m0 x25 h2 y7c ff2 fs0 fc2 sc0 lsf ws0">(7<span class="ls0">8 873) </span></div></div><div class="c xd2 y80b w130 h10"><div class="t m0 x55 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(146) </div></div><div class="c xd3 y80b w131 h10"><div class="t m0 x7c h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y1 w1d h32"><div class="t m0 x32 he y80c ff1 fs0 fc2 sc0 ls0 ws0"> </div><div class="t m0 x32 h83 y1df ff8 fs1 fc5 sc0 ls0 ws0">Rok zakończony 31<span class="_ _1"></span> grudnia 202<span class="_ _1"></span><span class="ff2">3 roku </span></div></div><div class="c x32 y80d w132 h70"><div class="t m0 x8 h7c y512 ff1 fsf fc3 sc0 ls0 ws0"> </div></div><div class="c xab y80d w133 h70"><div class="t m0 x3d hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c xa0 y80d w81 h70"><div class="t m0 x21 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">Koszty finansowe </div></div><div class="c xd5 y80d w134 h70"><div class="t m0 xd hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">Zysk/strata z <span class="ff6">tytułu utraty wartości </span></div><div class="t m0 x21 hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">należności<span class="ff7"> z </span>tytułu dostaw i usług </div><div class="t m0 x53 hf yc2 ff6 fs0 fc3 sc0 ls0 ws0">oraz pozostałych należności<span class="ff7"> </span></div></div><div class="c xd6 y80d w135 h70"><div class="t m0 x6b hf y4f2 ff6 fs0 fc3 sc0 ls0 ws0">Inne całkowite </div><div class="t m0 x13 hf y86 ff7 fs0 fc3 sc0 ls0 ws0">dochody </div></div><div class="c x32 y80e w136 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane w <span class="ff3">wartości </span></div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xab y80e w137 h37"><div class="t m0 xb5 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xa0 y80e w81 h37"><div class="t m0 x32 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd5 y80e w134 h37"><div class="t m0 x5b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd6 y80e w135 h37"><div class="t m0 x7d h3 y86 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fs1 fc1"> </span></div></div><div class="c x32 y80f w136 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> w </span>wartości </div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xab y80f w137 h37"><div class="t m0 xb5 he y86 ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c xa0 y80f w81 h37"><div class="t m0 x1b he y86 ff1 fs0 fc2 sc0 ls0 ws0">(7 047) </div></div><div class="c xd5 y80f w134 h37"><div class="t m0 x5b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd6 y80f w135 h37"><div class="t m0 x7d h3 y10f ff1 fs1 fc1 sc0 ls0 ws0">- </div></div><div class="c x32 y810 w136 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> </span></div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xab y810 w137 h37"><div class="t m0 xb5 he y86 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xa0 y810 w81 h37"><div class="t m0 x13 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(62 979) </div></div><div class="c xd5 y810 w134 h37"><div class="t m0 x5b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd6 y810 w135 h37"><div class="t m0 x7d h3 y86 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fs1 fc1"> </span></div></div><div class="c x32 y811 w136 h72"><div class="t m0 x8 he y191 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane </div><div class="t m0 x8 he yc2 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xab y811 w137 h72"><div class="t m0 x2d he y86 ff1 fs0 fc2 sc0 ls0 ws0">5 757 </div></div><div class="c xa0 y811 w81 h72"><div class="t m0 x1 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(52) </div></div><div class="c xd5 y811 w134 h72"><div class="t m0 x5c he y86 ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c xd6 y811 w135 h72"><div class="t m0 x7d he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x32 y812 w136 h5d"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xab y812 w137 h5d"><div class="t m0 x9f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">5 757 </div></div><div class="c xa0 y812 w81 h5d"><div class="t m0 x13 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(70 078) </div></div><div class="c xd5 y812 w134 h5d"><div class="t m0 x5c h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">25 </div></div><div class="c xd6 y812 w135 h5d"><div class="t m0 x7d h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div></div></div>
<div id="pf52" class="pf w1b h32" style="content-visibility: auto;"><div class="pc pc52 w1b h32"><img src="data:image/png;base64,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" class="bi x24 y10 w138 hab" alt="" /><div class="c x0 y1 w1d h32"><div class="t m0 x32 h2 y2 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x32 h3 y3 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">82</span><span class="fs0"> </span></span></div><div class="t m0 x32 h49 y813 ff1 fs6 fc4 sc0 ls0 ws0">35.3<span class="ff5"> <span class="_ _5"></span><span class="ff3">Zmiany z<span class="_ _c"></span>obowiązań wyni<span class="_ _c"></span>kających<span class="ff1"> z </span>działalności <span class="_ _c"></span>finansowej<span class="_ _c"></span><span class="ff1"> </span></span></span></div></div><div class="c x32 y814 w139 h84"><div class="t m0 x8 hf y4cc ff6 fs0 fc3 sc0 ls0 ws0">Rok zakończony 31 grudnia </div><div class="t m0 x8 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">2024 roku </div></div><div class="c xaa y814 w13a h84"><div class="t m0 x29 hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">1 stycznia </div><div class="t m0 x69 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">2024 </div></div><div class="c xc2 y814 w13b h84"><div class="t m0 x51 hf y5ad ff6 fs0 fc3 sc0 ls0 ws0">Zmiany wynikające<span class="ff7"> </span></div><div class="t m0 x1e hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">z <span class="ff6">przepływów </span></div><div class="t m0 x2e hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">pieniężnych<span class="ff7"> </span></div><div class="t m0 x11 hf yc2 ff7 fs0 fc3 sc0 ls0 ws0">z <span class="ff6">działalności finansowej</span> </div></div><div class="c x4f y814 w13c h84"><div class="t m0 x21 hf y5ed ff7 fs0 fc3 sc0 ls0 ws0">Nowe </div><div class="t m0 x3 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">umowy </div><div class="t m0 x8 hf y86 ff7 fs0 fc3 sc0 ls0 ws0">leasingu  </div></div><div class="c xb4 y814 w13d h84"><div class="t m0 x8 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">Kompensaty </div></div><div class="c xd7 y814 w13e h84"><div class="t m0 x8d hf y5ed ff7 fs0 fc3 sc0 ls0 ws0">Wycena </div><div class="t m0 x8 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">zamortyzowanym </div><div class="t m0 x8d hf y86 ff7 fs0 fc3 sc0 ls0 ws0">kosztem </div></div><div class="c xd8 y814 w13f h84"><div class="t m0 x12 hf y4f2 ff6 fs0 fc3 sc0 ls0 ws0">Pozostałe<span class="ff7"> </span></div></div><div class="c xd9 y814 w140 h84"><div class="t m0 x21 hf y4cc ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x14 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">2024 </div></div><div class="c x32 y815 w139 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Oprocentowane kredyty<span class="ls5">, </span></div><div class="t m0 x8 he yc2 ff3 fs0 fc2 sc0 ls0 ws0">pożyczki<span class="ff1"> i obligacje </span></div></div><div class="c xaa y815 w141 h37"><div class="t m0 x64 he y86 ff1 fs0 fc2 sc0 ls0 ws0">621 579 </div></div><div class="c xc2 y815 w13b h37"><div class="t m0 x4a he y86 ff1 fs0 fc2 sc0 ls0 ws0">87 860 </div></div><div class="c x4f y815 w13c h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y815 w13d h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y815 w13e h37"><div class="t m0 x18 he y86 ff1 fs0 fc2 sc0 ls0 ws0">69 289 </div></div><div class="c xd8 y815 w13f h37"><div class="t m0 x2c he y86 ff1 fs0 fc2 sc0 ls0 ws0">5 077* </div></div><div class="c xd9 y815 w140 h37"><div class="t m0 xbc he y86 ff1 fs0 fc2 sc0 ls0 ws0">783 805 </div></div><div class="c x32 y816 w139 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">leasingu </div></div><div class="c xaa y816 w141 h37"><div class="t m0 x51 he y86 ff1 fs0 fc2 sc0 ls0 ws0">13 799 </div></div><div class="c xc2 y816 w13b h37"><div class="t m0 x5 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(3 151) </div></div><div class="c x4f y816 w13c h37"><div class="t m0 xe he y86 ff1 fs0 fc2 sc0 ls0 ws0">2 117 </div></div><div class="c xb4 y816 w13d h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y816 w13e h37"><div class="t m0 x25 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 006 </div></div><div class="c xd8 y816 w13f h37"><div class="t m0 x22 he y86 ff1 fs0 fc2 sc0 ls3 ws0">520<span class="ls0"> </span></div></div><div class="c xd9 y816 w140 h37"><div class="t m0 x23 he y86 ff1 fs0 fc2 sc0 ls0 ws0">14 291 </div></div><div class="c x32 y817 w139 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Pochodne instrumenty </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xaa y817 w141 h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">7 047 </div></div><div class="c xc2 y817 w13b h37"><div class="t m0 x44 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y817 w13c h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y817 w13d h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y817 w13e h37"><div class="t m0 x15 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(5 743) </div></div><div class="c xd8 y817 w13f h37"><div class="t m0 x32 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd9 y817 w140 h37"><div class="t m0 x49 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x32 y818 w139 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xaa y818 w141 h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 468 </div></div><div class="c xc2 y818 w13b h37"><div class="t m0 x44 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y818 w13c h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y818 w13d h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y818 w13e h37"><div class="t m0 x1b he y86 ff1 fs0 fc2 sc0 ls18 ws0">(5<span class="ls1f">16<span class="ls0">) </span></span></div></div><div class="c xd8 y818 w13f h37"><div class="t m0 x16 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 649 </div></div><div class="c xd9 y818 w140 h37"><div class="t m0 x49 he y86 ff1 fs0 fc2 sc0 ls0 ws0">2 601 </div></div><div class="c x32 y819 w139 h70"><div class="t m0 x8 h2 y4cc ff8 fs0 fc2 sc0 ls0 ws0">Razem zobowiązania </div><div class="t m0 x8 h2 yd1 ff8 fs0 fc2 sc0 ls0 ws0">wynikające<span class="ff2"> z </span>działalności </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">finansowej </div></div><div class="c xaa y819 w141 h70"><div class="t m0 x64 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">643 892 </div></div><div class="c xc2 y819 w13b h70"><div class="t m0 x4a h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">84 709 </div></div><div class="c x4f y819 w13c h70"><div class="t m0 xe h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">2 117 </div></div><div class="c xb4 y819 w13d h70"><div class="t m0 x13 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y819 w13e h70"><div class="t m0 x18 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">64 036 </div></div><div class="c xd8 y819 w13f h70"><div class="t m0 x16 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">7 866 </div></div><div class="c xd9 y819 w140 h70"><div class="t m0 x64 h2 yd1 ff2 fs0 fc2 sc0 ls0 ws0">802 001 </div></div><div class="c x0 y1 w1d h32"><div class="t m0 x32 h3 y81a ff1 fs1 fc1 sc0 ls0 ws0">*dotyczy prowizji od <span class="_ _1"></span><span class="ff3">udzieleni<span class="_ _1"></span>a kredytu oraz kosztów emi<span class="_ _1"></span>sji obligacji<span class="_ _1"></span></span> </div></div><div class="c x32 y3f8 w139 hac"><div class="t m0 x8 hf y4da ff6 fs0 fc3 sc0 ls0 ws0">Rok  zakończony  31  grudnia </div><div class="t m0 x8 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">2023 roku </div></div><div class="c xaa y3f8 w13a hac"><div class="t m0 x29 hf y4da ff7 fs0 fc3 sc0 ls0 ws0">1 stycznia </div><div class="t m0 x69 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">2023 </div></div><div class="c xc2 y3f8 w13b hac"><div class="t m0 xcf hf y81b ff6 fs0 fc3 sc0 ls0 ws0">Zmiany wynikające<span class="ff7"> </span></div><div class="t m0 x1e hf y4da ff7 fs0 fc3 sc0 ls0 ws0">z <span class="ff6">przepływów </span></div><div class="t m0 x2c hf yd1 ff6 fs0 fc3 sc0 ls0 ws0">pieniężnych<span class="ff7"> </span></div><div class="t m0 x11 hf yc2 ff7 fs0 fc3 sc0 ls0 ws0">z <span class="ff6">działalności finansowej</span> </div></div><div class="c x4f y3f8 w13c hac"><div class="t m0 x21 hf y81c ff7 fs0 fc3 sc0 ls0 ws0">Nowe </div><div class="t m0 x3 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">umowy </div><div class="t m0 x8 hf y86 ff7 fs0 fc3 sc0 ls0 ws0">leasingu  </div></div><div class="c xda y3f8 w142 hac"><div class="t m0 x8 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">Kompensaty </div></div><div class="c xd7 y3f8 w13e hac"><div class="t m0 x8d hf y81c ff7 fs0 fc3 sc0 ls0 ws0">Wycena </div><div class="t m0 x8 hf y4f2 ff7 fs0 fc3 sc0 ls0 ws0">zamortyzowanym </div><div class="t m0 x8d hf y86 ff7 fs0 fc3 sc0 ls0 ws0">kosztem </div></div><div class="c xd8 y3f8 w5a hac"><div class="t m0 x1a hf y4f2 ff6 fs0 fc3 sc0 ls0 ws0">Pozostałe<span class="ff7"> </span></div></div><div class="c xdb y3f8 w140 hac"><div class="t m0 x21 hf y4da ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x14 hf yd1 ff7 fs0 fc3 sc0 ls0 ws0">2023 </div></div><div class="c x32 y81d w139 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Oprocentowane kredyty </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">i <span class="ff3">pożyczki</span> </div></div><div class="c xaa y81d w13a h37"><div class="t m0 x64 he y86 ff1 fs0 fc2 sc0 ls0 ws0">584 634 </div></div><div class="c xc2 y81d w13b h37"><div class="t m0 x2b he y86 ff1 fs0 fc2 sc0 ls0 ws0">(23 910) </div></div><div class="c x4f y81d w13c h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xda y81d w142 h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y81d w13e h37"><div class="t m0 x18 he y86 ff1 fs0 fc2 sc0 ls0 ws0">57 868 </div></div><div class="c xd8 y81d w5a h37"><div class="t m0 x2e he y86 ff1 fs0 fc2 sc0 ls0 ws0">2 987* </div></div><div class="c xdb y81d w140 h37"><div class="t m0 xbc he y86 ff1 fs0 fc2 sc0 ls0 ws0">621 579 </div></div><div class="c x32 y81e w139 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Zobowiązania z<span class="ff1"> </span>tytułu </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">leasingu </div></div><div class="c xaa y81e w13a h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c xc2 y81e w13b h37"><div class="t m0 x5 he y86 ff1 fs0 fc2 sc0 ls0 ws0">(3 059) </div></div><div class="c x4f y81e w13c h37"><div class="t m0 xd he y86 ff1 fs0 fc2 sc0 ls0 ws0">14 446 </div></div><div class="c xda y81e w142 h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y81e w13e h37"><div class="t m0 x48 he y86 ff1 fs0 fc2 sc0 ls3 ws0">889<span class="ls0"> </span></div></div><div class="c xd8 y81e w5a h37"><div class="t m0 x30 he y86 ff1 fs0 fc2 sc0 ls3 ws0">218<span class="ls0"> </span></div></div><div class="c xdb y81e w140 h37"><div class="t m0 x23 he y86 ff1 fs0 fc2 sc0 ls0 ws0">13 799 </div></div><div class="c x32 y81f w139 h37"><div class="t m0 x8 he yd1 ff1 fs0 fc2 sc0 ls0 ws0">Pochodne instrumenty </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xaa y81f w13a h37"><div class="t m0 x31 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xc2 y81f w13b h37"><div class="t m0 x44 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y81f w13c h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xda y81f w142 h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y81f w13e h37"><div class="t m0 x1d he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd8 y81f w5a h37"><div class="t m0 x52 he y86 ff1 fs0 fc2 sc0 ls0 ws0">7 047 </div></div><div class="c xdb y81f w140 h37"><div class="t m0 x49 he y86 ff1 fs0 fc2 sc0 ls0 ws0">7 047 </div></div><div class="c x32 y820 w139 h37"><div class="t m0 x8 he yd1 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania </div><div class="t m0 x8 he yc2 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xaa y820 w13a h37"><div class="t m0 x19 he y86 ff1 fs0 fc2 sc0 ls3 ws0">426<span class="ls0">- </span></div></div><div class="c xc2 y820 w13b h37"><div class="t m0 x44 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y820 w13c h37"><div class="t m0 x4 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xda y820 w142 h37"><div class="t m0 x8b he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y820 w13e h37"><div class="t m0 x25 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 042 </div></div><div class="c xd8 y820 w5a h37"><div class="t m0 x5 he y86 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xdb y820 w140 h37"><div class="t m0 x49 he y86 ff1 fs0 fc2 sc0 ls0 ws0">1 468 </div></div><div class="c x32 y821 w139 h1c"><div class="t m0 x8 h2 y4fa ff8 fs0 fc2 sc0 ls0 ws0">Razem zobowiązania </div><div class="t m0 x8 h2 y4e5 ff8 fs0 fc2 sc0 ls0 ws0">wynikające z<span class="ff2"> </span>działalności </div><div class="t m0 x8 h2 yc2 ff2 fs0 fc2 sc0 ls0 ws0">finansowej </div></div><div class="c xaa y821 w13a h1c"><div class="t m0 x64 h2 y4e5 ff2 fs0 fc2 sc0 ls0 ws0">586 364 </div></div><div class="c xc2 y821 w13b h1c"><div class="t m0 x2b h2 y4e5 ff2 fs0 fc2 sc0 ls0 ws0">(26 969) </div></div><div class="c x4f y821 w13c h1c"><div class="t m0 xd h2 y4e5 ff2 fs0 fc2 sc0 ls0 ws0">14 446 </div></div><div class="c xda y821 w142 h1c"><div class="t m0 x13 h2 y4e5 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y821 w13e h1c"><div class="t m0 x18 h2 y4e5 ff2 fs0 fc2 sc0 ls0 ws0">59 799 </div></div><div class="c xd8 y821 w5a h1c"><div class="t m0 x2c h2 y4e5 ff2 fs0 fc2 sc0 ls0 ws0">10 252 </div></div><div class="c xdb y821 w140 h1c"><div class="t m0 x64 h2 y4e5 ff2 fs0 fc2 sc0 ls0 ws0">643 892 </div></div><div class="c x0 y1 w1d h32"><div class="t m0 x32 h3 y822 ff1 fs1 fc1 sc0 ls0 ws0">*dotyczy prowizji od <span class="_ _1"></span>udzielenia kredy<span class="_ _1"></span>tu </div><div class="t m0 x32 h3 y823 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf53" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc53 w0 h0"><img src="data:image/png;base64,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" class="bi x4 y10 w4 had" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y824 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y825 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">83</span><span class="fs0"> </span></span></div><div class="t m0 x1 h49 y826 ff1 fs6 fc4 sc0 ls0 ws0">35.4<span class="ff5"> <span class="_ _3"></span><span class="ff1"> Zabezpieczenia </span></span></div><div class="t m0 x1 h3 y827 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _17"> </span>zawarła <span class="_ _26"> </span>kontrakt <span class="_ _26"> </span>typu <span class="_ _17"> </span>interest <span class="_ _17"> </span>ra<span class="_ _1"></span>te <span class="_ _17"> </span>sw<span class="_ _1"></span>ap, <span class="_ _17"> </span>dzięki <span class="_ _26"> </span>czemu <span class="_ _1e"> </span>7<span class="_ _1"></span>5% <span class="_ _17"> </span>ek<span class="_ _1"></span>spozycji <span class="_ _17"> </span>kredy<span class="_ _1"></span>tu </div><div class="t m0 x1 h3 y828 ff3 fs1 fc2 sc0 ls0 ws0">zabezpieczona <span class="_ _3e"> </span>je<span class="_ _1"></span>st <span class="_ _3e"> </span>przed <span class="_ _3e"> </span>zmian<span class="_ _1"></span>ą <span class="_ _3e"> </span>stóp <span class="_ _3e"> </span>p<span class="_ _1"></span>rocentowych. <span class="_ _3e"> </span>Wa<span class="_ _1"></span>rtość <span class="_ _3e"> </span>instrumentu </div><div class="t m0 x1 h3 y829 ff3 fs1 fc2 sc0 ls0 ws0">zabezpieczającego <span class="_ _1"></span>została zaprezent<span class="_ _1"></span>owana w nocie <span class="_ _1"></span><span class="ff1 ls2">26<span class="ls1">. <span class="_ _1"></span><span class="ls0"> </span></span></span></div><div class="t m0 x1 h3b y45f ff1 fs5 fc5 sc0 ls16 ws0">36<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Zarządzanie kapitałem<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y82a ff3 fs1 fc1 sc0 ls0 ws0">Zarządzania <span class="_ _1"></span>ka<span class="_ _1"></span>pitałem <span class="_ _1"></span>o<span class="_ _1"></span>dbywa <span class="_ _1"></span>się <span class="_ _1"></span>na<span class="_ _1"></span> <span class="_ _1"></span>poziomie <span class="_ _8"></span>Grupy <span class="_ _1"></span>Kapi<span class="_ _1"></span>tałowej. <span class="_ _1"></span>Dział<span class="_ _1"></span>ania <span class="_ _1"></span>Zarządu <span class="_ _8"></span>Spółki </div><div class="t m0 x1 h3 y82b ff3 fs1 fc1 sc0 ls0 ws0">koncentrują  się  na  utr<span class="_ _1"></span>zymaniu  dobrego  ratingu<span class="_ _1"></span>  kredytowego  i  bezpiec<span class="_ _1"></span>znych  wskaźni<span class="_ _1"></span>ków </div><div class="t m0 x1 h3 y82c ff3 fs1 fc1 sc0 ls0 ws0">kapitałowych Grupy Kap<span class="_ _1"></span>itałowej.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y82d ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _c"></span>zarządza strukturą <span class="_ _c"></span>kapitałową <span class="_ _c"></span>i<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>w <span class="ff3">wyniku <span class="_ _c"></span>zmian warunków <span class="_ _7"></span>ek<span class="_ _1"></span>onomicznyc<span class="_ _1"></span>h <span class="_ _c"></span>wprowadza </span></span></div><div class="t m0 x1 h3 y598 ff1 fs1 fc1 sc0 ls0 ws0">do <span class="_ _c"></span>niej <span class="_ _c"></span>zmiany. <span class="_ _c"></span>W <span class="ff3">celu utrzymania <span class="_ _c"></span>lub <span class="_ _c"></span>skorygowania <span class="_ _c"></span>struktury <span class="_ _c"></span>kapitałowej, akcjonariusze <span class="_ _c"></span>mogą </span></div><div class="t m0 x1 h3 y7ae ff3 fs1 fc1 sc0 ls0 ws0">podjąć decyzję<span class="ff1"> o <span class="_ _1"></span></span>wypłacie dy<span class="_ _1"></span>widendy, zwrocie k<span class="_ _1"></span>apitału lub dodatkowej <span class="_ _1"></span>emisji akcji.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y82e ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _8"></span>ramac<span class="_ _1"></span>h <span class="_ _8"></span>Grupy <span class="_ _8"></span>Kap<span class="_ _1"></span>itałowej <span class="_ _8"></span>anal<span class="_ _1"></span>izowane <span class="_ _8"></span>są <span class="_ _21"></span>liczne <span class="_ _1c"></span>wskaźniki, <span class="_ _1c"></span>w <span class="_ _8"></span>tym <span class="_ _1c"></span>n<span class="_ _1"></span>astępujące <span class="_ _8"></span>wskaźniki<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7b0 ff3 fs1 fc1 sc0 ls0 ws0">zadłużenia:<span class="ff1"> </span></div><div class="t m0 x1 h3 y82f ff1 fs1 fc1 sc0 ls0 ws0">- <span class="ff3">Dług netto / EBITD<span class="_ _1"></span>A,</span> </div><div class="t m0 x1 h3 y7b3 ff1 fs1 fc1 sc0 ls0 ws0">- <span class="ff3">Dług netto / Kapitały<span class="_ _1"></span> własne.<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y356 ff3 fs1 fc2 sc0 ls0 ws0">Wartości <span class="_ _1e"> </span>w<span class="_ _1"></span>spomnianych <span class="_ _17"> </span>wyżej <span class="_ _17"> </span>wskaźników <span class="_ _17"> </span>na <span class="_ _17"> </span>dzień <span class="_ _17"> </span>31 <span class="_ _1e"> </span>gr<span class="_ _1"></span>udnia <span class="_ _1e"> </span>202<span class="_ _1"></span><span class="ff1">4<span class="_ _1"></span> <span class="_ _17"> </span></span>roku <span class="_ _1e"> </span>znajd<span class="_ _1"></span>ują <span class="_ _1e"> </span>się<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y830 ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">przedziałach wyma<span class="_ _1"></span>ganych<span class="_ _1"></span> przez umowy finansujące działal<span class="_ _1"></span>ność Spółki.<span class="_ _8"></span></span> </div><div class="t m0 x1 h3b y831 ff1 fs5 fc5 sc0 ls16 ws0">37<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff1">Struktura zatrudnienia </span></span></div><div class="t m0 x1 h3 y5d2 ff3 fs1 fc1 sc0 ls0 ws0">Przeciętne <span class="_ _17"> </span>zatrudnienie<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"> </span>w </span>Sp<span class="_ _1"></span>ółce<span class="ff1"> <span class="_ _17"> </span>w </span>roku <span class="_ _17"> </span>zakończonym <span class="_ _17"> </span>dnia <span class="_ _17"> </span>31 <span class="_ _17"> </span>grud<span class="_ _1"></span>nia <span class="_ _1e"> </span>202<span class="_ _1"></span><span class="ff1">4 <span class="_ _17"> </span>roku <span class="_ _17"> </span>oraz </span></div><div class="t m0 x1 h3 y832 ff1 fs1 fc1 sc0 ls2 ws0">31<span class="ls0"> grudnia 2023 <span class="ff3">rok<span class="_ _1"></span>u kształtowało się<span class="_ _1"></span> następując<span class="_ _1"></span>o:</span> </span></div><div class="t m0 x1 h3 y109 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y2f0 w106 h34"><div class="t m0 x8f hf y147 ff7 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x5a y2f0 w107 h34"><div class="t m0 x93 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony </div><div class="t m0 x93 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x70 y2f0 wa7 h34"><div class="t m0 xc0 hf y149 ff6 fs0 fc3 sc0 ls0 ws0">rok zakończony<span class="ff7"> </span></div><div class="t m0 xc0 hf y14a ff7 fs0 fc3 sc0 ls0 ws0">31 grudnia 2023 </div></div><div class="c x1 y2a1 w108 h11"><div class="t m0 x8 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Zarząd<span class="ff1"> </span></div></div><div class="c x5a y2a1 w109 h11"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls0 ws0">3,00 et </div></div><div class="c x70 y2a1 wa7 h11"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3,00 et </div></div><div class="c x1 y833 w108 h10"><div class="t m0 x8 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Pozostali </div></div><div class="c x5a y833 w109 h10"><div class="t m0 xf he y7c ff1 fs0 fc2 sc0 ls0 ws0">9,00 et </div></div><div class="c x70 y833 wa7 h10"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">9,00 et </div></div><div class="c x1 y834 w108 h10"><div class="t m0 x8 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x5a y834 w109 h10"><div class="t m0 x2f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">12,00 et </div></div><div class="c x70 y834 wa7 h10"><div class="t m0 x1f h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">12,00 et </div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h3 y835 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf54" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc54 w0 h0"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBQAAAAHCAIAAAA3cIntAAAACXBIWXMAABYlAAAWJQFJUiTwAAADEklEQVR42u2cvYoUQRSF65vZXcE/0AGzCQzMBFNDM8HQyKfwkXwbwWBFZAMzRUEwEFGUZddZaSNl2O5b99yqnonuSWant2vq9jn3p07SDMNwdr55+fr9qzcfSqFQ/oPtz63rVXDpsxiLjUtT24C8/2So2Fs6K+2QjKseKyJLOIGaLMkiYWoiPRhS1Eh0UOW0xj1uSJIY9mqUzEX5ghrcJaEJCs1M5WAJGkl8KIEcEyWZ2gBRZSqtCLmWDaFpF5oitBi/uWD8aEs5GHToRTbFBPF8JZ4aVH99egnRSijOTNJaKdJY8YIPT7Vx8EjPW8/CeAFgSlQk+rRiQiGJiEiKCjSVg5crbqMNpAdmkTSUQ/E4VLoh+mMZHAqtDoIZNQ5eSXFKLKP8liJVJVo5dFXl1aPlenW0XMDFxZ9nz198+3E65skzD0y1asE8YKRTzDw4x19CfoaoeUC2FFRmsWkenLJBPGdagzFiHnCGDfZfms9BE7TJPFA55gmNitnSHvdISJ95YJoqzzwQdIMEjCsET+oErVfNPOwk7WtCO3288u+AedDdILiCYh8Lw+YBZcS6p3aEsUPdPExNMOLmAW9aKSdOijP3XPNQ5RCbwxLkEHeOyRxicxg9pqB4GHTzUDlxBjhE8tK+lGjloHBIyI4SNw9NUhIKQzEPbksRpDTMQ1hK4p2teoKIdTZLSuKdrbiTb9IHPrx3Y3F88umfc0gkEolEIpFIJBKJaXz5vlkcn3xMIhKJRCKRSCQSiUQdX39uFk8e3U8iEolEIpFIJBKJRB3r1ZXF3fXq6eMHyUUikUgkEolEIpGwcOvawZ2bhwzDUEo5O9+8fff51+nv7TuE116MQfB+Y/noGs3LA48QeBMOPcvnZonwTxG6X3vbUp/KAY31l0HQVyMSS9IbF2gjiT5m6eOg8fVZ8dvpC5AZ0o4ebuijmd7CMbVv728tmbaDbkcvDXOF0UInO+k3kV1oLGzim+2nwxHfjLhU9NcH8Qt+j5mlcPdUlcQjnieSPVUlnVU5Z6XvpCrNpbevHxwuKaX8BcuEMMYldxPbAAAAAElFTkSuQmCC" class="bi x4 y10 w4 h9" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y824 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y825 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">84</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3b y75 ff1 fs5 fc5 sc0 ls16 ws0">38<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Wpływ sytuacji makroekonomicznej, kon<span class="_ _c"></span>fliktu </span></span></div><div class="t m0 x55 h7 y836 ff1 fs5 fc5 sc0 ls0 ws0">zbrojnego na Ukrainie oraz kwestii </div><div class="t m0 x55 h7 y837 ff1 fs5 fc5 sc0 ls0 ws0">klimatycznych na sprawozdanie finansowe </div><div class="t m0 x1 h3 y838 ff3 fs1 fc2 sc0 ls0 ws0">W związku z<span class="ff1"> </span>trwający<span class="_ _1"></span>m konfliktem zbrojny<span class="_ _1"></span>m w<span class="ff1"> <span class="_ _1"></span>Ukrainie wraz z </span>san<span class="_ _1"></span>kcjami nałoż<span class="_ _1"></span>onymi w<span class="ff1"> </span>związk<span class="_ _1"></span>u </div><div class="t m0 x1 h3 y839 ff1 fs1 fc2 sc0 ls0 ws0">z <span class="ff3">tym <span class="_ _22"> </span>konfli<span class="_ _1"></span>ktem <span class="_ _22"> </span>identy<span class="_ _1"></span>fikowane <span class="_ _20"> </span>są <span class="_ _22"> </span>zaró<span class="_ _1"></span>wno <span class="_ _22"> </span>w<span class="_ _1"></span></span> <span class="ff3">gospo<span class="_ _1"></span>darce <span class="_ _22"> </span>kra<span class="_ _1"></span>jowej <span class="_ _22"> </span>ja<span class="_ _1"></span>k <span class="_ _22"> </span>równi<span class="_ _1"></span>eż <span class="_ _22"> </span>świato<span class="_ _1"></span>wej </span></div><div class="t m0 x1 h3 y83a ff3 fs1 fc2 sc0 ls0 ws0">różnego <span class="_ _26"> </span>rodzaju <span class="_ _26"> </span>napię<span class="_ _1"></span>cia, <span class="_ _26"> </span>obejmujące <span class="_ _26"> </span>m.in <span class="_ _26"> </span>zak<span class="_ _1"></span>łócenia <span class="_ _26"> </span>w<span class="_ _1"></span><span class="ff1"> </span>dostawach<span class="_ _1"></span> <span class="_ _26"> </span>materiałów <span class="_ _26"> </span>or<span class="ff1">az<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y75d ff3 fs1 fc2 sc0 ls0 ws0">świadczenia <span class="_ _1c"></span>usług <span class="_ _1c"></span>przez <span class="_ _1c"></span>podwykonawcó<span class="_ _1"></span>w, <span class="_ _8"></span>m<span class="_ _1"></span>ogących <span class="_ _1c"></span>wynikać<span class="_ _1"></span> <span class="_ _8"></span>m.in <span class="_ _1c"></span>z<span class="_ _1"></span><span class="ff1"> </span>mniejszej <span class="_ _1c"></span>dostępn<span class="_ _1"></span>ości </div><div class="t m0 x1 h3 y542 ff3 fs1 fc2 sc0 ls0 ws0">pracowników <span class="_ _17"> </span>w<span class="ff1"> </span>sektorze<span class="_ _1"></span> <span class="_ _1e"> </span>budowla<span class="_ _1"></span>nym. <span class="_ _1e"> </span>Powyższ<span class="_ _1"></span>e <span class="_ _1e"> </span>ryzyka <span class="_ _17"> </span>nie <span class="_ _17"> </span>miały <span class="_ _17"> </span>istotnego <span class="_ _1e"> </span>wpły<span class="_ _1"></span>wu <span class="_ _1e"> </span>na </div><div class="t m0 x1 h3 y83b ff3 fs1 fc2 sc0 ls0 ws0">działalność Spółki<span class="ff1">.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y241 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _c"></span>okresie <span class="_ _c"></span>sprawozdawczym u<span class="_ _c"></span>trzymywa<span class="_ _1"></span>ł <span class="_ _7"></span>się również <span class="_ _c"></span>wysoki <span class="_ _c"></span>poziom <span class="_ _7"></span>s<span class="_ _1"></span>tóp <span class="_ _c"></span>procentowych <span class="_ _c"></span>NBP, <span class="_ _c"></span>co </div><div class="t m0 x1 h3 y1f0 ff3 fs1 fc2 sc0 ls0 ws0">miało <span class="_ _23"> </span>b<span class="_ _1"></span>ezpośrednie <span class="_ _23"> </span>pr<span class="_ _1"></span>zełożenie <span class="_ _12"> </span>na <span class="_ _12"> </span>ograniczenie <span class="_ _12"> </span>dostępności <span class="_ _23"> </span>kred<span class="_ _1"></span>ytów <span class="_ _23"> </span>h<span class="_ _1"></span>ipotecznych </div><div class="t m0 x1 h3 y229 ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ff3">wynikają<span class="_ _1"></span>ce <span class="_ _8"></span>z</span> <span class="ff3">tego <span class="_ _1c"></span>zmiany <span class="_ _1c"></span>zachowania<span class="_ _1"></span> <span class="_ _8"></span>klientów,<span class="_ _1"></span> <span class="_ _8"></span>które <span class="_ _1c"></span>skutkowały <span class="_ _1c"></span>m.in <span class="_ _1c"></span>spa<span class="_ _1"></span>dkami <span class="_ _8"></span>sprzedaż<span class="_ _8"></span></span><span class="ls2c">y </span></div><div class="t m0 x1 h3 y22a ff3 fs1 fc2 sc0 ls0 ws0">mieszkań na rynku w<span class="ff1"> </span>Polsce, wzrostu kosztów finansowania działalności, hamowaniem podaży </div><div class="t m0 x1 h3 y22b ff1 fs1 fc2 sc0 ls0 ws0">i liczby nowo <span class="_ _7"></span>ro<span class="_ _1"></span>zpoczynanyc<span class="_ _1"></span>h <span class="_ _c"></span>inwestycji. Do <span class="_ _7"></span>dnia<span class="_ _1"></span> <span class="_ _c"></span>zatwierdzenia jednostko<span class="_ _1"></span>wego <span class="_ _c"></span>sprawo<span class="_ _1"></span>zdania </div><div class="t m0 x1 h3 y22c ff3 fs1 fc2 sc0 ls0 ws0">finansowego  Za<span class="_ _1"></span>rząd  nie<span class="_ _1"></span>  zidentyfik<span class="_ _1"></span>ował  istotneg<span class="_ _1"></span>o  negatywneg<span class="_ _1"></span>o  wpływ<span class="_ _1"></span>u  obecnej <span class="_ _1e"> </span><span class="ff1">sytuacji </span></div><div class="t m0 x1 h3 y242 ff3 fs1 fc2 sc0 ls0 ws0">rynkowej <span class="_ _a"> </span>na <span class="_ _a"> </span>działal<span class="_ _1"></span>ność <span class="_ _a"> </span>Spółki. <span class="_ _a"> </span>Powyższe <span class="_ _a"> </span>ryzyk<span class="_ _1"></span>a <span class="_ _a"> </span>nie <span class="_ _a"> </span>mają<span class="_ _1"></span> <span class="_ _a"> </span>istotnego <span class="_ _a"> </span>wpływu <span class="_ _a"> </span>na <span class="_ _a"> </span>kwestie </div><div class="t m0 x1 h3 y243 ff3 fs1 fc2 sc0 ls0 ws0">związane <span class="_ _2b"> </span>z<span class="ff1"> </span>wyceną <span class="_ _34"> </span>i<span class="ff1"> </span>prezentacją <span class="_ _34"> </span>danych <span class="_ _2b"> </span>w<span class="ff1"> ni<span class="_ _1"></span>niejszym <span class="_ _2b"> </span>jednostkowy<span class="_ _1"></span>m <span class="_ _2b"> </span>sprawozdaniu </span></div><div class="t m0 x1 h3 y244 ff1 fs1 fc2 sc0 ls0 ws0">finansowym. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y83c ff3 fs1 fc2 sc0 ls0 ws0">Zarząd <span class="_ _1b"> </span>Spółki <span class="_ _21"> </span>n<span class="_ _1"></span>a <span class="_ _21"> </span>bi<span class="_ _1"></span>eżąco <span class="_ _1b"> </span>monitoruje <span class="_ _1b"> </span>wpły<span class="_ _1"></span>w <span class="_ _21"></span>po<span class="_ _1"></span>wyższych <span class="_ _21"> </span>czy<span class="_ _1"></span>nników <span class="_ _21"> </span>opi<span class="_ _1"></span>sanych<span class="_ _8"></span><span class="ff1"> <span class="_ _21"></span>w ak<span class="_ _1"></span>apitach </span></div><div class="t m0 x1 h3 y83d ff3 fs1 fc2 sc0 ls0 ws0">powyżej <span class="_ _1c"></span>oraz <span class="_ _8"></span>i<span class="_ _1"></span>nnych <span class="_ _8"></span>p<span class="_ _1"></span>otencjalny<span class="_ _1"></span>ch <span class="_ _8"></span>negaty<span class="_ _1"></span>wnych <span class="_ _8"></span>czynni<span class="_ _1"></span>ków <span class="_ _8"></span>gospodarc<span class="_ _1"></span>zych <span class="_ _1c"></span>na <span class="_ _8"></span>dzi<span class="_ _1"></span>ałalność </div><div class="t m0 x1 h3 y29 ff3 fs1 fc2 sc0 ls0 ws0">operacyjną Spółki oraz j<span class="_ _1"></span>ej wyni<span class="_ _1"></span>ki<span class="ff1">. </span></div><div class="t m0 x1 h3 y99 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _1"></span>nie <span class="_ _1"></span>prowadzi <span class="_ _1"></span>inw<span class="_ _1"></span>estycji <span class="_ _1"></span>na <span class="_ _1"></span>terytorium <span class="_ _1"></span>Ukrai<span class="_ _1"></span>ny, <span class="_ _1"></span>Rosji l<span class="_ _1"></span>ub Bia<span class="_ _1"></span>łorusi <span class="_ _1"></span>ani <span class="_ _1"></span>nie <span class="_ _1"></span>posiada <span class="_ _1"></span>inny<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y83e ff3 fs1 fc2 sc0 ls0 ws0">aktywów zlokali<span class="_ _1"></span>zowanych<span class="ff1"> w </span>kra<span class="_ _1"></span>jach objętych konfli<span class="_ _1"></span>ktem zbrojnym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2b8 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _22"> </span>obserw<span class="_ _1"></span>uje <span class="_ _1b"> </span>ro<span class="_ _1"></span>snące <span class="_ _22"> </span>zainteresowani<span class="_ _1"></span>e <span class="_ _22"> </span>inwestorów, <span class="_ _22"> </span>instyt<span class="_ _1"></span>ucji <span class="_ _22"> </span>finansowych, <span class="_ _22"> </span>regulat<span class="_ _1"></span>orów </div><div class="t m0 x1 h3 y2b9 ff3 fs1 fc2 sc0 ls0 ws0">oraz <span class="_ _14"> </span>poz<span class="_ _1"></span>ostałych <span class="_ _28"> </span>użytkowników <span class="_ _28"> </span>sprawozdań<span class="_ _1"></span> <span class="_ _28"> </span>finansowych <span class="_ _28"> </span>zagadnieni<span class="_ _1"></span>ami <span class="_ _28"> </span>związanymi<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y109 ff1 fs1 fc2 sc0 ls0 ws0">z <span class="ff3">klimatem i ich<span class="_ _1"></span> potencjalnym wpły<span class="_ _1"></span>wem na sytuację fi<span class="_ _1"></span>nansową i wyniki fi<span class="_ _1"></span>nansowe spółek.<span class="_ _8"></span></span> </div><div class="t m0 x1 h3 y83f ff3 fs1 fc2 sc0 ls0 ws0">Spółka jest narażona na<span class="_ _1"></span> ryzyko klima<span class="_ _1"></span>tyczne,<span class="_ _1"></span><span class="ff1"> w tym: </span></div><div class="t m0 x4a ha y840 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff3">ryzyko <span class="_ _1d"> </span>fizyczne <span class="_ _1d"> </span>(np. <span class="_ _6"> </span>ryzyko <span class="_ _1d"> </span>wynikają<span class="_ _1"></span>ce<span class="_ _1"></span><span class="ff1"> <span class="_ _6"> </span>z </span>częstszych/powa<span class="_ _1"></span>żniejszych <span class="_ _1d"> </span>zdarzeń </span></span></div><div class="t m0 x4b h3 y841 ff3 fs1 fc2 sc0 ls0 ws0">pogodowych <span class="_ _10"> </span>m<span class="_ _1"></span>ogących <span class="_ _10"> </span>mieć <span class="_ _10"> </span>wpływ <span class="_ _10"> </span>na <span class="_ _10"> </span>har<span class="_ _1"></span>monogram <span class="_ _10"> </span>prac<span class="_ _8"></span><span class="ff1"> <span class="_ _f"> </span>w real<span class="_ _1"></span>izowanych </span></div><div class="t m0 x4b h3 y842 ff1 fs1 fc2 sc0 ls0 ws0">projektach deweloper<span class="_ _1"></span>skich),<span class="_ _1"></span> </div><div class="t m0 x4a ha y843 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff3">ryzyko <span class="_ _c"></span>związane<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>z <span class="ff3">transforma<span class="_ _1"></span>cją <span class="_ _c"></span>gospodarczą<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></span>z <span class="ff3">przejści<span class="_ _1"></span>em <span class="_ _c"></span>na <span class="_ _c"></span>mniej zanieczyszczającą </span></span></span></span></span></span></div><div class="t m0 x4b h3 y844 ff3 fs1 fc2 sc0 ls0 ws0">i <span class="_ _10"> </span>niskoemisyjn<span class="_ _1"></span>ą <span class="_ _10"> </span>gospod<span class="_ _1"></span>arkę,<span class="ff1"> <span class="_ _25"> </span>w </span>tym <span class="_ _10"> </span>gosp<span class="_ _1"></span>odarkę <span class="_ _10"> </span>obi<span class="_ _1"></span>egu <span class="_ _10"> </span>zamk<span class="_ _1"></span>niętego <span class="_ _10"> </span>i <span class="_ _25"> </span>procesy </div><div class="t m0 x4b h3 y845 ff1 fs1 fc2 sc0 ls0 ws0">dekarbonizacji<span class="_ _1"></span> </div><div class="t m0 x4a ha y846 ff9 fs1 fc2 sc0 ls0 ws0">•<span class="ff5"> <span class="_ _1f"> </span><span class="ff3">ryzyko <span class="_ _7"></span>p<span class="_ _1"></span>rawne <span class="_ _7"></span>zwi<span class="_ _1"></span>ązane<span class="ff1"> <span class="_ _c"></span>z <span class="ff3">koniecznością <span class="_ _c"></span>dostosowania <span class="_ _c"></span>do <span class="_ _7"></span>zmieni<span class="_ _1"></span>ających <span class="_ _7"></span>się <span class="_ _c"></span>przepisów </span></span></span></span></div><div class="t m0 x4b h3 y847 ff1 fs1 fc2 sc0 ls0 ws0">prawnych<span class="_ _1"></span> <span class="_ _33"> </span>w <span class="ff3">zakresie<span class="_ _1"></span> <span class="_ _33"> </span>zrównowa<span class="_ _1"></span>żonego <span class="_ _33"> </span>ro<span class="_ _1"></span>zwoju</span> <span class="_ _32"> </span>w <span class="ff3">obszarze <span class="_ _32"> </span>środowiskowym, </span></div><div class="t m0 x4b h3 y848 ff3 fs1 fc2 sc0 ls0 ws0">społecznym i zarządc<span class="_ _1"></span>zym.<span class="ff1"> </span></div></div></div></div>
<div id="pf55" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc55 w0 h0"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBQAAAAHCAIAAAA3cIntAAAACXBIWXMAABYlAAAWJQFJUiTwAAADEklEQVR42u2cvYoUQRSF65vZXcE/0AGzCQzMBFNDM8HQyKfwkXwbwWBFZAMzRUEwEFGUZddZaSNl2O5b99yqnonuSWant2vq9jn3p07SDMNwdr55+fr9qzcfSqFQ/oPtz63rVXDpsxiLjUtT24C8/2So2Fs6K+2QjKseKyJLOIGaLMkiYWoiPRhS1Eh0UOW0xj1uSJIY9mqUzEX5ghrcJaEJCs1M5WAJGkl8KIEcEyWZ2gBRZSqtCLmWDaFpF5oitBi/uWD8aEs5GHToRTbFBPF8JZ4aVH99egnRSijOTNJaKdJY8YIPT7Vx8EjPW8/CeAFgSlQk+rRiQiGJiEiKCjSVg5crbqMNpAdmkTSUQ/E4VLoh+mMZHAqtDoIZNQ5eSXFKLKP8liJVJVo5dFXl1aPlenW0XMDFxZ9nz198+3E65skzD0y1asE8YKRTzDw4x19CfoaoeUC2FFRmsWkenLJBPGdagzFiHnCGDfZfms9BE7TJPFA55gmNitnSHvdISJ95YJoqzzwQdIMEjCsET+oErVfNPOwk7WtCO3288u+AedDdILiCYh8Lw+YBZcS6p3aEsUPdPExNMOLmAW9aKSdOijP3XPNQ5RCbwxLkEHeOyRxicxg9pqB4GHTzUDlxBjhE8tK+lGjloHBIyI4SNw9NUhIKQzEPbksRpDTMQ1hK4p2teoKIdTZLSuKdrbiTb9IHPrx3Y3F88umfc0gkEolEIpFIJBKJaXz5vlkcn3xMIhKJRCKRSCQSiUQdX39uFk8e3U8iEolEIpFIJBKJRB3r1ZXF3fXq6eMHyUUikUgkEolEIpGwcOvawZ2bhwzDUEo5O9+8fff51+nv7TuE116MQfB+Y/noGs3LA48QeBMOPcvnZonwTxG6X3vbUp/KAY31l0HQVyMSS9IbF2gjiT5m6eOg8fVZ8dvpC5AZ0o4ebuijmd7CMbVv728tmbaDbkcvDXOF0UInO+k3kV1oLGzim+2nwxHfjLhU9NcH8Qt+j5mlcPdUlcQjnieSPVUlnVU5Z6XvpCrNpbevHxwuKaX8BcuEMMYldxPbAAAAAElFTkSuQmCC" class="bi x4 y10 w4 h9" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x1 h2 y824 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y825 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">4 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _19"> </span><span class="ls2">85</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y3d ff3 fs1 fc2 sc0 ls0 ws0">Powyższe <span class="_ _26"> </span>ryzyk<span class="_ _1"></span>a <span class="_ _26"> </span>nie <span class="_ _f"> </span>zmaterializowały <span class="_ _f"> </span>się<span class="_ _1"></span><span class="ff1"> <span class="_ _26"> </span>w </span>z<span class="_ _1"></span>akresie <span class="_ _26"> </span>mogący<span class="_ _1"></span>m <span class="_ _26"> </span>mieć <span class="_ _f"> </span>istotny <span class="_ _f"> </span>wpływ <span class="_ _26"> </span>n<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y849 ff1 fs1 fc2 sc0 ls0 ws0">prezentowane <span class="_ _a"> </span>dane <span class="_ _a"> </span>fi<span class="_ _1"></span>nansowe<span class="_ _1"></span> <span class="_ _a"> </span>w <span class="ff3">niniejszym <span class="_ _a"> </span>spr<span class="_ _1"></span>awozdaniu <span class="_ _a"> </span>fina<span class="_ _1"></span>nsowym. <span class="_ _a"> </span>W <span class="_ _a"> </span>ocenie <span class="_ _1e"> </span>Spółki </span></div><div class="t m0 x1 h3 y445 ff3 fs1 fc2 sc0 ls0 ws0">powyższe <span class="_ _1"></span>ry<span class="_ _1"></span>zyka,<span class="ff1"> <span class="_ _8"></span>w </span>szczególności <span class="_ _8"></span>te <span class="_ _1"></span>związane<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z </span>tr<span class="_ _1"></span>ansformacją <span class="_ _1"></span>go<span class="_ _1"></span>spodarcz<span class="_ _1"></span>ą <span class="_ _1"></span>oraz <span class="_ _1"></span>reg<span class="_ _1"></span>ulacyjne </div><div class="t m0 x1 h3 y1e8 ff3 fs1 fc2 sc0 ls0 ws0">mogą  wywiera<span class="_ _1"></span>ć  wpływ<span class="_ _1"></span>  na <span class="_ _a"> </span>działalność  Spółki<span class="_ _1"></span><span class="ff1">  w </span>średn<span class="_ _1"></span>im  i <span class="_ _a"> </span>długim  okresie. <span class="_ _a"> </span>Spółka  będzie </div><div class="t m0 x1 h3 y402 ff3 fs1 fc2 sc0 ls0 ws0">podejmować <span class="_ _12"> </span>odpowie<span class="_ _1"></span>dnie <span class="_ _12"> </span>działania<span class="_ _1"></span><span class="ff1"> <span class="_ _23"> </span>w </span>c<span class="_ _1"></span>elu <span class="_ _23"> </span>dostosowania<span class="_ _1"></span> <span class="_ _23"> </span>się <span class="_ _12"> </span>do <span class="_ _12"> </span>zmienia<span class="_ _1"></span>jącego <span class="_ _23"> </span>się </div><div class="t m0 x1 h3 y84a ff3 fs1 fc2 sc0 ls0 ws0">otoczenia. <span class="_ _21"></span>Natomiast <span class="_ _21"></span>na <span class="_ _21"></span>chwilę <span class="_ _21"></span>obecną <span class="_ _21"></span>nie <span class="_ _21"></span>przekłada<span class="_ _1"></span>ją <span class="_ _1c"></span>się <span class="_ _21"></span>one <span class="_ _1c"></span>na<span class="_ _1"></span> <span class="_ _1c"></span>kwes<span class="_ _1"></span>tie <span class="_ _1c"></span>realizowaln<span class="_ _1"></span>ości </div><div class="t m0 x1 h3 y259 ff3 fs1 fc2 sc0 ls0 ws0">aktywów<span class="ff1"> <span class="_ _33"> </span></span>ani <span class="_ _33"> </span>wy<span class="_ _1"></span>ceny <span class="_ _33"> </span>zobowiązań <span class="_ _33"> </span>zap<span class="_ _1"></span>rezentowanych<span class="_ _1"></span><span class="ff1"> <span class="_ _33"> </span>w nin<span class="_ _1"></span>iejszym <span class="_ _33"> </span>jednostkowy<span class="_ _1"></span><span class="ls2d">m </span></span></div><div class="t m0 x1 h3 y84b ff1 fs1 fc2 sc0 ls0 ws0">sprawozdaniu <span class="_ _26"> </span>finansowym<span class="_ _1"></span><span class="ls1">. <span class="_ _26"> </span></span><span class="ff3">W <span class="_ _17"> </span>przypadk<span class="_ _1"></span>u <span class="_ _17"> </span>zobowiązań<span class="_ _1"></span> <span class="_ _17"> </span>fina<span class="_ _1"></span>nsowych <span class="_ _26"> </span>na <span class="_ _17"> </span>dzień <span class="_ _26"> </span>niniejszego </span></div><div class="t m0 x1 h3 y368 ff3 fs1 fc2 sc0 ls0 ws0">dokumentu <span class="_ _22"> </span>oraz <span class="_ _22"> </span>na<span class="_ _1"></span> <span class="_ _1b"> </span>pozostałe<span class="_ _1"></span> <span class="_ _1b"> </span>daty <span class="_ _22"> </span>bila<span class="_ _1"></span>nsowe <span class="_ _1b"> </span>n<span class="_ _1"></span>ie <span class="_ _22"> </span>występowały<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>w tych <span class="_ _20"> </span>umowach <span class="_ _1b"> </span>kl<span class="_ _1"></span>auzule </span></div><div class="t m0 x1 h3 y3a4 ff3 fs1 fc2 sc0 ls0 ws0">związane<span class="ff1"> z </span>klimatem l<span class="_ _1"></span>ub zobowiązania<span class="_ _1"></span>mi klimatycznymi. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3b y84c ff1 fs5 fc5 sc0 ls16 ws0">39<span class="ff5 ls0"> <span class="_ _39"> </span><span class="ff3">Zdarzenia następujące po dniu bilansowym<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y84d ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _21"></span>dniu <span class="_ _21"></span>11 <span class="_ _1c"></span>l<span class="_ _1"></span>utego <span class="_ _1c"></span>2024 <span class="_ _21"></span>roku <span class="_ _21"></span>spółce <span class="_ _21"></span>zależnej <span class="_ _21"> </span>E<span class="_ _1"></span>mitenta <span class="_ _21"></span>doręczono <span class="_ _21"></span>pozew <span class="_ _21"> </span>o <span class="_ _21"></span>zobowią<span class="_ _1"></span>zanie <span class="_ _1c"></span>do </div><div class="t m0 x1 h3 y3ed ff3 fs1 fc1 sc0 ls0 ws0">złożenia <span class="_ _21"></span>oświadc<span class="_ _1"></span>zenia <span class="_ _21"></span>woli <span class="_ _21"></span>o <span class="_ _21"></span>zakupie <span class="_ _21"></span>ni<span class="_ _1"></span>eruchomości <span class="_ _21"></span>zl<span class="_ _1"></span>okalizowanej <span class="_ _21"></span>w <span class="_ _21"></span>W<span class="_ _1"></span>arszawie <span class="_ _21"></span>za <span class="_ _21"></span>łączną<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3ee ff3 fs1 fc1 sc0 ls0 ws0">cenę <span class="_ _c"></span>netto <span class="_ _c"></span>w <span class="_ _7"></span>kwoci<span class="_ _1"></span>e <span class="_ _7"></span>66,<span class="_ _1"></span>7 <span class="_ _c"></span>mln <span class="_ _7"></span>PL<span class="_ _1"></span>N <span class="_ _7"></span>(p<span class="_ _1"></span>owiększoną <span class="_ _c"></span>o <span class="_ _7"></span>wa<span class="_ _1"></span>loryzację <span class="_ _c"></span>w <span class="_ _c"></span>części <span class="_ _c"></span>dotyczącej <span class="_ _c"></span>kw<span class="_ _1"></span><span class="ff1">oty <span class="_ _c"></span>63,7 </span></div><div class="t m0 x1 h3 y84e ff3 fs1 fc1 sc0 ls0 ws0">mln PLN) i<span class="_ _1"></span> zapła<span class="_ _1"></span>tę ceny <span class="_ _1"></span>wraz z <span class="_ _1"></span>zasądzeni<span class="_ _1"></span>em kwot<span class="_ _1"></span>y 53,8 ml<span class="_ _1"></span>n PLN wra<span class="_ _1"></span>z z <span class="_ _1"></span>odsetkami<span class="_ _1"></span> określonymi </div><div class="t m0 x1 h3 y5f5 ff3 fs1 fc1 sc0 ls0 ws0">w <span class="_ _20"> </span>p<span class="_ _1"></span>ozwie, <span class="_ _20"> </span>tytuł<span class="_ _1"></span>em <span class="_ _20"> </span>(<span class="_ _1"></span>w <span class="_ _20"> </span>przewa<span class="_ _1"></span>żającej <span class="_ _13"> </span>części)  odsz<span class="_ _c"></span>kodowania  z <span class="_ _20"> </span>tytułu  u<span class="_ _c"></span>traconych<span class="_ _1"></span> <span class="_ _20"> </span>korzyści<span class="_ _1"></span>. </div><div class="t m0 x1 h3 y84f ff3 fs1 fc1 sc0 ls0 ws0">Jednocześnie, <span class="_ _8"></span>w <span class="_ _8"></span>p<span class="_ _1"></span>rzypadku <span class="_ _8"></span>nieuw<span class="_ _1"></span>zględnienia <span class="_ _8"></span>p<span class="_ _1"></span>rzez <span class="_ _8"></span>sąd <span class="_ _8"></span>powyższych <span class="_ _8"></span>żąd<span class="_ _1"></span>ań<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span></span>Pow<span class="_ _1"></span>oda, <span class="_ _8"></span>Powód </div><div class="t m0 x1 h3 y3f1 ff3 fs1 fc1 sc0 ls0 ws0">wnosi <span class="_ _c"></span>o <span class="_ _7"></span>zasądzenie <span class="_ _c"></span>od <span class="_ _c"></span>Pozwanej <span class="_ _7"></span>191,6 <span class="_ _c"></span>mln <span class="_ _7"></span>PLN<span class="_ _1"></span> <span class="_ _7"></span>wraz <span class="_ _c"></span>z <span class="_ _7"></span>odsetka<span class="_ _1"></span>mi <span class="_ _7"></span>okre<span class="_ _1"></span>ślonymi <span class="_ _c"></span>w <span class="_ _7"></span>Pozwie, <span class="_ _c"></span>tytułem </div><div class="t m0 x1 h3 y3f2 ff3 fs1 fc1 sc0 ls0 ws0">(w <span class="_ _c"></span>przeważającej części) <span class="_ _c"></span>odszkodowania z <span class="_ _7"></span>tytuł<span class="_ _1"></span>u <span class="_ _c"></span>utraconych <span class="_ _c"></span>korzyści. <span class="_ _c"></span>Zarząd <span class="_ _c"></span>Emitenta ocenia </div><div class="t m0 x1 h3 y3f3 ff3 fs1 fc1 sc0 ls0 ws0">pozew w całości jako be<span class="_ _1"></span>zzasadny.<span class="_ _1"></span><span class="ff1 fc2"> </span></div><div class="t m0 x1 h3 y850 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf56" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc56 w0 h0"><img 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" class="bi xdc y851 w143 hae" alt="" /><div class="c x0 y1 w2 h0"><div class="t m0 x91 h3 y852 ff1 fs1 fc2 sc0 ls0 ws0">Bielsko-<span class="ff3">Bia<span class="_ _1"></span>ła, 2</span>8 marca 2024 rok<span class="_ _1"></span>u<span class="fs0"> </span> </div><div class="t m0 x1 h3 y3d ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y853 ff1 fs5 fc5 sc0 ls0 ws0">Podpisy </div><div class="t m0 x1 hc y854 ff3 fs6 fc4 sc0 ls0 ws0">Podpis osoby s<span class="_ _c"></span>porządzającej Spraw<span class="_ _c"></span>ozdanie Finans<span class="_ _c"></span>owe<span class="ff1"> </span></div><div class="t m0 x1 h3 y855 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xdd y82b wbe haf"><div class="t m0 xb h3 y856 ff3 fs1 fc1 sc0 ls0 ws0">Grzegorz Ryguła<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xb h3 y4dd ff3 fsc fc8 sc0 ls0 ws0">Dyrektor ds. Spra<span class="_ _c"></span>wozdawczośc<span class="_ _c"></span>i<span class="ff1 fs1 fc1"> </span></div></div><div class="c xc2 y82b w144 haf"><div class="t m0 x2e h41 y857 ff1 fsa fc8 sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h3 y858 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y15f ff1 fs6 fc4 sc0 ls0 ws0">Podpisy <span class="ff3">Członk<span class="_ _c"></span>ów Zarządu<span class="_ _c"></span><span class="ff1"> </span></span></div><div class="t m0 x1 h3 y859 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xdd y85a wbe haf"><div class="t m0 xb h3 y856 ff1 fs1 fc1 sc0 ls0 ws0">Nikodem Iskra<span class="_ _1"></span> </div><div class="t m0 xb h3 y4dd ff3 fsc fc8 sc0 ls0 ws0">Prezes Zarządu<span class="ff1 fs1 fc1"> </span></div></div><div class="c xc2 y85a w144 haf"><div class="t m0 x2e h41 y857 ff1 fsa fc8 sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c xdd y85b w145 hb0"><div class="t m0 xb h3 y85c ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xc2 y85b w146 hb0"><div class="t m0 x30 h41 y857 ff1 fsa fc1 sc0 ls0 ws0"> </div></div><div class="c xdd y375 wbe hb1"><div class="t m0 xb h3 y85d ff3 fs1 fc1 sc0 ls0 ws0">Przemysław Kromer<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xb h3 y6f9 ff3 fsc fc8 sc0 ls0 ws0">Członek Zarządu<span class="_ _c"></span><span class="ff1 fs1 fc1"> </span></div></div><div class="c xc2 y375 w144 hb1"><div class="t m0 x2e h41 y85e ff1 fsa fc8 sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c xdd y7cc w145 haf"><div class="t m0 xb h3 y85f ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xc2 y7cc w146 haf"><div class="t m0 x30 h41 y857 ff1 fsa fc1 sc0 ls0 ws0"> </div></div><div class="c xdd y2f wbe hb0"><div class="t m0 xb h3 y856 ff1 fs1 fc1 sc0 ls0 ws0">Iwona Sroka </div><div class="t m0 xb h3 y6fc ff3 fsc fc8 sc0 ls0 ws0">Członek Zarządu<span class="_ _c"></span><span class="ff1 fs1 fc1"> </span></div></div><div class="c xc2 y2f w144 hb0"><div class="t m0 x2e h41 y857 ff1 fsa fc8 sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c x0 y1 w2 h0"><div class="t m0 x1 h3 y860 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y37c ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
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