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2G5TwtB69jD95HPVrRjZBEy4PyhKyVXGmWDo3UJM3XZu3UTuMzS8wKU2VjfRNGa9wUd9h95wYRTzyMZMynoqXcMRNZdDtIbMIWFJJfBf2qpvMHqKcZp3EG59GLL/EDBjAgd0oiT0yReTx1GZk/T8VF8i7Zd0uPXJA+6Zff9FbyCGiaztcg+WzTRm3SFj2l3fozeY0zM8xqk2e2mhJz2fRb2Ek20262W+wl75IvMSJ/xAvfH+4KX3U7XJ8bYL5zsZBcVzCXLGINkUPk4hUmvZOcy8m6ipz34SAO4TCOk3kLcRJt6CC6mXAvvqeGEYGMl6kSL3fLfRKQVPqfSf8LpFCKpUzKqaVOjshZ6ZWQ/CrX5E8Z1QgqmqgJmqXZmkNFhVqi1VqjV8x0M5OYZxaZbLPObDb1ptEcM+3mmvmLuqxNtRnEShu0RfaE/cKDF+MleQu8DO8Zr9gr8Q56Xb5E31O+53yFvmrfUWIoYkHEhxFN/lh/oj/Zn+7v8l+nvmp2zX9HvzI5eYTppGOvnMJ5GZbJ8gAzSmO//iS3yH725Am6VoCjCLH/vnKzUIdtCNO3XdiKz7Fbp4nfzsBJFyctsl72yXS0ice0BwTskTR0aT/XB5h0Lv/IBvXo8B90MFsi8aMYKaPHG3E7E/qMHdOJc/xPkhEls3FcMtCFePeYqUCDxCBdlo7UaRquYBCj4XqUSogd9568hWE0yypynKofMbl2XMBelNgkO8CMg+zSbDRiPQE5J9le1N83mmL6AAAAeJxjYGDQgcIcRg/GBsZdTBJMDkw5THOYRZgdmA+wpLBsY7VjPcPGxraP3YW9h/0Chx3HM848zltcGlwZ3GzcUdx13Jd4HHgyeM14u3h/8WXxM/FfEeASKBM4JtggxCIUJ/RJuEn4h0iHqJ3oGrE8sXfiIeLPJBIkmiS1JNdJiUktkzaT7pFxkemT+SDrIcckVyX3St5B/o+CkIKGgp1CiEKWQoPCE0UbxSDFDMU6xSmKqxQPKD5QElDKUTqm9ElZDwyr4HCf8iMQVDGAwhaVXUD4CQRVxWgEzQYljIDCKaNwFI5CWkAAh+iejwB4nL18CXwUVbb3PffWXr3vnT3ppBMIkJAQQjSSQlHoIKAjQggEkUWCZAxbWEUWHREBwUERB/cFEZeBsAVc4LkgDO6jT0edcd5MXEYnjvOG4Q1CF9+5VZ1NnffmW34foauqu+tXde9Z/ud/zrnVhJLhhNAZ4tWEEZkM2AOkpLpVFtI7yvZI4ifVrYziIdnD+Mci/7hVlpacq24F/nm5N9dbkOvNHU5zzHzYZjaKV3/31HDhDYKXJKVCkCbEduu64w0VBCJSmRGxDUTDwSRCgFFBlCXaBj8z1GxWwiirVWV8t19KKBPvjRSP8Zwa3THGc7phdIfXV1XFX6SmOlmdOh5YCjFWzl+0bFboLnNmY+guIQhvmQPhLSKQAed/IYl4mygpIAPJRQBGRoTCTAVvI9AGIAEAwkRCo/Bgv/i1ZW2UGa4h1/ZziteHHozu9OnX5vCP1LRrfSIhF1bgMFceAIhlViwtaYNxBy9c2qe2JrZU4ceZS12JoV0jTvIx8x0OssTakJrk6Q5P+6kOa3/KW1Xlq1orDihWVnheGVgauWSpMabwovQ81euJ52qxCZDtyJxA0r24qSq+cAJU9q+YQC4qxKPygXiUp+ZMIFlO3GS40ybABX2HTCCDB+CmuqhsAgwqxQ0ptv9Bal+8evVqaFAhBlKsMBQMSLG8eMWgoVBeFg6Vlw2uFPOkYIAfVQyKQ1nXCYPDPT4XZ559+xb21jNnBg898sCdx+p3TCi4es22ua89eO7eSatWTZq0ejU9vunkyU38lfpAImd+Ib7XF8ZPXffhic1T75/qy8jsv331JPvrZL598qaTK1fZH61CowDdHE+XoN6cZJCRLgNR/MTrHjGiVpkubyevwiPCdD3huvseW9jJUx2nOsZcOnP456SmxraJcol6Pb5wLM538O+PTFs0ccwvausaJXIi+aX5R/MfZuhwK/wBRIjSIAFyozke/mTdb4jh4vfzEj+/nz5daIP+hiN134TrmmdSCsZ7JnvfMzbY5/XQwvIQ30HWI9Nb8J6jJjSa40/QCGSCAl8dbjUzzbPml8mv8Z51LMxc6BteMtfwq4os6Q6nrLk9gLYpykQ7DJS4gBoZhPAPBEn3EqCKpDpcbo+gOf04Pul5KhEVVhKNSvudCd/ibfbwTiVPWYPz+sJV3nAVbknN6ORnPuuQy4dVhp0gF/pjfrmwP1SGYd6azNMXm19D8OLTmWuyT18MUfOLi0+L7eYHu+euWD7vWfMD6PPsvOUr5u5G/ZBV58fBs+BCvy5rZUC5O6vo70zEMUEblfezhHDNvJR6rJFwvy0Z3WFJKswKoXDtyengMsxb+/LrPXe+HfaQT4hOio3QUa4QSXfitY4yYAvVhGNW57UaUjIf3dEwsLSgh5XC4PKRI8vx9cnIQeWJRPmgkfy6I88PYcMt/DEMH0PDupqyAKXo/vglYYgze0mtCBxvaEJYPL8bb0Z3kJoSHDR30bUr0EO547DhyfvvpdPE9jPjpKc5vg07/7HQH6/vJjlkpRG+Sgnc5HBm3iSI0WalNs/TTBK563b0vmhHTcfAUvT2oZCjxcORUIRKvrirQCpIj2cX0HhQj34GfqfnM5Ih4lEWw6OIGvgM7R83aXLmZ5ADuOnl2cXFfYtX+z2+weVllvVxmVB/IAu4X6Pf0ngszwXDVrRv3PTl2p99tWnjH1aun/jstdN29auc9szUaU/X009xdkMfe9w8YH5lfm22PfEIDIOsM+dvWb36/t/+DtJvvvk84X4Zw0nfJx4hIvqJjwLa5UtEYA4QKAL7GdZGlVYxIR2GITCHpCyxw1dlYXaNhdmo/VxvzBuD5ZD78y/EI98NE0tQFRcRIuSjHMPkSWNIHb3Xe4IdU4UqlqAJxsKhwtAQysIKKfUFqsDAjabrG1zugMvl1p0uzR10vORykDZ42PAHUfhun0vTfc3yX521UdIMh6lGdKrudyUiXco4ZamDDw6xGaG5vaYDEdlr69uFkIyytVHZ5Q+IUkD0NYFfCjYhqkIxx9GGBn9sMCkv86EFypAbzIWhgAAZy5M6NkoQfuPk2SXPmD+nT5yL0rKnZh26deNz7D8/goj5XeuKj58zW+6g1xzcM+3Gvc8TYtvpx0IOzr+YvGoEGrIn5c9hc/KFbMMXrMo3PMGqSNv5o0aWHqw6FHsrhz6Z/WTsUDYboGi5N7nzpubRvLw+wVAbbN+fdpPPCaSN6obeBwWh5eWF4s1KGw0czGx21fZHYbRR7WCoOZjo9z1R4M5bVcJFcaqavzBiNXRUWZaaU1iUnuH2irInjlbqzWyCIjHeBBh4mkih3KcJUpa42gowDXjUADEeV7IgGJBDYXRSF6BFIjSG7TgyAAoryjrlBe6tfb58YMFrP33h+uFTb2nf+KJZuDk+YtLGh1669tGnZu4YdW/LNbcL1x94ZXbrtS82F1/VcueKP9748XubjCuPrh6/9XJ17Ygbhk3dMIdYfGMQ2tEQlKNKHOSnRkB3ODaoJKCqhDleEnAnO/Q26jQ0NGAddPkMSG2w3vC4hWyhRGCqWwBFqHU52qhjv5pw9nTdKQ1TGkafQ+Jh2UsHYn4JvuHWIlgBHMq95UE0bG9ugRdYY1Zr65bkMHrEHCu2nz2/0dwF4zfSmcntqOurUNdB9KFMstuI7vMd9dFBvuE+GlcoYxsyMgMZGZlMzGijHsOZdpMoIlzBS5lE8LTBtn0cXlC92v4w4ks2fRGWEUbdJJO6SAZ17fc0uxNZ7x+CAOnUbXuy3dJuu2Xj9vBLkp97y9e6BhSLXdQjLRiVdA3BJ9wEUQk3ITXQRCJyGjd4S7uWaiGYyxBjSJdCs6jNC2J5sp/9JXkqMXX0CRBv/Wzr3tORe7xXrq298+3n719z6DbxyAazOcP827t3/ufqj5+9+vphnzx+9+Gx9COus9tRHgHUmY9kkQNGZDCFTUEYpPgQqAE2EF+AEJ//JtpGZxouAQlk9CbdSSHkc6Mte40IIe6MZiJ7ZCrX5oSaidvjpu5E9gddUmjo5I+ciaX8vaMGjzu4DCxfLysjA2xBxMNZokuNOwvStIwmiDhCTSRLxKN0JdpEwi7cZEp+bvEp8F29mjRAA4SBQ68tlgFo173ZFP3LUnPBFZf98tSi36xY+taixBTIXLV//yp8ie1jkzvSk4dWvrG05b2l9a9taNm/mn+1er+NC1tQNkMsvL3cCDJB2AAUKSsVgOMudRJRaKP+/VAri39FAXlbWUJqo749nXZr697L0bejG9oGlvpzoRByt7DHz3UspTuTNYjDGUPFdH5PRi7Fe/ZBfaSRQvSnXxvRNQpx5t7kKZpaRIuKStJvCoglN8nOguYIx5WyZlY7OKvZw4+Lm7VExQ9xhYs7ieDSkKyyAWUaDBLj/eOhAl88VlAqlTXBAKUYsSRYgKjiz2oifRzFTTTHldVE89IKmtggKGtiA4WSJtJPxU08nN4EmV7c9NWLmsCR7c5tIi5nfhR3aeUUPwLiqS6uLrY23wuUXGdgARMGSco1xfXViVYSpNRmgRPjb6wgyt/4717dfFvy1LlbftHUtODkogWvNM82n1/64FPzE2sSm9dse7PugcaHXzzBCmtfXLprzYMQ3rn81dFDdlwz9eDs6w/MmHEf/H3T9GkPjlxRM3Fr8rZXb75y85gXVy4/gvY/4/zH7JuU/T9hhMcFFwbpPzd/J5q/2G3+LkLkULO7NiejWU5ko+vfQHrSjX/Z5J0FapwbOuEmD9z4LUO3TN4y/t4mLxZCd/pgCU4uSAEBlx+sWwobbYO/cRk3ePMPq/dbll0whtanob2/vmzRe0smvbZhkeUG+LLx2+KBwmTkgWFkbPlvSSDdSOSjDnDc6NOjKUL4mKoedYP7sWAi0skLOxqqPT25YQ2nhz2TGP+PUcXOlzB55KBBIzlvPLeqmz3y8XCea4/HTRKHkI6LRsSRGhXScC+OyPmWCupjbLUTaS+SYBxYwpOivg08NWkY4+nkv3xkJR3fGxgnw50DykdS3GMwrTY9xnEMJEQ8jDiAaQF5yBg6SwWNUaqogigqClVEOt7OZRVRoeJ4SQ5IkqzIhGmCSkWQhCmqKhEKkqLguJ+HdEJpGOncla3kBXmYClciewsTCT/XaZCG0IQ8pztOmac6PrdMp7rGayexVsqdIsU8b8V9xDqQRU919VrPK9U4OZ5islwWAz9uHfTZB75I3vr5Y/SgLwn/xQkftJsZ4hHzOCZBFt4cxJhdhHPzIOLEyftG1ZVKus+rpPvjvgx3pscL+PEUtw9UfCk+H8mc4lHSphCarwRZmHh96UKGJzzXLYLYRiOGM3euo7YoY6YnUXjdzT1d4VRDRyobsjg4egYP6V2z4q8qxqdhQdSFtCBYwAqyC7SCWF5+HpUCcriFRWm4BbJcuS1QoOa2sJDkbyFyREhrgRxnZgvJ0+MtoCocfIoRecAm5txl/LkpL8miwYAQy/V7UxATY51HhfHYQcj75fM/ndqw4MZLzeRHZtPmcfduHrfxF7sOPLx10qq5o9AArnp69rSHywpn3z1hz9/FErNP1fJRMxck706+XnPrmGk/T/fxmNF8/mPJaeH3TqNiLYXjzmNpvwF2HE7Skw72HBx2HHayZ+gzjp1OdptjO93uYAs9C6O30VuiQpHiIoCWHN2nL/OqiDBRIyQsizDAzNhVm1GaAcrcYCJ9Sadk0bhPV5d5y3l22Y4MAydjiS/DFxY1qcBfIIaVGUTz4UYOCTNADegzSBdd5Cwa/2EEleP5sTyBBj0kN6cyLAmxHBb34psyQXIunGr+7eHd5nuPwzyIQsXbC28wD540b/r0OXgVrn4TLheenbhi9ZPmH1vNv5nb/rNuw70Av4FyuAQOPWr5zl70ndvRvnQSIcuNWKXi0J0kjCm5cwpRIlMAjxzEN1euTXPMJIlob6ux601oL96ughNOry8LqXGP1+2lkigJElqHP+inkkvzzYAQw41Xcc4gfik8w+bGfftiflbuzc0JY3oWoEJuQXlO5WAfJmaF8dzYXhgItXf/+1+PmG+ZHeahXTBw0Y4X32y73Xy5UTxSMcq84zz5rbn7ofXxwRA9+T4MGNLX4gb70HnOW/OabQyWBaapuiKJsoBpGZGnCILO0EmUKboiqk6NEUUXn4AniAZarVOZqScc1/2yZ3XtVHt3ec12j16ukfIMPyY63tRrHxuVHElbk2No67nnxCN3moM2J4/cafMWlDm7C8emkvFGX0HuNS6Vj0tFzJLwA0WVoFZXZqoJred4qrsHUzO612C+P5DYXvofyT10bHLPz60x3Jnk+WQL+sDd6APZmE+NfNJ/yP8aOeEXTrJfOemBwAn4FWU7Ai/AC4xtcz0FTzG2znkv3EvZdYGFWesoq3dez67zY35FwO3zTPF6BceyoO0NmrAsk3m9bgWzLFhqON1zfbW5ytxoImdJb7QpS9X82i3qg+zLW24nU6EMUefJPib/BWIGOoYe4t6Rxr0j4ujyjh7+0dNBAj4B+XdlbkUuRVdBJxnkyy9HLxk6f7n58fpnzNeeboULnvsjXJBpFtNl1Gw2d5uN3xx8F2744jmoFY43LV2xy/ztIzvM958C8vod5lNmM4T+HaLvQOPJtbbu9iAev2rZ1RJjmMIwgoCsSTpyTsw1piiYRUloU4SKgqgIskSAqoKmyzOvwLBY61TdTlC0mddgeoUm9mwnA0es7SziIgZb9ajqmmo7ieqlWlu7vKhczpMpb2zPXfTPd92VDKA5Je+hs78bRo8lL+DjfAA3A3GcjPQzghQIZQov5mJIpjNZQkjdu0f5qaaGuy9eO/bAli08EtnzHY/8i8cfH5l+iOiYZ6uYdasKZCjqYZpBNJpuBF3LJJVQTQXim0lrA2rCv8+6fDvqOsl1y+sbp+zCjs/tZaIQ9xS4RV8LeJmrhaQyKNRjMeaJqeSp0sqGEfvpXXeN2LFo4jOzxyy4vKy0ZlYf8ci57M/2zrl0QsuVuaHLb9rf5VMC2jgygJ3G0MkSKIpMAXNGSseLmECJ6GbKeF6qECVkBLIqaQwEsgrjoqgJhEoaKg2oIqgaa6OZrcKLMu4Mr1TrcDswuDpAUWdqCf26QxDs5JA8QkZRbxGrPIBaK+tUW0MXOJSXr7UzybUCkgF+wBRPtcKZwDyUNZTzwhm66VY66rXkRfS7l5PLtqIqP6RFyaZz79Nnkz9J4cWNVp5TYoQFNDNRIVylolAr05liQrquo8u7Pu/EhWRKnQgDe++iFclK1Olbd1iymkuI9BVezwENxoJSpVSnbjZLQaQPi/SEckynqvaKSE8iEBwT2GE4RPeLbBc8SR8X2XZ6j3CXyH4m3qZsB7aUtoi3A5tNrxOXAZuIop4NbLBYqdcDK4IqqEIFRAAEtBdQdupAc3YqgpjTdv5eYygico4sieJ4RQ6gsgR0nfFMCDAmcPI2XtcCuq6B7nCMJ5irEhCQqjk0VRYkonyrt9HcfUREBbfRHNQSIqXGBFQtEBcv/A7ToYjINIsoNBv9MhuZWxZOt2g/STg7oSgZPRVJWhu7GFxebv9HJY7uqKn2cMwPW1pMVTnXogZ/sCvmlTBAU7im4ZqG7n/zEJbmlftRveX+GOPF0bnvROh4ekXk13duTv6jIPnXTeKRswnh4HfDhIyz7UL+2U9IZ9wSK63YsNwYVamMZCMUVsQKlSGMEeZWqGptFcbN2a7WcsHIKhcGikEWRCYxNGSGJ86UanUVo7bW6e2dUbsHyHhtQ12bquMSbtTz5qEcgEMMePflsHfvzD03GEf7C+E6HG3d2Z2cNyzAGLIKY4iDpJNmI3yJEkAQcC4jLDKX1WZ656qJjN6Y313bLYP0UEFa3F2gx4NiZAb4Ze8Mkg545HLgUVgIzCA+BTdR6pwBHs05o3c9dzXkEE5/cIv4Hk4xo7J8zhjy2VwYAy+ZNeYL5iFz6Bsw7f1HzU8egzlAnoLYo4+aH4rt5sXmYfx6KByFoe/B9W9s3mX+fo/5nXnPDsjZ/UtI38Xn14p4kkA9uEiUrDP6DVI8DqfudXii4CaOKR6Py41x2qUQt8chOF3BuVJtunOmK5H2fYIUtsoLPxKjeW5JI4qsylTyF6DaMOSH4z4t2AIRipuA7G0hITHa0llj6lvclzPlsE2VpdyYN+b3hi16PABirVBwru6mh+5bN8P8ZvaWLWfu2XDFFTffLR4JZf/bz7ccyY0kx4mlpoNVLr+8dvkgnkvi/BqtvCKdvGmMdmtuZ7qW7izWip0Xahc6lVLF53I7XU6HEz3QdkaHW/f4NSdz+dLBS1xTMNvQPYoX5aA5dUw1XIIbUw3pHQdHTl2vzXRjnpHxvTzDtj6bR1V3i6Xb0RAiKUJkSko8Bc+jaUo8mBJRNB5QMc1I47lGSMYMIyKm9xARGkdDp5BcIKPj9RbTc1Dw9wk3Pzbv3UPUeyD57bgtW5JbNo69Ys094pFA1qublxxogOQ4+jRKq8R00CEoraWDLL9Mxzi4BO29L+QbC/knQt8nHTtiojvoDrnDS7Xb1Y2apGmao0qrd9Q5d2fvzpOHx+b0eb0vq9KqYi/H2Mnw65FXs9lzfV+BNxzsIBwOPxdhD9Od4Sf7skvpVro1DznVMnWXk6pOPaHfq1M977o8yMljoblhCLfRPENPW+Zn5JdwBKjFt/LYsiI1DCT0jjz304K/FNCC2n4l/Wr60cy5Oe5St+Fmbs7DdKRaqPJE8ZM3pxgHpnsNNuPgSQkvazeUWRtUQoO3HP+XN9iELF6YnuHxCZI3Lhak+zCNEwrlFsjwYFYnxVkL6V3dThGyhgZ/ZapMVBjnf3YpJBSWUQVWDSQcsu0YQ336ilueqV0zvOzSg239x0x+Ylrj/plLrmq5dOK8oorMh4/c8bdnb/0IfKP+dunCYbUjpt2+fmjj0qkPTJp1+6QbLmsaW1pfkbF44yfND/15E+ooF+PkSKsOMMLIETDBpwQTGAl5mBUZVIwM7PfiTOn3JKE82R3IO9uBPUl1VZVNtSosFu3NZYVm21axdNOm794WS7k9tJ3/WLgV75VGbjbSqxQ3eDyYTyAR9ri9LozNaRl4N+9MVxu97iCdmZZI72Jcp1Pxput2oy1PSOVOYtQfR6Rxop9JUjwSDUeppAZcLYAZYgsRBadPwV1UsSTPU+m+VncLeVOYl5uHQuXgCm8Xi4pXtG2R9Ct2jEvcWh90bxn9xWOtZnE6MqjbHiic0DJ26A1jhjzLlpy77dW/7du1YfzvcV6XYPypx3lJyG+LZlEQKcPUZLwgBgRB5IwKxhMJ4zEGGYHzJmWuAgqvmTAaJgJc2Sq+IB2GK5FLhffOxevxr2QapDGrbNJg100aUMbVP1Yp4VW3BitqQuySh+AL+Pah5KocjD2bhHmckQKZSog8xuIu5cZonam66khnUT3qGCINkSuVIY7LlIRjglLnmKWsVW5z3CPco2xzPCHsVHc6DgptapvjGJyQkLcGqEerp/Xi1dpBUV6F5AFZyfV7RVXhe+Mi6tBzpG7KqIqCMF5TA5qmMk3XU5HXQQGl4UBpODC7dAATJLQ6kbbR+F7FoWhttMDwyjyd4wmo7rC4iWxxEwnuxxPzkT/nI5W7nwAUHTSQnOj7MM8b9ZO63SRt4hjPubT/iaXw/OBfJCm8FG+J1pIu8s6p9yDh3pEFD8PArWZ9hnm5eUkGivoTTkaEfAz1E88+YWHfpRgrtls5z3HjilHiWOU4OSm+pYgJcYRKR8BINlJmOpE1phBZFUSQVExnkWDLEpePjPKRMVFSx2sMBcg47+b822bdSODCrcI7yLbDRlqNNFa6RmJuKVsqkZjqRhqPSdNcJwA/i7yj4m6/lnDc1hYpRuZ9ymLeFgfntKUhYtfTOatJOVdvobjxHy/BIUKlBMHFADOfhqkwfZdZC79+2lxjrnoa3kcK/hIdmqxManQ25lWnbW42BPFljYUvtxkT0miaTGUkWpLM1NQecw7GUgVGmWKMQDLGIYhNkRSZSfQdXoerVUtU+D3AbuQfbwNbBZvhIWDwopRQbkvFynYOoxY+2/Dco8LS1XHnM0aFVuRa7dVlTEneS0diyjBHHHjHd29vEgfaNdo559uFD4XJGOezyYvGwCwjKqUbDm8fxZ2JNJuAx1vnkEHzSNE6SSce/FSkk6E2NzhbTeRMXdQzdtu1wRp7LMzlqV7xSipCZ/gish6O+wsicrCe+HTchJRoPQlo3nroDhEkMW6p4cnKdrqyXN5GMduZ2QguN0cx0vmtLy1DENMLMoRoo5Am4vcCs7/nCb83VsFhjVQMIjyYVIh5LrBbEFaNUPjw9rqP13xhHoLaL2/9zU/M+pZjLYtem7/gzeYzgnH26HNzmmDst1/DmPnzj89Z8PbCBe+2LDx24wumLafHz7eLPozvXE6HjZJ0w+vIMqSoLSeUjQwEJaUTDbWZ6RY9BAVUm+uZTBI5y3/2Y5QP//9QRv4CpHgoHuCCAi4eS1Dfl1EPKYhcCqSHFHoLUeBCJN1CRGjw8lBLggHCA0CwoJP5WLIKPb6+7qM1X8AI88CXP/vwKnjcEtG8BW81nxHbkw83zTH3/OXPZmtKQgvfbWmxJQRkNtrR82hHaeQOI/JKFHTDHaqifFOkEHCqCMgKEr8iQ9PqPLrqxoQP+Fs/qwuj7BzEWZshzfYn0qf2kFZXcRSNGekHbstShaAMb0hQg3ElLoSkeqJ6cSMGWD3IPq2+R4mUN9PlOJqEbQZ2cRTtg5d9skB4vnnzmdfMM0t/ffO325rHmGd2mqb59IMQerrpxAY25dIj58nBxe8uPJJoWQ0jv34A3Nsuvp7bwk9xrh+lbOGA0b+3z3A/oRr3GrSb/9Ff/okd/H/3FS98z1c++qe+IrZ/l9HDV2hT8q+9vIWSRpTPr9AWwiSHnDUm9CV9BZompElhREAaxbSNXeb8KvQP+g8mHHD9iX7N/iIIH9IP2W8F9ip9lZ0Isr3sUPA4Yb8IPe56OsTWRTekb3WxJdHbnLe5WIkCxBPJIW10hjHEu/l8DqjuHFBycjIMcgXeHdVSSjC9JaAE6kQ9g2sixwutkdme2jzvbCWRO7WXQ3ZBqBUjvFZnY17SYnupomNmts8v6VkFWtwvoUdm6jn1JDvHJwdwp2bUQ4pppdYIdmb48+ZB2EUtc6sczIvX4VxbvP4BNJYnS7JQuuiCbS8uMU+b7618GFwQ2rGInhsgfPX0VfffYGTM2X3tQwvGFcPsofM3JKDhk7ceefPXd3/64t8umAqb5976k1mjtloxZywKfLJEUNZbjNFRxetRfU6XW/M5dbcmOxSPKiPvICFNdW/2SKzOHYIQODWX1ycruuRwqivcpASFVht1THa+7LGSgivcgjsReegQNHcuATjXkQo2NnY1dNRYJVlvuR0xUUYeISgWBOJCUF5FJD8GLbtoB0Fr7VQm2Ks7YhXlNtOnk0dX9hns+mP7hk2bimclhovt63Jzixu2LDk3hB1fsqtlxkXcjmaY44V30Y7yUKEdh4jz/FEj3RmoSjf6hrOM7NhIJa9/gEixumy5b11YQ3Tpa6S762Q39Qf654kE3a7MMVtfUTg7PTGwy/VOdTsfX7eEf8zV7X2D8vtEsjw+JglMZFTyFkQLCgoy4x7JXw99IoX1JD8LNz7mridFaX3rSTwjZnllV/WhL890bPcbUJqTWxIfkBtrFEtz+jdCbt73QLq4XzDUL9i3USgO4dfBQKf32nVOGbEqbwAUlttWcxFwf82P2+AVChfYgJ1aESRcurGo0vz2yIZPN1y4begrd256ddzY9lVbzX9s3grqlmW/nmZOX/z6wm+P/NvXTccE49z9n12/9ZGxP1vV1DjnkX1DZsy5+9w994C4bebCnyw4uWjvV1++sPzf5tqc5j7kdlci1kXIM0bNhQzyDNGbpdBQWA9rEYIxT5S1iIb8VkNKHxLCEX3yEe0t7VONabVp4cm7I0cjb0dYJBFdvqj3epJOXsr5WEdNJ2WwCx8BySMXuJxuJ5U8kqMenIqFfcBTGUt0IV+QCYGgP0ilIEP48wmhRswwbAGiCggvnqa662h3gwqtvFKW8M19G65+ffGyF+o3uNPWNa88kRPYgJHt3rnNN77zafJtKj9f0/TTnTde8aE5z4779SiEYehfvIe9eY8otcFgo6+bgIhBTXJrzlQf+yh7m1GRtbomH3W/7aaiu1VNeB5K4cypS+oM9Csgbp51s9+7v3VTQICY2JC0v2JAWA4rZez37FuW+qorCUSHq7mkrvVBVEbDRBQcHl8j8WNMP3u0wlm5N/ZG6fDhpSXDh4c3bpSIdVRSOtxEbmPN5fxRczxcYs0ljbxtOKNKwO91SKE6r9ueV25qXg6XlZ12z+kt9VOVimprWhtsMpzE7/Hn+BFh/aD4D9MBJJ3224NT9fydI+i5dj6lsSq4kcfWqOwv6nn1f2u2PzpXbiKp7qgnHHV7IgVhT9oqiLpDq6z+wOrV35MFPyysQPfAfPft0ksuKcVX8I7p40dMHNK/KsPbSzwZ61bk3ZRZknUN3nY72rsH7V0jR426D2VQMWmVKFyyiN5K76E76G9EkacwUyURBnf3ECZ19RAm/aCHwBsIKHRJ03p0EEpahVbMaUoMl1TryHGAOllL6MsP9WgM92oa8AVz/0rPgCtgCrGY/5SGHv2D7Rvhv95MPkWXHEv+bqPYfm4HHEieSb4GfzLDOOe1aON+a50v52Mad3u7EzSZJYT1i37YCbL7QGs3bOBcwMYJlJt0GrG6D3nXGCkpkntO7kJlobrQfYtyi3qLW801pBjiRmFRUVamX/D1idQ5nTGkzUTy9dG8AZ8/W8tgmVkooUKhqE8x3t032d9GS1szJ2fh7mDR5D6Jvsu7QfxUsnuJdg8kqRndUe2x5NaNJr5ouu5IK4g6MuqJrqXrkXpG7IidAuJAfpyJBQVCPM4Qq/PFwm4ssRuJ/vLg4MrBHE3CPUAlRZp7HW5fnxh9fcvYO+pzL3t36bxnxm0qWzruuifHrB+4bNy1T165XjCebyw1hs6auupn819/Pfks/ckvb75iyfGvzPG0/6sbr2459rpZ3gN3UZ4RcqCNthgXp2nvu7vB1y0h/CLucvglkurQ9P9j9LXrrFUw5P8d+kIDJIajzP4ZAI97fQkC8HpP9HYbgAXjZcTfd3/Xjb9XftCJv5xLvo9ycHb2EVx1RA7WyXp0tlCb6Z2tJTJ607lefYRwgT9OCxzxkIRJVADnQdIBj9xOPIqInF+ruEljrnrw6K767/cRyvjqW2Kx5MrB4TzaTZApffDs41vNl898Z7689fFzz343/6WFC1+af1aYfGDHH9vNp+Dq9j/sOLjONA8uer25+fVFB4Ha83nAnC/qqXz7kDEgy4jo6ajVPgoNuNxE4gqN1Om6x0UgwAvmGbOV2lz3ZM8/TSM5f+mZPkSzJS2tICse1ZCZZku4SVcjSFrlH0kffH4m+G0NBro12MlfgmGHMxQPOiONQtiB3ztdXfwlpdzOLNIbg87FfnY2+cD6qz782ZdQax76Ys1Hdetp6YEzzW8tmPfaohZkH8fnzzdbv/7W3NM0J3lQnG6+cOOxhS3vLlj49gKUz/XmfOGDlHx+kFtx+ThkK8Ny/Uu51feF8/8rt/L+t3WID/6bOsR3ZTTxzwsRQGahEW1E+XhJkxFHPNCo26PIIoYXtByvpsgIBG7B45Vr/Z7J3oRv6rs9W79hu9k+2oqmKYS0XVp3McHpcrio5GJaI5qou5dLpxQe5sk0unEUYrM2GXeMvuDiRL+sy9bkpW0SjAenNBQs8i9Y2mB+Zm62xjr4fDs9imONk38YUx5THnPuU/c5XlFfcUjFOYMcNTm3ONbnPJi1Pfcx7SRVVRaFUX8KwNM5Hwa+ICwMkSA9RI+FPshg27Pvy9lF2dLMpTn3UlakZCHXDARVTWdhN2RDCTBoowMNjdUVyCToCdIgfxsL13l1lDtZkTbbVVt0vgjzxCJQpNlH8yCvNZAofKCTnjVYqV+PZDDZ3sBflrj4n11yiOVHkHkIopAvrSIRTj/EGOMcJLzKtp3OJsc80sDjMNhLT6yGRph3NFIEpbDSZu2drQ8MLPRI/dw5w68tKlp135DK5zdOeWpI3Zwl4xYVFq7bUlHx5Oqt7ETDT+urK0oHXnzlqMuvufXwT0bOWNqUqC4ZcNnltbXX3PiYHTMmoG2sFt9DfjfTKPuxgqvOH45SJIzw6mZNkjWFhw1RkmT+tJCA5K5Vmiwfhk1EhSV7HQ+9wUvyqe7HNynA4aYTrkpVSjtX7WNeB6GNv/vdxiNHxPfMJjuLs8d0O+L3xYKB+ekiI69ccYKLyHV+3UUkjDAOIDTsmOyujdLJ4URk/aLeCFfVnSB0LR6Ls5A3rumqTlMpWrBA8WGQkgIUo7tHricsJHeWgPp2tT5Sz/J0dj4GQMXtGwNZT7a0PJod3DT71w8++P5swTCFw5fNWDhvcs3rcC751X+0r179xZd8DhUYiytwDhK51Shtk14Tj0vM7ntM6tH3mNSj7yFJGspV4Q2lw9AHKWSiVfxP6TAkCEAfXsiXvQ+80buQb3U+OmlwV/9j9I80QKCzA1JxNzTB7K2mK4op3ZcsYvN8ICoO434cL++BXFmgVdEqcbg2XltCb6PH6XFRHaxUOSbqi5UljluF29R1DmWrsE3d5tiptOnHlBPqCYdSSItYoVio9HGIUS2qL5GYqmmgzLf7IBtSfZD13X2QSd19kEndfZBJ3X2QST/aB6nYqzg0Dfe8DyL9oA/Sh0i0HE8cRDR8UTxG8fE1Gve/9WNrNL75v+h+WNS5oUfp3+6BqJthNDREYTJc9XOzKN3cYT6ahsL+ioX46+xRpp/7O5f5+TOEsE9R5jrZbdQe1GGxvlZvE5nbme0scf7T7sek7u7HpO93P9CGeKYw2M4UBh+UapGSgQj8I9Kq4o63Ou4/1EWJL6nb95DzqBMzqokNXQ8P/M/Njl69jpydkIMbcwM8usvca7Y9AfehX/wUtiTPJl+FE2YlvdC2sUKM0wNxvjLZa4xYTDH+CUKABYR8li80UplSkDm5Z7Is0a55SqzTY/g0KbowkUTJJVO799oGffa6BRDaaOVezJDpEVqJ9xK5GcAgrvpWklAO07Ewt+sJnQ5PsiHZ0MNv7AVW3k7n4b7D56vgvHmSxJ816tQxxPyFd8EimHN3cvFd76JWD7PLviuD33f6EJtmzW+1USbSIEV/Bp7oWXYu8KUGIBO6WdTkzagqhFFhBdSqcquYUDqt03qApJ0HkB9v0WA2nPEateDkoNgmHQe2BPPwg5QtgcV0McqIG+REvmDB6uHkXsKyk9vouHPP0cYkH2/1jexVzinXmOPZF5hiVpER5HEj6nTQItHQLov6omVSkTLwgmF+IdcNAG3w84PCtZVAMiGzDfoZRbnXRt0XDBvofyR/emg7TCfbh0/31CYGPiJPH7Q9c3rG2oum90+M7PnQbuqZGH50ylqk0R0p7RhZMTgvFo6IkjhYnkDyIvkTQKoQJkAsnDuhO0ZiWIylGv2IzGG+qluSO9v93c+5WfHRfr7EesyEPyQEnElhKLUXfbNXtujLpl2/1J82f+PjLRdsv/n6ua8//uiHwbvC/UY2zl5RVrbv6fi4sUPnXT197ImndrxiJm5YWnHpsWVrp3wj7Joyp/HyfgVl146b3rjsgpm7ohe3Tr7lwI5lRuyC60cNN4wFN2QMu6O2Zumk6IjNdetb9yT/4W35SaJ67Gz38rFDGzcScv683TuThvripJQQBLCFUIW24zM0SvLyVFJO8/JITQUUV+C5Vh5jnTvUOvchyO48NytLE8ppVve5c8zFYlyY3HXdv7B457k5uRTKac6grnOtvot13bLUdS+0z0UtZ/qd5dDjuvvMxXzNM56bYV8Xznae63DqWjk4uq/baC7mNXw8d1Dq3Bs7x5CbK4rlNDd1LvrKRPSVP4tHMEfbaOTrDhkjhUNWKXMKKiVOQQMKmjZepQFVpXwts/48zUNEH40IcLkR4g9YyIqDUg1URXc4CcPogLZ6/36p1i3MlNtg83414dqXWsNodthe1SOBjdZEkqej7fY6tZ7gVhAUrWXOckWltxwOgGaepoOTlb/61RY28bfP/i7Zfgct2fnLnfQ/bEzDOE+Hie2I4SuMHFUBTZRkqolMprpAFNARtzHSyTQgy5io0kuJQsfgHC41fCCJmkZ0DeFdscgU5WRKmCy20eF75YTjga5i+mgzee57q0lqRidPd9gL7FLjrgzKyKrsUS89fnxDW9sGdnL1htXn/o1+tnjDYrqAWPZnrQWUZ6GOClK634ZYaenTqYOI+szp0qdVT7Ds5CL7XPJBp+4z0gjqPr3bTqy1TNZ1+6TOndF53f79/f5y6N99XYvjW9e9GM+VyENvpq7aF/IKyqFP6qrWeC1Mtc5N2OdekTpXVwlaqvaDc8VvUufK5Gvyy87xujA3LgdX59lw/hScExx0BWEk3/BSINN4hZHWiiwhvHmrvdD4c6/1BL216JWhSTiEyNkv6YrVlt7PsSOwx6r5lRnpQPgS0vPifYZEFN6iF+Vzq6SEfvef+ZX4igvOg9OS7akGERQiPMWQCAckmDQ6nibV7Y+xI/0uHz8c/E+v3sLxeT87gmyKXz9IGo3+Dh2Iz+31pO4jSV79vOc+w5u6nST7dYfbI3p9/MZt9AJDM3znVnkToVlbO4eQZqb1WKaJg/FUe+wR+ezGTK9xid2H9J3UEE3PD8c6s8eo+biPmd+wIeC3xn2d0a/XuKX7RFE/773P8Gj/x8PuaK/2dPxLo/7D90dtfvOjowaoggPsQSETfbjoENKGNkMn3B/Z52rCccchaCI9q5n8NxV6P1BGm1bu27cSX0LmvpWr9u1btXKfJQvgRAT/rN9iGb1HxGQp0kok+TmIoKAAPtjPGNEksQ3CBxjanioL/BCQsNxtx8/q0X+v5i3t0Z6/VyNN8SSr/16NhwNLc1M/AQNEIOdy2NFzhkjOkhzhqP38zfl2eNKqzbpJ/SEcSF8jQ7gRU18cClDeehDl7bBSpNudCY8taavhcJDQHEq/Re7VMG9i0vpAzpHpt7L1Qc/mwuikiTJAvOn1lF/LnbWpx+rE9rMbhIXf/aPns31AFpA/CbOEf0c51xkVqoa4J2n812kQJGWi8yfBRQ3a9ZVKu4ZUUOE6ENtlfMufoUk4up7x6/6tDctB2y0rTsGgt9ybWl5XQYvWwQGzdp05iuVDqzlmnTkGWtfhOIbBn+ksep31HIMPKJkW6nb+ifNt5//Gcv5RV9btXpU20f4VDf4EzDAaT35Er1tmzaeRnBDmCf+FOd5co0ZApne1vdhcRM1fLYkBSRLJR4Z0AnLoRwY7kQNo8xRDFRE9IhVrFUYkj0SlhHyN/SMiDdWezxtS5XoSLeHGH+lIi3r4bm1PHo5jUaECgtDIRpw7JKhn/wsmwc1w6xazzxqz2BpbDWL3CoyvCllm9BWVH1lxpyC7VqzUQUFerVCRYXbfvepuRKs0kz+pOIIvu8MrphO1a8ldB2qg4/PO9d6d/PR7SecAXvHnlBmVUbMLlsD8XeaAO8UjyUfolCThj+pz38sz59P5aKsyGWnk8AeWeLBn04hHmCb7+JOUjAiyehqkR4SVmNIU7lXu2MaHkDxV3fv5qe7HxZD4cgjIhTy44pVXzN1i+x1nHud6bzDnwzPWvUYZUSTkMr8f3seD9/PJArEIOiZJ0n6ykj2CQAD5e5XFf+a3qz6V/Oe3qyj3xipy4Rlz98svwxXm/DukSeus5wJFjeZIQ9HO+iBSA/t0FUVn/CM6If+xlkOIkp0Fdm5rafZPtfhjAJd9dLv5G2mo+TqmMHidr/A6263r5BketNdPVzF+HbzIo6lfn+l5AcxR4JUPzN/czi9gP5uBaUid+A1/Hg+h7UbJ+oGXzh+L6SD8AdmeftzOO4L4Er+xdvjCa7xoLraq0W5ysaE7Dd1bpe8qkfivOdxnRNA/GXEpJltT4gKVuEBxIbDYY7N+xoH//gHPaE41cOwszi23n/mulO1bQsVPl44akVmk9i1ubplVP8AQr9aur11D/hdWeFJVAAB4nLVZS2wcSRkue5xN4sTRCtjVLiSmDiDvSvbYjp04tgSS5XWy1uaxih2ilZCimu6amWJ7unu7qmcyFo8TJ2Cvi5YzhwUOIE6shJB2OXNDHHlICO0ZCS4rxPf/VT0v23koSkbd/rvqr/9V/6P+ihDi6vT7Ykr4f98X/wvwlLgw9bMAT4vTUx8HuCYuTVU4M+LC9FaAT4nz01GAXxBz0z8O8GnxzdorAT4jXq39KMBnxcXaXwM8O/WP058E+JxYm50L8HmxPvvLAM+d+tfLvw7wBVG/+B9IMjVTg2znL32d4VOAX7y0xvALPL7L8Gke32f4DMOa4bOg9DlrRPCUuDj1vQBPQ/dfBLgmtqY+CfCMuDh9McCnxCvTewF+QXx5Og/wafHd6Q8DfEZcrt0P8FlxrfbzAM/W/lj7PMDnRPNsNX5etGe3Azx37k+zfwvwBfHtiz9leJb16jF8jnX5IcPnefwDhi8w7Gm+SLpc+i3DXwT8hUufMvwlxvkLwy8xnX8y/DKP/5fhV2nt/CmGv0I48y8xfIlw5hcY/irDVxj+GuPvMLzEMNv8DMs8HzHM9OffI/i8H/8Bwyz//E/EgeiLXGjRFEpE+CvFR3gORJvhWyITKR4XsKTYwVcBmN4K44YxJEYSrK8DeoPH1TNSkmKZV1fY+5hNRDnAsxjbw1/Pc1Vs4rcilvBexfc2cBP8vQvsFiRwjH8XlCyeQnTxjoU46Oe6qSItP5IHbS1vZWnmMCR3siLPCuVMlso8ieryDeXUY5DksiRycj9LShqzci/FytXNzZWlzVW5nSTyrmm1nZV3tdVFV4P/DsRIIVwJkfoQ8AYbqA2hI0zq1JVFX97IXNvgm6RvATWBtQp86laZqOLRROTEKim2BtZanWQhA0m5RVKvPqV432LD2sE2XsbGrIkrmNCFJRtdrq9dmaR5HMWK4KP1Mryj5GWO/ScGdod1fBdjGfz5Wbx40jLGSiVdoWLdUcW7Mms+2l/EMSy9K2fYDGKZQ7S+WBxxYjGgBjfKWoXK2/1F9qGTqWkON6LXgwopaEtxB6o32Uh6nKaWbxSqZ9KWvNNsmgiz20CPOSYoSkj/BkhZjg0ZLHKU9WXEGe2DnNghUqYX9qfNsOI9ioOAnn5/EMtSvMm8LY9r0OnhrRmPPHRNXOUdTlkaGlkXGxztj/YM8gLD8/6vZR/xnuD183jjmnuPOUk3Wkm5R2JOBc+jVYTjI6sVrLYgHuKRzK/KPUMtqtWNgaYdcI6BSVvmKTiMeMqWuZPcNnipDXnasef2WW6SKw/SNTGagWZFl0IyZV1JFsM2SZheH4/jmLFs0ypWxq3io4ys2OTsq9lZvZx+LyvLkv7EWXM8egtb9ppkoIHfC5+BDdu7qjr2iO/ooDmFTD6Sv2K2SeXsFXfyDtq7hcHekIRrYYT0u8d8m0yJ+GZMjVZT7kiYoh5b3WJtNXtvEmxoOUMo1rzHNN4dWVFRteyDvgK9B46KPcnw43l4byP7P8R7kfUk/RxboNI2YT6Gd4Kk7LI03g+8BZAbtmWsrWmlsqGsjiUy0CDoL6+4tgyZbFH2kMjasqesjJEHgN+nWiXf1NbKhnY9rVPk/bWrUqUxgPWNupzIgh1lUofHSofsB34YC8yREUe5yUbpZBusVCp1iprSgmgLDxdkW1MNZBY03SCmnSw2TQMElwHZloWWFrnUojK7DLSy0uUg1yyyDuHqIpWxaRmnEmn71umOrXM6DqIgV5u0mZQ6jUATWpKwLZ11tCsgsHX9hBhAC5Rh05R0ALCVdTSY51nOZTAuC8qWtHx18/LKgmWx1wDU5T2rm2Uim1kBlVScmFT76ZZOdQHJYm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" class="bi x0 y0 w1 h1" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 y3 ff1 fs1 fc1 sc0 ls0 ws0"> </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 h4 y6 ff2 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h4 y7 ff2 fs2 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h5 y8 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 y9 ff1 fs3 fc2 sc0 ls0 ws0">Murapol S.A. </div><div class="t m0 x1 h6 ya 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>5 roku </div><div class="t m0 x1 h6 yb 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 yc 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></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 x2 yd w3 h8" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 ye ff3 fs4 fc3 sc0 ls0 ws0">Spis treści<span class="ff1"> </span></div><div class="t m0 x1 h9 yf 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="fs6 fc2"> </span></span></span></div><div class="t m0 x1 h9 y10 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="fs6 fc2"> </span></span></span></div><div class="t m0 x1 h9 y11 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="fs6 fc2"> </span></span></span></div><div class="t m0 x1 h9 y12 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y13 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="fs6 fc2"> </span></span></div><div class="t m0 x1 h9 y14 ff1 fs1 fc1 sc0 ls0 ws0">1<span class="fs6 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y15 ff1 fs1 fc1 sc0 ls0 ws0">2<span class="fs6 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y16 ff1 fs1 fc1 sc0 ls0 ws0">3<span class="fs6 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y17 ff1 fs1 fc1 sc0 ls0 ws0">4<span class="fs6 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y18 ff1 fs1 fc1 sc0 ls0 ws0">5<span class="fs6 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y19 ff1 fs1 fc1 sc0 ls0 ws0">6<span class="fs6 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x3 h9 y1a ff1 fs1 fc1 sc0 ls2 ws0">6.1<span class="fs6 fc2 ls0"> <span class="_ _9"> </span></span><span class="ff3 ls0">Profesjonalny osąd<span class="_ _1"></span><span class="ff1"> <span class="ls1">..............................................................................................................</span></span></span>15<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y1b ff1 fs1 fc1 sc0 ls2 ws0">6.2<span class="fs6 fc2 ls0"> <span class="_ _9"> </span></span><span class="ff3 ls0">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">15<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y1c ff1 fs1 fc1 sc0 ls0 ws0">7<span class="fs6 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="fs6 fc2"> </span></div><div class="t m0 x3 h9 y1d ff1 fs1 fc1 sc0 ls2 ws0">7.1<span class="fs6 fc2 ls0"> <span class="_ _9"> </span></span><span class="ff3 ls0">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">17<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y1e ff1 fs1 fc1 sc0 ls2 ws0">7.2<span class="fs6 fc2 ls0"> <span class="_ _9"> </span></span><span class="ls0">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="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y1f ff1 fs1 fc1 sc0 ls0 ws0">8<span class="fs6 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="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y20 ff1 fs1 fc1 sc0 ls0 ws0">9<span class="fs6 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">34<span class="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y21 ff1 fs1 fc1 sc0 ls2 ws0">10<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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></div><div class="t m0 x3 h9 y22 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">35<span class="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y23 ff1 fs1 fc1 sc0 ls2 ws0">11<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">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">36<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y24 ff1 fs1 fc1 sc0 ls2 ws0">11.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Przychody w pod<span class="_ _1"></span>ziale na kategorie<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">..................................................................................<span class="ls2">36<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y25 ff1 fs1 fc1 sc0 ls2 ws0">11.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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>37<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y26 ff1 fs1 fc1 sc0 ls2 ws0">11.3<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">37<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y27 ff1 fs1 fc1 sc0 ls2 ws0">12<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Przychody i koszty<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">...........................................................................................................................<span class="ls2">37<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y28 ff1 fs1 fc1 sc0 ls2 ws0">12.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">37<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y29 ff1 fs1 fc1 sc0 ls2 ws0">12.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">37<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y2a ff1 fs1 fc1 sc0 ls2 ws0">12.3<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Przychody finansowe<span class="_ _1"></span> <span class="ls1">..........................................................................................................</span></span>38<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y2b ff1 fs1 fc1 sc0 ls2 ws0">12.4<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Koszty finansowe<span class="_ _1"></span> <span class="_ _4"></span><span class="ls1">..................................................................................................................<span class="ls2">38<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y2c ff1 fs1 fc1 sc0 ls2 ws0">12.5<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">Koszty według r<span class="_ _1"></span>odzajów<span class="ff1"> <span class="_ _2"></span><span class="ls1">.....................................................................................................<span class="ls2">39<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y2d ff1 fs1 fc1 sc0 ls2 ws0">12.6<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Koszty amortyzacji<span class="_ _1"></span> <span class="ls1">...............................................................................................................</span></span>39<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y2e ff1 fs1 fc1 sc0 ls2 ws0">12.7<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">39<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y2f ff1 fs1 fc1 sc0 ls2 ws0">13<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Podatek dochodowy<span class="_ _1"></span> <span class="_ _7"></span><span class="ls1">....................................................................................................................<span class="ls2">40<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y30 ff1 fs1 fc1 sc0 ls2 ws0">13.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">Obciążenie podatkow<span class="_ _1"></span>e<span class="ff1"> <span class="ls1">.....................................................................................................</span></span></span>40<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y31 ff1 fs1 fc1 sc0 ls2 ws0">13.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Uzgodnienie efekty<span class="_ _1"></span>wnej stawki podatkow<span class="_ _1"></span>ej <span class="ls1">...................................................................</span></span>40<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y32 ff1 fs1 fc1 sc0 ls2 ws0">13.3<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Odroczony podatek d<span class="_ _1"></span>ochodowy<span class="_ _1"></span> <span class="_ _2"></span><span class="ls1">.....................................................................................<span class="ls2">42<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y33 ff1 fs1 fc1 sc0 ls2 ws0">14<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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">43<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y34 ff1 fs1 fc1 sc0 ls2 ws0">15<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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">44<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y35 ff1 fs1 fc1 sc0 ls2 ws0">16<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Leasing <span class="_ _c"></span><span class="ls1">............................................................................................................................................<span class="ls2">46<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y36 ff1 fs1 fc1 sc0 ls2 ws0">16.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">46<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y37 ff1 fs1 fc1 sc0 ls2 ws0">17<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Aktywa niematerial<span class="_ _1"></span>ne <span class="_ _2"></span><span class="ls1">................................<span class="_ _1"></span>...................................................................................<span class="ls2">47<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y38 ff1 fs1 fc1 sc0 ls2 ws0">18<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">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">48<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y39 ff1 fs1 fc1 sc0 ls2 ws0">19<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Pozostałe aktywa<span class="_ _1"></span><span class="ff1"> <span class="_ _5"></span><span class="ls1">...........................................................................................................................<span class="ls2">49<span class="fs6 fc2 ls0"> </span></span></span></span></span></div></div><a href="#pf5" class="l"><span class="d m1 gs1" /></a><a href="#pf6" class="l"><span class="d m1 gs2" /></a><a href="#pf8" class="l"><span class="d m1 gs3" /></a><a href="#pfa" class="l"><span class="d m1 gs4" /></a><a href="#pfb" class="l"><span class="d m1 gs5" /></a><a href="#pfb" class="l"><span class="d m1 gs6" /></a><a href="#pfb" class="l"><span class="d m1 gs7" /></a><a href="#pfb" class="l"><span class="d m1 gs8" /></a><a href="#pfc" class="l"><span class="d m1 gs9" /></a><a href="#pfc" class="l"><span class="d m1 gsa" /></a><a href="#pff" class="l"><span class="d m1 gsb" /></a><a href="#pff" class="l"><span class="d m1 gsc" /></a><a href="#pff" class="l"><span class="d m1 gsd" /></a><a href="#pf11" class="l"><span class="d m1 gse" /></a><a href="#pf11" class="l"><span class="d m1 gsf" /></a><a href="#pf12" class="l"><span class="d m1 gs10" /></a><a href="#pf12" class="l"><span class="d m1 gs11" /></a><a href="#pf22" class="l"><span class="d m1 gs12" /></a><a href="#pf23" class="l"><span class="d m1 gs13" /></a><a href="#pf23" class="l"><span class="d m1 gs14" /></a><a href="#pf24" class="l"><span class="d m1 gs15" /></a><a href="#pf24" class="l"><span class="d m1 gs16" /></a><a href="#pf25" class="l"><span class="d m1 gs17" /></a><a href="#pf25" class="l"><span class="d m1 gs18" /></a><a href="#pf25" class="l"><span class="d m1 gs19" /></a><a href="#pf25" class="l"><span class="d m1 gs1a" /></a><a href="#pf25" class="l"><span class="d m1 gs1b" /></a><a href="#pf26" class="l"><span class="d m1 gs1c" /></a><a href="#pf26" class="l"><span class="d m1 gs1d" /></a><a href="#pf27" class="l"><span class="d m1 gs1e" /></a><a href="#pf27" class="l"><span class="d m1 gs1f" /></a><a href="#pf27" class="l"><span class="d m1 gs20" /></a><a href="#pf28" class="l"><span class="d m1 gs21" /></a><a href="#pf28" class="l"><span class="d m1 gs22" /></a><a href="#pf28" class="l"><span class="d m1 gs23" /></a><a href="#pf2a" class="l"><span class="d m1 gs24" /></a><a href="#pf2b" class="l"><span class="d m1 gs25" /></a><a href="#pf2c" class="l"><span class="d m1 gs26" /></a><a href="#pf2e" class="l"><span class="d m1 gs27" /></a><a href="#pf2e" class="l"><span class="d m1 gs28" /></a><a href="#pf2f" class="l"><span class="d m1 gs29" /></a><a href="#pf30" class="l"><span class="d m1 gs2a" /></a><a href="#pf31" class="l"><span class="d m1 gs2b" /></a></div></div>
<div id="pf3" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc3 w0 h0"><img src="data:image/png;base64,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" class="bi x2 yd w3 h8" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 x3 h9 y3a ff1 fs1 fc1 sc0 ls2 ws0">19.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">49<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y3b ff1 fs1 fc1 sc0 ls2 ws0">19.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">50<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y3c ff1 fs1 fc1 sc0 ls2 ws0">20<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Świadczenia pracowni<span class="_ _1"></span>cze<span class="ff1"> <span class="_ _3"></span><span class="ls1">............................................................................................................<span class="ls2">50<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y3d ff1 fs1 fc1 sc0 ls2 ws0">20.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Programy akcji pra<span class="_ _1"></span>cowniczych<span class="_ _1"></span> <span class="_ _7"></span><span class="ls1">.........................................................................................<span class="ls2">50<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y3e ff1 fs1 fc1 sc0 ls2 ws0">21<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Zapasy <span class="_ _2"></span><span class="ls1">................................................................................................<span class="_ _1"></span>.............................................<span class="ls2">51<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y3f ff1 fs1 fc1 sc0 ls2 ws0">22<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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>51<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x1 h9 y40 ff1 fs1 fc1 sc0 ls2 ws0">23<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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">52<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y41 ff1 fs1 fc1 sc0 ls2 ws0">24<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Kapitał własny<span class="_ _1"></span><span class="ff1"> <span class="_ _4"></span><span class="ls1">................................................................................................................................<span class="ls2">53<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y42 ff1 fs1 fc1 sc0 ls2 ws0">24.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">Kapitał podstawowy<span class="_ _1"></span><span class="ff1"> <span class="_ _2"></span><span class="ls1">...........................................................................................................<span class="ls2">53<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x4 h9 y43 ff4 fs1 fc2 sc0 ls2 ws0">24.1.1<span class="ff1 fs6 ls0"> <span class="_ _d"> </span><span class="ff3 fs1">Wartość nominal<span class="_ _1"></span>na akcji<span class="ff1"> <span class="_ _4"></span><span class="ls1">................................................................<span class="ls0">. <span class="_ _5"></span> <span class="_ _e"> </span><span class="ls1">      <span class="ls2">53</span></span><span class="fs6"> </span></span></span></span></span></span></div><div class="t m0 x4 h9 y44 ff4 fs1 fc2 sc0 ls2 ws0">24.1.2<span class="ff1 fs6 ls0"> <span class="_ _d"> </span><span class="ff3 fs1">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 class="ff1"> <span class="_ _7"></span><span class="ls1">.........<span class="ls0"> <span class="_ _4"></span> <span class="_ _f"> </span><span class="ls1">      <span class="ls2">53</span></span><span class="fs6"> </span></span></span></span></span></span></div><div class="t m0 x4 h9 y45 ff1 fs1 fc2 sc0 ls2 ws0">24.1.3<span class="fs6 ls0"> <span class="_ _d"> </span><span class="fs1">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="_ _f"> </span><span class="ls1">      <span class="ls2">55<span class="_ _1"></span></span></span><span class="fs6"> </span></span></span></span></span></div><div class="t m0 x3 h9 y46 ff1 fs1 fc1 sc0 ls2 ws0">24.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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="_ _10"></span>.<span class="ls2">57</span><span class="fs6 fc2"> </span></span></span></div><div class="t m0 x1 h9 y47 ff1 fs1 fc1 sc0 ls2 ws0">25<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Zobowiązania <span class="_ _11"> </span>z <span class="_ _11"> </span>tytułu <span class="_ _11"> </span>kredytów, <span class="_ _11"> </span>pożyczek <span class="_ _11"> </span>i <span class="_ _11"> </span>obligacji <span class="_ _11"> </span>oraz <span class="_ _11"> </span>pozostałe <span class="_ _11"> </span>zobowiązania </span></div><div class="t m0 x3 h9 y48 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">59<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y49 ff1 fs1 fc1 sc0 ls2 ws0">26<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Pochodne instrumen<span class="_ _1"></span>ty finansowe<span class="_ _1"></span> <span class="_ _7"></span><span class="ls1">...............................................................................................<span class="ls2">64<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y4a ff1 fs1 fc1 sc0 ls2 ws0">27<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Rezerwy <span class="_ _7"></span><span class="ls1">...........................................................................................................................................<span class="ls2">65<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y4b ff1 fs1 fc1 sc0 ls2 ws0">28<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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></div><div class="t m0 x3 h9 y4c 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">66<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y4d ff1 fs1 fc1 sc0 ls2 ws0">29<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Przyczyny <span class="_ _11"> </span>wy<span class="_ _1"></span>stępowania <span class="_ _12"> </span>różnic <span class="_ _11"> </span>pomiędzy <span class="_ _12"> </span>zmian<span class="_ _1"></span>ami <span class="_ _11"> </span>wynik<span class="_ _1"></span>ającymi <span class="_ _11"> </span>ze <span class="_ _11"> </span>sprawozdania </span></div><div class="t m0 x3 h3 y4e ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">sytuacji <span class="_ _13"> </span>finansowej <span class="_ _13"> </span>oraz <span class="_ _13"> </span>zmiana<span class="_ _1"></span>mi <span class="_ _13"> </span>wynikającymi <span class="_ _13"> </span>ze <span class="_ _13"> </span>sprawozdan<span class="_ _1"></span>ia <span class="_ _13"> </span>z<span class="_ _1"></span></span> <span class="ff3">przepływów<span class="_ _1"></span> </span></div><div class="t m0 x3 h9 y4f 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">67<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y50 ff1 fs1 fc1 sc0 ls2 ws0">30<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Zobowiązania war<span class="_ _1"></span>unkowe</span><span class="ls1">............................................................................................................</span>68<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y51 ff1 fs1 fc1 sc0 ls2 ws0">30.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">68<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y52 ff1 fs1 fc1 sc0 ls2 ws0">30.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">Sprawy sądowe<span class="_ _1"></span><span class="ff1"> <span class="ls1">...................................................................................................................</span></span></span>69<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y53 ff1 fs1 fc1 sc0 ls2 ws0">30.3<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">70<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y54 ff1 fs1 fc1 sc0 ls2 ws0">30.4<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Rozliczenia podatkowe<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">.......................................................................................................<span class="ls2">73<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y55 ff1 fs1 fc1 sc0 ls2 ws0">31<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Informacje o <span class="ff3">p<span class="_ _1"></span>odmiotach powiązany<span class="_ _1"></span>ch</span> <span class="ls1">...................................................................................</span></span>73<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y56 ff1 fs1 fc1 sc0 ls2 ws0">31.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">73<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y57 ff1 fs1 fc1 sc0 ls2 ws0">31.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">73<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y58 ff1 fs1 fc1 sc0 ls2 ws0">31.3<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">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">73<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y59 ff1 fs1 fc1 sc0 ls2 ws0">31.4<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">74<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x4 h9 y5a ff1 fs1 fc2 sc0 ls2 ws0">31.4.1<span class="fs6 ls0"> <span class="_ _d"> </span><span class="ff3 fs1">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 x4 h9 y5b 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="_ _4"></span> <span class="_ _f"> </span><span class="ls1">      <span class="ls2">74</span></span><span class="fs6"> </span></span></span></span></div><div class="t m0 x3 h9 y5c ff1 fs1 fc1 sc0 ls2 ws0">31.5<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">76<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y5d ff1 fs1 fc1 sc0 ls2 ws0">32<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Informacje <span class="_ _b"> </span>o <span class="ff3">wynagrod<span class="_ _1"></span>zeniu <span class="_ _b"> </span>biegłego <span class="_ _b"> </span>rewidenta <span class="_ _b"> </span>lub <span class="_ _b"> </span>podmiotu <span class="_ _b"> </span>uprawnionego <span class="_ _b"> </span>do </span></span></div><div class="t m0 x3 h9 y5e 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">77<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y5f ff1 fs1 fc1 sc0 ls2 ws0">33<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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>77<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x3 h9 y60 ff1 fs1 fc1 sc0 ls2 ws0">33.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Ryzyko stopy procent<span class="_ _1"></span>owej <span class="_ _3"></span><span class="ls1">................................<span class="_ _1"></span>..................................................................<span class="ls2">78<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y61 ff1 fs1 fc1 sc0 ls2 ws0">33.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Ryzyko walutowe<span class="_ _1"></span> <span class="_ _2"></span><span class="ls1">................................................................<span class="_ _1"></span>.................................................<span class="ls2">79<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y62 ff1 fs1 fc1 sc0 ls2 ws0">33.3<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Ryzyko kredytowe<span class="_ _1"></span> <span class="_ _4"></span><span class="ls1">................................................................................................................<span class="ls2">79<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y63 ff1 fs1 fc1 sc0 ls2 ws0">33.4<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">Ryzyko związane z<span class="_ _1"></span><span class="ff1"> </span>płynnością<span class="ff1"> <span class="ls1">...........................................................................................</span></span></span>81<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x1 h9 y64 ff1 fs1 fc1 sc0 ls2 ws0">34<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Instrumenty finansowe<span class="_ _1"></span> <span class="_ _5"></span><span class="ls1">...................................................................................................................<span class="ls2">82<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x3 h9 y65 ff1 fs1 fc1 sc0 ls2 ws0">34.1<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">82<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y66 ff1 fs1 fc1 sc0 ls2 ws0">34.2<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">Pozycje  przychodów, <span class="_ _a"> </span>kosztów, <span class="_ _14"> </span>zysków  i <span class="_ _14"> </span>strat <span class="_ _14"> </span>ujęte  w<span class="ff1"> sprawo<span class="_ _1"></span>zdaniu <span class="_ _14"> </span>z </span>cał<span class="_ _1"></span>kowitych </span></div><div class="t m0 x5 h9 y67 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 fi<span class="_ _1"></span>nansowych<span class="_ _1"></span><span class="ff1 ls1">................................<span class="ls0">.<span class="ls2">84</span><span class="fs6 fc2"> </span></span></span></div></div><a href="#pf31" class="l"><span class="d m1 gs2c" /></a><a href="#pf32" class="l"><span class="d m1 gs2d" /></a><a href="#pf32" class="l"><span class="d m1 gs2e" /></a><a href="#pf32" class="l"><span class="d m1 gs2f" /></a><a href="#pf33" class="l"><span class="d m1 gs30" /></a><a href="#pf33" class="l"><span class="d m1 gs31" /></a><a href="#pf34" class="l"><span class="d m1 gs32" /></a><a href="#pf35" class="l"><span class="d m1 gs33" /></a><a href="#pf35" class="l"><span class="d m1 gs34" /></a><a href="#pf35" class="l"><span class="d m1 gs35" /></a><a href="#pf35" class="l"><span class="d m1 gs36" /></a><a href="#pf37" class="l"><span class="d m1 gs37" /></a><a href="#pf39" class="l"><span class="d m1 gs38" /></a><a href="#pf3b" class="l"><span class="d m1 gs39" /></a><a href="#pf3b" class="l"><span class="d m1 gs3a" /></a><a href="#pf40" class="l"><span class="d m1 gs3b" /></a><a href="#pf41" class="l"><span class="d m1 gs3c" /></a><a href="#pf42" class="l"><span class="d m1 gs3d" /></a><a href="#pf42" class="l"><span class="d m1 gs3e" /></a><a href="#pf43" class="l"><span class="d m1 gs3f" /></a><a href="#pf43" class="l"><span class="d m1 gs40" /></a><a href="#pf43" class="l"><span class="d m1 gs41" /></a><a href="#pf44" class="l"><span class="d m1 gs42" /></a><a href="#pf44" class="l"><span class="d m1 gs43" /></a><a href="#pf45" class="l"><span class="d m1 gs44" /></a><a href="#pf46" class="l"><span class="d m1 gs45" /></a><a href="#pf49" class="l"><span class="d m1 gs46" /></a><a href="#pf49" class="l"><span class="d m1 gs47" /></a><a href="#pf49" class="l"><span class="d m1 gs48" /></a><a href="#pf49" class="l"><span class="d m1 gs49" /></a><a href="#pf49" class="l"><span class="d m1 gs4a" /></a><a href="#pf4a" class="l"><span class="d m1 gs4b" /></a><a href="#pf4a" class="l"><span class="d m1 gs4c" /></a><a href="#pf4a" class="l"><span class="d m1 gs4d" /></a><a href="#pf4c" class="l"><span class="d m1 gs4e" /></a><a href="#pf4d" class="l"><span class="d m1 gs4f" /></a><a href="#pf4d" class="l"><span class="d m1 gs50" /></a><a href="#pf4d" class="l"><span class="d m1 gs51" /></a><a href="#pf4e" class="l"><span class="d m1 gs52" /></a><a href="#pf4f" class="l"><span class="d m1 gs53" /></a><a href="#pf4f" class="l"><span class="d m1 gs54" /></a><a href="#pf51" class="l"><span class="d m1 gs55" /></a><a href="#pf52" class="l"><span class="d m1 gs56" /></a><a href="#pf52" class="l"><span class="d m1 gs57" /></a><a href="#pf54" class="l"><span class="d m1 gs58" /></a><a href="#pf54" class="l"><span class="d m1 gs59" /></a></div></div>
<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 x2 yd w3 h8" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 x3 h9 y3a ff1 fs1 fc1 sc0 ls2 ws0">34.3<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ff3 ls0">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">85<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x3 h9 y3b ff1 fs1 fc1 sc0 ls2 ws0">34.4<span class="fs6 fc2 ls0"> <span class="_ _b"> </span></span><span class="ls0">Zabezpieczenia<span class="_ _1"></span> <span class="_ _3"></span><span class="ls1">....................................................................................................................<span class="ls2">86<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y3c ff1 fs1 fc1 sc0 ls2 ws0">35<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Zarządzanie kap<span class="_ _1"></span>itałem</span><span class="ls1">..................................................................................................................</span>86<span class="fs6 fc2 ls0"> </span></div><div class="t m0 x1 h9 y3d ff1 fs1 fc1 sc0 ls2 ws0">36<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ls0">Struktura zatrudnien<span class="_ _1"></span>ia <span class="_ _4"></span><span class="ls1">....................................................................................................................<span class="ls2">86<span class="fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h9 y3e ff1 fs1 fc1 sc0 ls2 ws0">37<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">Wpływ <span class="_ _14"> </span>sytu<span class="_ _c"></span>acji <span class="_ _14"> </span>makroekonomicznej, <span class="_ _15"> </span>konfliktów <span class="_ _15"> </span>z<span class="_ _1"></span>brojnych <span class="_ _15"> </span>oraz <span class="_ _15"> </span>k<span class="_ _1"></span>westii <span class="_ _15"> </span>klimatycznyc<span class="_ _1"></span>h <span class="_ _15"> </span>na </span></div><div class="t m0 x3 h9 y68 ff1 fs1 fc1 sc0 ls0 ws0">sprawozdanie fin<span class="_ _1"></span>ansowe <span class="_ _2"></span><span class="ls1">................................................................................................<span class="_ _1"></span>..............<span class="ls2">87<span class="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x1 h9 y69 ff1 fs1 fc1 sc0 ls2 ws0">38<span class="fs6 fc2 ls0"> <span class="_ _a"> </span></span><span class="ff3 ls0">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">88<span class="fs6 fc2 ls0"> </span></span></span></span></span></div><div class="t m0 x1 h9 y6a ff1 fs1 fc1 sc0 ls0 ws0">Podpisy <span class="_ _7"></span><span class="ls1">................................<span class="_ _1"></span>..................................................................................................................<span class="ls2">89<span class="fs6 fc2 ls0"> </span></span></span></div><div class="t m0 x3 h9 y6b ff3 fs1 fc1 sc0 ls0 ws0">Podpis osoby sporząd<span class="_ _1"></span>zającej Sprawo<span class="_ _1"></span>zdanie Finansowe<span class="_ _1"></span><span class="ff1"> <span class="ls1">.........................................................<span class="ls2">89</span></span><span class="fs6 fc2"> </span></span></div><div class="t m0 x3 ha y6c ff3 fs1 fc1 sc0 ls0 ws0">Podpisy Członków Zarzą<span class="_ _1"></span>du<span class="ff1"> <span class="_ _4"></span><span class="ls1">...........................................................................................................<span class="ls2">89<span class="ff5 fs6 fc2 ls0"> </span></span></span></span></div><div class="t m0 x1 h3 y44 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y6d ff6 fs1 fc1 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div><a href="#pf55" class="l"><span class="d m1 gs2c" /></a><a href="#pf56" class="l"><span class="d m1 gs2d" /></a><a href="#pf56" class="l"><span class="d m1 gs2e" /></a><a href="#pf56" class="l"><span class="d m1 gs5a" /></a><a href="#pf57" class="l"><span class="d m1 gs5b" /></a><a href="#pf57" class="l"><span class="d m1 gs5c" /></a><a href="#pf58" class="l"><span class="d m1 gs5d" /></a><a href="#pf59" class="l"><span class="d m1 gs5e" /></a><a href="#pf59" class="l"><span class="d m1 gs5f" /></a><a href="#pf59" class="l"><span class="d m1 gs60" /></a></div></div>
<div id="pf5" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc5 w0 h0"><img 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" class="bi x2 yd w3 hb" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 y6e ff1 fs5 fc4 sc0 ls0 ws0">Sprawozdanie z <span class="ff3">całkowitych dochodów</span> </div><div class="t m0 x1 hc y6f ff3 fs7 fc1 sc0 ls0 ws0">za rok zakońc<span class="_ _c"></span>zony dnia 31 grudn<span class="_ _c"></span>ia 202<span class="ff1">5 roku </span></div></div><div class="c x1 y70 w4 hd"><div class="t m0 x6 he y71 ff1 fs0 fc1 sc0 ls0 ws0">  </div></div><div class="c x7 y70 w5 hd"><div class="t m0 x8 he y71 ff1 fs0 fc5 sc0 ls0 ws0">Nota<span class="fc1"> </span></div></div><div class="c x9 y70 w6 hd"><div class="t m0 xa hf y72 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony </div><div class="t m0 xa hf y73 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c xb y70 w7 hd"><div class="t m0 xc hf y72 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony </div><div class="t m0 xc hf y73 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024  </div></div><div class="c x1 y74 w8 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Działalność kontynuowana<span class="ff1 fc1"> </span></div></div><div class="c x7 y74 w9 h10"><div class="t m0 xd he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y74 w6 h10"><div class="t m0 xe he y75 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb y74 w7 h10"><div class="t m0 xf h3 y77 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y78 w8 h11"><div class="t m0 x6 he y79 ff3 fs0 fc1 sc0 ls0 ws0">Przychody ze sprzedaży <span class="ff1"> </span></div></div><div class="c x7 y78 w9 h11"><div class="t m0 x10 he y79 ff1 fs0 fc2 sc0 ls0 ws0">11.1 </div></div><div class="c x9 y78 w6 h11"><div class="t m0 x11 he y7a ff1 fs0 fc2 sc0 ls0 ws0">47 627 </div></div><div class="c xb y78 w7 h11"><div class="t m0 x12 h3 y7a ff1 fs0 fc2 sc0 ls0 ws0">50 718<span class="fs1 fc1"> </span></div></div><div class="c x1 y7b w8 h12"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">Przychody ze sprzedaży<span class="ff2"> </span></div></div><div class="c x7 y7b w9 h12"><div class="t m0 xd he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 y7b w6 h12"><div class="t m0 x11 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">47 627 </div></div><div class="c xb y7b w7 h12"><div class="t m0 x12 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">50 718<span class="fc1"> </span></div></div><div class="c x1 y7e w8 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Koszt własny sprzedaży<span class="ff1"> </span></div></div><div class="c x7 y7e w9 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.5 </div></div><div class="c x9 y7e w6 h13"><div class="t m0 x13 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">36 </span>338) </div></div><div class="c xb y7e w7 h13"><div class="t m0 x11 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(38 480)<span class="fc1"> </span></div></div><div class="c x1 y80 w8 h12"><div class="t m0 x6 h2 y81 ff9 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) brutto ze sprzedaży<span class="ff2"> </span></div></div><div class="c x7 y80 w9 h12"><div class="t m0 xd he y82 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 y80 w6 h12"><div class="t m0 x11 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">11 289 </div></div><div class="c xb y80 w7 h12"><div class="t m0 x12 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">12 238<span class="fc1"> </span></div></div><div class="c x1 y83 w8 h14"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe przychody operacyjne<span class="ff1"> </span></div></div><div class="c x7 y83 w9 h14"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.1 </div></div><div class="c x9 y83 w6 h14"><div class="t m0 x14 he y7f ff1 fs0 fc2 sc0 ls3 ws0">238<span class="ls0"> </span></div></div><div class="c xb y83 w7 h14"><div class="t m0 x14 he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 584<span class="fc1"> </span></div></div><div class="c x1 y84 w8 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Koszty ogólnego zarządu<span class="ff1"> </span></div></div><div class="c x7 y84 w9 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.5 </div></div><div class="c x9 y84 w6 h13"><div class="t m0 x15 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(2 544) </div></div><div class="c xb y84 w7 h13"><div class="t m0 x16 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(2 825)<span class="fc1"> </span></div></div><div class="c x1 y85 w8 h15"><div class="t m0 x6 he y71 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 x6 he y86 ff3 fs0 fc1 sc0 ls0 ws0">dostaw i usług oraz pozostałych należności<span class="ff1"> </span></div></div><div class="c x7 y85 w9 h15"><div class="t m0 xc he y73 ff1 fs0 fc2 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c x9 y85 w6 h15"><div class="t m0 x14 he y73 ff1 fs0 fc2 sc0 ls3 ws0">227<span class="ls0"> </span></div></div><div class="c xb y85 w7 h15"><div class="t m0 x14 he y73 ff1 fs0 fc2 sc0 ls0 ws0">(146)<span class="fc1"> </span></div></div><div class="c x1 y87 w8 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe koszty operacyjne<span class="ff1"> </span></div></div><div class="c x7 y87 w9 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.2 </div></div><div class="c x9 y87 w6 h13"><div class="t m0 x16 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(379) </div></div><div class="c xb y87 w7 h13"><div class="t m0 x14 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(557)<span class="fc1"> </span></div></div><div class="c x1 y88 w8 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Wycena udziałów metodą praw własności<span class="ff1"> </span></div></div><div class="c x7 y88 w9 h12"><div class="t m0 xc he y81 ff1 fs0 fc2 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x9 y88 w6 h12"><div class="t m0 x17 he y89 ff1 fs0 fc2 sc0 ls0 ws0">304 236 </div></div><div class="c xb y88 w7 h12"><div class="t m0 x18 he y89 ff1 fs0 fc2 sc0 ls0 ws0">294 984<span class="fc1"> </span></div></div><div class="c x1 y8a w8 h12"><div class="t m0 x6 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) z <span class="ff9">działalności operacyjnej</span> </div></div><div class="c x7 y8a w9 h12"><div class="t m0 xd he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 y8a w6 h12"><div class="t m0 x17 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">313 067 </div></div><div class="c xb y8a w7 h12"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">305 278<span class="fc1"> </span></div></div><div class="c x1 y8b w8 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c x7 y8b w9 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.3 </div></div><div class="c x9 y8b w6 h13"><div class="t m0 x11 he y7c ff1 fs0 fc2 sc0 ls0 ws0">15 734  </div></div><div class="c xb y8b w7 h13"><div class="t m0 x12 he y7c ff1 fs0 fc2 sc0 ls0 ws0">16 097 <span class="fc1"> </span></div></div><div class="c x1 y8c w4 h11"><div class="t m0 x6 he y79 ff1 fs0 fc1 sc0 ls0 ws0">Koszty finansowe  </div></div><div class="c x7 y8c wa h11"><div class="t m0 x10 he y79 ff1 fs0 fc2 sc0 ls0 ws0">12.4 </div></div><div class="c x9 y8c wb h11"><div class="t m0 x13 he y79 ff1 fs0 fc2 sc0 ls0 ws0">(88 550) </div></div><div class="c xb y8c wc h11"><div class="t m0 x19 he y79 ff1 fs0 fc2 sc0 ls0 ws0">(78 933) </div></div><div class="c x1 y8d w8 h12"><div class="t m0 x6 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) brutto </div></div><div class="c x7 y8d w9 h12"><div class="t m0 xd he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 y8d w6 h12"><div class="t m0 x17 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">240 251 </div></div><div class="c xb y8d w7 h12"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">242 442<span class="fc1"> </span></div></div><div class="c x1 y8e w8 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Podatek dochodowy </div></div><div class="c x7 y8e w9 h13"><div class="t m0 xc he y7c ff1 fs0 fc2 sc0 ls3 ws0">13<span class="ls0"> </span></div></div><div class="c x9 y8e w6 h13"><div class="t m0 x15 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(3 633) </div></div><div class="c xb y8e w7 h13"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(634)<span class="fc1"> </span></div></div><div class="c x1 y8f w8 h14"><div class="t m0 x6 h2 y90 ff2 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto za rok obrotowy </div></div><div class="c x7 y8f w9 h14"><div class="t m0 xd he y91 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y8f w6 h14"><div class="t m0 x17 h2 y90 ff2 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c xb y8f w7 h14"><div class="t m0 x18 h2 y90 ff2 fs0 fc2 sc0 ls0 ws0">241 808<span class="fc1"> </span></div></div><div class="c x1 y92 w8 h12"><div class="t m0 x6 h16 y7d ff2 fs8 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y92 w9 h12"><div class="t m0 xd h17 y7d ff1 fs8 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y92 w6 h12"><div class="t m0 xe h17 y93 ff1 fs8 fc6 sc0 ls0 ws0"> </div></div><div class="c xb y92 w7 h12"><div class="t m0 xf h17 y93 ff1 fs8 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y94 w8 h13"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody netto<span class="ff2"> </span></div></div><div class="c x7 y94 w9 h13"><div class="t m0 xd he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y94 w6 h13"><div class="t m0 x1 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb y94 w7 h13"><div class="t m0 x1a h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y95 w8 h12"><div class="t m0 x6 h16 y82 ff2 fs8 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y95 w9 h12"><div class="t m0 xd h17 y82 ff1 fs8 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y95 w6 h12"><div class="t m0 xe h17 y93 ff1 fs8 fc6 sc0 ls0 ws0"> </div></div><div class="c xb y95 w7 h12"><div class="t m0 xf h17 y93 ff1 fs8 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y96 w8 h10"><div class="t m0 x6 he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y96 w9 h10"><div class="t m0 xd he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y96 w6 h10"><div class="t m0 xe he y75 ff1 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c xb y96 w7 h10"><div class="t m0 xf he y75 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y97 w8 h13"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">CAŁKOWITY DOCHÓD ZA ROK<span class="ff2"> </span></div></div><div class="c x7 y97 w9 h13"><div class="t m0 xd he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y97 w6 h13"><div class="t m0 x17 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c xb y97 w7 h13"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">241 808<span class="fc1"> </span></div></div><div class="c x1 y98 w8 h12"><div class="t m0 x6 he y81 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 x7 y98 w9 h12"><div class="t m0 xd he y82 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y98 w6 h12"><div class="t m0 xe he y81 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xb y98 w7 h12"><div class="t m0 xf he y81 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y99 w8 h18"><div class="t m0 x6 he y9a ff1 fs0 fc2 sc0 ls0 ws0">Podstawowy zysk za rok obrotowy  </div></div><div class="c x7 y99 w9 h18"><div class="t m0 xd he y9a ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y99 w6 h18"><div class="t m0 x1b he y9a ff1 fs0 fc2 sc0 ls3 ws0">5,<span class="ls4">80<span class="ls0"> </span></span></div></div><div class="c xb y99 w7 h18"><div class="t m0 x1c he y9a ff1 fs0 fc2 sc0 ls0 ws0">5,92<span class="fc1"> </span></div></div><div class="c x1 y9b w8 h19"><div class="t m0 x6 he y9c ff1 fs0 fc2 sc0 ls0 ws0">Rozwodniony zysk za rok obrotowy </div></div><div class="c x7 y9b w9 h19"><div class="t m0 x6 he y9d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 y9b w6 h19"><div class="t m0 x1b he y9c ff1 fs0 fc2 sc0 ls3 ws0">5,<span class="ls4">80<span class="ls0"> </span></span></div></div><div class="c xb y9b w7 h19"><div class="t m0 x1c he y9c ff1 fs0 fc2 sc0 ls0 ws0">5,92 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h6 y9e ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y9f ff6 fs1 fc1 sc0 ls0 ws0"> <span class="_ _16"> </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 x2 yd w3 hb" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 y6e ff1 fs5 fc4 sc0 ls0 ws0">Sprawozdanie z sytuacji finansowej </div><div class="t m0 x1 hc y6f ff3 fs7 fc1 sc0 ls0 ws0">na dzień 31 grudn<span class="_ _c"></span>ia 202<span class="ff1">5 roku </span></div></div><div class="c x1 ya0 wd h1a"><div class="t m0 x6 he ya1 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d ya0 we h1a"><div class="t m0 x6 he ya2 ff1 fs0 fc5 sc0 ls0 ws0">Nota<span class="fc1"> </span></div></div><div class="c x9 ya0 wf h1a"><div class="t m0 x6 hf ya2 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c xb ya0 w10 h1a"><div class="t m0 xc hf ya2 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 <span class="fs9"> </span></div></div><div class="c x1 ya3 w11 h11"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">AKTYWA </div></div><div class="c x1d ya3 w12 h11"><div class="t m0 x1e he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 ya3 wf h11"><div class="t m0 x1f he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb ya3 w10 h11"><div class="t m0 xf he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 ya4 w11 h13"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">Aktywa trwałe<span class="ff2"> </span></div></div><div class="c x1d ya4 w12 h13"><div class="t m0 x1e he y7d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 ya4 wf h13"><div class="t m0 x20 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 498 280 </div></div><div class="c xb ya4 w10 h13"><div class="t m0 x17 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 330 626<span class="fc1"> </span></div></div><div class="c x1 ya5 w11 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Aktywa niematerialne </div></div><div class="c x1d ya5 w12 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">18<span class="ls0"> </span></div></div><div class="c x9 ya5 wf h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 354 </div></div><div class="c xb ya5 w10 h13"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 818<span class="fc1"> </span></div></div><div class="c x1 ya6 w11 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Rzeczowe aktywa trwałe<span class="ff1"> </span></div></div><div class="c x1d ya6 w12 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">16<span class="ls0"> </span></div></div><div class="c x9 ya6 wf h12"><div class="t m0 x15 he y81 ff1 fs0 fc2 sc0 ls0 ws0">12 648 </div></div><div class="c xb ya6 w10 h12"><div class="t m0 x12 he y81 ff1 fs0 fc2 sc0 ls0 ws0">14 599<span class="fc1"> </span></div></div><div class="c x1 ya7 w11 h1b"><div class="t m0 x6 he ya8 ff1 fs0 fc1 sc0 ls0 ws0">Inwestycje w <span class="ff3">jednostkach zależnych wycenianych </span></div><div class="t m0 x6 he ya9 ff3 fs0 fc1 sc0 ls0 ws0">metodą praw własności<span class="ff1"> </span></div></div><div class="c x1d ya7 w12 h1b"><div class="t m0 x10 he yaa ff1 fs0 fc2 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x9 ya7 wf h1b"><div class="t m0 x20 he yaa ff1 fs0 fc2 sc0 ls0 ws0">1 331 836 </div></div><div class="c xb ya7 w10 h1b"><div class="t m0 x17 he yaa ff1 fs0 fc2 sc0 ls0 ws0">1 219 995<span class="fc1"> </span></div></div><div class="c x1 yab w11 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa finansowe <span class="ff1"> </span></div></div><div class="c x1d yab w12 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">20.1 </div></div><div class="c x9 yab wf h13"><div class="t m0 x13 he y7c ff1 fs0 fc2 sc0 ls0 ws0">108 903 </div></div><div class="c xb yab w10 h13"><div class="t m0 x12 he y7c ff1 fs0 fc2 sc0 ls0 ws0">58 640<span class="fc1"> </span></div></div><div class="c x1 yac w11 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1"> </span></div></div><div class="c x1d yac w12 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> </span></div></div><div class="c x9 yac wf h12"><div class="t m0 x22 he y81 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb yac w10 h12"><div class="t m0 x23 he y81 ff1 fs0 fc2 sc0 ls3 ws0">763<span class="ls0"> </span></div></div><div class="c x1 y1d w11 h12"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe należności<span class="ff1"> </span></div></div><div class="c x1d y1d w12 h12"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c x9 y1d wf h12"><div class="t m0 x15 he y7c ff1 fs0 fc2 sc0 ls0 ws0">10 896 </div></div><div class="c xb y1d w10 h12"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 136 </div></div><div class="c x1 yad w11 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa niefinansowe <span class="ff1"> </span></div></div><div class="c x1d yad w12 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">20.2 </div></div><div class="c x9 yad wf h13"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls3 ws0">308<span class="ls0"> </span></div></div><div class="c xb yad w10 h13"><div class="t m0 x23 he y7c ff1 fs0 fc2 sc0 ls3 ws0">305<span class="fc1 ls0"> </span></div></div><div class="c x1 yae w11 h12"><div class="t m0 x6 he y81 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa z <span class="ff3">tytułu podatku odroczonego</span> </div></div><div class="c x1d yae w12 h12"><div class="t m0 xa he y81 ff1 fs0 fc2 sc0 ls0 ws0">13.3 </div></div><div class="c x9 yae wf h12"><div class="t m0 x15 he y81 ff1 fs0 fc2 sc0 ls0 ws0">32 335 </div></div><div class="c xb yae w10 h12"><div class="t m0 x12 he y81 ff1 fs0 fc2 sc0 ls0 ws0">33 370<span class="fc1"> </span></div></div><div class="c x1 yaf w11 h12"><div class="t m0 x6 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">Aktywa obrotowe </div></div><div class="c x1d yaf w12 h12"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 yaf wf h12"><div class="t m0 x15 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">80 147 </div></div><div class="c xb yaf w10 h12"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">113 026<span class="fc1"> </span></div></div><div class="c x1 yb0 w11 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Zapasy </div></div><div class="c x1d yb0 w12 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">22<span class="ls0"> </span></div></div><div class="c x9 yb0 wf h13"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls3 ws0">910<span class="ls0"> </span></div></div><div class="c xb yb0 w10 h13"><div class="t m0 x23 he y7c ff1 fs0 fc2 sc0 ls3 ws0">983<span class="fc1 ls0"> </span></div></div><div class="c x1 yb1 w11 h12"><div class="t m0 x6 he y81 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 x1d yb1 w12 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c x9 yb1 wf h12"><div class="t m0 x15 he y81 ff1 fs0 fc2 sc0 ls0 ws0">11 828 </div></div><div class="c xb yb1 w10 h12"><div class="t m0 x12 he y81 ff1 fs0 fc2 sc0 ls0 ws0">31 454<span class="fc1"> </span></div></div><div class="c x1 yb2 w11 h12"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Należności z<span class="ff1"> </span>tytułu podatku dochodowego<span class="ff1"> </span></div></div><div class="c x1d yb2 w12 h12"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 yb2 wf h12"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls3 ws0">119<span class="ls0"> </span></div></div><div class="c xb yb2 w10 h12"><div class="t m0 x25 he y7c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1 yb3 w11 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Należności pozostałe<span class="ff1"> </span></div></div><div class="c x1d yb3 w12 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c x9 yb3 wf h13"><div class="t m0 x15 he y7c ff1 fs0 fc2 sc0 ls0 ws0">21 875 </div></div><div class="c xb yb3 w10 h13"><div class="t m0 x12 he y7c ff1 fs0 fc2 sc0 ls0 ws0">47 803<span class="fc1"> </span></div></div><div class="c x1 yb4 w11 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa finansowe<span class="ff1"> </span></div></div><div class="c x1d yb4 w12 h12"><div class="t m0 xa he y81 ff1 fs0 fc2 sc0 ls0 ws0">20.1 </div></div><div class="c x9 yb4 wf h12"><div class="t m0 x26 he y81 ff1 fs0 fc2 sc0 ls3 ws0">14<span class="ls0"> </span></div></div><div class="c xb yb4 w10 h12"><div class="t m0 x12 he y81 ff1 fs0 fc2 sc0 ls0 ws0">27 060<span class="fc1"> </span></div></div><div class="c x1 yb5 w11 h14"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne krótkoterminowe<span class="ff1"> </span></div></div><div class="c x1d yb5 w12 h14"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> </span></div></div><div class="c x9 yb5 wf h14"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb yb5 w10 h14"><div class="t m0 x23 he y7c ff1 fs0 fc2 sc0 ls3 ws0">680<span class="fc1 ls0"> </span></div></div><div class="c x1 yb6 w11 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe aktywa niefinansowe <span class="ff1"> </span></div></div><div class="c x1d yb6 w12 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">20.2 </div></div><div class="c x9 yb6 wf h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 867 </div></div><div class="c xb yb6 w10 h13"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 095<span class="fc1"> </span></div></div><div class="c x1 yb7 w11 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Środki pieniężne i ich ekwiwalenty<span class="ff1"> </span></div></div><div class="c x1d yb7 w12 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">24<span class="ls0"> </span></div></div><div class="c x9 yb7 wf h12"><div class="t m0 x15 he y81 ff1 fs0 fc2 sc0 ls0 ws0">43 534 </div></div><div class="c xb yb7 w10 h12"><div class="t m0 x14 he y81 ff1 fs0 fc2 sc0 ls0 ws0">3 951<span class="fc1"> </span></div></div><div class="c x1 yb8 w11 h12"><div class="t m0 x6 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> AKTYWA RAZEM  </div></div><div class="c x1d yb8 w12 h12"><div class="t m0 x1e h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 yb8 wf h12"><div class="t m0 x20 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 578 427 </div></div><div class="c xb yb8 w10 h12"><div class="t m0 x17 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">1 443 652 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h6 yb9 ff6 fs4 fc2 sc0 ls0 ws0"> <span class="_ _17"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf7" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc7 w0 h0"><img src="data:image/png;base64,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" class="bi x2 yd w3 h1c" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 yba wd h1d"><div class="t m0 x6 he ybb ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d yba we h1d"><div class="t m0 x6 he ybc ff1 fs0 fc5 sc0 ls0 ws0">Nota<span class="fc1"> </span></div></div><div class="c x9 yba wf h1d"><div class="t m0 x6 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c xb yba w10 h1d"><div class="t m0 xc hf ybc ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 <span class="fs9"> </span></div></div><div class="c x1 ybd w11 h12"><div class="t m0 x6 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">PASYWA<span class="ff1 fc1"> </span></div></div><div class="c x1d ybd w12 h12"><div class="t m0 x1e he y7c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 ybd wf h12"><div class="t m0 x1f he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xb ybd w10 h12"><div class="t m0 xf he y7c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 ybe w11 h13"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">Kapitał własny<span class="ff1 fc1"> </span></div></div><div class="c x1d ybe w12 h13"><div class="t m0 x1e he y7c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 ybe wf h13"><div class="t m0 x13 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">643 175 </div></div><div class="c xb ybe w10 h13"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">604 841<span class="fc1"> </span></div></div><div class="c x1 ybf w11 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Kapitał podstawowy<span class="ff1"> </span></div></div><div class="c x1d ybf w12 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x9 ybf wf h12"><div class="t m0 x21 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c xb ybf w10 h12"><div class="t m0 x14 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">2 040<span class="fc1"> </span></div></div><div class="c x1 yc1 w11 h12"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Zyski zatrzymane </div></div><div class="c x1d yc1 w12 h12"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x9 yc1 wf h12"><div class="t m0 x13 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">404 517 </div></div><div class="c xb yc1 w10 h12"><div class="t m0 x18 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">360 993<span class="fc1"> </span></div></div><div class="c x1 yc2 w11 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Wynik finansowy roku obrotowego </div></div><div class="c x1d yc2 w12 h13"><div class="t m0 xc he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9 yc2 wf h13"><div class="t m0 x13 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c xb yc2 w10 h13"><div class="t m0 x18 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">241 808<span class="fc1"> </span></div></div><div class="c x1 yc3 w11 h12"><div class="t m0 x6 h2 y81 ff9 fs0 fc2 sc0 ls0 ws0">Zobowiązania długoterminowe<span class="ff2"> </span></div></div><div class="c x1d yc3 w12 h12"><div class="t m0 x1e he y82 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 yc3 wf h12"><div class="t m0 x13 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">871 149<span class="ff1"> </span></div></div><div class="c xb yc3 w10 h12"><div class="t m0 x18 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">691 726<span class="ff1 fc1"> </span></div></div><div class="c x1 yc4 w11 h12"><div class="t m0 x6 h2 y7c ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów, pożyczek i obligacji<span class="ff2 fc2"> </span></div></div><div class="c x1d yc4 w12 h12"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c x9 yc4 wf h12"><div class="t m0 x13 h2 y7c ff1 fs0 fc2 sc0 ls0 ws0">853 161<span class="ff2"> </span></div></div><div class="c xb yc4 w10 h12"><div class="t m0 x18 h2 y7c ff1 fs0 fc2 sc0 ls0 ws0">673 246<span class="ff2 fc1"> </span></div></div><div class="c x1 yc5 w11 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe zobowiązania<span class="ff1"> finansowe </span></div></div><div class="c x1d yc5 w12 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c x9 yc5 wf h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 409 </div></div><div class="c xb yc5 w10 h13"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">4 009<span class="fc1"> </span></div></div><div class="c x1 yc6 w11 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1"> </span></div></div><div class="c x1d yc6 w12 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> </span></div></div><div class="c x9 yc6 wf h12"><div class="t m0 x21 he y81 ff1 fs0 fc2 sc0 ls0 ws0">2 216 </div></div><div class="c xb yc6 w10 h12"><div class="t m0 x25 he y81 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1 yc7 w11 h1e"><div class="t m0 x6 he yc8 ff1 fs0 fc1 sc0 ls0 ws0">Rezerwa na pokrycie strat w jednostkach wycenianych </div><div class="t m0 x6 he yc9 ff3 fs0 fc1 sc0 ls0 ws0">metodą praw własności<span class="ff1"> </span></div></div><div class="c x1d yc7 w12 h1e"><div class="t m0 x10 he yca ff1 fs0 fc2 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x9 yc7 wf h1e"><div class="t m0 x21 he yca ff1 fs0 fc2 sc0 ls0 ws0">3 324 </div></div><div class="c xb yc7 w10 h1e"><div class="t m0 x14 he yca ff1 fs0 fc2 sc0 ls0 ws0">3 103<span class="fc1"> </span></div></div><div class="c x1 ycb w11 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu leasingu<span class="ff1"> </span></div></div><div class="c x1d ycb w12 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">17.1 </div></div><div class="c x9 ycb wf h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">9 039 </div></div><div class="c xb ycb w10 h13"><div class="t m0 x12 he y7c ff1 fs0 fc2 sc0 ls0 ws0">11 3<span class="ls3">68</span><span class="fc1"> </span></div></div><div class="c x1 ycc w11 h12"><div class="t m0 x6 h2 y81 ff9 fs0 fc2 sc0 ls0 ws0">Zobowiązania krótkoterminowe<span class="ff2"> </span></div></div><div class="c x1d ycc w12 h12"><div class="t m0 x1e he y82 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x9 ycc wf h12"><div class="t m0 x15 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">64 103 </div></div><div class="c xb ycc w10 h12"><div class="t m0 x18 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">147 085<span class="fc1"> </span></div></div><div class="c x1 ycd w11 h12"><div class="t m0 x6 he y7c 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 x1d ycd w12 h12"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x9 ycd wf h12"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">6 629 </div></div><div class="c xb ycd w10 h12"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">5 013<span class="fc1"> </span></div></div><div class="c x1 y4c w11 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania z tytułu kredytów, pożyczek i obligacji<span class="ff1"> </span></div></div><div class="c x1d y4c w12 h13"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c x9 y4c wf h13"><div class="t m0 x15 he y7c ff1 fs0 fc2 sc0 ls0 ws0">44 007 </div></div><div class="c xb y4c w10 h13"><div class="t m0 x18 he y7c ff1 fs0 fc2 sc0 ls0 ws0">110 559<span class="fc1"> </span></div></div><div class="c x1 yce w11 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe zobowiązania finansowe<span class="ff1"> </span></div></div><div class="c x1d yce w12 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">26<span class="ls0"> </span></div></div><div class="c x9 yce wf h12"><div class="t m0 x21 he y81 ff1 fs0 fc2 sc0 ls0 ws0">2 631 </div></div><div class="c xb yce w10 h12"><div class="t m0 x14 he y81 ff1 fs0 fc2 sc0 ls0 ws0">2 601<span class="fc1"> </span></div></div><div class="c x1 ycf w11 h12"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Instrumenty pochodne krótkoterminowe<span class="ff1"> </span></div></div><div class="c x1d ycf w12 h12"><div class="t m0 x10 he y7c ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> </span></div></div><div class="c x9 ycf wf h12"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 489 </div></div><div class="c xb ycf w10 h12"><div class="t m0 x14 he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 304<span class="fc1"> </span></div></div><div class="c x1 yd0 w11 h13"><div class="t m0 x6 h2 y7c ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu leasingu<span class="ff2 fc2"> </span></div></div><div class="c x1d yd0 w12 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">17.1 </div></div><div class="c x9 yd0 wf h13"><div class="t m0 x21 h2 y7c ff1 fs0 fc2 sc0 ls0 ws0">3 003<span class="ff2"> </span></div></div><div class="c xb yd0 w10 h13"><div class="t m0 x14 h2 y7c ff1 fs0 fc2 sc0 ls0 ws0">2 923<span class="ff2 fc1"> </span></div></div><div class="c x1 yd1 w11 h11"><div class="t m0 x6 he y79 ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania z<span class="ff1"> </span>tytułu podatku dochodowego<span class="ff1"> </span></div></div><div class="c x1d yd1 w12 h11"><div class="t m0 x1e he yd2 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 yd1 wf h11"><div class="t m0 x22 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb yd1 w10 h11"><div class="t m0 x12 he y79 ff1 fs0 fc1 sc0 ls0 ws0">18 478 </div></div><div class="c x1 yd3 w11 h1f"><div class="t m0 x6 he yd4 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania niefinansowe<span class="ff1"> </span></div></div><div class="c x1d yd3 w12 h1f"><div class="t m0 x10 he yd4 ff1 fs0 fc2 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x9 yd3 wf h1f"><div class="t m0 x21 he yd4 ff1 fs0 fc2 sc0 ls0 ws0">1 717 </div></div><div class="c xb yd3 w10 h1f"><div class="t m0 x14 he yd4 ff1 fs0 fc2 sc0 ls0 ws0">1 340 </div></div><div class="c x1 yd5 w11 h20"><div class="t m0 x6 he yd6 ff1 fs0 fc2 sc0 ls0 ws0">Rezerwy </div></div><div class="c x1d yd5 w12 h20"><div class="t m0 x10 he yd6 ff1 fs0 fc2 sc0 ls3 ws0">28<span class="ls0"> </span></div></div><div class="c x9 yd5 wf h20"><div class="t m0 x21 he yd6 ff1 fs0 fc2 sc0 ls0 ws0">4 626 </div></div><div class="c xb yd5 w10 h20"><div class="t m0 x14 he yd6 ff1 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x1 yd7 w11 h21"><div class="t m0 x6 he yd8 ff3 fs0 fc2 sc0 ls0 ws0">Rozliczenia międzyokresowe<span class="ff1"> </span></div></div><div class="c x1d yd7 w12 h21"><div class="t m0 x10 he yd8 ff1 fs0 fc2 sc0 ls3 ws0">29<span class="ls0"> </span></div></div><div class="c x9 yd7 wf h21"><div class="t m0 x27 he yd8 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c xb yd7 w10 h21"><div class="t m0 x23 he yd8 ff1 fs0 fc2 sc0 ls3 ws0">144<span class="ls0"> </span></div></div><div class="c x1 yd9 w11 h12"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">Zobowiązania ogółem<span class="ff1"> </span></div></div><div class="c x1d yd9 w12 h12"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 yd9 wf h12"><div class="t m0 x13 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">935 252<span class="ff1"> </span></div></div><div class="c xb yd9 w10 h12"><div class="t m0 x18 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">838 811<span class="ff1"> </span></div></div><div class="c x1 yda w11 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> <span class="ff9">KAPITAŁ WŁASNY I ZOBOWIĄZANIA <span class="ff1"> </span></span></div></div><div class="c x1d yda w12 h10"><div class="t m0 x1e he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9 yda wf h10"><div class="t m0 x20 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 578 427 </div></div><div class="c xb yda w10 h10"><div class="t m0 x17 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 443 652<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h6 ydb ff1 fs4 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 ydc ff6 fs1 fc1 sc0 ls0 ws0"> <span class="_ _16"> </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 x2 yd w3 h22" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 h3 y3a ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 ydd ff1 fs5 fc4 sc0 ls0 ws0">Sprawozdanie z <span class="ff3">przepływów pieniężnych</span> </div><div class="t m0 x1 hc yde ff3 fs7 fc1 sc0 ls0 ws0">za rok zakońc<span class="_ _c"></span>zony dnia 31 grudn<span class="_ _c"></span>ia 202<span class="ff1">5 roku </span></div></div><div class="c x1 ydf w13 h23"><div class="t m0 x6 he ye0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 ydf w14 h23"><div class="t m0 x6 he ye1 ff1 fs0 fc5 sc0 ls0 ws0">Nota </div></div><div class="c x29 ydf w15 h23"><div class="t m0 x2a hf ye2 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff8"> </span></div><div class="t m0 x2a hf ye3 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x2b ydf w16 h23"><div class="t m0 x2a hf ye2 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff8"> </span></div><div class="t m0 x2a hf ye3 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 ye4 w17 h24"><div class="t m0 x6 h2 ye5 ff9 fs0 fc2 sc0 ls0 ws0">Przepływy środków pieniężnych<span class="ff2"> z </span>działalności </div><div class="t m0 x6 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">operacyjnej </div></div><div class="c x28 ye4 w18 h24"><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x29 ye4 w15 h24"><div class="t m0 x2c he ye7 ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x2b ye4 w16 h24"><div class="t m0 x2c he ye7 ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 ye8 w17 h12"><div class="t m0 x6 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">Zysk / (strata) brutto </div></div><div class="c x28 ye8 w18 h12"><div class="t m0 x6 h2 y0 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 ye8 w15 h12"><div class="t m0 x16 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">240 251 </div></div><div class="c x2b ye8 w16 h12"><div class="t m0 x16 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0">242 442 </div></div><div class="c x1 ye9 w17 h14"><div class="t m0 x6 h2 yea ff2 fs0 fc2 sc0 ls0 ws0">Korekty o pozycje: </div></div><div class="c x28 ye9 w18 h14"><div class="t m0 x6 h2 y0 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 ye9 w15 h14"><div class="t m0 x15 h2 yea ff2 fs0 fc2 sc0 ls0 ws0">(208 436) </div></div><div class="c x2b ye9 w16 h14"><div class="t m0 x15 h2 yea ff2 fs0 fc2 sc0 ls0 ws0">(245 746) </div></div><div class="c x1 yeb w17 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja<span class="fc2"> </span></div></div><div class="c x28 yeb w18 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.6 </div></div><div class="c x29 yeb w15 h13"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls3 ws0">3 <span class="ls0">205 </span></div></div><div class="c x2b yeb w19 h13"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls0 ws0">3 158 </div></div><div class="c x1 yec w17 h12"><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">(Zwiększenie) / zmniejszenie stanu należności<span class="ff1"> </span></div></div><div class="c x28 yec w18 h12"><div class="t m0 x10 he y81 ff1 fs0 fc2 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x29 yec w15 h12"><div class="t m0 x24 he y81 ff1 fs0 fc2 sc0 ls0 ws0">19 <span class="ls3">148</span> </div></div><div class="c x2b yec w19 h12"><div class="t m0 x21 he y81 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">10</span> 211)<span class="fc1"> </span></div></div><div class="c x1 yed w17 h12"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">(Zwiększenie) / zmniejszenie stanu zapasów<span class="ff1 fc2"> </span></div></div><div class="c x28 yed w18 h12"><div class="t m0 x1e he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 yed w15 h12"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">73<span class="ls0"> </span></div></div><div class="c x2b yed w19 h12"><div class="t m0 x2e he y7c ff1 fs0 fc2 sc0 ls0 ws0">6 </div></div><div class="c x1 yee w17 h25"><div class="t m0 x6 he yef ff3 fs0 fc1 sc0 ls0 ws0">(Zwiększenie) / zmniejszenie stanu pozostałych </div><div class="t m0 x6 he y81 ff3 fs0 fc1 sc0 ls0 ws0">aktywów<span class="ff1 fc2"> </span></div></div><div class="c x28 yee w18 h25"><div class="t m0 x1e he yf0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 yee w15 h25"><div class="t m0 x26 he y9d ff1 fs0 fc2 sc0 ls0 ws0">(775) </div></div><div class="c x2b yee w19 h25"><div class="t m0 x22 he y9d ff1 fs0 fc2 sc0 ls3 ws0">273<span class="ls0"> </span></div></div><div class="c x1 yf1 w17 h26"><div class="t m0 x6 he yf2 ff3 fs0 fc1 sc0 ls0 ws0">Zwiększenie / (zmniejszenie) stanu zobowiązań </div><div class="t m0 x6 he yf3 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 x6 he yf4 ff3 fs0 fc1 sc0 ls0 ws0">zobowiązań finansowych<span class="ff1 fc2"> </span></div></div><div class="c x28 yf1 w18 h26"><div class="t m0 x10 he yc0 ff1 fs0 fc2 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x29 yf1 w15 h26"><div class="t m0 x26 he yf3 ff1 fs0 fc2 sc0 ls0 ws0">2 949 </div></div><div class="c x2b yf1 w19 h26"><div class="t m0 x21 he yf3 ff1 fs0 fc2 sc0 ls0 ws0">(11 905) </div></div><div class="c x1 yf5 w17 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Koszty premii motywacyjnej </div></div><div class="c x28 yf5 w18 h13"><div class="t m0 x1e he y7c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 yf5 w15 h13"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 044 </div></div><div class="c x2b yf5 w19 h13"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x1 yf6 w17 h12"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Przychody finansowe<span class="fc2"> </span></div></div><div class="c x28 yf6 w18 h12"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.3 </div></div><div class="c x29 yf6 w15 h12"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(13 254) </div></div><div class="c x2b yf6 w19 h12"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(14 212) </div></div><div class="c x1 yf7 w17 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Koszty finansowe<span class="fc2"> </span></div></div><div class="c x28 yf7 w18 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">12.4 </div></div><div class="c x29 yf7 w15 h13"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">88 463 </div></div><div class="c x2b yf7 w19 h13"><div class="t m0 x24 he y7c ff1 fs0 fc2 sc0 ls0 ws0">78 917 </div></div><div class="c x1 yf8 w17 h27"><div class="t m0 x6 he yf9 ff3 fs0 fc1 sc0 ls0 ws0">Udział w<span class="ff1"> </span>zyskach jednostek wycenianych metodą </div><div class="t m0 x6 he yfa ff3 fs0 fc1 sc0 ls0 ws0">praw własności<span class="ff1 fc2"> </span></div></div><div class="c x28 yf8 w18 h27"><div class="t m0 x10 he yc0 ff1 fs0 fc2 sc0 ls3 ws0">19<span class="ls0"> </span></div></div><div class="c x29 yf8 w15 h27"><div class="t m0 x11 he ya2 ff1 fs0 fc2 sc0 ls0 ws0">(304 236) </div></div><div class="c x2b yf8 w19 h27"><div class="t m0 x11 he ya2 ff1 fs0 fc2 sc0 ls0 ws0">(294 984) </div></div><div class="c x1 yfb w17 h28"><div class="t m0 x6 he yfc 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 x6 he yfd ff3 fs0 fc1 sc0 ls0 ws0">dostaw i usług oraz pozostałych należności<span class="ff1"> </span></div></div><div class="c x28 yfb w18 h28"><div class="t m0 x1e he yc0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 yfb w15 h28"><div class="t m0 x26 he yfe ff1 fs0 fc2 sc0 ls0 ws0">(227) </div></div><div class="c x2b yfb w19 h28"><div class="t m0 x22 he yfe ff1 fs0 fc2 sc0 ls3 ws0">146<span class="fc1 ls0"> </span></div></div><div class="c x1 yff w17 h12"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu rozliczeń międzyokresowych<span class="ff1"> </span></div></div><div class="c x28 yff w18 h12"><div class="t m0 x1e he yc0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 yff w15 h12"><div class="t m0 x26 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">143)</span> </div></div><div class="c x2b yff w19 h12"><div class="t m0 x27 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(23)<span class="fc1"> </span></div></div><div class="c x1 y100 w17 h13"><div class="t m0 x6 he y7c ff1 fs0 fc1 sc0 ls0 ws0">Zmiana stanu rezerw<span class="fc2"> </span></div></div><div class="c x28 y100 w18 h13"><div class="t m0 x1e he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y100 w15 h13"><div class="t m0 x27 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(97) </div></div><div class="c x2b y100 w19 h13"><div class="t m0 x22 he y7c ff1 fs0 fc2 sc0 ls3 ws0">285<span class="ls0"> </span></div></div><div class="c x1 y101 w17 h13"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe<span class="ff1 fc2"> </span></div></div><div class="c x28 y101 w18 h13"><div class="t m0 x1e he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y101 w15 h13"><div class="t m0 x27 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">23</span>) </div></div><div class="c x2b y101 w19 h13"><div class="t m0 x2d he y7c ff1 fs0 fc2 sc0 ls3 ws0">52<span class="ls0"> </span></div></div><div class="c x1 y102 w17 h12"><div class="t m0 x6 he y7c ff3 fs0 fc1 sc0 ls0 ws0">Podatek dochodowy zapłacony<span class="ff1 fc2"> </span></div></div><div class="c x28 y102 w18 h12"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y102 w15 h12"><div class="t m0 x1b he y7c ff1 fs0 fc2 sc0 ls5 ws0">(5<span class="ls0"> 563) </span></div></div><div class="c x2b y102 w19 h12"><div class="t m0 x27 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(73) </div></div><div class="c x1 y103 w17 h29"><div class="t m0 x6 h2 y104 ff9 fs0 fc2 sc0 ls0 ws0">Środki pieniężne netto z<span class="ff2"> </span>działalności operacyjnej <span class="ff1"> </span></div></div><div class="c x28 y103 w18 h29"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y103 w15 h29"><div class="t m0 x24 h2 y104 ff2 fs0 fc2 sc0 ls0 ws0">31 815 </div></div><div class="c x2b y103 w16 h29"><div class="t m0 x2f h2 y104 ff2 fs0 fc2 sc0 ls0 ws0">(3 304)<span class="ff1"> </span></div></div><div class="c x1 y105 w17 h12"><div class="t m0 x6 h2 y7d ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y105 w18 h12"><div class="t m0 x1e h2 y0 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y105 w15 h12"><div class="t m0 x30 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2b y105 w16 h12"><div class="t m0 x30 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y106 w17 h2a"><div class="t m0 x6 h2 y107 ff9 fs0 fc2 sc0 ls0 ws0">Przepływy środków pieniężnych z<span class="ff2"> </span>działalności </div><div class="t m0 x6 h2 y108 ff2 fs0 fc2 sc0 ls0 ws0">inwestycyjnej<span class="ff1 fc1"> </span></div></div><div class="c x28 y106 w18 h2a"><div class="t m0 x1e he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y106 w15 h2a"><div class="t m0 x30 he y109 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2b y106 w16 h2a"><div class="t m0 x30 he y109 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y10a w17 h2b"><div class="t m0 x6 he y10b ff3 fs0 fc2 sc0 ls0 ws0">Sprzedaż rzeczowych aktywów trwałych i<span class="ff1"> </span>aktywów </div><div class="t m0 x6 h2 y10c ff1 fs0 fc2 sc0 ls0 ws0">niematerialnych<span class="ff2"> </span></div></div><div class="c x28 y10a w18 h2b"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y10a w15 h2b"><div class="t m0 x22 he y10d ff1 fs0 fc2 sc0 ls3 ws0">102<span class="ls0"> </span></div></div><div class="c x2b y10a w19 h2b"><div class="t m0 x22 he y10d ff1 fs0 fc2 sc0 ls3 ws0">265<span class="ls0"> </span></div></div><div class="c x1 y10e w17 h2c"><div class="t m0 x6 he y10f ff3 fs0 fc2 sc0 ls0 ws0">Nabycie rzeczowych aktywów trwałych i<span class="ff1"> </span>aktywów </div><div class="t m0 x6 he y7c ff1 fs0 fc2 sc0 ls0 ws0">niematerialnych </div></div><div class="c x28 y10e w18 h2c"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y10e w15 h2c"><div class="t m0 x26 he y110 ff1 fs0 fc2 sc0 ls0 ws0">(120) </div></div><div class="c x2b y10e w19 h2c"><div class="t m0 x26 he y110 ff1 fs0 fc2 sc0 ls0 ws0">(426) </div></div><div class="c x1 y67 w17 h12"><div class="t m0 x6 he y81 ff3 fs0 fc2 sc0 ls0 ws0">Nabycie udziałów<span class="ff1"> </span></div></div><div class="c x28 y67 w18 h12"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y67 w15 h12"><div class="t m0 x26 he y81 ff1 fs0 fc2 sc0 ls0 ws0">(600) </div></div><div class="c x2b y67 w19 h12"><div class="t m0 x26 he y81 ff1 fs0 fc2 sc0 ls0 ws0">(600) </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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" class="bi x2 yd w3 h1c" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 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 y111 w13 h2d"><div class="t m0 x6 he ye0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x28 y111 w14 h2d"><div class="t m0 x6 he y112 ff1 fs0 fc5 sc0 ls0 ws0">Nota </div></div><div class="c x29 y111 w15 h2d"><div class="t m0 x2a hf ye2 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff8"> </span></div><div class="t m0 x2a hf y113 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x2b y111 w16 h2d"><div class="t m0 x2a hf ye2 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff8"> </span></div><div class="t m0 x2a hf y113 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y114 w17 h13"><div class="t m0 x6 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Sprzedaż udziałów<span class="ff1"> </span></div></div><div class="c x28 y114 w18 h13"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y114 w15 h13"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x2b y114 w19 h13"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y115 w17 h13"><div class="t m0 x6 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Dywidendy otrzymane </div></div><div class="c x28 y115 w18 h13"><div class="t m0 x1e he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y115 w15 h13"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">192 616 </div></div><div class="c x2b y115 w19 h13"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">176 366 </div></div><div class="c x1 y116 w17 h12"><div class="t m0 x6 he y81 ff1 fs0 fc2 sc0 ls0 ws0">Odsetki otrzymane </div></div><div class="c x28 y116 w18 h12"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y116 w15 h12"><div class="t m0 x2c he y81 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x2b y116 w19 h12"><div class="t m0 x22 he y81 ff1 fs0 fc2 sc0 ls3 ws0">504<span class="ls0"> </span></div></div><div class="c x1 y117 w17 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Spłata udzielonych pożyczek<span class="ff1"> </span></div></div><div class="c x28 y117 w18 h10"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y117 w15 h10"><div class="t m0 x2c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x2b y117 w19 h10"><div class="t m0 x26 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 296 </div></div><div class="c x1 y118 w17 h13"><div class="t m0 x6 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Udzielenie pożyczek<span class="ff1"> </span></div></div><div class="c x28 y118 w18 h13"><div class="t m0 x1e he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y118 w15 h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(21 083) </div></div><div class="c x2b y118 w19 h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(57 000) </div></div><div class="c x1 y119 w17 h2e"><div class="t m0 x6 h2 y11a ff9 fs0 fc2 sc0 ls0 ws0">Środki pieniężne netto z<span class="ff2"> </span>działalności inwestycyjnej<span class="ff1"> </span></div></div><div class="c x28 y119 w18 h2e"><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x29 y119 w15 h2e"><div class="t m0 x16 h2 y11a ff2 fs0 fc2 sc0 ls0 ws0">170 915 </div></div><div class="c x2b y119 w16 h2e"><div class="t m0 x16 h2 y11a ff2 fs0 fc2 sc0 ls0 ws0">121 405<span class="ff1"> </span></div></div><div class="c x1 y11b w17 h12"><div class="t m0 x6 h2 y82 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y11b w18 h12"><div class="t m0 x6 h2 y0 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y11b w15 h12"><div class="t m0 x30 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2b y11b w16 h12"><div class="t m0 x30 h2 y81 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y11c w17 h2f"><div class="t m0 x6 h2 y107 ff9 fs0 fc2 sc0 ls0 ws0">Przepływy środków pieniężnych z<span class="ff2"> </span>działalności </div><div class="t m0 x6 h2 y108 ff2 fs0 fc2 sc0 ls0 ws0">finansowej<span class="ff1 fc1"> </span></div></div><div class="c x28 y11c w18 h2f"><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0"> <span class="fc1"> </span></div></div><div class="c x29 y11c w15 h2f"><div class="t m0 x2c he y109 ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x2b y11c w16 h2f"><div class="t m0 x2c he y109 ff1 fs0 fc2 sc0 ls0 ws0"> <span class="fc1"> </span></div></div><div class="c x1 y11d w17 h30"><div class="t m0 x6 h2 y89 ff3 fs0 fc2 sc0 ls0 ws0">Wpływy z<span class="ff1"> </span>tytułu zaciągnięcia pożyczek<span class="ff1"> <span class="ls6">/ <span class="_ _1"></span></span></span>kredytów<span class="ff1"> <span class="ff2"> </span></span></div></div><div class="c x28 y11d w18 h30"><div class="t m0 xa he y89 ff1 fs0 fc2 sc0 ls0 ws0">35.3 </div></div><div class="c x29 y11d w15 h30"><div class="t m0 x24 he y89 ff1 fs0 fc2 sc0 ls0 ws0">53 975 </div></div><div class="c x2b y11d w19 h30"><div class="t m0 x24 he y89 ff1 fs0 fc2 sc0 ls0 ws0">71 670 </div></div><div class="c x1 y11e w17 h13"><div class="t m0 x6 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Wpływy z tytułu emisji obligacji<span class="ff1"> </span></div></div><div class="c x28 y11e w18 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">35.3 </div></div><div class="c x29 y11e w15 h13"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">100 000 </div></div><div class="c x2b y11e w19 h13"><div class="t m0 x16 he y7c ff1 fs0 fc2 sc0 ls0 ws0">150 000 </div></div><div class="c x1 y11f w17 h13"><div class="t m0 x6 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Spłata zobowiązań z tytułu leasingu<span class="ff1"> </span></div></div><div class="c x28 y11f w18 h13"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">35.3 </div></div><div class="c x29 y11f w15 h13"><div class="t m0 x2f he y7c ff1 fs0 fc2 sc0 ls5 ws0">(2<span class="ls0"> 803) </span></div></div><div class="c x2b y11f w19 h13"><div class="t m0 x2f he y7c ff1 fs0 fc2 sc0 ls5 ws0">(3<span class="ls0"> 151) </span></div></div><div class="c x1 y120 w17 h12"><div class="t m0 x6 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Spłata pożyczek<span class="ff1"> / </span>kredytów<span class="ff1">  </span></div></div><div class="c x28 y120 w18 h12"><div class="t m0 xa he y7c ff1 fs0 fc2 sc0 ls0 ws0">35.3 </div></div><div class="c x29 y120 w15 h12"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(48 984) </div></div><div class="c x2b y120 w19 h12"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(64 760) </div></div><div class="c x1 y121 w17 h13"><div class="t m0 x6 he y7c ff3 fs0 fc2 sc0 ls0 ws0">Dywidendy wypłacone<span class="ff1"> </span></div></div><div class="c x28 y121 w18 h13"><div class="t m0 x1e he y7d ff1 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c x29 y121 w15 h13"><div class="t m0 x11 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x2b y121 w19 h13"><div class="t m0 x11 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x1 y122 w17 h13"><div class="t m0 x6 he y7c ff1 fs0 fc2 sc0 ls0 ws0">Odsetki i prowizje bankowe </div></div><div class="c x28 y122 w18 h13"><div class="t m0 xa he y7c ff1 fs0 fc1 sc0 ls0 ws0">35.3 </div></div><div class="c x29 y122 w15 h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(65 007) </div></div><div class="c x2b y122 w19 h13"><div class="t m0 x21 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(69 050) </div></div><div class="c x1 y123 w17 h12"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">Środki pieniężne netto z<span class="ff2"> </span>działalności finansowej<span class="ff1"> </span></div></div><div class="c x28 y123 w18 h12"><div class="t m0 x31 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0"> <span class="ff1 fc1"> </span></div></div><div class="c x29 y123 w15 h12"><div class="t m0 x15 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(163 147)<span class="ff1"> </span></div></div><div class="c x2b y123 w16 h12"><div class="t m0 x15 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">(115 619)<span class="ff1"> </span></div></div><div class="c x1 y124 w17 h31"><div class="t m0 x6 he y86 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y124 w18 h31"><div class="t m0 x1e he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y124 w15 h31"><div class="t m0 x30 he y125 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x2b y124 w16 h31"><div class="t m0 x30 he y125 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y126 w17 h32"><div class="t m0 x6 he yef ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenie/(zmniejszenie) netto stanu środków </div><div class="t m0 x6 h2 y81 ff3 fs0 fc2 sc0 ls0 ws0">pieniężnych i ich ekwiwalentów <span class="ff2"> </span></div></div><div class="c x28 y126 w18 h32"><div class="t m0 x6 h2 y0 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y126 w15 h32"><div class="t m0 x24 h2 y9d ff1 fs0 fc2 sc0 ls0 ws0">39 583<span class="ff2"> </span></div></div><div class="c x2b y126 w16 h32"><div class="t m0 x26 h2 y9d ff1 fs0 fc2 sc0 ls0 ws0">2 482<span class="ff2"> </span></div></div><div class="c x1 y127 w17 h27"><div class="t m0 x6 h2 y128 ff9 fs0 fc2 sc0 ls0 ws0">Środki pieniężne na początek okresu<span class="ff1 fc1"> </span></div></div><div class="c x28 y127 w18 h27"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y127 w15 h27"><div class="t m0 x26 h2 y128 ff2 fs0 fc2 sc0 ls0 ws0">3 951   <span class="ff1"> </span></div></div><div class="c x2b y127 w16 h27"><div class="t m0 x26 h2 y128 ff2 fs0 fc2 sc0 ls0 ws0">1 469   <span class="ff1 fc1"> </span></div></div><div class="c x1 y129 w17 h13"><div class="t m0 x6 he y7d ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x28 y129 w18 h13"><div class="t m0 x6 he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x29 y129 w15 h13"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x2b y129 w16 h13"><div class="t m0 x2c he y7c ff1 fs0 fc2 sc0 ls0 ws0"> <span class="fc1"> </span></div></div><div class="c x1 y12a w17 h12"><div class="t m0 x6 h2 y7c ff9 fs0 fc2 sc0 ls0 ws0">Środki pieniężne na koniec okresu<span class="ff2"> </span></div></div><div class="c x28 y12a w18 h12"><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x29 y12a w15 h12"><div class="t m0 x24 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">43 534 </div></div><div class="c x2b y12a w16 h12"><div class="t m0 x26 h2 y7c ff2 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h6 y12b ff1 fs4 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h33 y12c ff6 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
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" class="bi x11 y12d w1b h35" alt="" /><div class="c x0 y0 w1c h34"><div class="t m0 x1 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _18"> </span> <span class="_ _19"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span><span class="ls2">10</span><span class="fs0"> </span></span></div><div class="t m0 x26 h7 y12e ff1 fs5 fc4 sc0 ls0 ws0">Sprawozdanie ze zmian w <span class="ff3">kapitale własnym</span> </div><div class="t m0 x1 h6 y12f ff3 fs4 fc1 sc0 ls0 ws0">za rok zakończony dnia<span class="_ _1"></span> 31 grudnia 202<span class="_ _1"></span><span class="ff1">5 roku </span></div></div><div class="c x1 y130 w1d h36"><div class="t m0 x6 he y131 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x32 y130 w1e h36"><div class="t m0 x6 h37 y132 ff4 fs0 fc5 sc0 ls0 ws0">Nota </div></div><div class="c x33 y130 w1f h36"><div class="t m0 x2a hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Kapitał podstawowy<span class="ff8"> </span></div></div><div class="c x34 y130 w20 h36"><div class="t m0 x35 hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Zyski zatrzymane / </div><div class="t m0 x20 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">niepokryte straty </div></div><div class="c x36 y130 w20 h36"><div class="t m0 xc hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Wynik finansowy roku </div><div class="t m0 x16 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">obrotowego </div></div><div class="c x37 y130 w21 h36"><div class="t m0 xa hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Kapitał własny ogółem<span class="ff8"> </span></div></div><div class="c x1 y134 w22 h11"><div class="t m0 x38 hf y76 ff8 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x39 y134 w23 h11"><div class="t m0 x2a he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x33 y134 w24 h11"><div class="t m0 x3a he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x34 y134 w25 h11"><div class="t m0 x3a he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x36 y134 w26 h11"><div class="t m0 x3a he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x37 y134 w24 h11"><div class="t m0 x3a he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 yd5 w27 h38"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">5 roku </span></div></div><div class="c x39 yd5 w28 h38"><div class="t m0 x3b he y75 ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x33 yd5 w1f h38"><div class="t m0 x2c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x34 yd5 w20 h38"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">602 801 </div></div><div class="c x36 yd5 w20 h38"><div class="t m0 x3c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x37 yd5 w29 h38"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">604 841 </div></div><div class="c x1 y135 w27 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto za okres </div></div><div class="c x39 y135 w28 h10"><div class="t m0 x2a he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x33 y135 w1f h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x34 y135 w20 h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y135 w20 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c x37 y135 w29 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c x1 y136 w27 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody netto za rok<span class="ff1"> </span></div></div><div class="c x39 y136 w28 h10"><div class="t m0 x2a he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x33 y136 w1f h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x34 y136 w20 h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y136 w20 h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x37 y136 w29 h10"><div class="t m0 x3c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y137 w27 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Całkowity dochód za okres<span class="ff2"> </span></div></div><div class="c x39 y137 w28 h10"><div class="t m0 x2a hf y76 ff8 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x33 y137 w1f h10"><div class="t m0 x3c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x34 y137 w20 h10"><div class="t m0 x3c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x36 y137 w20 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c x37 y137 w29 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c x1 y138 w27 h39"><div class="t m0 x6 he y7f ff3 fs0 fc2 sc0 ls0 ws0">Płatności w formie akcji<span class="ff1"> </span></div></div><div class="c x39 y138 w28 h39"><div class="t m0 x8 he ybc ff1 fs0 fc2 sc0 ls0 ws0">25.2 </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls3 ws0">32<span class="ls0">.4.1 </span></div></div><div class="c x33 y138 w1f h39"><div class="t m0 x3c he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x34 y138 w20 h39"><div class="t m0 x2c he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 044 </div></div><div class="c x36 y138 w20 h39"><div class="t m0 x3c he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="ls7">  </span> </div></div><div class="c x37 y138 w1f h39"><div class="t m0 x2c h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 044 </div></div><div class="c x1 y139 w27 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Dywidendy </div></div><div class="c x39 y139 w28 h10"><div class="t m0 x3b he y75 ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0"> </span></div></div><div class="c x33 y139 w1f h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x34 y139 w20 h10"><div class="t m0 x23 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x36 y139 w20 h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x37 y139 w1f h10"><div class="t m0 x23 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x1 y13a w27 h11"><div class="t m0 x6 h2 y79 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">5 roku </span></div></div><div class="c x39 y13a w28 h11"><div class="t m0 x3b he y79 ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x33 y13a w1f h11"><div class="t m0 x2c h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x34 y13a w20 h11"><div class="t m0 x1f h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">404 517 </div></div><div class="c x36 y13a w20 h11"><div class="t m0 x1f h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">236 618 </div></div><div class="c x37 y13a w29 h11"><div class="t m0 x1f h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">643 175 </div></div><div class="c x0 y0 w1c h34"><div class="t m0 x1 h3a y13b ff1 fsa fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y13c w2a h3b"><div class="t m0 x6 he y13d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x3d y13c w28 h3b"><div class="t m0 xa h37 y13e ff4 fs0 fc5 sc0 ls0 ws0">Nota </div></div><div class="c x3e y13c w2b h3b"><div class="t m0 x2a hf y13e ff7 fs0 fc5 sc0 ls0 ws0">Kapitał podstawowy<span class="ff8"> </span></div></div><div class="c xb y13c w2c h3b"><div class="t m0 x3f hf y13f ff8 fs0 fc5 sc0 ls0 ws0">Zyski zatrzymane / </div><div class="t m0 x20 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">niepokryte straty </div></div><div class="c x40 y13c w2d h3b"><div class="t m0 x3b hf y13f ff8 fs0 fc5 sc0 ls0 ws0">Wynik finansowy roku </div><div class="t m0 x41 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">obrotowego </div></div><div class="c x42 y13c w2e h3b"><div class="t m0 x13 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">Kapitał własny </div><div class="t m0 x22 hf y140 ff7 fs0 fc5 sc0 ls0 ws0">ogółem<span class="ff8"> </span></div></div><div class="c x1 y141 w2f h11"><div class="t m0 x43 hf yd2 ff8 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x3d y141 w30 h11"><div class="t m0 x2a he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x3e y141 w31 h11"><div class="t m0 x3a he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb y141 w32 h11"><div class="t m0 x44 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x40 y141 w33 h11"><div class="t m0 x44 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x42 y141 w2b h11"><div class="t m0 x44 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y142 w2a h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">4 roku </span></div></div><div class="c x3d y142 w28 h11"><div class="t m0 x3b he y75 ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x3e y142 w2b h11"><div class="t m0 x2c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 040<span class="fc1"> </span></div></div><div class="c xb y142 w2c h11"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">558 496<span class="fc1"> </span></div></div><div class="c x40 y142 w2d h11"><div class="t m0 x45 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x42 y142 w34 h11"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">560 536<span class="fc1"> </span></div></div><div class="c x1 y143 w2a h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Zysk/(strata) netto za okres </div></div><div class="c x3d y143 w28 h10"><div class="t m0 x2a he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x3e y143 w2b h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb y143 w2c h10"><div class="t m0 x45 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x40 y143 w2d h10"><div class="t m0 x46 he y75 ff1 fs0 fc2 sc0 ls0 ws0">241 808<span class="fc1"> </span></div></div><div class="c x42 y143 w34 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">241 808<span class="fc1"> </span></div></div><div class="c x1 y144 w2a h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody netto za rok<span class="ff1"> </span></div></div><div class="c x3d y144 w28 h10"><div class="t m0 x2a he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x3e y144 w2b h10"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb y144 w2c h10"><div class="t m0 x45 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x40 y144 w2d h10"><div class="t m0 x45 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x42 y144 w34 h10"><div class="t m0 x45 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1 y145 w2a h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Całkowity dochód za okres<span class="ff2"> </span></div></div><div class="c x3d y145 w28 h10"><div class="t m0 x2a hf y76 ff8 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x3e y145 w2b h10"><div class="t m0 x45 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb y145 w2c h10"><div class="t m0 x45 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x40 y145 w2d h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x42 y145 w34 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">241 808<span class="fc1"> </span></div></div><div class="c x1 y146 w2a h39"><div class="t m0 x6 he y7f ff3 fs0 fc2 sc0 ls0 ws0">Płatności w formie akcji<span class="ff1"> </span></div></div><div class="c x3d y146 w28 h39"><div class="t m0 x8 he ybc ff1 fs0 fc2 sc0 ls0 ws0">25.2 </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">32.4.1 </div></div><div class="c x3e y146 w2b h39"><div class="t m0 x3c he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb y146 w2c h39"><div class="t m0 x2c he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 825<span class="fc1"> </span></div></div><div class="c x40 y146 w2d h39"><div class="t m0 x45 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="ls7">  </span><span class="fc1"> </span></div></div><div class="c x42 y146 w34 h39"><div class="t m0 xf h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 825<span class="fc1"> </span></div></div><div class="c x1 y147 w2a h38"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Dywidendy </div></div><div class="c x3d y147 w28 h38"><div class="t m0 x3b he y75 ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0"> </span></div></div><div class="c x3e y147 w2b h38"><div class="t m0 x3c he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb y147 w2c h38"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(200 328)<span class="fc1"> </span></div></div><div class="c x40 y147 w2d h38"><div class="t m0 x45 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x42 y147 w34 h38"><div class="t m0 x48 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(200 328)<span class="fc1"> </span></div></div><div class="c x1 y148 w2a h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">4 roku </span></div></div><div class="c x3d y148 w28 h10"><div class="t m0 x3b he y75 ff1 fs0 fc2 sc0 ls3 ws0">25<span class="ls0"> </span></div></div><div class="c x3e y148 w2b h10"><div class="t m0 x2c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c xb y148 w2c h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">360 993 </div></div><div class="c x40 y148 w2d h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x42 y148 w34 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">604 841 </div></div></div></div>
<div id="pfb" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pcb w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">11</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y14c ff3 fs5 fc4 sc0 ls0 ws0">Zasady (polityki) rachunkowości oraz dodatkowe </div><div class="t m0 x1 h7 y14d ff3 fs5 fc4 sc0 ls0 ws0">noty objaśniające<span class="ff1"> </span></div><div class="t m0 x1 h7 y14e ff1 fs5 fc4 sc0 ls0 ws0">1<span class="ff6"> <span class="_ _1c"> </span></span> <span class="ff3">Informacje ogólne</span> </div><div class="t m0 x1 h3 y14f ff3 fs1 fc1 sc0 ls0 ws0">Sprawozdanie <span class="_ _1d"> </span>finansowe<span class="_ _1"></span> <span class="_ _1d"></span>Murapol <span class="_ _1d"></span>S.A. <span class="_ _1d"></span>o<span class="_ _c"></span>bejmuje <span class="_ _1d"> </span>rok <span class="_ _1d"> </span>zakończony <span class="_ _1d"> </span>dnia <span class="_ _1d"> </span>31 <span class="_ _1d"> </span>grudnia <span class="_ _1d"></span>202<span class="_ _1"></span><span class="ff1">5 <span class="_ _1d"> </span>roku </span></div><div class="t m0 x1 h3 y150 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">4 <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 y151 ff3 fs1 fc1 sc0 ls0 ws0">finansowe”).<span class="ff1"> </span></div><div class="t m0 x1 h3 y152 ff3 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _8"></span>S.<span class="_ _1"></span>A. <span class="_ _8"></span>(„Spółka” <span class="_ _1e"></span>„Jednostka”) <span class="_ _1e"></span>została<span class="_ _1"></span> <span class="_ _8"></span>utworz<span class="_ _1"></span>ona <span class="_ _8"></span>Aktem <span class="_ _1e"></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 y153 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 y154 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1f"> </span>jest <span class="_ _1f"> </span>wpisana<span class="_ _1"></span> <span class="_ _1f"> </span>do <span class="_ _1f"> </span>rejestru <span class="_ _1f"> </span>przedsię<span class="_ _1"></span>biorców <span class="_ _1f"> </span>Krajoweg<span class="_ _1"></span>o <span class="_ _1f"> </span>Rejestru <span class="_ _1f"> </span>Sądoweg<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y155 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 y156 ff3 fs1 fc1 sc0 ls0 ws0">Rejestru <span class="_ _20"> </span>Sądowego, <span class="_ _20"> </span>pod <span class="_ _20"> </span>numerem <span class="_ _20"> </span>KRS <span class="_ _20"> </span>000027<span class="_ _1"></span>5523. <span class="_ _20"> </span>Spółce <span class="_ _20"> </span>nadano <span class="_ _20"> </span>numer <span class="_ _20"> </span>statysty<span class="_ _1"></span>czny </div><div class="t m0 x1 h3 y157 ff1 fs1 fc1 sc0 ls0 ws0">REGON 0726956<span class="_ _1"></span>87.  </div><div class="t m0 x1 h3 y158 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 y159 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 h3 y15a ffa fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </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 h3 y22 ffa fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </span><span class="ff3">zarządzanie <span class="_ _15"> </span>pr<span class="_ _1"></span>ocesem <span class="_ _14"> </span>przygotowania <span class="_ _15"> </span>projekt<span class="_ _1"></span>ów <span class="_ _15"> </span>dewelope<span class="_ _1"></span>rskich <span class="_ _15"> </span>oraz <span class="_ _14"> </span>prowadzenie </span></span></div><div class="t m0 x4b h3 y15b 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 y15c 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="_ _1e"></span>Grupy <span class="_ _8"></span>Kapitał<span class="_ _1"></span>owej <span class="_ _8"></span>Murapol <span class="_ _1e"></span>S.A. </div><div class="t m0 x1 h3 y15d 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 h7 y15e ff1 fs5 fc4 sc0 ls0 ws0">2<span class="ff6"> <span class="_ _1c"> </span></span>Identyfikacja jednostkowego sprawozdania </div><div class="t m0 x43 h7 y15f ff1 fs5 fc4 sc0 ls0 ws0">finansowego </div><div class="t m0 x1 h3 y160 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 y161 ff1 fs1 fc1 sc0 ls2 ws0">202<span class="ls0">5 <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 <span class="ls2">10</span> kwietnia <span class="ls2">202</span>6<span class="_ _1"></span> roku.</span> </span></div><div class="t m0 x1 h7 y162 ff1 fs5 fc4 sc0 ls0 ws0">3<span class="ff6"> <span class="_ _1c"> </span><span class="ff3">Skład Zarządu i Rady Nadzorczej Spółki</span></span> </div><div class="t m0 x1 h3 y163 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">5 roku wchodzili:<span class="_ _1"></span> </span></div><div class="t m0 x4a h3 y164 ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </span><span class="ff1">Nikodem Iskra <span class="ff3">–</span> <span class="ff3">Pr<span class="_ _1"></span>ezes Zarządu<span class="_ _1"></span></span> </span></span></div><div class="t m0 x4a h3 y165 ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </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 h3 y166 ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </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 y167 ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _22"></span>okresie <span class="_ _22"></span>sprawozdawc<span class="_ _1"></span>zym <span class="_ _22"></span>i <span class="_ _22"></span>do <span class="_ _22"></span>dnia <span class="_ _22"></span>zatwierdz<span class="_ _1"></span>enia <span class="_ _22"></span>niniejszego <span class="_ _22"></span>spraw<span class="_ _1"></span>ozdania <span class="_ _22"></span>finan<span class="_ _1"></span>sowego </div><div class="t m0 x1 h3 y168 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 y169 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pfc" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pcc w0 h3c"><img 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" class="bi x49 y149 w35 h3d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">12</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">Na dzień 31.12.202<span class="_ _1"></span><span class="ff1">5 </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 h3 y16b ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">John Ruane </span></span>–<span class="ff1"> </span>Prze<span class="_ _1"></span>wodniczący Rady<span class="_ _1"></span> Nadzorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y16c ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">Maciej Dyjas </span></span>–<span class="_ _1"></span><span class="ff1"> </span>Wiceprzewodniczący<span class="_ _1"></span> Rady Nadzorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y16d ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>Piotr Fijołek –<span class="ff1"> </span>Wi<span class="_ _1"></span>ceprzewodniczący<span class="_ _1"></span> Rady Nadzorczej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y16e ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">William Tweml<span class="_ _1"></span>ow </span></span>–<span class="ff1"> </span>Wiceprzewodniczący<span class="_ _1"></span> Rady Nadzorcz<span class="_ _1"></span>ej<span class="ff1"> </span></div><div class="t m0 x1 h3 y16f ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">Justyna Bauta-<span class="_ _1"></span>Szostak </span></span>–<span class="ff1"> </span>Członek<span class="_ _1"></span> Rady Nadzorcze<span class="_ _1"></span>j<span class="ff1"> </span></div><div class="t m0 x1 h3 y170 ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">Aniela Hejnowska </span></span>–<span class="_ _1"></span><span class="ff1"> </span>Członek Rady Nadz<span class="_ _1"></span>orczej<span class="ff1"> </span></div><div class="t m0 x1 h3 y171 ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">Lukas Gradischnig <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 h3 y172 ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>Brendan 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 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">Nebil Senman </span></span>–<span class="_ _1"></span><span class="ff1"> </span>Członek Rady Nadzorcz<span class="_ _1"></span>ej<span class="ff1"> </span></div><div class="t m0 x1 h3 y174 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 y175 ff3 fs1 fc2 sc0 ls0 ws0">Rady Nadzorczej Spółki.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h7 y176 ff1 fs5 fc4 sc0 ls0 ws0">4<span class="ff6"> <span class="_ _1c"> </span></span>Zatwierdzenie sprawozdania finansowego </div><div class="t m0 x1 h3 y177 ff3 fs1 fc2 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 y178 ff1 fs1 fc2 sc0 ls2 ws0">10<span class="ls0"> kwietnia <span class="ls8">202<span class="_ _1"></span></span>6 ro<span class="_ _c"></span>ku. </span></div><div class="t m0 x1 h7 y179 ff1 fs5 fc4 sc0 ls0 ws0">5<span class="ff6"> <span class="_ _1c"> </span><span class="ff3">Inwestycje Spółki</span></span> </div><div class="t m0 x1 h3 y17a 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 y17b w36 h3e"><div class="t m0 xa h3f ya8 ff8 fsb fc5 sc0 ls0 ws0">Jednostka </div></div><div class="c x4c y17b w37 h3e"><div class="t m0 xa h3f ya8 ff8 fsb fc5 sc0 ls0 ws0">Siedziba </div></div><div class="c x4d y17c w38 h40"><div class="t m0 x4e h3f yf9 ff7 fsb fc5 sc0 ls0 ws0">Procentowy udział<span class="_ _1"></span> Grupy<span class="ff8"> </span></div><div class="t m0 xd h3f y9d ff7 fsb fc5 sc0 ls0 ws0">(pośrednio<span class="ff8"> </span>i bezp<span class="_ _1"></span>ośrednio)<span class="ff8"> </span></div><div class="t m0 x11 h3f y17d ff8 fsb fc5 sc0 ls0 ws0">w kapitale </div></div><div class="c x4f y17b w39 h3e"><div class="t m0 x21 h3f ya8 ff7 fsb fc5 sc0 ls0 ws0">Zakres działalności<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x4d y17b w3a h41"><div class="t m0 xa h3f y17e ff8 fsb fc5 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>5 </div></div><div class="c x50 y17b w3b h41"><div class="t m0 xa h3f y17e ff8 fsb fc5 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>4 </div></div><div class="c x1 y17f w3c h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Murapol S.A.<span class="_ _1"></span> </div></div><div class="c x4c y17f w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y17f w3e h36"><div class="t m0 x11 h42 y73 ff1 fsb fc2 sc0 ls9 ws0">n/d<span class="ls0"> </span></div></div><div class="c x50 y17f w3f h36"><div class="t m0 x11 h42 y73 ff1 fsb fc2 sc0 ls9 ws0">n/d<span class="ls0"> </span></div></div><div class="c x4f y17f w40 h36"><div class="t m0 x3b h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa i<span class="ff1"> finansowa </span></div></div><div class="c x1 y181 w3c h44"><div class="t m0 xa h42 y13d ff1 fsb fc2 sc0 ls0 ws0">Murapol Real Est<span class="_ _1"></span>ate S.A. [1] [2] [3<span class="_ _1"></span>] [4] </div></div><div class="c x4c y181 w3d h44"><div class="t m0 xa h42 y13d ff1 fsb fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y181 w3e h44"><div class="t m0 x51 h42 y13d ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y181 w3f h44"><div class="t m0 x51 h42 y13d ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y181 w40 h44"><div class="t m0 x10 h43 y182 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa, działalność </div><div class="t m0 xd h43 y183 ff1 fsc fc2 sc0 ls0 ws0">deweloperska i <span class="ff3">sprzedaż lokali we </span></div><div class="t m0 x23 h43 y184 ff3 fsc fc2 sc0 ls0 ws0">własnym imieniu<span class="ff1 fc1"> </span></div></div><div class="c x1 y185 w3c h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Cross Bud S.A<span class="lsa">. </span>[2<span class="_ _1"></span>]<span class="fc1"> </span></div></div><div class="c x4c y185 w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y185 w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 lsb ws0">100,00%<span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x50 y185 w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 lsb ws0">100,00%<span class="_ _1"></span><span class="ls0"> </span></div></div><div class="c x4f y185 w40 h36"><div class="t m0 x8 h43 y186 ff3 fsc fc2 sc0 ls0 ws0">Sprzedaż hurtowa mat. <span class="ff1">Budowlanych </span></div></div><div class="c x1 y187 w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y187 w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y187 w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y187 w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y187 w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i<span class="ff1"> </span>sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y18a w3c h46"><div class="t m0 xa h42 y18b ff1 fsb fc2 sc0 ls0 ws0">MyMurapol sp<span class="_ _1"></span>.z o.o. <span class="fc1"> </span></div></div><div class="c x4c y18a w3d h46"><div class="t m0 xa h42 y18b ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y18a w3e h46"><div class="t m0 x51 h42 y18b ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y18a w3f h46"><div class="t m0 x51 h42 y18b ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y18a w40 h46"><div class="t m0 x10 h43 y18c ff3 fsc fc2 sc0 ls0 ws0">Działalność marketingowa związana </div><div class="t m0 x4e h43 y18d ff3 fsc fc2 sc0 ls0 ws0">ze sprzedażą lokali wybud. przez </div><div class="t m0 x2d h43 y18e ff3 fsc fc2 sc0 ls0 ws0">spółki z Grupy <span class="ff1"> </span></div></div><div class="c x1 y18f w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y18f w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Cypr<span class="fc1"> </span></div></div><div class="c x4d y18f w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y18f w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y18f w40 h45"><div class="t m0 x15 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y190 w3c h36"><div class="t m0 xa h42 y73 ff1 fsb 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 y190 w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y190 w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y190 w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y190 w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y191 w3c h45"><div class="t m0 xa h42 y192 ff1 fsb 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 y191 w3d h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y191 w3e h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y191 w3f h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y191 w40 h45"><div class="t m0 x15 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y193 w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y193 w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y193 w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y193 w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y193 w40 h45"><div class="t m0 x15 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y194 w3c h36"><div class="t m0 xa h42 y195 ff1 fsb 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 y194 w3d h36"><div class="t m0 xa h42 y195 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y194 w3e h36"><div class="t m0 x51 h42 y195 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y194 w3f h36"><div class="t m0 x51 h42 y195 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y194 w40 h36"><div class="t m0 x15 h43 y196 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div></div></div>
<div id="pfd" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pcd w0 h3c"><img 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" class="bi x49 y149 w35 h47" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">13</span><span class="fs0"> </span></span></div></div><div class="c x1 y197 w36 h48"><div class="t m0 xa h3f y198 ff8 fsb fc5 sc0 ls0 ws0">Jednostka </div></div><div class="c x4c y197 w37 h48"><div class="t m0 xa h3f y198 ff8 fsb fc5 sc0 ls0 ws0">Siedziba </div></div><div class="c x4d y199 w38 h49"><div class="t m0 x4e h3f y19a ff7 fsb fc5 sc0 ls0 ws0">Procentowy udział<span class="_ _1"></span> Grupy<span class="ff8"> </span></div><div class="t m0 xd h3f y19b ff7 fsb fc5 sc0 ls0 ws0">(pośrednio<span class="ff8"> </span>i bezp<span class="_ _1"></span>ośrednio)<span class="ff8"> </span></div><div class="t m0 x11 h3f y17d ff8 fsb fc5 sc0 ls0 ws0">w kapitale </div></div><div class="c x4f y197 w39 h48"><div class="t m0 x21 h3f y198 ff7 fsb fc5 sc0 ls0 ws0">Zakres działalności<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x4d y197 w3a h19"><div class="t m0 xa h3f y19c ff8 fsb fc5 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>5 </div></div><div class="c x50 y197 w3b h19"><div class="t m0 xa h3f y19c ff8 fsb fc5 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>4 </div></div><div class="c x1 y19d w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y19d w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19d w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y19d w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19d w40 h45"><div class="t m0 x15 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y69 w3c h36"><div class="t m0 xa h42 y73 ff1 fsb 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 y69 w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y69 w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y69 w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y69 w40 h36"><div class="t m0 x15 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y19e w3c h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Murager GmbH<span class="_ _1"></span><span class="fc1"> </span></div></div><div class="c x4c y19e w3d h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Niemcy<span class="fsc fc1"> </span></div></div><div class="c x4d y19e w3e h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y19e w3f h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19e w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y19f w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y19f w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19f w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y19f w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19f w40 h45"><div class="t m0 x2a h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność projektowa, akwizycje </div><div class="t m0 x4e h43 y189 ff3 fsc fc2 sc0 ls0 ws0">gruntów na rzecz spółek z Grupy<span class="ff1"> </span></div></div><div class="c x1 y1a0 w3c h4a"><div class="t m0 xa h42 y1a1 ff1 fsb fc2 sc0 ls0 ws0">Murapol Business Sup<span class="_ _1"></span>port sp. z o.o.<span class="_ _1"></span> (dawniej </div><div class="t m0 xa h42 y1a2 ff3 fsb fc2 sc0 ls0 ws0">Murapol Centru<span class="_ _1"></span>m Usług Wspólnych <span class="_ _1"></span>sp. z </div><div class="t m0 xa h42 y1a3 ff1 fsb fc2 sc0 lsc ws0">o.o.<span class="ls0">)<span class="fc1"> </span></span></div></div><div class="c x4c y1a0 w3d h4a"><div class="t m0 xa h42 y1a2 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a0 w3e h4a"><div class="t m0 x51 h42 y1a2 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1a0 w3f h4a"><div class="t m0 x51 h42 y1a2 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a0 w40 h4a"><div class="t m0 x35 h43 y1a4 ff3 fsc fc2 sc0 ls0 ws0">Usługi związane z księgowością </div><div class="t m0 x14 h43 y1a5 ff1 fsc fc2 sc0 ls0 ws0">i administrowaniem </div></div><div class="c x1 y1a6 w3c h3b"><div class="t m0 xa h42 y73 ff1 fsb 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 y1a6 w3d h3b"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a6 w3e h3b"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1a6 w3f h3b"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a6 w40 h3b"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1a7 w3c h45"><div class="t m0 xa h42 y192 ff1 fsb 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 y1a7 w3d h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a7 w3e h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1a7 w3f h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a7 w40 h45"><div class="t m0 x10 h43 y1a8 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1a9 w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y1a9 w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1a9 w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1a9 w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1a9 w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1aa w3c h36"><div class="t m0 xa h42 y73 ff3 fsb 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 y1aa w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1aa w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1aa w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1aa w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1ab w3c h45"><div class="t m0 xa h42 y192 ff1 fsb 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 y1ab w3d h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ab w3e h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1ab w3f h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ab w40 h45"><div class="t m0 x10 h43 y1a8 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1ac w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y1ac w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ac w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1ac w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ac w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1ad w3c h36"><div class="t m0 xa h42 y73 ff1 fsb 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 y1ad w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ad w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1ad w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ad w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1ae w3c h4b"><div class="t m0 xa h42 y192 ff1 fsb 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 y1ae w3d h4b"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ae w3e h4b"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1ae w3f h4b"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ae w40 h4b"><div class="t m0 x10 h43 y1a8 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1af w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y1af w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1af w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1af w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1af w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b0 w3c h36"><div class="t m0 xa h42 y73 ff1 fsb 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 y1b0 w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b0 w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1b0 w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b0 w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b1 w3c h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Murapol Projekt 42 sp<span class="_ _1"></span>. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1b1 w3d h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b1 w3e h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1b1 w3f h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b1 w40 h45"><div class="t m0 x10 h43 y1a8 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b2 w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y1b2 w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b2 w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1b2 w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b2 w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b3 w3c h36"><div class="t m0 xa h42 y73 ff1 fsb 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 y1b3 w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b3 w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1b3 w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b3 w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b4 w3c h4b"><div class="t m0 xa h42 y1b5 ff1 fsb fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o.<span class="fc1"> </span></div></div><div class="c x4c y1b4 w3d h4b"><div class="t m0 xa h42 y1b5 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b4 w3e h4b"><div class="t m0 x51 h42 y1b5 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1b4 w3f h4b"><div class="t m0 x51 h42 y1b5 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b4 w40 h4b"><div class="t m0 x15 h43 y1b6 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y1b7 w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y1b7 w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b7 w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1b7 w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b7 w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1b8 w3c h36"><div class="t m0 xa h42 y71 ff1 fsb fc2 sc0 ls0 ws0">Murapol Projekt sp<span class="_ _1"></span>. z o.o. Nowe <span class="_ _1"></span> </div><div class="t m0 xa h42 y1b9 ff3 fsb fc2 sc0 ls0 ws0">Czyżyny sp.j.<span class="ff1"> </span></div></div><div class="c x4c y1b8 w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1b8 w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1b8 w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1b8 w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1ba w3c h45"><div class="t m0 xa h42 y192 ff1 fsb 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 y1ba w3d h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1ba w3e h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1ba w3f h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1ba w40 h45"><div class="t m0 x10 h43 y1a8 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1bb w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y1bb w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1bb w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1bb w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1bb w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1bc w3c h36"><div class="t m0 xa h42 y195 ff1 fsb 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 y1bc w3d h36"><div class="t m0 xa h42 y195 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1bc w3e h36"><div class="t m0 x51 h42 y195 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1bc w3f h36"><div class="t m0 x51 h42 y195 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1bc w40 h36"><div class="t m0 x10 h43 y1bd ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div></div></div>
<div id="pfe" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pce w0 h3c"><img 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" class="bi x49 y149 w35 h47" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">14</span><span class="fs0"> </span></span></div></div><div class="c x1 y197 w36 h48"><div class="t m0 xa h3f y198 ff8 fsb fc5 sc0 ls0 ws0">Jednostka </div></div><div class="c x4c y197 w37 h48"><div class="t m0 xa h3f y198 ff8 fsb fc5 sc0 ls0 ws0">Siedziba </div></div><div class="c x4d y199 w38 h49"><div class="t m0 x4e h3f y19a ff7 fsb fc5 sc0 ls0 ws0">Procentowy udział<span class="_ _1"></span> Grupy<span class="ff8"> </span></div><div class="t m0 xd h3f y19b ff7 fsb fc5 sc0 ls0 ws0">(pośrednio<span class="ff8"> </span>i bezp<span class="_ _1"></span>ośrednio)<span class="ff8"> </span></div><div class="t m0 x11 h3f y17d ff8 fsb fc5 sc0 ls0 ws0">w kapitale </div></div><div class="c x4f y197 w39 h48"><div class="t m0 x21 h3f y198 ff7 fsb fc5 sc0 ls0 ws0">Zakres działalności<span class="_ _1"></span><span class="ff8"> </span></div></div><div class="c x4d y197 w3a h19"><div class="t m0 xa h3f y19c ff8 fsb fc5 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>5 </div></div><div class="c x50 y197 w3b h19"><div class="t m0 xa h3f y19c ff8 fsb fc5 sc0 ls0 ws0">31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>202<span class="_ _1"></span>4 </div></div><div class="c x1 y19d w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y19d w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19d w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y19d w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19d w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y69 w3c h36"><div class="t m0 xa h42 y73 ff1 fsb 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 y69 w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y69 w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y69 w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y69 w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y9c ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y19e w3c h45"><div class="t m0 xa h42 y71 ff1 fsb fc2 sc0 ls0 ws0">Project <span class="_ _19"> </span>Developer <span class="_ _19"> </span>Rea<span class="_ _1"></span>l <span class="_ _19"> </span>Estate <span class="_ _19"> </span>Sp. <span class="_ _24"> </span>Z o.o. </div><div class="t m0 xa h42 y1b9 ff1 fsb fc2 sc0 ls0 ws0">(dawniej Murapol<span class="_ _1"></span> Westini sp. z<span class="_ _1"></span> <span class="lsc">o.o.)</span><span class="fc1"> </span></div></div><div class="c x4c y19e w3d h45"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19e w3e h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y19e w3f h45"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19e w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y19f w3c h45"><div class="t m0 xa h42 y73 ff1 fsb 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 y19f w3d h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y19f w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y19f w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y19f w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1be w3c h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Murapol Venture Pa<span class="_ _1"></span>rtner S.A.<span class="fc1"> </span></div></div><div class="c x4c y1be w3d h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1be w3e h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1be w3f h36"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1be w40 h36"><div class="t m0 x11 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność budowlana<span class="ff1"> </span></div></div><div class="c x1 y1bf w3c h4b"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polski Deweloperski FIZ<span class="_ _1"></span> <span class="fc1"> </span></div></div><div class="c x4c y1bf w3d h4b"><div class="t m0 xa h42 y192 ff1 fsb fc2 sc0 ls0 ws0">Polska<span class="fc1"> </span></div></div><div class="c x4d y1bf w3e h4b"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1bf w3f h4b"><div class="t m0 x51 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">100,00%<span class="fc1"> </span></div></div><div class="c x4f y1bf w40 h4b"><div class="t m0 x52 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Fundusz Inwestycyjny Zamknięty<span class="ff1"> </span></div></div><div class="c x1 y1c0 w3c h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">TP III Capital<span class="_ _1"></span> sp. z o.o. </div></div><div class="c x4c y1c0 w3d h45"><div class="t m0 xa h42 y180 ff1 fsc fc2 sc0 ls0 ws0">Polska<span class="fsb"> </span></div></div><div class="c x4d y1c0 w3e h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x50 y1c0 w3f h45"><div class="t m0 x51 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">100,00% </div></div><div class="c x4f y1c0 w40 h45"><div class="t m0 x15 h43 y180 ff3 fsc fc2 sc0 ls0 ws0">Działalność holdingowa<span class="ff1"> </span></div></div><div class="c x1 y1c1 w3c h36"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Projekt Kielce Rad<span class="_ _1"></span>omska sp. z o.o. <span class="_ _1"></span> [1] [3] </div></div><div class="c x4c y1c1 w3d h36"><div class="t m0 xa h43 y180 ff1 fsc fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1c1 w3e h36"><div class="t m0 x53 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1c1 w3f h36"><div class="t m0 x53 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x4f y1c1 w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y9c ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1c2 w3c h45"><div class="t m0 xa h42 y192 ff3 fsb fc2 sc0 ls0 ws0">Projekt Poznań Szwajc<span class="_ _1"></span>arska sp. z o.o. <span class="_ _1"></span><span class="ff1">[1] [3] </span></div></div><div class="c x4c y1c2 w3d h45"><div class="t m0 xa h43 y180 ff1 fsc fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1c2 w3e h45"><div class="t m0 x53 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1c2 w3f h45"><div class="t m0 x53 h42 y192 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x4f y1c2 w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1c3 w3c h45"><div class="t m0 xa h42 y73 ff1 fsb fc2 sc0 ls0 ws0">Projekt Tychy Biel<span class="_ _1"></span>ska sp. z o.o. [<span class="_ _1"></span>1] [3] </div></div><div class="c x4c y1c3 w3d h45"><div class="t m0 xa h43 y180 ff1 fsc fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1c3 w3e h45"><div class="t m0 x53 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1c3 w3f h45"><div class="t m0 x53 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x4f y1c3 w40 h45"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y189 ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x1 y1c4 w3c h36"><div class="t m0 xa h42 y71 ff3 fsb fc2 sc0 ls0 ws0">Projekt Częstoc<span class="_ _1"></span>howa Kisielewskiego<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h42 y86 ff1 fsb fc2 sc0 ls0 ws0">sp. z o.o. [1] [3]<span class="_ _1"></span> </div></div><div class="c x4c y1c4 w3d h36"><div class="t m0 xa h43 y180 ff1 fsc fc2 sc0 ls0 ws0">Polska </div></div><div class="c x4d y1c4 w3e h36"><div class="t m0 x53 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x50 y1c4 w3f h36"><div class="t m0 x53 h42 y73 ff1 fsb fc2 sc0 ls0 ws0">82,50% </div></div><div class="c x4f y1c4 w40 h36"><div class="t m0 x10 h43 y188 ff3 fsc fc2 sc0 ls0 ws0">Działalność deweloperska i sprzedaż </div><div class="t m0 x13 h43 y9c ff3 fsc fc2 sc0 ls0 ws0">lokali we własnym imieniu<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y1c5 ff3 fs1 fc1 sc0 ls0 ws0">Na <span class="_ _1d"> </span>dzień <span class="_ _1d"> </span>31 <span class="_ _1d"> </span>gr<span class="_ _1"></span>udnia <span class="_ _1d"> </span>202<span class="_ _1"></span><span class="ff1">5 <span class="_ _1d"> </span></span>roku <span class="_ _15"> </span>oraz <span class="_ _22"></span>na <span class="_ _1d"> </span>dzień<span class="_ _1"></span> <span class="_ _1d"> </span>31 <span class="_ _1d"> </span>grudnia<span class="_ _1"></span> <span class="_ _1d"> </span>202<span class="ff1">4 <span class="_ _1d"> </span></span>r<span class="_ _1"></span>oku <span class="_ _1d"> </span>udział<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span>w </span>ogólnej <span class="_ _15"> </span>liczbie </div><div class="t m0 x1 h3 y1c6 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 y1c7 ff1 fs1 fc1 sc0 ls0 ws0">jednostek. </div><div class="t m0 x1 h3 y1c8 ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _14"> </span>okresie  sprawozdawczym <span class="_ _14"> </span>od  1 <span class="_ _14"> </span>stycznia <span class="_ _14"> </span>do  31 <span class="_ _14"> </span>grudnia <span class="_ _14"> </span>202<span class="_ _1"></span>5  roku <span class="_ _14"> </span>nie  <span class="ff3">wystąpiły <span class="_ _14"> </span>zmiany<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y1c9 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>.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1ca 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>2024 <span class="_ _7"></span>r<span class="_ _1"></span>oku <span class="_ _c"></span>wystąpiły <span class="_ _c"></span>następujące <span class="_ _c"></span>zmiany </div><div class="t m0 x1 h3 y1cb ff3 fs1 fc1 sc0 ls0 ws0">w posiadanych (<span class="_ _1"></span>bezpośrednio i pośrednio) i<span class="_ _1"></span>nwestycja<span class="_ _1"></span>ch w spółki zależne:<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1cc ff1 fs1 fc1 sc0 ls0 ws0">[1] <span class="_ _25"> </span><span class="ff3">20 <span class="_ _25"> </span>marca <span class="_ _20"> </span>2024 <span class="_ _25"> </span>roku <span class="_ _25"> </span>spółka<span class="_ _1"></span> <span class="_ _25"> </span>zależna <span class="_ _25"> </span>Murap<span class="_ _1"></span>ol <span class="_ _25"> </span>Real <span class="_ _25"> </span>Esta<span class="_ _1"></span>te <span class="_ _25"> </span>S.A. <span class="_ _25"> </span>na <span class="_ _20"> </span>podstawie <span class="_ _25"> </span>umowy </span></div><div class="t m0 x1 h3 y1cd 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 y1b3 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 y1ce 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 y1cf 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 y1d0 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 y1d1 ff1 fs1 fc1 sc0 ls0 ws0">[3] <span class="_ _1d"> </span><span class="ff3">9 <span class="_ _15"> </span>maja <span class="_ _1d"> </span>2024 <span class="_ _15"> </span>roku <span class="_ _1d"> </span>spółka <span class="_ _15"> </span>zależna <span class="_ _1d"> </span>Mura<span class="_ _1"></span>pol <span class="_ _1d"> </span>Real<span class="_ _1"></span> <span class="_ _1d"> </span>Estate <span class="_ _15"> </span>S.A. <span class="_ _22"> </span>zb<span class="_ _1"></span>yła <span class="_ _1d"> </span>po<span class="_ _1"></span> <span class="_ _1d"> </span>17,5 <span class="_ _15"> </span>% <span class="_ _1d"> </span>udziałów <span class="_ _15"> </span>w </span></div><div class="t m0 x1 h3 y1d2 ff3 fs1 fc1 sc0 ls0 ws0">spółkach: <span class="_ _22"></span>Projekt <span class="_ _22"></span>Często<span class="_ _1"></span>chowa <span class="_ _22"></span>Kisielewskiego <span class="_ _22"> </span>sp<span class="_ _1"></span>. <span class="_ _22"></span>z <span class="_ _1e"></span>o.<span class="_ _1"></span>o., <span class="_ _1e"></span>Pr<span class="_ _1"></span>ojekt <span class="_ _1e"></span>Kielc<span class="_ _1"></span>e <span class="_ _1e"></span>Ra<span class="_ _1"></span>domska <span class="_ _1e"></span>sp. <span class="_ _1d"> </span>z <span class="_ _22"></span>o.o., </div><div class="t m0 x1 h3 y1d3 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="_ _1e"></span>z <span class="_ _1e"></span>o.o., <span class="_ _1e"></span>Projekt <span class="_ _1e"></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="_ _1e"></span>o.o., <span class="_ _1e"></span>na <span class="_ _1e"></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 class="t m0 x1 h3 y1d4 ff3 fs1 fc1 sc0 ls0 ws0">N.V., <span class="_ _1e"></span>za <span class="_ _1e"></span>łączną <span class="_ _22"></span>cenę <span class="_ _22"></span>zbyci<span class="_ _1"></span>a <span class="_ _1e"></span>5 <span class="_ _1e"></span>tys. <span class="_ _22"></span>PLN. <span class="_ _1e"></span>Dnia <span class="_ _22"></span>9 <span class="_ _1e"></span>maja <span class="_ _1e"></span>2024 <span class="_ _22"></span>roku <span class="_ _1e"></span>spółka <span class="_ _22"></span>zależna <span class="_ _22"></span>Murapol <span class="_ _22"></span>Real </div><div class="t m0 x1 h3 y1d5 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 lsd">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 y1d6 ff1 fs1 fc1 sc0 ls0 ws0">296 tys. PLN. <span class="_ _1"></span> </div></div></div></div>
<div id="pff" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pcf w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">15</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a 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 y1d7 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 y16c ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y1d8 ff1 fs5 fc4 sc0 ls0 ws0">6<span class="ff6"> <span class="_ _1c"> </span><span class="ff3">Istotne wartości oparte na profesjo<span class="_ _c"></span>nalnym </span></span></div><div class="t m0 x43 h7 y1d9 ff3 fs5 fc4 sc0 ls0 ws0">osądzie i szacunkach<span class="ff1"> </span></div><div class="t m0 x1 hc y78 ff1 fs7 fc3 sc0 ls0 ws0">6.1<span class="ff6"> <span class="_ _b"> </span><span class="ff3">Pr<span class="_ _c"></span>ofesjonalny osą<span class="_ _c"></span>d<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y1da ff3 fs1 fc1 sc0 ls0 ws0">Sporządzenie <span class="_ _14"> </span>sprawozdania<span class="_ _1"></span> <span class="_ _15"> </span>finansowego <span class="_ _14"> </span>Spółki <span class="_ _14"> </span>wymaga <span class="_ _14"> </span>od <span class="_ _15"> </span>Zarządu <span class="_ _14"> </span>dokonania <span class="_ _14"> </span>osądów, </div><div class="t m0 x1 h3 y1db ff3 fs1 fc1 sc0 ls0 ws0">szacunków  oraz  z<span class="_ _c"></span>ałożeń<span class="_ _1"></span>,  które <span class="_ _14"> </span>mają  wpływ  na  prezentowane  przychody,  koszty, <span class="_ _14"> </span>aktywa<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1dc 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 y1dd ff3 fs1 fc1 sc0 ls0 ws0">Niepewność, <span class="_ _15"> </span>co <span class="_ _1d"> </span>do <span class="_ _15"> </span>tych <span class="_ _1d"> </span>założeń <span class="_ _15"> </span>i <span class="_ _1d"> </span>szacunków <span class="_ _15"> </span>może <span class="_ _1d"> </span>spowodo<span class="_ _1"></span>wać <span class="_ _1d"> </span>isto<span class="_ _1"></span>tne <span class="_ _1d"> </span>k<span class="_ _1"></span>orekty <span class="_ _1d"> </span>warto<span class="_ _1"></span>ści </div><div class="t m0 x1 h3 y1de 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 y1df 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 y1e0 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 y1e1 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 y1e2 ff3 fs1 fc1 sc0 ls0 ws0">zawarte <span class="_ _14"> </span>ze <span class="_ _14"> </span>spółkami <span class="_ _14"> </span>z <span class="_ _14"> </span>grupy <span class="_ _14"> </span>skutkują <span class="_ _15"> </span>i<span class="_ _1"></span>dentyfikacją <span class="_ _14"> </span>umowy <span class="_ _14"> </span>subleasing<span class="_ _1"></span>u. <span class="_ _15"> </span>Zg<span class="_ _1"></span>odnie <span class="_ _14"> </span>z <span class="_ _14"> </span>oce<span class="_ _1"></span>ną </div><div class="t m0 x1 h3 y1e3 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 y1e4 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 y1e5 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 y1e6 ff3 fs1 fc1 sc0 ls0 ws0">ramach <span class="_ _22"></span>tych <span class="_ _22"></span>umów <span class="_ _22"></span>rozpoznawane <span class="_ _22"></span>są <span class="_ _22"></span>zgodni<span class="_ _1"></span>e <span class="_ _1e"></span>z <span class="_ _1d"> </span>MSSF <span class="_ _1e"></span>15, <span class="_ _22"></span>a <span class="_ _22"></span>Sp<span class="_ _1"></span>ółka <span class="_ _1e"></span>k<span class="_ _1"></span>ontynuuje <span class="_ _1e"></span>rozp<span class="_ _1"></span>oznanie </div><div class="t m0 x1 h3 y1e7 ff3 fs1 fc1 sc0 ls0 ws0">aktywa <span class="_ _14"> </span>z <span class="_ _14"> </span>tytułu <span class="_ _15"> </span>pra<span class="_ _1"></span>wa <span class="_ _14"> </span>do <span class="_ _14"> </span>użytkowania <span class="_ _14"> </span>w <span class="_ _14"> </span>stosunku <span class="_ _14"> </span>do <span class="_ _14"> </span>całej <span class="_ _14"> </span>wynajmowanej  przez <span class="_ _15"> </span>Spółkę<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1af 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 <span class="_ _1"></span><span class="ff1">w nocie 11<span class="_ _1"></span>. </span></div><div class="t m0 x1 hc y1e8 ff1 fs7 fc3 sc0 ls0 ws0">6.2<span class="ff6"> <span class="_ _b"> </span><span class="ff3">Niepewn<span class="_ _c"></span>ość szacun<span class="_ _c"></span>ków i założeń<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y1e9 ff3 fs1 fc1 sc0 ls0 ws0">Poniżej <span class="_ _19"> </span>omówiono <span class="_ _20"> </span>pods<span class="_ _1"></span>tawowe <span class="_ _20"> </span>zało<span class="_ _1"></span>żenia <span class="_ _20"> </span>doty<span class="_ _1"></span>czące <span class="_ _20"> </span>przyszł<span class="_ _1"></span>ości <span class="_ _20"> </span>i <span class="_ _19"> </span>inne <span class="_ _20"> </span>kluczowe <span class="_ _19"> </span>źródła<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1ea 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 y1eb ff3 fs1 fc1 sc0 ls0 ws0">korekty <span class="_ _22"></span>wartości <span class="_ _22"></span>bil<span class="_ _1"></span>ansowych <span class="_ _22"></span>aktywów <span class="_ _22"></span>i <span class="_ _22"></span>zobowiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _22"></span>w </span>następny<span class="_ _1"></span>m <span class="_ _1e"></span>rok<span class="_ _1"></span>u <span class="_ _22"></span>obrotowym. <span class="_ _22"> </span>Spółka<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1ec ff3 fs1 fc1 sc0 ls0 ws0">przyjęła <span class="_ _1e"></span>założenia<span class="_ _1"></span> <span class="_ _8"></span>i <span class="_ _1e"></span>s<span class="_ _1"></span>zacunki <span class="_ _1e"></span>na <span class="_ _1e"></span>temat<span class="_ _1"></span> <span class="_ _8"></span>p<span class="_ _1"></span>rzyszłości <span class="_ _1e"></span>na <span class="_ _1e"></span>pod<span class="_ _1"></span>stawie <span class="_ _1e"></span>wiedzy <span class="_ _1e"></span>p<span class="_ _1"></span>osiadanej <span class="_ _1e"></span>podc<span class="_ _1"></span>zas </div><div class="t m0 x1 h3 y1ce 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 y1cf 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="_ _1"></span> niebędących<span class="_ _1"></span> pod<span class="_ _1"></span><span class="ff1 fc2"> </span></div><div class="t m0 x1 h3 y1ed ff3 fs1 fc2 sc0 ls0 ws0">kontrolą <span class="_ _25"> </span>Spółki. <span class="_ _25"> </span>Takie <span class="_ _25"> </span>zmian<span class="_ _1"></span>y  są <span class="_ _25"> </span>odzwierc<span class="_ _1"></span>iedlane<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w </span>szacunkach <span class="_ _25"> </span>lub <span class="_ _25"> </span>założeniach<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w chwili </span></div><div class="t m0 x1 h3 y1ee ff3 fs1 fc2 sc0 ls0 ws0">wystąpienia<span class="_ _1"></span><span class="ff1">. </span></div><div class="t m0 x1 h3 y1d2 ff3 fs1 fc3 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 y1ef ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _15"> </span>p<span class="_ _1"></span>rzeanalizowała <span class="_ _14"> </span>przesłanki <span class="_ _14"> </span>do <span class="_ _15"> </span>utraty <span class="_ _14"> </span>wartość <span class="_ _15"> </span>aktyw<span class="_ _1"></span>ów <span class="_ _15"> </span>tr<span class="_ _1"></span>wałych <span class="_ _14"> </span>zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>z <span class="_ _1"></span>MSR <span class="_ _15"> </span>3<span class="_ _1"></span>6 </span></div><div class="t m0 x1 h3 y1f0 ffb fs1 fc1 sc0 ls0 ws0">Utrata  wartości  aktywów<span class="ff3">.  W  ocenie  Spółki  nie <span class="_ _14"> </span>wystąpiły<span class="_ _1"></span>  przesłanki  wskazujące <span class="_ _14"> </span>na  utratę </span></div><div class="t m0 x1 h3 y1f1 ff3 fs1 fc1 sc0 ls0 ws0">wartości<span class="ff1">. </span></div></div></div></div>
<div id="pf10" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc10 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h4c" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">16</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc3 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 y1f2 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _14"> </span>wykorzystuje  macierze <span class="_ _14"> </span>rezerw  do <span class="_ _14"> </span>wyceny <span class="_ _14"> </span>odpisu <span class="_ _14"> </span>na <span class="_ _14"> </span>oczekiwa<span class="_ _1"></span>ne <span class="_ _14"> </span>straty <span class="_ _14"> </span>kredytowe<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1f3 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 y1f4 ff3 fs1 fc2 sc0 ls0 ws0">należności <span class="_ _20"> </span>handlowe <span class="_ _20"> </span>zostały <span class="_ _20"> </span>p<span class="_ _1"></span>ogrupowane <span class="_ _20"> </span>na <span class="_ _20"> </span>podstawie <span class="_ _20"> </span>podobień<span class="_ _1"></span>stwa <span class="_ _20"> </span>charakterystyki<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1f5 ff3 fs1 fc2 sc0 ls0 ws0">ryzyka <span class="_ _26"> </span>kredytowego. <span class="_ _26"> </span>Spółka <span class="_ _26"> </span>wykorzyst<span class="_ _1"></span>uje <span class="_ _26"> </span>swoje <span class="_ _26"> </span>dane <span class="_ _26"> </span>historyczne <span class="_ _26"> </span>dotyczące <span class="_ _26"> </span>strat<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1f6 ff1 fs1 fc2 sc0 ls0 ws0">kredytowych, <span class="_ _19"> </span>skorygowane<span class="_ _1"></span> <span class="_ _20"> </span>w stos<span class="_ _1"></span>ownych <span class="_ _20"> </span>p<span class="_ _1"></span>rzypadkach<span class="_ _1"></span> <span class="_ _20"> </span>o <span class="ff3">wpływ <span class="_ _19"> </span>informacji <span class="_ _19"> </span>dotyczących </span></div><div class="t m0 x1 h3 y1f7 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 2<span class="_ _1"></span><span class="ff1">2.<span class="ff4 fc1"> </span></span></div><div class="t m0 x1 h3 y1f8 ff3 fs1 fc3 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 y1f9 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 y1fa ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">przyszłości <span class="_ _27"> </span>zostanie <span class="_ _27"> </span>osiągn<span class="_ _1"></span>ięty <span class="_ _27"> </span>zysk <span class="_ _27"> </span>podatkowy <span class="_ _27"> </span>pozwalający <span class="_ _27"> </span>na <span class="_ _27"> </span>jego <span class="_ _27"> </span>wykorzystanie. </span></div><div class="t m0 x1 h3 y1fb ff3 fs1 fc1 sc0 ls0 ws0">Pogorszenie <span class="_ _14"> </span>uzyskiwanych <span class="_ _14"> </span>wyników <span class="_ _15"> </span>podatkowyc<span class="_ _1"></span>h<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>w<span class="_ _1"></span> </span>przyszłości <span class="_ _14"> </span>mogłoby <span class="_ _15"> </span>spowodować<span class="_ _1"></span>, <span class="_ _15"> </span>że<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1fc 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 y1fd ff3 fs1 fc3 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 y1fe 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 y1df ff3 fs1 fc1 sc0 ls0 ws0">wykorzystując <span class="_ _15"> </span>odpowiedn<span class="_ _1"></span>ie <span class="_ _15"> </span>techniki <span class="_ _15"> </span>wyceny. <span class="_ _1d"> </span>Przy <span class="_ _15"> </span>wyborze <span class="_ _15"> </span>odpowiednich <span class="_ _15"> </span>metod <span class="_ _15"> </span>i <span class="_ _1d"> </span>założeń<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1ff 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="_ _7"></span>ustalenia <span class="_ _c"></span>wartości <span class="_ _7"></span>godziwej <span class="_ _c"></span>po<span class="_ _1"></span>szczególnych </div><div class="t m0 x1 h3 y200 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 34<span class="ls1">.1.<span class="_ _1"></span></span> </span></span></div><div class="t m0 x1 h3 y1e2 ff1 fs1 fc3 sc0 ls0 ws0">Stawki amortyzacy<span class="_ _1"></span>jne </div><div class="t m0 x1 h3 y201 ff3 fs1 fc1 sc0 ls0 ws0">Wysokość <span class="_ _19"> </span>stawek <span class="_ _19"> </span>amortyzacy<span class="_ _1"></span>jnych <span class="_ _19"> </span>ustalana <span class="_ _19"> </span>jest <span class="_ _20"> </span>na <span class="_ _19"> </span>podstawie <span class="_ _19"> </span>przewi<span class="_ _1"></span>dywanego <span class="_ _19"> </span>okresu </div><div class="t m0 x1 h3 y202 ff3 fs1 fc1 sc0 ls0 ws0">ekonomicznej <span class="_ _13"> </span>użytec<span class="_ _1"></span>zności <span class="_ _13"> </span>składników <span class="_ _13"> </span>rzeczo<span class="_ _1"></span>wego <span class="_ _13"> </span>majątku <span class="_ _13"> </span>trwałe<span class="_ _1"></span>go <span class="_ _13"> </span>oraz <span class="_ _13"> </span>aktywów </div><div class="t m0 x1 h3 y203 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 y204 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 yf8 ff1 fs1 fc3 sc0 ls0 ws0">Stopa procentowa l<span class="_ _1"></span>easingu<span class="ff4"> </span></div><div class="t m0 x1 h3 y205 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 y206 ff3 fs1 fc2 sc0 ls0 ws0">przy <span class="_ _28"> </span>wycenie <span class="_ _28"> </span>zobowią<span class="_ _1"></span>zania <span class="_ _28"> </span>z <span class="_ _13"> </span>ty<span class="_ _1"></span>tułu <span class="_ _13"> </span>l<span class="_ _1"></span>easingu <span class="_ _28"> </span>stosuje <span class="_ _28"> </span>krań<span class="_ _1"></span>cową <span class="_ _28"> </span>stopę <span class="_ _28"> </span>procent<span class="_ _1"></span>ową </div><div class="t m0 x1 h3 y207 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 y5a 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 y208 ff3 fs1 fc2 sc0 ls0 ws0">zakupu <span class="_ _14"> </span>składnika<span class="_ _1"></span> <span class="_ _14"> </span>aktywów <span class="_ _14"> </span>o <span class="_ _14"> </span>podobnej <span class="_ _14"> </span>wartośc<span class="_ _1"></span>i <span class="_ _14"> </span>co <span class="_ _14"> </span>składnik  aktywów <span class="_ _14"> </span>z <span class="_ _15"> </span>ty<span class="_ _1"></span>tułu <span class="_ _14"> </span>prawa <span class="_ _14"> </span>do </div><div class="t m0 x1 h3 y209 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 y9b ff1 fs1 fc3 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 y20a ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _19"> </span>jest <span class="_ _19"> </span>stroną <span class="_ _19"> </span>umów <span class="_ _19"> </span>na<span class="_ _1"></span>jmu <span class="_ _19"> </span>podpisanych <span class="_ _19"> </span>na <span class="_ _19"> </span>określony<span class="_ _1"></span> <span class="_ _19"> </span>okres <span class="_ _19"> </span>czasu. <span class="_ _19"> </span>Osąd <span class="_ _19"> </span>Zarządu </div><div class="t m0 x1 h3 y20b ff3 fs1 fc1 sc0 ls0 ws0">wymagany <span class="_ _22"></span>jest <span class="_ _1e"></span>przy <span class="_ _22"> </span>usta<span class="_ _1"></span>laniu <span class="_ _1e"></span>okres<span class="_ _1"></span>u <span class="_ _1e"></span>leasing<span class="_ _1"></span>u <span class="_ _1e"></span>ora<span class="_ _1"></span>z <span class="_ _1e"></span>użyteczności<span class="_ _1"></span> <span class="_ _1e"></span>aktywów <span class="_ _22"> </span>z <span class="_ _22"></span>tytułu <span class="_ _22"></span>prawa <span class="_ _1e"></span>d<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y20c 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 y20d ff3 fs1 fc3 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 y20e ff3 fs1 fc1 sc0 ls0 ws0">Regulacje <span class="_ _24"> </span>d<span class="_ _1"></span>otyczące <span class="_ _24"> </span>podatku <span class="_ _11"> </span>od <span class="_ _24"> </span>towarów <span class="_ _11"> </span>i <span class="_ _24"> </span>usług, <span class="_ _11"> </span>podatku <span class="_ _24"> </span>doch<span class="_ _1"></span>odowego <span class="_ _24"> </span>od <span class="_ _11"> </span>osób </div><div class="t m0 x1 h3 y20f ff3 fs1 fc1 sc0 ls0 ws0">prawnych <span class="_ _20"> </span>oraz <span class="_ _25"> </span>obciążeń <span class="_ _20"> </span>związanych<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>z </span>ubezpieczen<span class="_ _1"></span>iami <span class="_ _25"> </span>społeczny<span class="_ _1"></span>mi <span class="_ _25"> </span>podlega<span class="_ _1"></span>ją <span class="_ _25"> </span>częstym<span class="_ _1"></span> </div><div class="t m0 x1 h3 y210 ff3 fs1 fc1 sc0 ls0 ws0">zmianom. <span class="_ _1d"> </span>Te <span class="_ _15"> </span>częste <span class="_ _15"> </span>zmiany <span class="_ _15"> </span>powo<span class="_ _c"></span>dują <span class="_ _1d"> </span>b<span class="_ _1"></span>rak <span class="_ _15"> </span>odpowiednich <span class="_ _15"> </span>punktów <span class="_ _1d"> </span>odni<span class="_ _1"></span>esienia, <span class="_ _15"> </span>ponad <span class="_ _1d"> </span>to </div><div class="t m0 x1 h3 y211 ff3 fs1 fc1 sc0 ls0 ws0">rozliczenia <span class="_ _15"> </span>podatkowe <span class="_ _15"> </span>mogą <span class="_ _15"> </span>być <span class="_ _15"> </span>przedmiotem <span class="_ _15"> </span>kontroli <span class="_ _15"> </span>o<span class="_ _c"></span>rgan<span class="_ _1"></span>ów, <span class="_ _1d"> </span>kt<span class="_ _1"></span>óre <span class="_ _15"> </span>uprawnione <span class="_ _15"> </span>są <span class="_ _1d"> </span>d<span class="_ _1"></span>o </div></div></div></div>
<div id="pf11" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc11 w0 h3c"><img 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class="bi x49 y149 w35 h4d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">17</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">nakładania<span class="_ _1"></span> <span class="_ _11"> </span>wysokich <span class="_ _11"> </span>kar <span class="_ _12"> </span>i <span class="_ _11"> </span>grzywien<span class="_ _1"></span>,<span class="ff1"> <span class="_ _12"> </span>a </span>wszelki<span class="_ _1"></span>e <span class="_ _11"> </span>dodatkowe <span class="_ _12"> </span>zobowią<span class="_ _1"></span>zania <span class="_ _12"> </span>podatkowe,<span class="_ _1"></span> </div><div class="t m0 x1 h3 y212 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 y213 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 y214 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 y215 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 y216 ff3 fs1 fc1 sc0 ls0 ws0">dochodowego <span class="_ _22"></span>przy <span class="_ _22"> </span>zas<span class="_ _1"></span>tosowaniu <span class="_ _22"></span>wymogów <span class="_ _1d"> </span>MSR <span class="_ _22"></span>12 <span class="_ _1d"> </span><span class="ff4">Podatek <span class="_ _22"> </span>dochod<span class="_ _1"></span>owy<span class="ff1"> <span class="_ _22"> </span>w oparc<span class="_ _1"></span>iu <span class="_ _22"></span>o zysk </span></span></div><div class="t m0 x1 h3 y217 ff3 fs1 fc1 sc0 ls0 ws0">(stratę <span class="_ _21"> </span>podatko<span class="_ _1"></span>wą), <span class="_ _21"> </span>podstawę<span class="_ _1"></span> <span class="_ _21"> </span>opodatk<span class="_ _1"></span>owania, <span class="_ _21"> </span>nierozli<span class="_ _1"></span>czone <span class="_ _21"> </span>straty <span class="_ _21"> </span>p<span class="_ _1"></span>odatkowe, </div><div class="t m0 x1 h3 y218 ff3 fs1 fc1 sc0 ls0 ws0">niewykorzystane <span class="_ _25"> </span>ulgi  p<span class="_ _1"></span>odatkowe  i <span class="_ _25"> </span>stawki <span class="_ _25"> </span>podatkowe, <span class="_ _25"> </span>uwzględnia<span class="_ _1"></span>jąc  ocen<span class="_ _1"></span>ę  niepewności </div><div class="t m0 x1 h3 y219 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 y21a ff3 fs1 fc1 sc0 ls0 ws0">Gdy <span class="_ _20"> </span>istnieje <span class="_ _19"> </span>niepewność, <span class="_ _20"> </span>co <span class="_ _19"> </span>do <span class="_ _20"> </span>tego, <span class="_ _20"> </span>czy <span class="_ _19"> </span>i<span class="ff1"> <span class="_ _19"> </span>w </span>jakim <span class="_ _20"> </span>zakresie <span class="_ _20"> </span>orga<span class="_ _1"></span>n <span class="_ _20"> </span>p<span class="_ _1"></span>odatkowy <span class="_ _20"> </span>będzie<span class="_ _1"></span> </div><div class="t m0 x1 h3 y21b ff3 fs1 fc1 sc0 ls0 ws0">akceptował <span class="_ _25"> </span>poszczeg<span class="_ _1"></span>ólne <span class="_ _25"> </span>rozliczeni<span class="_ _1"></span>a <span class="_ _25"> </span>podatkowe <span class="_ _25"> </span>transak<span class="_ _1"></span>cji, <span class="_ _25"> </span>Spółka <span class="_ _25"> </span>ujmuje <span class="_ _25"> </span>te <span class="_ _25"> </span>r<span class="_ _1"></span>ozliczenia </div><div class="t m0 x1 h3 y21c 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 h7 y21d ff1 fs5 fc4 sc0 ls0 ws0">7<span class="ff6"> <span class="_ _29"> </span><span class="ff3">Podstawa sporządzenia sprawozdania </span></span></div><div class="t m0 x54 h7 y21e ff1 fs5 fc4 sc0 ls0 ws0">finansowego </div><div class="t m0 x1 h3 y21f 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 y220 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 y221 ff3 fs1 fc1 sc0 ls0 ws0">co <span class="_ _20"> </span>do <span class="_ _19"> </span>zdolności <span class="_ _20"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _20"> </span>do <span class="_ _19"> </span>kontynuowani<span class="_ _1"></span>a <span class="_ _20"> </span>działaln<span class="_ _1"></span>ości. <span class="_ _19"> </span>Dokonując <span class="_ _19"> </span>oceny <span class="_ _19"> </span>zdolności <span class="_ _20"> </span>d<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y222 ff3 fs1 fc1 sc0 ls0 ws0">kontynuowania <span class="_ _20"> </span>działal<span class="_ _1"></span>ności<span class="ff1 fc2"> <span class="_ _20"> </span><span class="ff3">Zarząd <span class="_ _20"> </span>jednostki <span class="_ _20"> </span>domin<span class="_ _1"></span>ującej <span class="_ _20"> </span>uwzględnił <span class="_ _20"> </span>kwestie <span class="_ _20"> </span>związane <span class="_ _20"> </span>z </span></span></div><div class="t m0 x1 h3 y223 ff3 fs1 fc2 sc0 ls0 ws0">trwającym <span class="_ _c"></span>konfliktem <span class="_ _c"></span>zbrojnym <span class="_ _7"></span>w <span class="_ _c"></span>Ukrainie<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>ora<span class="_ _1"></span>z <span class="_ _7"></span>Blis<span class="_ _1"></span>kim <span class="_ _7"></span>W<span class="_ _1"></span>schodzie, <span class="_ _c"></span>sytuacj<span class="ff3">ą</span> <span class="_ _c"></span>makroekonomiczn<span class="_ _1"></span><span class="ff3">ą</span> </span></div><div class="t m0 x1 h3 y224 ff3 fs1 fc2 sc0 ls0 ws0">omówioną<span class="ff1"> <span class="_ _14"> </span>szerzej <span class="_ _14"> </span>w <span class="_ _14"> </span>nocie <span class="_ _14"> </span>37</span>, <span class="_ _14"> </span>bieżącą <span class="_ _14"> </span><span class="fc1">sytuację <span class="_ _14"> </span>finansową <span class="_ _14"> </span>i <span class="_ _14"> </span>majątkową  Spółki, <span class="_ _15"> </span>jej<span class="_ _1"></span> <span class="_ _14"> </span>spółek<span class="ff1"> </span></span></div><div class="t m0 x1 h3 y225 ff3 fs1 fc1 sc0 ls0 ws0">zależnych, oraz ws<span class="_ _1"></span>zelkich innyc<span class="_ _1"></span>h zdarzeń i czynników, które w ocenie Za<span class="_ _1"></span>rządu <span class="_ _1"></span>Spółki, mogłyby<span class="_ _1"></span> </div><div class="t m0 x1 h3 y226 ff3 fs1 fc1 sc0 ls0 ws0">mieć istotny wpływ n<span class="_ _1"></span>a zdolność do kontyn<span class="_ _1"></span>uowania dzia<span class="_ _1"></span>łalności.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y227 ff3 fs1 fc2 sc0 ls0 ws0">Biorąc <span class="_ _24"> </span>p<span class="_ _1"></span>od <span class="_ _24"> </span>uwagę <span class="_ _11"> </span>powy<span class="_ _1"></span>ższe <span class="_ _24"> </span>aspekty <span class="_ _11"> </span>na <span class="_ _11"> </span>wynik <span class="_ _11"> </span>przeprowadzonej <span class="_ _11"> </span>oceny <span class="_ _24"> </span>zdolno<span class="_ _1"></span>ści <span class="_ _24"> </span>do </div><div class="t m0 x1 h3 y228 ff3 fs1 fc2 sc0 ls0 ws0">kontynuowania <span class="_ _15"> </span>d<span class="_ _1"></span>ziałalności, <span class="_ _15"> </span>Za<span class="_ _1"></span>rząd <span class="_ _15"> </span>nie <span class="_ _14"> </span>zidentyfikował <span class="_ _15"> </span>i<span class="_ _1"></span>stotnych <span class="_ _15"> </span>niep<span class="_ _1"></span>ewności <span class="_ _15"> </span>dotyczących<span class="_ _1"></span> </div><div class="t m0 x1 h3 y229 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 y22a 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="_ _1e"></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 y22b 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 y22c ff3 fs1 fc2 sc0 ls0 ws0">Spółkę <span class="_ _1d"> </span>o<span class="_ _1"></span>raz <span class="_ _1d"> </span>jedno<span class="_ _1"></span>stki <span class="_ _1d"> </span>w<span class="_ _1"></span>chodzące <span class="_ _1d"> </span>w <span class="_ _15"> </span>skład <span class="_ _1d"> </span>jej <span class="_ _15"> </span><span class="ff1">G<span class="_ _1"></span>rupy <span class="_ _1d"> </span></span>Ka<span class="_ _1"></span>pitałowej <span class="_ _15"> </span><span class="ff1">w </span>dającej <span class="_ _1d"> </span>się<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span></span>przewidzi<span class="_ _1"></span>eć </div><div class="t m0 x1 h3 y22d 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 hc y22e ff1 fs7 fc3 sc0 ls0 ws0">7.1<span class="ff6"> <span class="_ _27"> </span><span class="ff3">Oświadczenie</span></span> o <span class="ff3">zgodn<span class="_ _c"></span>ości<span class="ff1"> </span></span></div><div class="t m0 x1 h3 y22f ff3 fs1 fc1 sc0 ls0 ws0">Niniejsze <span class="_ _2a"> </span>sprawozdan<span class="_ _1"></span>ie <span class="_ _2a"> </span>finansowe <span class="_ _2a"> </span>zostało <span class="_ _2a"> </span>s<span class="_ _1"></span>porządzone <span class="_ _2a"> </span>zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _2a"> </span>z </span>Międzyn<span class="_ _1"></span>arodowymi<span class="_ _1"></span> </div><div class="t m0 x1 h3 y230 ff3 fs1 fc2 sc0 ls0 ws0">Standardami <span class="_ _15"> </span>Sprawozdawc<span class="_ _1"></span>zości <span class="_ _15"> </span>Finansowej <span class="_ _1d"> </span>(„<span class="_ _1"></span>MSSF”) <span class="_ _15"> </span>zatwierdzonymi <span class="_ _15"> </span>przez <span class="_ _15"> </span>UE <span class="_ _15"> </span><span class="fc1">(„MSSF <span class="_ _15"> </span>UE”)</span><span class="ff1 ls1">. </span></div><div class="t m0 x1 h3 y231 ff1 fs1 fc2 sc0 lse 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 y232 ff1 fs1 fc2 sc0 ls0 ws0">w Unii <span class="_ _27"> </span>Europej<span class="_ _1"></span>skiej <span class="_ _27"> </span>proc<span class="_ _1"></span>es <span class="_ _27"> </span>wprowadzan<span class="_ _1"></span>ia <span class="_ _27"> </span>MSS<span class="_ _1"></span>F,<span class="ff4 fc1"> <span class="_ _b"> </span></span><span class="ff3">MSSF <span class="_ _27"> </span>mające <span class="_ _b"> </span>zastosowanie <span class="_ _b"> </span>do <span class="_ _27"> </span>tego<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y233 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 y234 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 y235 ff3 fs1 fc1 sc0 ls0 ws0">Standardów Rach<span class="_ _1"></span>unkowości („RMSR”). <span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf12" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc12 w0 h3c"><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 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">18</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">7.2<span class="ff6"> <span class="_ _27"> </span></span>Waluta funkcjonalna i<span class="_ _c"></span> waluta spraw<span class="_ _c"></span>ozdania finansow<span class="_ _c"></span>ego </div><div class="t m0 x1 h3 y237 ff3 fs1 fc1 sc0 ls0 ws0">Walutą <span class="_ _8"></span>funkcj<span class="_ _1"></span>onalną <span class="_ _1e"></span>Spółki <span class="_ _8"></span>i <span class="_ _1e"></span>walutą <span class="_ _1e"></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="_ _1e"></span>finansowego </div><div class="t m0 x1 h3 y238 ff1 fs1 fc1 sc0 ls0 ws0">jest PLN. </div><div class="t m0 x1 h7 y13 ff1 fs5 fc4 sc0 ls0 ws0">8<span class="ff6"> <span class="_ _29"> </span><span class="ff3">Istotne zasady rachunkowości</span></span> </div><div class="t m0 x1 hc y239 ff1 fs7 fc3 sc0 ls0 ws0">8.1<span class="ff6"> <span class="_ _27"> </span><span class="ff3">Wycena do wartości god<span class="_ _c"></span>ziwej<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y23a 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 y23b ff1 fs1 fc1 sc0 ls0 ws0">godziwa <span class="_ _1d"> </span>jest<span class="_ _1"></span> <span class="_ _1d"> </span>ujawnia<span class="_ _1"></span>na <span class="_ _1d"> </span>w <span class="ff3">spra<span class="_ _1"></span>wozdaniu <span class="_ _1d"> </span>fin<span class="_ _1"></span>ansowym <span class="_ _1d"> </span>są <span class="_ _1d"> </span>k<span class="_ _1"></span>lasyfikowane<span class="_ _1"></span></span> <span class="_ _15"> </span>w <span class="ff3">hierarchii <span class="_ _1d"> </span>wa<span class="_ _1"></span>rtości </span></div><div class="t m0 x1 h3 y23c 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 y23d 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 h3 y23e ffa fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </span><span class="ff1">Poziom <span class="_ _19"> </span>1 <span class="_ _20"> </span><span class="ff3">–<span class="_ _1"></span></span> <span class="_ _20"> </span>N<span class="_ _1"></span>otowane <span class="_ _19"> </span>(nieskorygowane) <span class="_ _19"> </span>ceny <span class="_ _19"> </span>rynkowe <span class="_ _19"> </span>na <span class="_ _19"> </span>aktywnym <span class="_ _19"> </span>rynku <span class="_ _19"> </span>dla </span></span></div><div class="t m0 x4b h3 y23f 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 h3 y240 ffa fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </span><span class="ff1">Poziom <span class="_ _8"></span>2 <span class="_ _1e"></span><span class="ff3">–</span> <span class="_ _1e"></span><span class="ff3">Techniki <span class="_ _1e"></span>wyceny, <span class="_ _8"></span>dl<span class="_ _1"></span>a <span class="_ _8"></span>których <span class="_ _1e"></span>najniższy <span class="_ _8"></span>poziom <span class="_ _1e"></span>danych <span class="_ _1e"></span>wejściowych, <span class="_ _1e"></span>który </span></span></span></div><div class="t m0 x4b h3 y241 ff3 fs1 fc1 sc0 ls0 ws0">jest <span class="_ _14"> </span>istotny <span class="_ _14"> </span>dla <span class="_ _14"> </span>wyceny <span class="_ _14"> </span>do <span class="_ _15"> </span>wart<span class="_ _1"></span>ości <span class="_ _14"> </span>godziwej, <span class="_ _14"> </span>jako <span class="_ _14"> </span>całości <span class="_ _14"> </span>jest <span class="_ _15"> </span>be<span class="_ _1"></span>zpośredni<span class="_ _1"></span>o <span class="_ _15"> </span>bą<span class="_ _1"></span>dź </div><div class="t m0 x4b h3 y242 ff3 fs1 fc1 sc0 ls0 ws0">pośrednio obserwowal<span class="_ _1"></span>ny,<span class="ff1"> </span></div><div class="t m0 x4a h3 yb0 ffa fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </span><span class="ff1">Poziom <span class="_ _8"></span>3 <span class="_ _1e"></span><span class="ff3">–</span> <span class="_ _1e"></span><span class="ff3">Techniki <span class="_ _1e"></span>wyceny, <span class="_ _8"></span>dl<span class="_ _1"></span>a <span class="_ _8"></span>których <span class="_ _1e"></span>najniższy <span class="_ _8"></span>poziom <span class="_ _1e"></span>danych <span class="_ _1e"></span>wejściowych, <span class="_ _1e"></span>który </span></span></span></div><div class="t m0 x4b h3 y243 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 y244 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 y245 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="_ _1e"></span>z </span>poszczególnymi<span class="_ _1"></span> <span class="_ _8"></span>składnikami </div><div class="t m0 x1 h3 yd7 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 hc y246 ff1 fs7 fc3 sc0 ls0 ws0">8.2<span class="ff6"> <span class="_ _27"> </span><span class="ff3">Wycena metodą praw <span class="_ _c"></span>własności <span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y247 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _20"> </span>wycenia <span class="_ _20"> </span>udziały<span class="ff1"> <span class="_ _20"> </span>w </span>jednostkach <span class="_ _20"> </span>zależnyc<span class="_ _1"></span>h <span class="_ _25"> </span>metodą <span class="_ _20"> </span>praw <span class="_ _20"> </span>własności. <span class="_ _20"> </span>Zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>z </span>tą </div><div class="t m0 x1 h3 y248 ff1 fs1 fc1 sc0 ls0 ws0">metod<span class="ff3">ą</span> <span class="_ _14"> </span><span class="ff3">inwestycja <span class="_ _14"> </span>jest <span class="_ _15"> </span>ujmo<span class="_ _1"></span>wana <span class="_ _15"> </span>p<span class="_ _1"></span>oczątkowo <span class="_ _14"> </span>według <span class="_ _14"> </span>kosztu <span class="_ _15"> </span>(<span class="_ _1"></span>ceny <span class="_ _15"> </span>n<span class="_ _1"></span>abyci<span class="_ _1"></span>a),<span class="_ _1"></span></span> <span class="_ _14"> </span>a <span class="ff3">wartość </span></div><div class="t m0 x1 h3 y249 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 y24a ff3 fs1 fc1 sc0 ls0 ws0">stratach <span class="_ _1d"> </span>jednostki <span class="_ _1d"> </span>oraz <span class="_ _1d"> </span>pozostałyc<span class="_ _1"></span>h <span class="_ _22"></span>całk<span class="_ _1"></span>owitych <span class="_ _1d"> </span>dochodach,<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span>w </span>której <span class="_ _1d"> </span>do<span class="_ _1"></span>konano <span class="_ _22"> </span>i<span class="_ _1"></span>nwestycji, </div><div class="t m0 x1 h3 y24b 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 y24c 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 y24d 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 y24e 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 y24f ff3 fs1 fc1 sc0 ls0 ws0">lub <span class="_ _15"> </span>dokonała<span class="_ _1"></span> <span class="_ _15"> </span>płatności<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>w<span class="_ _1"></span> </span>imieniu <span class="_ _15"> </span>jednostki<span class="_ _1"></span> <span class="_ _15"> </span>wycen<span class="_ _1"></span>ianej <span class="_ _15"> </span>metodą<span class="_ _1"></span> <span class="_ _15"> </span>praw <span class="_ _14"> </span>własności. <span class="_ _15"> </span>Kwoty <span class="_ _15"> </span>te<span class="_ _1"></span> </div><div class="t m0 x1 h3 y250 ff3 fs1 fc1 sc0 ls0 ws0">wykazywane <span class="_ _b"> </span>są<span class="ff1"> <span class="_ _b"> </span>w spra<span class="_ _1"></span>wozdaniu <span class="_ _b"> </span>z sytuacji <span class="_ _b"> </span>finansowej<span class="_ _1"></span> <span class="_ _b"> </span>w linii <span class="_ _b"> </span>rezerw <span class="_ _b"> </span>na <span class="_ _27"> </span>pokry<span class="_ _1"></span>cie <span class="_ _b"> </span>strat </span></div><div class="t m0 x1 h3 y251 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">jednostkach <span class="_ _1d"> </span>wycen<span class="_ _1"></span>ianych <span class="_ _1d"> </span>metodą <span class="_ _22"> </span>p<span class="_ _1"></span>raw <span class="_ _22"></span>włas<span class="_ _1"></span>ności. <span class="_ _22"> </span>Jeżeli<span class="_ _1"></span> <span class="_ _22"> </span>jedn<span class="_ _1"></span>ostka <span class="_ _22"> </span>w<span class="_ _1"></span>yceniani<span class="_ _1"></span>a <span class="_ _22"> </span>metodą<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y252 ff3 fs1 fc1 sc0 ls0 ws0">praw <span class="_ _20"> </span>własności <span class="_ _20"> </span>zacznie <span class="_ _20"> </span>następnie <span class="_ _20"> </span>wyka<span class="_ _1"></span>zywać <span class="_ _20"> </span>zyski, <span class="_ _20"> </span>to <span class="_ _20"> </span>Spółk<span class="_ _1"></span><span class="ff1">a <span class="_ _20"> </span>powraca <span class="_ _20"> </span>do <span class="_ _20"> </span>ujmowani<span class="_ _1"></span>a </span></div><div class="t m0 x1 h3 y253 ff3 fs1 fc1 sc0 ls0 ws0">swojego <span class="_ _1e"></span>udzia<span class="_ _1"></span>łu<span class="ff1"> <span class="_ _1e"></span>w </span>tych <span class="_ _22"></span>zyskach <span class="_ _22"></span>dopiero <span class="_ _1e"></span>wó<span class="_ _1"></span>wczas, <span class="_ _1e"></span>gdy<span class="_ _1"></span> <span class="_ _1e"></span>jej <span class="_ _1e"></span>udział<span class="_ _1"></span><span class="ff1"> <span class="_ _22"></span>w </span>tych <span class="_ _1e"></span>zyska<span class="_ _1"></span>ch <span class="_ _1e"></span>zrówna <span class="_ _22"></span>się<span class="ff1"> </span></div><div class="t m0 x1 h3 y210 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">wartością nieujętyc<span class="_ _1"></span>h strat.</span> </div></div></div></div>
<div id="pf13" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc13 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h4e" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">19</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">8.3<span class="ff6"> <span class="_ _27"> </span><span class="ff3">Przeliczanie pozycji wyraż<span class="_ _c"></span>onych<span class="ff1"> w walucie <span class="_ _c"></span>obcej </span></span></span></div><div class="t m0 x1 h3 y237 ff3 fs1 fc1 sc0 ls0 ws0">Transakcje <span class="_ _11"> </span>wyra<span class="_ _1"></span>żone<span class="ff1"> <span class="_ _11"> </span>w<span class="_ _1"></span> </span>walutach <span class="_ _11"> </span>i<span class="_ _1"></span>nnych <span class="_ _11"> </span>ni<span class="_ _1"></span>ż <span class="_ _11"> </span>PLN <span class="_ _11"> </span>są <span class="_ _11"> </span>p<span class="_ _1"></span>rzeliczane <span class="_ _11"> </span>na <span class="_ _12"> </span>złote <span class="_ _11"> </span>p<span class="_ _1"></span>olskie <span class="_ _11"> </span>przy </div><div class="t m0 x1 h3 y238 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 y254 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 y255 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 y256 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 y257 ff3 fs1 fc1 sc0 ls0 ws0">Powstałe<span class="ff1"> <span class="_ _14"> </span>z </span>przeliczenia <span class="_ _15"> </span>różnice <span class="_ _14"> </span>kursowe <span class="_ _15"> </span>ujm<span class="_ _1"></span>owane <span class="_ _15"> </span>są <span class="_ _14"> </span>odpowiednio<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>w </span>p<span class="_ _1"></span>ozycji <span class="_ _15"> </span>przych<span class="_ _1"></span>odów </div><div class="t m0 x1 h3 y258 ff3 fs1 fc1 sc0 ls0 ws0">(kosztów) <span class="_ _1d"> </span>fi<span class="_ _1"></span>nansowych <span class="_ _15"> </span>lub<span class="ff1"> <span class="_ _15"> </span>w </span>przypadkach <span class="_ _15"> </span>określonych <span class="_ _1d"> </span>zasadami<span class="_ _1"></span> <span class="_ _1d"> </span>(poli<span class="_ _1"></span>tyką) <span class="_ _15"> </span>rachunkowości, </div><div class="t m0 x1 h3 y259 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 y25a 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 y1fd w41 h36"><div class="t m0 x13 he y25b ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x55 y1fd w42 h36"><div class="t m0 xe hf y25c ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x56 y1fd w43 h36"><div class="t m0 x57 hf y25c ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y25d w44 h10"><div class="t m0 x8 he y10c ff1 fs0 fc2 sc0 lsf ws0">EUR<span class="ls0"> </span></div></div><div class="c x55 y25d w45 h10"><div class="t m0 x5 he y10c ff1 fs0 fc2 sc0 ls3 ws0">4,<span class="ls0">2</span>267<span class="ls0"> </span></div></div><div class="c x56 y25d w43 h10"><div class="t m0 x58 he y10c ff1 fs0 fc2 sc0 ls0 ws0">4,2730 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y25e ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y25f ff3 fs1 fc1 sc0 ls0 ws0">Średnie <span class="_ _28"> </span>ważone <span class="_ _28"> </span>kursy<span class="_ _1"></span> <span class="_ _13"> </span>wymi<span class="_ _1"></span>any <span class="_ _13"> </span>za <span class="_ _28"> </span>pos<span class="_ _1"></span>zczególne <span class="_ _28"> </span>okresy <span class="_ _28"> </span>obrotow<span class="_ _1"></span>e <span class="_ _13"> </span>k<span class="_ _1"></span>ształtowały <span class="_ _13"> </span>się<span class="_ _1"></span> </div><div class="t m0 x1 h3 y260 ff3 fs1 fc1 sc0 ls0 ws0">następująco:<span class="ff1"> </span></div></div><div class="c x1 y261 w41 h4f"><div class="t m0 x13 he y1a2 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x55 y261 w42 h4f"><div class="t m0 xe hf y1a2 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xe hf y262 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x56 y261 w46 h4f"><div class="t m0 x57 hf y1a2 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x57 hf y262 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y263 w44 h11"><div class="t m0 x8 he y264 ff1 fs0 fc2 sc0 lsf ws0">EUR<span class="ls0"> </span></div></div><div class="c x55 y263 w45 h11"><div class="t m0 x5 he y81 ff1 fs0 fc2 sc0 ls3 ws0">4,<span class="ls0">2372 </span></div></div><div class="c x56 y263 w46 h11"><div class="t m0 x58 he y81 ff1 fs0 fc2 sc0 ls0 ws0">4,3042 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 hc y265 ff1 fs7 fc3 sc0 ls0 ws0">8.4<span class="ff6"> <span class="_ _27"> </span><span class="ff3">Rzeczowe aktywa trwałe<span class="_ _c"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 yf8 ff3 fs1 fc1 sc0 ls0 ws0">Rzeczowe <span class="_ _19"> </span>a<span class="_ _1"></span>ktywa <span class="_ _24"> </span>trwałe <span class="_ _19"> </span>wyk<span class="_ _1"></span>azywane <span class="_ _24"> </span>są <span class="_ _19"> </span>wed<span class="_ _1"></span>ług <span class="_ _19"> </span>ceny <span class="_ _24"> </span>nabycia <span class="_ _24"> </span>/ <span class="_ _19"> </span>k<span class="_ _1"></span>osztu <span class="_ _19"> </span>wytw<span class="_ _1"></span>orzenia </div><div class="t m0 x1 h3 y266 ff1 fs1 fc2 sc0 ls0 ws0">pomniejszonych<span class="_ _1"></span><span class="fc1"> <span class="_ _19"> </span>o <span class="ff3">umorzeni<span class="_ _1"></span>e <span class="_ _19"> </span>oraz <span class="_ _24"> </span>odpisy <span class="_ _19"> </span>a<span class="_ _1"></span>ktualizujące<span class="_ _1"></span></span> <span class="_ _19"> </span>z <span class="ff3">tytuł<span class="_ _1"></span>u <span class="_ _19"> </span>utraty<span class="_ _1"></span> <span class="_ _19"> </span>wartości. <span class="_ _24"> </span>Wartość </span></span></div><div class="t m0 x1 h3 y267 ff3 fs1 fc1 sc0 ls0 ws0">początkowa <span class="_ _15"> </span>środków <span class="_ _1d"> </span>tr<span class="_ _1"></span>wałych <span class="_ _15"> </span>obejmuje <span class="_ _1d"> </span>ich <span class="_ _15"> </span>cenę <span class="_ _1d"> </span>nab<span class="_ _1"></span>ycia <span class="_ _15"> </span>powiększoną<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span>o ws<span class="_ _1"></span>zystkie <span class="_ _1d"> </span>ko<span class="_ _1"></span>szty </span></div><div class="t m0 x1 h3 y268 ff3 fs1 fc1 sc0 ls0 ws0">bezpośrednio <span class="_ _1e"></span>zwi<span class="_ _1"></span>ązane<span class="ff1"> <span class="_ _1e"></span>z<span class="_ _1"></span> </span>zakupem <span class="_ _1e"></span>i <span class="_ _1e"></span>przyst<span class="_ _1"></span>osowaniem <span class="_ _1e"></span>skła<span class="_ _1"></span>dnika <span class="_ _1e"></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="_ _1e"></span>zdatnego </div><div class="t m0 x1 h3 y269 ff3 fs1 fc1 sc0 ls0 ws0">do  używani<span class="_ _1"></span>a. <span class="_ _25"> </span><span class="ff1 fc2">W <span class="ff3">skład <span class="_ _25"> </span>kosztu  wchod<span class="_ _1"></span>zi  równi<span class="_ _1"></span>eż <span class="_ _25"> </span>koszt  wymian<span class="_ _1"></span>y  c<span class="_ _1"></span>zęści  skła<span class="_ _1"></span>dowych <span class="_ _25"> </span>maszyn </span></span></div><div class="t m0 x1 h3 y26a 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="_ _1"></span>kry<span class="_ _1"></span>teria <span class="_ _1"></span>rozpoznania.<span class="_ _8"></span></span><span class="fc1"> <span class="_ _1"></span>Koszty <span class="_ _1"></span>p<span class="_ _1"></span>oniesione </span></div><div class="t m0 x1 h3 y26b 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 y26c 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 y26d ff3 fs1 fc2 sc0 ls0 ws0">Cena <span class="_ _25"> </span>nabycia<span class="_ _1"></span>  rzeczowy<span class="_ _1"></span>ch  a<span class="_ _1"></span>ktywów  trwał<span class="_ _1"></span>ych <span class="_ _25"> </span>przekazanych<span class="_ _1"></span>  przez <span class="_ _25"> </span>klie<span class="_ _1"></span>ntów  je<span class="_ _1"></span>st <span class="_ _25"> </span>ustalana<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y26e 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 y26f ff3 fs1 fc2 sc0 ls0 ws0">Środki  tr<span class="_ _1"></span>wałe<span class="ff1"> <span class="_ _25"> </span>w </span>momen<span class="_ _1"></span>cie <span class="_ _25"> </span>ich <span class="_ _25"> </span>nabycia <span class="_ _25"> </span>zostają <span class="_ _25"> </span>podzielone <span class="_ _25"> </span>na  c<span class="_ _1"></span>zęści <span class="_ _25"> </span>składowe <span class="_ _25"> </span>będąc<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y270 ff1 fs1 fc2 sc0 ls0 ws0">pozycjami <span class="_ _2b"> </span>o <span class="ff3">istotnej <span class="_ _2b"> </span>wartości, <span class="_ _2a"> </span>dl<span class="_ _1"></span>a <span class="_ _2a"> </span>których<span class="_ _1"></span> <span class="_ _2b"> </span>można <span class="_ _2a"> </span>przyporządk<span class="_ _1"></span>ować <span class="_ _2b"> </span>odrębny <span class="_ _2b"> </span>okres </span></div><div class="t m0 x1 h3 y271 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 y272 ff3 fs1 fc2 sc0 ls0 ws0">Amortyzacja <span class="_ _25"> </span>jest  nalicz<span class="_ _1"></span>ana  metodą <span class="_ _25"> </span>liniową  pr<span class="_ _1"></span>zez  szaco<span class="_ _1"></span>wany  okres <span class="_ _25"> </span>użytkowania<span class="_ _1"></span>  danego </div><div class="t m0 x1 h3 y273 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></div>
<div id="pf14" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc14 w0 h3c"><img 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" class="bi x49 y149 w35 h47" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">20</span><span class="fs0"> </span></span></div></div><div class="c x1 y3b w47 h4b"><div class="t m0 x8 h2 y274 ff2 fs0 fc5 sc0 ls10 ws0">Typ<span class="ls0"> </span></div></div><div class="c x59 y3b w48 h4b"><div class="t m0 x5a h2 y274 ff2 fs0 fc5 sc0 ls0 ws0"> Okres </div></div><div class="c x1 y275 w47 h10"><div class="t m0 x6 he y9c ff1 fs0 fc1 sc0 ls0 ws0">Budynki i budowle </div></div><div class="c x59 y275 w49 h10"><div class="t m0 x5b he y9c ff1 fs0 fc1 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x5c y275 w3d h10"><div class="t m0 x6 he y9c ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x1 y276 w47 h10"><div class="t m0 x6 he y9c ff3 fs0 fc1 sc0 ls0 ws0">Maszyny i urządzenia techniczne<span class="ff1"> </span></div></div><div class="c x59 y276 w49 h10"><div class="t m0 x5d he y9c ff1 fs0 fc1 sc0 ls0 ws0">2-5 </div></div><div class="c x5c y276 w3d h10"><div class="t m0 x6 he y9c ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x1 y277 w47 h10"><div class="t m0 x6 he y9c ff3 fs0 fc1 sc0 ls0 ws0">Środki transportu<span class="ff1"> </span></div></div><div class="c x59 y277 w49 h10"><div class="t m0 x5e he y9c ff1 fs0 fc1 sc0 ls0 ws0">2,5-5 </div></div><div class="c x5c y277 w3d h10"><div class="t m0 x6 he y9c ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x1 y278 w47 h11"><div class="t m0 x6 he y189 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe środki trwałe<span class="ff1"> </span></div></div><div class="c x59 y278 w49 h11"><div class="t m0 x5f he y189 ff1 fs0 fc1 sc0 ls0 ws0">5-<span class="ls3">10</span> </div></div><div class="c x5c y278 w3d h11"><div class="t m0 x6 he y189 ff1 fs0 fc1 sc0 ls0 ws0">Lat </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y279 ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _27"> </span>k<span class="_ _1"></span>ońcową, <span class="_ _b"> </span>okres <span class="_ _b"> </span>użytkowania <span class="_ _b"> </span>oraz <span class="_ _b"> </span>metodę <span class="_ _27"> </span>a<span class="_ _1"></span>mortyzacji<span class="_ _1"></span> <span class="_ _27"> </span>skła<span class="_ _1"></span>dników <span class="_ _b"> </span>aktywów </div><div class="t m0 x1 h3 y27a ff3 fs1 fc1 sc0 ls0 ws0">weryfikuje <span class="_ _20"> </span>się <span class="_ _19"> </span>coroczni<span class="_ _1"></span>e, <span class="_ _20"> </span>i<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w </span>razie <span class="_ _19"> </span>konieczności <span class="_ _19"> </span>koryguje<span class="ff1"> <span class="_ _19"> </span>z efektem <span class="_ _19"> </span>od <span class="_ _20"> </span>kolejn<span class="_ _1"></span>ego <span class="_ _20"> </span>okres<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y27b ff1 fs1 fc1 sc0 ls0 ws0">sprawozdawczeg<span class="_ _1"></span>o. </div><div class="t m0 x1 h3 y27c 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 y27d ff1 fs1 fc1 sc0 ls0 ws0">finansowej <span class="_ _24"> </span>po <span class="_ _19"> </span>d<span class="_ _1"></span>okonaniu <span class="_ _24"> </span>jej <span class="_ _24"> </span>zbycia <span class="_ _24"> </span>lub <span class="_ _24"> </span>w <span class="ff3">prz<span class="_ _1"></span>ypadku, <span class="_ _24"> </span>gdy <span class="_ _19"> </span>n<span class="_ _1"></span>ie <span class="_ _19"> </span>są <span class="_ _24"> </span>spodziewane <span class="_ _24"> </span>żadne </span></div><div class="t m0 x1 h3 y27e ff3 fs1 fc1 sc0 ls0 ws0">ekonomiczne <span class="_ _27"> </span>korzyści <span class="_ _27"> </span>wynik<span class="_ _1"></span>ające<span class="ff1"> <span class="_ _27"> </span>z </span>dalszego <span class="_ _27"> </span>użytkowa<span class="_ _1"></span>nia <span class="_ _27"> </span>takiego <span class="_ _27"> </span>składnika <span class="_ _27"> </span>aktywów. </div><div class="t m0 x1 h3 y27f ff3 fs1 fc1 sc0 ls0 ws0">Wszelkie <span class="_ _22"></span>zyski <span class="_ _1d"> </span>lub <span class="_ _1d"> </span>straty <span class="_ _1d"> </span>wynikające<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span>z </span>usunięcia <span class="_ _22"> </span>dan<span class="_ _1"></span>ego <span class="_ _22"></span>składnika <span class="_ _1d"> </span>aktywów <span class="_ _1d"> </span>(obliczone, <span class="_ _1d"> </span>jako </div><div class="t m0 x1 h3 y280 ff3 fs1 fc1 sc0 ls0 ws0">różnica <span class="_ _1e"></span>pomiędzy <span class="_ _1e"></span>ewent<span class="_ _1"></span>ualnymi <span class="_ _1e"></span>wpływami<span class="_ _1"></span> <span class="_ _8"></span>ze <span class="_ _1e"></span>sprzedaży <span class="_ _1e"></span>netto<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"></span>a </span>warto<span class="_ _1"></span>ścią <span class="_ _1e"></span>bilansową <span class="_ _1e"></span>danej </div><div class="t m0 x1 h3 y281 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 class="t m0 x1 h3 y282 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 y283 ff3 fs1 fc1 sc0 ls0 ws0">wykazywane <span class="_ _14"> </span>według <span class="_ _14"> </span>cen  nabycia <span class="_ _14"> </span>lub <span class="_ _15"> </span>kosztu  wytworzenia, <span class="_ _14"> </span>pomniejszonych<span class="_ _8"></span><span class="ff1"> <span class="_ _14"> </span>o ewentualne </span></div><div class="t m0 x1 h3 y284 ff1 fs1 fc1 sc0 ls0 ws0">odpisy <span class="_ _8"></span>z <span class="ff3">ty<span class="_ _1"></span>tułu <span class="_ _1e"></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="_ _1e"></span>w <span class="ff3">budowie <span class="_ _1e"></span>nie <span class="_ _8"></span>p<span class="_ _1"></span>odlegają <span class="_ _1e"></span>amortyzacji<span class="_ _1"></span> <span class="_ _8"></span>do <span class="_ _1e"></span>czas<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y285 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 yd1 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 y286 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 y287 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 y288 ff3 fs1 fc2 sc0 ls0 ws0">corocznego <span class="_ _13"> </span>testu <span class="_ _13"> </span>spra<span class="_ _1"></span>wdzającego, <span class="_ _13"> </span>czy <span class="_ _13"> </span>nastąp<span class="_ _1"></span>iła <span class="_ _13"> </span>utrata <span class="_ _13"> </span>wartości, <span class="_ _13"> </span>Spółka <span class="_ _13"> </span>dokon<span class="_ _1"></span>uje </div><div class="t m0 x1 h3 y289 ff3 fs1 fc2 sc0 ls0 ws0">oszacowania <span class="_ _2c"> </span>wartości<span class="_ _1"></span> <span class="_ _2c"> </span>o<span class="_ _c"></span>dzyskiwa<span class="_ _1"></span>lnej <span class="_ _2c"> </span>danego <span class="_ _2c"> </span>składnika <span class="_ _2c"> </span>aktywów <span class="_ _2c"> </span>lub <span class="_ _2c"> </span>ośrodka </div><div class="t m0 x1 h3 y28a 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 hc y28b ff1 fs7 fc3 sc0 ls0 ws0">8.5<span class="ff6"> <span class="_ _27"> </span></span>Aktywa niematerialne<span class="_ _c"></span> </div><div class="t m0 x1 h3 y28c 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 y1cd ff3 fs1 fc1 sc0 ls0 ws0">rozpoznania <span class="_ _13"> </span>dla <span class="_ _b"> </span>kosztó<span class="_ _1"></span>w <span class="_ _2d"> </span>prac <span class="_ _2d"> </span>rozwojowy<span class="_ _1"></span>ch) <span class="_ _2d"> </span>wyceni<span class="_ _1"></span>a <span class="_ _2d"> </span>się <span class="_ _2d"> </span>przy <span class="_ _2d"> </span>początkowy<span class="_ _1"></span>m <span class="_ _2d"> </span>ujęciu </div><div class="t m0 x1 h3 y28d ff1 fs1 fc1 sc0 ls0 ws0">odpowiednio <span class="_ _6"> </span>w <span class="ff3">cenie <span class="_ _26"> </span>nab<span class="_ _1"></span>ycia <span class="_ _26"> </span>lub <span class="_ _6"> </span>kosz<span class="_ _c"></span>cie <span class="_ _6"> </span>wytworzenia. <span class="_ _26"> </span>Cena <span class="_ _6"> </span>nabycia <span class="_ _6"> </span>aktywów<span class="_ _c"></span> </span></div><div class="t m0 x1 h3 y28e 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 y28f 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 y290 ff1 fs1 fc1 sc0 ls0 ws0">nabycia <span class="_ _22"> </span>l<span class="_ _1"></span>ub <span class="_ _22"></span>koszcie <span class="_ _22"></span>wytworzenia <span class="_ _1d"> </span>pomniejszonym<span class="_ _8"></span> <span class="_ _22"></span>o <span class="ff3">umorzenie <span class="_ _22"></span>i <span class="_ _22"> </span>odp<span class="_ _1"></span>isy <span class="_ _22"></span>aktualizujące<span class="_ _1"></span></span> <span class="_ _22"></span>z tyt<span class="ff3">ułu<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y291 ff3 fs1 fc1 sc0 ls0 ws0">utraty <span class="_ _20"> </span>wartości. <span class="_ _19"> </span>Nakłady <span class="_ _20"> </span>poniesione <span class="_ _20"> </span>na <span class="_ _20"> </span>a<span class="_ _1"></span>ktywa <span class="_ _20"> </span>niemateria<span class="_ _1"></span>lne <span class="_ _20"> </span>wytworzone <span class="_ _20"> </span>we <span class="_ _20"> </span>wła<span class="_ _1"></span>snym </div><div class="t m0 x1 h3 y292 ff1 fs1 fc1 sc0 ls0 ws0">zakresie, <span class="_ _14"> </span>z <span class="ff3">wyjątkiem <span class="_ _14"> </span>akt<span class="_ _1"></span>ywowanych <span class="_ _14"> </span>nakładów <span class="_ _14"> </span>poniesionyc<span class="_ _1"></span>h <span class="_ _14"> </span>na <span class="_ _15"> </span>p<span class="_ _1"></span>race <span class="_ _14"> </span>rozwojowe, <span class="_ _14"> </span>nie <span class="_ _14"> </span>są </span></div><div class="t m0 x1 h3 y293 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 y294 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 y295 ff1 fs1 fc1 sc0 ls0 ws0">Aktywa <span class="_ _11"> </span>niematerialn<span class="_ _1"></span>e <span class="_ _11"> </span>o <span class="ff3">określonym <span class="_ _11"> </span>okre<span class="_ _1"></span>sie <span class="_ _11"> </span>użytkowani<span class="_ _1"></span>a <span class="_ _11"> </span>są <span class="_ _11"> </span>amortyzowane <span class="_ _11"> </span>przez <span class="_ _12"> </span>okres </span></div><div class="t m0 x1 h3 y296 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></div></div>
<div id="pf15" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc15 w0 h3c"><img src="data:image/png;base64,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class="bi x49 y149 w35 h50" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">21</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">wskazujące <span class="_ _14"> </span>na <span class="_ _14"> </span>utratę <span class="_ _15"> </span>i<span class="_ _1"></span>ch <span class="_ _14"> </span>wartości. <span class="_ _14"> </span>Okres <span class="_ _14"> </span>i <span class="_ _14"> </span>metoda <span class="_ _15"> </span>a<span class="_ _1"></span>mortyzacji <span class="_ _14"> </span>aktywów <span class="_ _14"> </span>niemateri<span class="_ _1"></span>alnych<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d7 ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">ograniczonym <span class="_ _1e"></span>okresie <span class="_ _1e"></span>użytkowa<span class="_ _1"></span>nia <span class="_ _1e"></span>są <span class="_ _1e"></span>weryfikowane <span class="_ _1e"></span>przyn<span class="_ _1"></span>ajmniej <span class="_ _1e"></span>na <span class="_ _1e"></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 y297 ff1 fs1 fc1 sc0 ls0 ws0">obrotowego. <span class="_ _b"> </span>Zmiany<span class="_ _1"></span> <span class="_ _b"> </span>w <span class="ff3">oczekiwanym <span class="_ _b"> </span>okresie <span class="_ _b"> </span>użytkowani<span class="_ _1"></span>a <span class="_ _b"> </span>lub <span class="_ _b"> </span>oczekiwan<span class="_ _1"></span>ym <span class="_ _b"> </span>sposobie </span></div><div class="t m0 x1 h3 y298 ff3 fs1 fc1 sc0 ls0 ws0">konsumowania <span class="_ _19"> </span>korzyści <span class="_ _19"> </span>ekonomicznych<span class="_ _1"></span> <span class="_ _20"> </span>p<span class="_ _1"></span>ochodzących<span class="_ _1"></span><span class="ff1"> <span class="_ _19"> </span>z </span>danego <span class="_ _19"> </span>składnika <span class="_ _19"> </span>aktywów <span class="_ _19"> </span>są </div><div class="t m0 x1 h3 y299 ff3 fs1 fc1 sc0 ls0 ws0">ujmowane <span class="_ _14"> </span>poprzez <span class="_ _15"> </span>zmianę <span class="_ _14"> </span>odpowiednio <span class="_ _14"> </span>okresu <span class="_ _15"> </span>lub <span class="_ _14"> </span>metody <span class="_ _15"> </span>amortyzacj<span class="_ _1"></span>i, <span class="_ _14"> </span>i <span class="_ _15"> </span>traktowane <span class="_ _14"> </span>jak </div><div class="t m0 x1 h3 y29a ff3 fs1 fc1 sc0 ls0 ws0">zmiany <span class="_ _1d"> </span>wartości <span class="_ _15"> </span>sz<span class="_ _c"></span>acunkowyc<span class="_ _1"></span>h. <span class="_ _1d"> </span>Odpis <span class="_ _1d"> </span>amortyza<span class="_ _1"></span>cyjny <span class="_ _1d"> </span>skła<span class="_ _1"></span>dników <span class="_ _1d"> </span>aktywów <span class="_ _1d"> </span>niema<span class="_ _1"></span>terialnych<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y29b ff1 fs1 fc1 sc0 ls0 ws0">o <span class="ff3">określonym <span class="_ _1d"> </span>okresi<span class="_ _1"></span>e <span class="_ _1d"> </span>użytkowania <span class="_ _1d"> </span>ujmuje<span class="_ _1"></span> <span class="_ _22"> </span>się<span class="_ _1"></span></span> <span class="_ _1d"> </span>w zy<span class="_ _1"></span>sku <span class="_ _22"></span>lub <span class="_ _1d"> </span>st<span class="_ _1"></span>racie <span class="_ _1d"> </span>w <span class="ff3">ciężar<span class="_ _1"></span> <span class="_ _22"></span>tej <span class="_ _1d"> </span>kat<span class="_ _1"></span>egorii, <span class="_ _22"> </span>k<span class="_ _1"></span>tóra<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y29c 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 y172 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 y173 ff3 fs1 fc1 sc0 ls0 ws0">są <span class="_ _20"> </span>corocznie <span class="_ _19"> </span>poddawane <span class="_ _19"> </span>testowi <span class="_ _20"> </span>na <span class="_ _19"> </span>utratę <span class="_ _20"> </span>wartości,<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>w </span>o<span class="_ _1"></span>dniesieniu <span class="_ _20"> </span>do <span class="_ _19"> </span>poszczególnyc<span class="_ _1"></span>h </div><div class="t m0 x1 h3 y29d 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 y29e ff3 fs1 fc1 sc0 ls0 ws0">Okresy <span class="_ _15"> </span>użytkowania <span class="_ _15"> </span>są <span class="_ _15"> </span>poddawane <span class="_ _15"> </span>corocznej <span class="_ _15"> </span>weryfikacji<span class="_ _1"></span>,<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>a w razie <span class="_ _1d"> </span>po<span class="_ _1"></span>trzeby, <span class="_ _15"> </span>korygowane<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y29f 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 h3 y176 ff1 fs1 fc1 sc0 ls0 ws0">Podsumowanie <span class="_ _b"> </span>zasad <span class="_ _27"> </span>stosowanych<span class="_ _1"></span> <span class="_ _b"> </span>w <span class="ff3">odniesieniu <span class="_ _27"> </span>do <span class="_ _b"> </span>aktywów <span class="_ _27"> </span>niematerial<span class="_ _1"></span>nych <span class="_ _27"> </span>Spółki </span></div><div class="t m0 x1 h3 y2a0 ff3 fs1 fc1 sc0 ls0 ws0">przedstawia się nas<span class="_ _1"></span>tępująco:<span class="ff1"> </span></div></div><div class="c x1 y2a1 w4a h44"><div class="t m0 xa hf yaa ff8 fs0 fc5 sc0 ls0 ws0"> </div></div><div class="c x60 y2a1 w4b h44"><div class="t m0 x26 hf y2a2 ff8 fs0 fc5 sc0 ls0 ws0">Koszty prac </div><div class="t m0 x2f hf yd4 ff8 fs0 fc5 sc0 ls0 ws0">rozwojowych </div></div><div class="c x61 y2a1 w4c h44"><div class="t m0 x11 hf y2a2 ff8 fs0 fc5 sc0 ls0 ws0">Oprogramowanie </div><div class="t m0 x26 hf yd4 ff8 fs0 fc5 sc0 ls0 ws0">komputerowe </div></div><div class="c x1 y2a3 w4d h10"><div class="t m0 xa he y9c ff3 fs0 fc1 sc0 ls0 ws0">Okresy użytkowania<span class="ff1"> </span></div></div><div class="c x60 y2a3 w4e h10"><div class="t m0 xf he y9c ff1 fs0 fc1 sc0 ls0 ws0">5-10 lat </div></div><div class="c x61 y2a3 w4c h10"><div class="t m0 x62 he y9c ff1 fs0 fc1 sc0 ls0 ws0">2-5 lat </div></div><div class="c x1 y2a4 w4d h11"><div class="t m0 xa he y189 ff1 fs0 fc1 sc0 ls0 ws0">Wykorzystana metoda amortyzacji </div></div><div class="c x60 y2a4 w4e h11"><div class="t m0 x3b he y189 ff1 fs0 fc1 sc0 ls0 ws0">5-<span class="ff3">10 lat metodą liniową </span> </div></div><div class="c x61 y2a4 w4c h11"><div class="t m0 x63 he y189 ff1 fs0 fc1 sc0 ls0 ws0">2-<span class="ff3">5 lat metodą liniową</span> </div></div><div class="c x1 y2a5 w4d h44"><div class="t m0 xa he y109 ff3 fs0 fc1 sc0 ls0 ws0">Wewnętrznie wytworzone lub nabyte<span class="ff1"> </span></div></div><div class="c x60 y2a5 w4e h44"><div class="t m0 x1b he y2a2 ff3 fs0 fc1 sc0 ls0 ws0">Wewnętrznie </div><div class="t m0 x64 he yd4 ff1 fs0 fc1 sc0 ls0 ws0">wytworzone </div></div><div class="c x61 y2a5 w4c h44"><div class="t m0 x65 he y109 ff1 fs0 fc1 sc0 ls0 ws0">Nabyte </div></div><div class="c x1 y2a6 w4d h51"><div class="t m0 xa he y2a7 ff3 fs0 fc1 sc0 ls0 ws0">Test na utratę wartości <span class="ff1"> </span></div></div><div class="c x60 y2a6 w4e h51"><div class="t m0 x31 he y2a8 ff1 fs0 fc1 sc0 ls0 ws0">Coroczny w przypadku </div><div class="t m0 x48 he y2a9 ff3 fs0 fc1 sc0 ls0 ws0">składników </div><div class="t m0 x8 he y2aa ff1 fs0 fc1 sc0 ls0 ws0">nieoddanych jeszcze do </div><div class="t m0 x49 he y2a7 ff3 fs0 fc1 sc0 ls0 ws0">użytkowania oraz<span class="ff1"> </span></div><div class="t m0 x66 he y2ab ff1 fs0 fc1 sc0 ls0 ws0">w przypadku istnienia </div><div class="t m0 x2a he y2a2 ff3 fs0 fc1 sc0 ls0 ws0">przesłanki wskazującej </div><div class="t m0 x51 he yd4 ff3 fs0 fc1 sc0 ls0 ws0">na utratę wartości.<span class="ff1"> </span></div></div><div class="c x61 y2a6 w4c h51"><div class="t m0 x67 he y2ac ff1 fs0 fc1 sc0 ls0 ws0">Coroczna ocena, czy </div><div class="t m0 x68 he y2ad ff3 fs0 fc1 sc0 ls0 ws0">wystąpiły przesłanki </div><div class="t m0 x10 he y2ae ff3 fs0 fc1 sc0 ls0 ws0">świadczące<span class="ff1"> o </span>wystąpieniu </div><div class="t m0 x24 he y2af ff3 fs0 fc1 sc0 ls0 ws0">utraty wartości.<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y100 ff3 fs1 fc1 sc0 ls0 ws0">Zyski 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 </div><div class="t m0 x1 h3 y2b0 ff3 fs1 fc1 sc0 ls0 ws0">różnica <span class="_ _14"> </span>pomiędzy <span class="_ _14"> </span>wpływami <span class="_ _14"> </span>ze <span class="_ _14"> </span>sprzedaży <span class="_ _15"> </span>nett<span class="_ _1"></span>o<span class="ff1"> <span class="_ _14"> </span>a </span>wartością  bilansową <span class="_ _15"> </span>dan<span class="_ _1"></span>ego <span class="_ _15"> </span>skła<span class="_ _1"></span>dnika </div><div class="t m0 x1 h3 y2b1 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 hc y2b2 ff1 fs7 fc3 sc0 ls0 ws0">8.6<span class="ff6"> <span class="_ _2e"> </span></span>Leasing  </div><div class="t m0 x1 h3 y2b3 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 y2b4 ff3 fs1 fc1 sc0 ls0 ws0">Umowa <span class="_ _15"> </span>jest <span class="_ _15"> </span>leasingiem <span class="_ _15"> </span>lub <span class="_ _15"> </span>zawiera <span class="_ _15"> </span>leasing, <span class="_ _15"> </span>jeśli <span class="_ _15"> </span>przekazuje <span class="_ _15"> </span>prawo <span class="_ _15"> </span>do <span class="_ _1d"> </span>k<span class="_ _1"></span>ontroli <span class="_ _15"> </span>użytkowania </div><div class="t m0 x1 h3 y2b5 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 y2b6 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _8"></span>stosuje <span class="_ _8"></span>jednolite <span class="_ _1e"></span>podejście <span class="_ _8"></span>do <span class="_ _1e"></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 y2b7 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></div></div>
<div id="pf16" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc16 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h52" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">22</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">leasingu <span class="_ _28"> </span>Spółka <span class="_ _28"> </span>rozpoznaje <span class="_ _28"> </span>składni<span class="_ _1"></span>k <span class="_ _13"> </span>ak<span class="_ _1"></span>tywów<span class="ff1"> <span class="_ _28"> </span>z </span>tytułu <span class="_ _28"> </span>prawa <span class="_ _28"> </span>do <span class="_ _28"> </span>użytkowania <span class="_ _28"> </span>ora<span class="_ _1"></span>z </div><div class="t m0 x1 h3 y1d7 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 y16c ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _25"> </span>rozpoznaje <span class="_ _25"> </span>aktywa<span class="_ _1"></span><span class="ff1">  z </span>tyt<span class="_ _1"></span>ułu  prawa<span class="_ _1"></span> <span class="_ _25"> </span>do <span class="_ _25"> </span>użytkowania<span class="_ _1"></span><span class="ff1">  w </span>dac<span class="_ _1"></span>ie  ro<span class="_ _1"></span>zpoczęcia <span class="_ _25"> </span>leasingu<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16d ff1 fs1 fc1 sc0 ls0 ws0">(tj. <span class="ff3">dzień, <span class="_ _14"> </span>kiedy<span class="_ _1"></span> <span class="_ _14"> </span>bazowy <span class="_ _14"> </span>składni<span class="_ _1"></span>k <span class="_ _14"> </span>aktywów <span class="_ _14"> </span>jest <span class="_ _14"> </span>dostępny  do <span class="_ _14"> </span>użytkowania).  Aktywa<span class="_ _1"></span></span> <span class="_ _14"> </span>z <span class="ff3">tytułu </span></div><div class="t m0 x1 h3 y16e ff3 fs1 fc1 sc0 ls0 ws0">prawa <span class="_ _27"> </span>do <span class="_ _27"> </span>użytkowan<span class="_ _1"></span>ia <span class="_ _27"> </span>wycenian<span class="_ _1"></span>e <span class="_ _27"> </span>są <span class="_ _27"> </span>według <span class="_ _27"> </span>koszt<span class="_ _1"></span>u, <span class="_ _27"> </span>pomniejszone<span class="_ _1"></span><span class="ff1"> <span class="_ _27"> </span>o </span>łączne<span class="_ _1"></span> <span class="_ _27"> </span>odpisy<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16f ff1 fs1 fc1 sc0 ls0 ws0">amortyzacyjne <span class="_ _2d"> </span>i<span class="_ _1"></span> <span class="_ _2d"> </span>odpisy<span class="_ _1"></span> <span class="_ _2d"> </span>z <span class="ff3">tytułu <span class="_ _2d"> </span>utraty <span class="_ _13"> </span>wartości, <span class="_ _2d"> </span>skorygowa<span class="_ _1"></span>nego</span> <span class="_ _13"> </span>z <span class="ff3">tytułu <span class="_ _b"> </span>jaki<span class="_ _1"></span>ejkolwiek </span></div><div class="t m0 x1 h3 y170 ff3 fs1 fc1 sc0 ls0 ws0">aktualizacji <span class="_ _2d"> </span>wy<span class="_ _1"></span>ceny <span class="_ _2d"> </span>zobowiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _2d"> </span>z </span>tytułu <span class="_ _2d"> </span>leasi<span class="_ _1"></span>ngu. <span class="_ _2d"> </span>Koszt <span class="_ _2d"> </span>aktyw<span class="_ _1"></span>ów<span class="ff1"> <span class="_ _2d"> </span>z <span class="_ _1"></span></span>tytułu <span class="_ _2d"> </span>prawa <span class="_ _13"> </span>do </div><div class="t m0 x1 h3 y171 ff3 fs1 fc1 sc0 ls0 ws0">użytkowania <span class="_ _1f"> </span>obejmuje <span class="_ _1f"> </span>kwotę <span class="_ _1f"> </span>ujętych <span class="_ _1f"> </span>zob<span class="_ _1"></span>owiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _1f"> </span>z </span>tytułu <span class="_ _1f"> </span>leasingu, <span class="_ _1f"> </span>poniesionych<span class="_ _1"></span> </div><div class="t m0 x1 h3 y172 ff3 fs1 fc1 sc0 ls0 ws0">początkowych <span class="_ _24"> </span>kos<span class="_ _1"></span>ztów <span class="_ _24"> </span>bezpośrednich <span class="_ _24"> </span>oraz <span class="_ _24"> </span>wszelkic<span class="_ _1"></span>h <span class="_ _19"> </span>opłat <span class="_ _24"> </span>lea<span class="_ _1"></span>singowych <span class="_ _24"> </span>zapłacony<span class="_ _1"></span>ch<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">dacie <span class="_ _19"> </span>rozpoczęcia <span class="_ _19"> </span>lub<span class="_ _1"></span> <span class="_ _20"> </span>przed <span class="_ _19"> </span>tą <span class="_ _19"> </span>datą,<span class="_ _1"></span> <span class="_ _20"> </span>p<span class="_ _1"></span>omniejszonych<span class="_ _1"></span></span> <span class="_ _19"> </span>o <span class="ff3">wszelkie <span class="_ _19"> </span>otrzyma<span class="_ _1"></span>ne <span class="_ _19"> </span>zachęty </span></div><div class="t m0 x1 h3 y29d 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 y2b8 ff3 fs1 fc1 sc0 ls0 ws0">tytuł <span class="_ _12"> </span>własności <span class="_ _27"> </span>przedmiotu <span class="_ _11"> </span>leasin<span class="_ _1"></span>gu, <span class="_ _12"> </span>ujęte <span class="_ _12"> </span>akt<span class="_ _1"></span>ywa<span class="_ _1"></span><span class="ff1"> <span class="_ _12"> </span>z </span>tytułu <span class="_ _12"> </span>prawa<span class="_ _1"></span> <span class="_ _12"> </span>do <span class="_ _12"> </span>użytkowania<span class="_ _1"></span> <span class="_ _12"> </span>są </div><div class="t m0 x1 h3 y2b9 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 y2ba ff1 fs1 fc1 sc0 ls0 ws0">lub <span class="_ _20"> </span>okres <span class="_ _20"> </span>leasingu. <span class="_ _20"> </span>Aktywa<span class="_ _1"></span> <span class="_ _20"> </span>z <span class="ff3">tytułu <span class="_ _20"> </span>prawa <span class="_ _20"> </span>do <span class="_ _20"> </span>użytkowani<span class="_ _1"></span>a <span class="_ _25"> </span>p<span class="_ _1"></span>odlegają <span class="_ _20"> </span>testom <span class="_ _20"> </span>na <span class="_ _20"> </span>utratę </span></div><div class="t m0 x1 h3 y2bb ff3 fs1 fc1 sc0 ls0 ws0">wartości.<span class="ff1"> </span></div><div class="t m0 x1 h3 y2bc ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _1d"> </span>dac<span class="_ _1"></span>ie <span class="_ _1d"> </span>rozpoczęc<span class="_ _1"></span>ia <span class="_ _1d"> </span>lea<span class="_ _1"></span>singu <span class="_ _1d"> </span>Spółka <span class="_ _15"> </span>wycenia <span class="_ _1d"> </span>zobo<span class="_ _1"></span>wiązania<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>z </span>tytułu <span class="_ _1d"> </span>leasin<span class="_ _1"></span>gu<span class="ff1"> <span class="_ _1d"> </span>w </span>wy<span class="_ _1"></span>sokości </div><div class="t m0 x1 h3 y2bd ff3 fs1 fc1 sc0 ls0 ws0">wartości <span class="_ _11"> </span>b<span class="_ _1"></span>ieżącej <span class="_ _12"> </span>opła<span class="_ _1"></span>t <span class="_ _11"> </span>leasin<span class="_ _1"></span>gowych <span class="_ _12"> </span>pozosta<span class="_ _1"></span>jących <span class="_ _12"> </span>do <span class="_ _12"> </span>zapłaty<span class="_ _1"></span><span class="ff1"> <span class="_ _12"> </span>w<span class="_ _1"></span> </span>tej <span class="_ _11"> </span>daci<span class="_ _1"></span>e. <span class="_ _11"> </span>Opłaty<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2be 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 y2bf 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 y2c0 ff3 fs1 fc1 sc0 ls0 ws0">kwoty, <span class="_ _15"> </span>których <span class="_ _15"> </span>zapłaty <span class="_ _15"> </span>oczekuje <span class="_ _15"> </span>się<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>w </span>ramach <span class="_ _15"> </span>gwarantowanej <span class="_ _15"> </span>wart<span class="_ _1"></span>ości <span class="_ _15"> </span>końcowej. <span class="_ _15"> </span>Opłaty<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2c1 ff3 fs1 fc1 sc0 ls0 ws0">leasingowe <span class="_ _14"> </span>obejmują <span class="_ _14"> </span>również <span class="_ _14"> </span>cenę <span class="_ _14"> </span>wykonania <span class="_ _14"> </span>opcji <span class="_ _14"> </span>kupna, <span class="_ _14"> </span>jeżeli <span class="_ _15"> </span>możn<span class="_ _1"></span>a<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>z wys</span>tarczającą<span class="_ _1"></span> </div><div class="t m0 x1 h3 y24 ff3 fs1 fc1 sc0 ls0 ws0">pewnością <span class="_ _13"> </span>zał<span class="_ _1"></span>ożyć <span class="_ _13"> </span>jej <span class="_ _28"> </span>wykonanie <span class="_ _28"> </span>przez <span class="_ _13"> </span>Spółkę <span class="_ _28"> </span>oraz <span class="_ _13"> </span>pła<span class="_ _1"></span>tności <span class="_ _13"> </span>kar <span class="_ _28"> </span>pieniężny<span class="_ _1"></span>ch <span class="_ _13"> </span>za </div><div class="t m0 x1 h3 y2c2 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 y1ae 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 y2c3 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 y2c4 ff3 fs1 fc1 sc0 ls0 ws0">płatność. <span class="ff1"> </span></div><div class="t m0 x1 h3 y2c5 ff3 fs1 fc2 sc0 ls0 ws0">Amortyzacja <span class="_ _25"> </span>jest  nalicz<span class="_ _1"></span>ana  metodą <span class="_ _25"> </span>liniową  pr<span class="_ _1"></span>zez  szaco<span class="_ _1"></span>wany  okres <span class="_ _25"> </span>użytkowania<span class="_ _1"></span>  danego </div><div class="t m0 x1 h3 y2c6 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 y2c7 w4f h45"><div class="t m0 x6 h2 y274 ff2 fs0 fc5 sc0 ls10 ws0">Typ<span class="ls0"> </span></div></div><div class="c x4d y2c7 w50 h45"><div class="t m0 x69 h2 y274 ff2 fs0 fc5 sc0 ls0 ws0">Okres </div></div><div class="c x1 y2c8 w4f h10"><div class="t m0 x6 he y189 ff1 fs0 fc1 sc0 ls0 ws0">Grunty i budynki </div></div><div class="c x4d y2c8 w51 h10"><div class="t m0 x6a he y189 ff3 fs0 fc1 sc0 ls0 ws0">(w zależności od umowy najmu) śr. 4 <span class="ff1"> </span></div></div><div class="c x6b y2c8 w52 h10"><div class="t m0 xa he y2c9 ff1 fs0 fc1 sc0 ls0 ws0">lat </div></div><div class="c x1 y2ca w4f h10"><div class="t m0 x6 he y9c ff3 fs0 fc1 sc0 ls0 ws0">Maszyny i urządzenia<span class="ff1"> </span></div></div><div class="c x4d y2ca w51 h10"><div class="t m0 x6c he y9c ff1 fs0 fc1 sc0 ls0 ws0">3 </div></div><div class="c x6b y2ca w52 h10"><div class="t m0 xa he y2c9 ff1 fs0 fc1 sc0 ls0 ws0">lat </div></div><div class="c x1 y2cb w4f h38"><div class="t m0 x6 he y2cc ff3 fs0 fc1 sc0 ls0 ws0">Środki transportu<span class="ff1"> </span></div></div><div class="c x4d y2cb w51 h38"><div class="t m0 x6c he y2cc ff1 fs0 fc1 sc0 ls0 ws0">3 </div></div><div class="c x6b y2cb w52 h38"><div class="t m0 xa he y2cc ff1 fs0 fc1 sc0 ls0 ws0">lat </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y1b7 ff3 fs1 fc1 sc0 ls0 ws0">Przy <span class="_ _12"> </span>obliczani<span class="_ _1"></span>u <span class="_ _11"> </span>warto<span class="_ _1"></span>ści <span class="_ _12"> </span>bi<span class="_ _1"></span>eżącej <span class="_ _12"> </span>opłat <span class="_ _12"> </span>l<span class="_ _1"></span>easingowych <span class="_ _12"> </span>Spółka <span class="_ _12"> </span>st<span class="_ _1"></span>osuje <span class="_ _12"> </span>krańc<span class="_ _1"></span>ową <span class="_ _12"> </span>stopę </div><div class="t m0 x1 h3 y2cd 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 <span class="ff3">dniu <span class="_ _c"></span>rozpoczęcia <span class="_ _c"></span>leasingu, <span class="_ _c"></span>jeżeli <span class="_ _c"></span>stopy <span class="_ _c"></span>procentowej leasingu <span class="_ _c"></span>nie </span></span></div><div class="t m0 x1 h3 y2ce 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="_ _1e"></span>kwota <span class="_ _1e"></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="_ _1e"></span>zostaje </div><div class="t m0 x1 h3 y2cf 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 y2d0 ff3 fs1 fc1 sc0 ls0 ws0">Ponadto <span class="_ _11"> </span>wartość <span class="_ _11"> </span>bilan<span class="_ _1"></span>sowa <span class="_ _24"> </span>zob<span class="_ _1"></span>owiązań<span class="ff1"> <span class="_ _11"> </span>z </span>tyt<span class="_ _1"></span>ułu <span class="_ _11"> </span>leasingu <span class="_ _11"> </span>podlega <span class="_ _11"> </span>ponownej <span class="_ _11"> </span>wyceni<span class="_ _1"></span>e<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2d1 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">przypadku <span class="_ _25"> </span>zmiany<span class="_ _1"></span>  okr<span class="_ _1"></span>esu  l<span class="_ _1"></span>easingu, <span class="_ _25"> </span>zmiany <span class="_ _25"> </span>zasadni<span class="_ _1"></span>czo <span class="_ _25"> </span>stałych <span class="_ _25"> </span>opłat <span class="_ _25"> </span>leasing<span class="_ _8"></span></span>owych <span class="_ _25"> </span>lub </div><div class="t m0 x1 h3 y2d2 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></div></div>
<div id="pf17" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc17 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">23</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _21"> </span>s<span class="_ _1"></span>tosuje <span class="_ _21"> </span>zw<span class="_ _1"></span>olnienie<span class="_ _1"></span><span class="ff1"> <span class="_ _21"> </span>z </span>ujmowania<span class="_ _1"></span> <span class="_ _21"> </span>lea<span class="_ _1"></span>singu <span class="_ _21"> </span>krótkoter<span class="_ _1"></span>minowego <span class="_ _2f"> </span>do <span class="_ _2f"> </span>swoich<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc1 sc0 ls0 ws0">krótkoterminowych <span class="_ _1d"> </span>umów <span class="_ _22"></span>leasingu <span class="_ _22"> </span>(tj. <span class="_ _1d"> </span>umów, <span class="_ _22"></span>których <span class="_ _22"> </span>okre<span class="_ _1"></span>s <span class="_ _1e"></span>lea<span class="_ _1"></span>singu <span class="_ _22"></span>wyn<span class="_ _1"></span>osi <span class="_ _1e"></span>12<span class="_ _1"></span> <span class="_ _1e"></span>miesię<span class="_ _1"></span>cy <span class="_ _22"></span>lub </div><div class="t m0 x1 h3 y297 ff3 fs1 fc1 sc0 ls0 ws0">krócej <span class="_ _14"> </span>od <span class="_ _15"> </span>daty<span class="_ _1"></span> <span class="_ _14"> </span>rozpoczęcia <span class="_ _14"> </span>i <span class="_ _14"> </span>nie <span class="_ _14"> </span>zawiera <span class="_ _14"> </span>opcji <span class="_ _15"> </span>kupna<span class="_ _1"></span>). <span class="_ _14"> </span>Spółka <span class="_ _15"> </span>st<span class="_ _1"></span>osuje <span class="_ _14"> </span>również <span class="_ _14"> </span>zwolnienie<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y298 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 y299 ff3 fs1 fc1 sc0 ls0 ws0">krótkoterminowego <span class="_ _15"> </span>i <span class="_ _15"> </span>leasingu <span class="_ _1d"> </span>aktyw<span class="_ _1"></span>ów<span class="ff1"> <span class="_ _15"> </span>o </span>niskiej <span class="_ _15"> </span>wartości <span class="_ _1d"> </span>ujmowan<span class="_ _1"></span>e <span class="_ _1d"> </span>są <span class="_ _15"> </span>jako <span class="_ _15"> </span>koszty <span class="_ _1d"> </span>meto<span class="_ _1"></span>dą </div><div class="t m0 x1 h3 y29a 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 hc y29c ff1 fs7 fc3 sc0 ls0 ws0">8.7<span class="ff6"> <span class="_ _27"> </span><span class="ff3">Udziały i akcje</span></span> w <span class="ff3">jednostk<span class="_ _c"></span>ach zależn<span class="_ _c"></span>ych<span class="ff1"> </span></span></div><div class="t m0 x1 h3 y119 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 y2d3 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 y2d4 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 y2d5 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 h3 y2d6 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _1f"> </span></span>posiada<span class="_ _1"></span> władzę nad dan<span class="_ _1"></span>ym podmiotem,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2d7 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _1f"> </span></span>podlega<span class="_ _1"></span> ekspo<span class="_ _1"></span>zycji <span class="_ _1"></span>na <span class="_ _1"></span>zmienne <span class="_ _1"></span>zwroty l<span class="_ _1"></span>ub <span class="_ _1"></span>posiada <span class="_ _1"></span>prawa <span class="_ _1"></span>do <span class="_ _1"></span>zmiennyc<span class="_ _1"></span>h zwro<span class="_ _1"></span>tów<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>z </span>tytułu </div><div class="t m0 x4a h3 y2d8 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 h3 y2d9 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _1f"> </span></span>ma <span class="_ _27"> </span>możliwość <span class="_ _12"> </span>wykorzys<span class="_ _1"></span>tania <span class="_ _12"> </span>władzy<span class="_ _1"></span><span class="ff1"> <span class="_ _12"> </span>w </span>cel<span class="_ _1"></span>u <span class="_ _11"> </span>k<span class="_ _1"></span>ształtowania <span class="_ _27"> </span>poziomu <span class="_ _12"> </span>generowan<span class="_ _1"></span>ych </div><div class="t m0 x4a h3 y2da ff3 fs1 fc1 sc0 ls0 ws0">zwrotów.<span class="ff1"> </span></div><div class="t m0 x1 h3 y2db 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 y2dc ff3 fs1 fc1 sc0 ls0 ws0">wskazująca <span class="_ _25"> </span>na<span class="_ _1"></span> <span class="_ _25"> </span>zmianę <span class="_ _25"> </span>jedn<span class="_ _1"></span>ego <span class="_ _25"> </span>lub <span class="_ _25"> </span>kilku<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>z </span>wy<span class="_ _1"></span>żej <span class="_ _25"> </span>wymieni<span class="_ _1"></span>onych <span class="_ _25"> </span>warunków <span class="_ _25"> </span>spra<span class="_ _1"></span>wowania<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2dd ff1 fs1 fc1 sc0 ls0 ws0">kontroli. </div><div class="t m0 x1 h3 y2de ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _14"> </span>sytuacji, <span class="_ _14"> </span>gdy  Spółka <span class="_ _14"> </span>posiada  mniej <span class="_ _14"> </span>niż <span class="_ _14"> </span>większość <span class="_ _14"> </span>praw  głosów<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>w dan<span class="_ _1"></span>ej <span class="_ _14"> </span>jednostce, <span class="_ _14"> </span>ale<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2df 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 y92 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 yda ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">danej  jedn<span class="_ _1"></span>ostce  są <span class="_ _25"> </span>wystarczają<span class="_ _1"></span>ce  dla <span class="_ _25"> </span>zape<span class="_ _1"></span>wnienia  wła<span class="_ _1"></span>dzy,  Spółka<span class="_ _1"></span>  ana<span class="_ _1"></span>lizuje  wszys<span class="_ _1"></span>tkie </span></div><div class="t m0 x1 h3 y2e0 ff3 fs1 fc1 sc0 ls0 ws0">istotne okoliczności<span class="_ _1"></span>,<span class="ff1"> w tym: </span></div><div class="t m0 x1 h3 y2e1 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>wielkość <span class="_ _8"></span>p<span class="_ _1"></span>osiadanego <span class="_ _8"></span>p<span class="_ _1"></span>akietu <span class="_ _8"></span>praw <span class="_ _1e"></span>głosu<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>w </span>p<span class="_ _1"></span>orównaniu <span class="_ _8"></span>do <span class="_ _1e"></span>rozmi<span class="_ _1"></span>aru <span class="_ _8"></span>udzia<span class="_ _1"></span>łów <span class="_ _8"></span>i <span class="_ _8"></span>st<span class="_ _1"></span>opnia </div><div class="t m0 x4a h3 y100 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 h3 y2b0 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>potencjalne prawa<span class="_ _1"></span> głosu posiadane przez <span class="_ _1"></span>Spółkę, innyc<span class="_ _1"></span>h udziałowców lub inne strony;<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2e2 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>prawa wynik<span class="_ _1"></span>ające<span class="ff1"> z </span>innych ustaleń u<span class="_ _1"></span>mownych;<span class="ff1"> <span class="_ _1"></span>a </span>także<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2e3 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _1f"> </span></span>dodatko<span class="_ _1"></span>we <span class="_ _25"> </span>okoli<span class="_ _1"></span>czności, <span class="_ _20"> </span>które <span class="_ _25"> </span>mogą <span class="_ _20"> </span>dowod<span class="_ _1"></span>zić, <span class="_ _20"> </span>że <span class="_ _25"> </span>Spółka <span class="_ _20"> </span>posiada <span class="_ _20"> </span>lub <span class="_ _20"> </span>nie <span class="_ _20"> </span>posiada </div><div class="t m0 x4a h3 y2e4 ff3 fs1 fc1 sc0 ls0 ws0">możliwości <span class="_ _22"> </span>k<span class="_ _1"></span>ierowania <span class="_ _22"></span>ist<span class="_ _1"></span>otnymi <span class="_ _22"></span>działan<span class="_ _1"></span>iami<span class="_ _1"></span><span class="ff1"> <span class="_ _22"></span>w momenc<span class="_ _1"></span>ie <span class="_ _22"></span>podejmowan<span class="_ _1"></span>ia <span class="_ _22"> </span>dec<span class="_ _1"></span>yzji, <span class="_ _1d"> </span>w tym </span></div><div class="t m0 x4a h3 y2e5 ff3 fs1 fc1 sc0 ls0 ws0">schematy <span class="_ _13"> </span>głosowania <span class="_ _2d"> </span>zaobser<span class="_ _1"></span>wowane <span class="_ _2d"> </span>na <span class="_ _13"> </span>poprzednich <span class="_ _13"> </span>walnych <span class="_ _13"> </span>zgromadzeniach </div><div class="t m0 x4a h3 y2e6 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 hc y2e7 ff1 fs7 fc3 sc0 ls0 ws0">8.8<span class="ff6"> <span class="_ _27"> </span></span>Aktywa finansowe  </div><div class="t m0 x1 h53 y2e8 ffb 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 y38 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></div></div>
<div id="pf18" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc18 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">24</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>wyceniane według zam<span class="_ _1"></span>ortyzowanego k<span class="_ _1"></span>osztu,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">wyceniane<span class="_ _1"></span> w </span></span>wartości godziwej prz<span class="_ _1"></span>ez wynik finansowy,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y297 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">wyceniane<span class="_ _1"></span> w </span></span>wartości godziwej prz<span class="_ _1"></span>ez inne całkowite doch<span class="_ _1"></span>ody. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1f4 ff3 fs1 fc1 sc0 ls0 ws0">Kategoria <span class="_ _14"> </span>aktywów <span class="_ _14"> </span>fina<span class="_ _1"></span>nsowych <span class="_ _14"> </span>wycenia<span class="_ _1"></span>nych<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>w </span>wartości <span class="_ _14"> </span>godziwej <span class="_ _14"> </span>przez  wynik <span class="_ _14"> </span>finansowy </div><div class="t m0 x1 h3 y1f5 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 y1f6 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 y2e9 ff3 fs1 fc1 sc0 ls0 ws0">Jednostka <span class="_ _25"> </span>klasyfikuje <span class="_ _25"> </span>skł<span class="_ _1"></span>adnik <span class="_ _25"> </span>ak<span class="_ _1"></span>tywów <span class="_ _25"> </span>finansowych <span class="_ _25"> </span>na <span class="_ _25"> </span>p<span class="_ _1"></span>odstawie <span class="_ _25"> </span>modelu <span class="_ _25"> </span>biznesoweg<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y2ea ff1 fs1 fc1 sc0 ls0 ws0">jednostki  w <span class="ff3">zakresie  zarządzania<span class="_ _1"></span>  aktywami  finansowymi  oraz <span class="_ _14"> </span>charak<span class="_ _1"></span>terystyki  wynikających<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y2eb 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 y2ec ff1 fs1 fc1 sc0 ls0 ws0">Jednostka <span class="_ _15"> </span>dokonuje <span class="_ _15"> </span>reklasyfikac<span class="_ _1"></span>ji <span class="_ _15"> </span>inwestycji <span class="_ _15"> </span>w <span class="ff3">instrumenty <span class="_ _15"> </span>dłużne <span class="_ _15"> </span>wtedy <span class="_ _15"> </span>i <span class="_ _15"> </span>tylko <span class="_ _1d"> </span>wtedy<span class="_ _1"></span>, <span class="_ _15"> </span>gdy </span></div><div class="t m0 x1 h3 y2ed 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 h3 y2ee ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h53 y2ef ffb 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 y2f0 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 y2f1 ff3 fs1 fc1 sc0 ls0 ws0">jednostka <span class="_ _2a"> </span>wycenia <span class="_ _2a"> </span>składn<span class="_ _1"></span>ik <span class="_ _2a"> </span>aktywów <span class="_ _2a"> </span>finansowych<span class="_ _1"></span><span class="ff1"> <span class="_ _2a"> </span>w </span>jego <span class="_ _2a"> </span>wartości <span class="_ _2a"> </span>godziwej, <span class="_ _2a"> </span>którą<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2f2 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">przypadku <span class="_ _2d"> </span>aktywów <span class="_ _2d"> </span>finan<span class="_ _1"></span>sowych <span class="_ _b"> </span>niewy<span class="_ _1"></span>cenianych<span class="_ _1"></span></span> <span class="_ _2d"> </span>w <span class="ff3">wartości <span class="_ _b"> </span>go<span class="_ _1"></span>dziwej <span class="_ _b"> </span>p<span class="_ _1"></span>rzez <span class="_ _b"> </span>wynik<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2f3 ff3 fs1 fc1 sc0 ls0 ws0">finansowy <span class="_ _19"> </span>powiększa <span class="_ _19"> </span>się<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>o </span>ko<span class="_ _1"></span>szty <span class="_ _20"> </span>tran<span class="_ _1"></span>sakcyjn<span class="_ _1"></span>e, <span class="_ _20"> </span>które <span class="_ _19"> </span>można <span class="_ _19"> </span>bezpośr<span class="_ _1"></span>ednio <span class="_ _19"> </span>przypisać <span class="_ _19"> </span>do </div><div class="t m0 x1 h3 y2f4 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 y2f5 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h53 y201 ff4 fs1 fc2 sc0 ls0 ws0">Zaprzestanie ujmowan<span class="_ _1"></span>ia </div><div class="t m0 x1 h3 y2f6 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 h3 y2f7 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>prawa do uzyskani<span class="_ _1"></span>a przepływów pien<span class="_ _1"></span>iężnych<span class="_ _1"></span><span class="ff1"> z </span>aktywów finansowy<span class="_ _1"></span>ch wygasły lub<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2f8 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>prawa do uzyskania prze<span class="_ _1"></span>pływów pieniężny<span class="_ _1"></span>ch<span class="ff1"> z </span>aktywów fina<span class="_ _1"></span>nsowych zostały przen<span class="_ _1"></span>iesione<span class="ff1"> </span></div><div class="t m0 x4a h3 y2f9 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 y2fa ff3 fs1 fc1 sc0 ls0 ws0">ich własności. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2fb ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h53 y2fc ffb 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 y2fd ff3 fs1 fc2 sc0 ls0 ws0">Dla <span class="_ _15"> </span>celów <span class="_ _1d"> </span>wyceny <span class="_ _1d"> </span>p<span class="_ _1"></span>o <span class="_ _1d"> </span>początkowym <span class="_ _15"> </span>ujęciu, <span class="_ _1d"> </span>aktywa<span class="_ _1"></span> <span class="_ _1d"> </span>finansowe <span class="_ _15"> </span>klasyfikowane <span class="_ _15"> </span>są <span class="_ _1d"> </span>do <span class="_ _1d"> </span>jednej<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2fe ff1 fs1 fc2 sc0 ls0 ws0">z czterech kategorii:<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2ff ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>Instrumenty dłużne <span class="_ _1"></span>wyceniane<span class="_ _1"></span><span class="ff1"> w zamortyzowany<span class="_ _1"></span>m koszcie, </span></div><div class="t m0 x1 h3 y300 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>Instrumenty dłużne <span class="_ _1"></span>wyceniane<span class="_ _1"></span><span class="ff1"> w </span>wartości godziwej p<span class="_ _1"></span>rzez inne całkowite d<span class="_ _1"></span>ochody,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y301 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>Instrumenty kapitałow<span class="_ _1"></span>e wyceni<span class="_ _1"></span>ane<span class="ff1"> w </span>wartości g<span class="_ _1"></span>odziwej przez inne c<span class="_ _1"></span>ałkowite dochody,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y302 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span><span class="ff1">aktywa finansowe wyc<span class="_ _1"></span>eniane<span class="_ _1"></span> w </span></span>wartości godziw<span class="_ _1"></span>ej przez wynik finan<span class="_ _1"></span>sowy.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y303 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h53 y304 ffb 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 y2b6 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 y305 ff3 fs1 fc2 sc0 ls0 ws0">poniższe warunki: <span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf19" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc19 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">25</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff1 fs1 fc2 sc0 ls11 ws0">a)<span class="ff6 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 x30 h3 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">celem <span class="_ _22"></span>jest <span class="_ _22"></span>utrzymywa<span class="_ _1"></span>nie <span class="_ _22"></span>aktywów <span class="_ _22"></span>finan<span class="_ _1"></span>sowych <span class="_ _22"></span>dla <span class="_ _22"></span>uzyskiwania<span class="_ _1"></span> <span class="_ _1e"></span>przepły<span class="_ _1"></span>wów <span class="_ _22"></span>pieniężnyc<span class="_ _1"></span>h </div><div class="t m0 x30 h3 y297 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 h3 y306 ff1 fs1 fc2 sc0 ls12 ws0">b)<span class="ff6 ls0"> <span class="_ _8"></span><span class="ff3">warunki <span class="_ _19"> </span>umowy<span class="_ _1"></span> <span class="_ _19"> </span>dotyczącej <span class="_ _19"> </span>składn<span class="_ _1"></span>ika <span class="_ _19"> </span>aktywów <span class="_ _19"> </span>finansowych <span class="_ _19"> </span>powodują <span class="_ _19"> </span>powsta<span class="_ _1"></span>wanie<span class="_ _8"></span><span class="ff1"> </span></span></span></div><div class="t m0 x30 h3 y307 ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">określonych <span class="_ _1e"></span>terminach <span class="_ _1e"></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="_ _1e"></span>głównej<span class="_ _1"></span> </span></div><div class="t m0 x30 h3 y116 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 y1f7 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 h3 y308 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>należności handl<span class="_ _1"></span>owe,<span class="ff1"> </span></div><div class="t m0 x1 h3 y2eb ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>objęte obligac<span class="_ _1"></span>je,<span class="ff1"> </span></div><div class="t m0 x1 h3 y2ec ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>pożyczki <span class="_ _24"> </span>spełn<span class="_ _1"></span>iające <span class="_ _24"> </span>te<span class="_ _1"></span>st <span class="_ _24"> </span>klasyfi<span class="_ _1"></span>kacyjny <span class="_ _11"> </span>SPPI, <span class="_ _24"> </span>które <span class="_ _24"> </span>zgodnie<span class="_ _8"></span><span class="ff1"> <span class="_ _24"> </span>z modelem <span class="_ _11"> </span>biznesowym </span></div><div class="t m0 x4a h3 y2ed 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 h3 y309 ff3 fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _23"> </span></span>środki pieniężne i ek<span class="_ _1"></span>wiwalenty.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y30a ff1 fs1 fc1 sc0 ls0 ws0">Przychody <span class="_ _13"> </span>z <span class="ff3">tytuł<span class="_ _1"></span>u <span class="_ _13"> </span>odsetek <span class="_ _13"> </span>oblicza <span class="_ _13"> </span>się <span class="_ _13"> </span>przy<span class="_ _1"></span> <span class="_ _13"> </span>zastosowaniu <span class="_ _13"> </span>met<span class="_ _1"></span>ody <span class="_ _13"> </span>efektywnej <span class="_ _13"> </span>stopy<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y30b ff3 fs1 fc1 sc0 ls0 ws0">procentowej <span class="_ _1d"> </span>i <span class="_ _1d"> </span>wykazuje <span class="_ _15"> </span>się<span class="ff1"> <span class="_ _22"></span>w spraw<span class="_ _1"></span>ozdaniu <span class="_ _1d"> </span>z </span>cał<span class="_ _1"></span>kowitych <span class="_ _1d"> </span>dochodów<span class="ff1"> <span class="_ _15"> </span>w </span>pozycji <span class="_ _1d"> </span>„Przychody </div><div class="t m0 x1 h3 y30c ff3 fs1 fc1 sc0 ls0 ws0">finansowe”. <span class="ff1"> </span></div><div class="t m0 x1 h3 y30d ff3 fs1 fc1 sc0 ls0 ws0">Zmiany <span class="_ _1e"></span>warunków <span class="_ _1e"></span>umow<span class="_ _1"></span>y <span class="_ _1e"></span>pożyczek, <span class="_ _1e"></span>przekraczają<span class="_ _1"></span>ce <span class="_ _1e"></span>10% <span class="_ _1e"></span>wartości <span class="_ _1e"></span>i<span class="_ _1"></span>nstrumentu <span class="_ _8"></span>są <span class="_ _22"></span>uznawane<span class="_ _1"></span> </div><div class="t m0 x1 h3 y30e 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 y30f 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 y179 ff3 fs1 fc1 sc0 ls0 ws0">Dywidendy  u<span class="_ _c"></span>jmowane <span class="_ _14"> </span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>w sprawozdaniu <span class="_ _14"> </span>z </span>całk<span class="_ _1"></span>owitych <span class="_ _14"> </span>dochodów <span class="_ _14"> </span>wtedy, <span class="_ _14"> </span>gdy <span class="_ _14"> </span>powstaje </div><div class="t m0 x1 h3 y310 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 hc y311 ff1 fs7 fc3 sc0 ls0 ws0">8.9<span class="ff6"> <span class="_ _27"> </span><span class="ff3">Utrata wartości aktyw<span class="_ _c"></span>ów finansowych <span class="_ _c"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y312 ff3 fs1 fc1 sc0 ls0 ws0">Spółka dokonuje oceny oczekiwa<span class="_ _1"></span>nych strat kredytowych (ang. <span class="_ _1"></span><span class="ffb">expec<span class="_ _1"></span>ted credit losses, „ECL”<span class="ff1 ls13">) </span></span></div><div class="t m0 x1 h3 y313 ff3 fs1 fc1 sc0 ls0 ws0">związanych<span class="ff1"> <span class="_ _2a"> </span>z </span>instrumentami<span class="_ _1"></span> <span class="_ _28"> </span>dłużnymi <span class="_ _2a"> </span>wycenianymi<span class="_ _1"></span> <span class="_ _28"> </span>według <span class="_ _2a"> </span>zamortyzowanego <span class="_ _2a"> </span>kosztu </div><div class="t m0 x1 h3 y314 ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">wartości <span class="_ _1d"> </span>g<span class="_ _1"></span>odziwej <span class="_ _1d"> </span>przez <span class="_ _15"> </span>pozostałe <span class="_ _1d"> </span>całkowite <span class="_ _15"> </span>dochody, <span class="_ _1d"> </span>niezależnie <span class="_ _15"> </span>od <span class="_ _22"> </span>t<span class="_ _1"></span>ego, <span class="_ _1d"> </span>czy <span class="_ _15"> </span>wystąpiły </span></div><div class="t m0 x1 h3 y315 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 y316 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _24"> </span>przypadku <span class="_ _24"> </span>należności<span class="ff1"> <span class="_ _24"> </span>z </span>tytułu <span class="_ _19"> </span>d<span class="_ _1"></span>ostaw <span class="_ _19"> </span>i <span class="_ _24"> </span>usług, <span class="_ _24"> </span>Spółka <span class="_ _24"> </span>stosuje <span class="_ _19"> </span>upr<span class="_ _1"></span>oszczone <span class="_ _19"> </span>p<span class="_ _1"></span>odejście<span class="_ _1"></span> </div><div class="t m0 x1 h3 y317 ff1 fs1 fc1 sc0 ls0 ws0">i wycenia <span class="_ _25"> </span>odpis  na <span class="_ _25"> </span>oczekiwane  straty <span class="_ _25"> </span>kredytowe<span class="_ _1"></span>  w<span class="_ _1"></span> <span class="ff3">kwocie  równej <span class="_ _25"> </span>oczekiwan<span class="_ _1"></span>ym  stratom<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y318 ff1 fs1 fc1 sc0 ls0 ws0">kredytowym <span class="_ _15"> </span>w <span class="ff3">całym <span class="_ _15"> </span>okresie <span class="_ _15"> </span>życia <span class="_ _15"> </span>przy <span class="_ _1d"> </span>użyciu <span class="_ _15"> </span>macierzy <span class="_ _15"> </span>rezerw. <span class="_ _15"> </span>S<span class="_ _c"></span>półka <span class="_ _15"> </span>wykorzystuje <span class="_ _15"> </span>swoje </span></div><div class="t m0 x1 h3 y319 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 y31a 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 y2e5 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 y2e6 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 y31b ff3 fs1 fc1 sc0 ls0 ws0">kredytowe <span class="_ _19"> </span>związane<span class="_ _1"></span><span class="ff1"> <span class="_ _19"> </span>z </span>dan<span class="_ _1"></span>ym <span class="_ _19"> </span>instrumentem <span class="_ _19"> </span>fi<span class="_ _1"></span>nansowym <span class="_ _19"> </span>znaczni<span class="_ _1"></span>e <span class="_ _19"> </span>wzrosło <span class="_ _19"> </span>od <span class="_ _19"> </span>m<span class="_ _1"></span>omentu </div><div class="t m0 x1 h3 y2e7 ff3 fs1 fc1 sc0 ls0 ws0">początkowego <span class="_ _24"> </span>ujęcia<span class="_ _1"></span>, <span class="_ _24"> </span>Spółka <span class="_ _24"> </span>wyceni<span class="_ _1"></span>a <span class="_ _24"> </span>odpis <span class="_ _24"> </span>na <span class="_ _24"> </span>oczekiwa<span class="_ _1"></span>ne <span class="_ _24"> </span>straty <span class="_ _24"> </span>k<span class="_ _1"></span>redytowe<span class="_ _1"></span><span class="ff1"> <span class="_ _24"> </span>z </span>tyt<span class="_ _1"></span>ułu </div><div class="t m0 x1 h3 y31c 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 y31d ff3 fs1 fc1 sc0 ls0 ws0">życia.<span class="ff1"> </span></div></div></div></div>
<div id="pf1a" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc1a w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h54" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">26</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1d"> </span>ocenia, <span class="_ _1d"> </span>że <span class="_ _15"> </span>ryzyko <span class="_ _1d"> </span>kredytowe <span class="_ _15"> </span>związane<span class="ff1"> <span class="_ _15"> </span>z danym <span class="_ _1d"> </span>instrumentem <span class="_ _15"> </span>finansowym <span class="_ _1d"> </span>znacznie </span></div><div class="t m0 x1 h3 y1d7 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 y297 ff1 fs1 fc1 sc0 ls0 ws0">30 dni. </div><div class="t m0 x1 h3 y16d ff3 fs1 fc1 sc0 ls0 ws0">Jednocześnie, <span class="_ _15"> </span>S<span class="_ _c"></span>półka <span class="_ _15"> </span>ocenia, <span class="_ _1d"> </span>że <span class="_ _1d"> </span>niewy<span class="_ _1"></span>konanie <span class="_ _1d"> </span>zobowiązan<span class="_ _1"></span>ia <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>dł<span class="_ _1"></span>użnika <span class="_ _1d"> </span>(ang. <span class="_ _14"> </span><span class="ff4">default<span class="ff1 ls14">) </span></span></div><div class="t m0 x1 h3 y16e 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 hc y31e ff1 fs7 fc3 sc0 ls0 ws0">8.10<span class="ff6"> <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 y31f 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 y320 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 y321 ff1 fs1 fc1 sc0 ls0 ws0">Zyski  i  straty  z<span class="_ _c"></span> <span class="ff3">tytułu  zmian  wartości  godziwej <span class="_ _14"> </span>instrumentó<span class="_ _1"></span>w  pochodnych  są <span class="_ _14"> </span>bezpośredni<span class="_ _1"></span>o </span></div><div class="t m0 x1 h3 y322 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 y323 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 class="t m0 x1 hc y324 ff1 fs7 fc3 sc0 ls0 ws0">8.11<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Zapasy  </span></span></div><div class="t m0 x1 h3 y325 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 y326 ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _30"> </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 y327 ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _30"> </span><span class="ff3 fs1">wyroby <span class="_ _1d"> </span>gotowe <span class="_ _1d"> </span>projektów,<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span>w </span>które <span class="_ _1d"> </span>historycznie <span class="_ _1d"> </span>by<span class="_ _1"></span>ł <span class="_ _22"></span>zaanga<span class="_ _1"></span>żowany <span class="_ _22"> </span>M<span class="_ _1"></span>urapol <span class="_ _1d"> </span>S.A., <span class="_ _22"></span>na<span class="_ _1"></span> </span></span></div><div class="t m0 x4b h3 y328 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 y329 ff3 fs1 fc1 sc0 ls0 ws0">Zapasy <span class="_ _15"> </span>są <span class="_ _1d"> </span>wycenian<span class="_ _1"></span>e <span class="_ _1d"> </span>według <span class="_ _1d"> </span>niższ<span class="_ _1"></span>ej<span class="ff1"> <span class="_ _15"> </span>z </span>dwóch <span class="_ _1d"> </span>w<span class="_ _1"></span>artości: <span class="_ _1d"> </span>ceny<span class="_ _1"></span> <span class="_ _1d"> </span>nab<span class="_ _1"></span>ycia/ <span class="_ _1d"> </span>kosztu <span class="_ _15"> </span>wytworzenia </div><div class="t m0 x1 h3 y32a 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 y32b 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 y32c 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 y32d 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 ydb 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 y32e w53 h55"><div class="t m0 xa he y32f ff1 fs0 fc1 sc0 ls0 ws0">Wyroby gotowe </div><div class="t m0 xa he y274 ff1 fs0 fc1 sc0 ls0 ws0">i produkty w toku </div></div><div class="c x6d y32e w54 h55"><div class="t m0 x52 he y330 ffc fs0 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _30"> </span><span class="ff3 fc1">szc<span class="_ _1"></span>zegółowa <span class="_ _15"> </span>iden<span class="_ _c"></span>tyfikacja <span class="_ _15"> </span>na <span class="_ _15"> </span>po<span class="_ _c"></span>ziomie <span class="_ _15"> </span>poszczególnych <span class="_ _15"> </span>inwestycji.<span class="_ _c"></span> </span></span></div><div class="t m0 x13 he y331 ff1 fs0 fc1 sc0 ls0 ws0">W <span class="ff3">ramach <span class="_ _6"> </span>d<span class="_ _c"></span>anej <span class="_ _6"> </span>in<span class="_ _c"></span>westycji <span class="_ _26"> </span>koszt <span class="_ _6"> </span>bezpośrednich<span class="_ _c"></span> <span class="_ _6"> </span>m<span class="_ _c"></span>ateriałów </span></div><div class="t m0 x13 he y19c 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 y332 w53 h56"><div class="t m0 xa he y19c ff1 fs0 fc1 sc0 ls0 ws0">Towary </div></div><div class="c x6d y332 w54 h56"><div class="t m0 x52 he y19c ffc fs0 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _30"> </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 y2b3 w53 h57"><div class="t m0 xa he y333 ff3 fs0 fc2 sc0 ls0 ws0">Nakłady <span class="_ _2a"> </span>na <span class="_ _2a"> </span>projekty </div><div class="t m0 xa he y334 ff1 fs0 fc2 sc0 ls0 ws0">deweloperskie <span class="_ _31"> </span>we </div><div class="t m0 xa he y32f ff1 fs0 fc2 sc0 ls0 ws0">wczesnym <span class="_ _32"> </span>stadium </div><div class="t m0 xa he ye7 ff1 fs0 fc2 sc0 ls0 ws0">realizacji<span class="fc1"> </span></div></div><div class="c x6d y2b3 w54 h57"><div class="t m0 x52 he y335 ffc fs0 fc2 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _30"> </span><span class="ff1">poniesione <span class="_ _33"> </span>koszty <span class="_ _33"> </span>pra<span class="_ _c"></span>c <span class="_ _33"> </span>przygotowawczych <span class="_ _33"> </span>w procesie </span></span></div><div class="t m0 x13 he y336 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 x13 he y330 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 x13 he y331 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 x13 he y19c ff3 fs0 fc2 sc0 ls0 ws0">jednostek zależnych bądź rozpoznaje koszt<span class="ff1 fc1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y337 ff3 fs1 fc1 sc0 ls0 ws0">Ceną <span class="_ _1d"> </span>sprzedaży <span class="_ _1d"> </span>netto <span class="_ _1d"> </span>możliwą <span class="_ _1d"> </span>do <span class="_ _22"> </span>u<span class="_ _1"></span>zyskania <span class="_ _1d"> </span>jest <span class="_ _1d"> </span>szacowana <span class="_ _1d"> </span>cena <span class="_ _1d"> </span>sprzedaży <span class="_ _1d"> </span>dokonywan<span class="_ _1"></span>ej<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y338 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">toku <span class="_ _22"></span>zwykłej <span class="_ _1d"> </span>działalno<span class="_ _1"></span>ści <span class="_ _22"></span>gospodarczej <span class="_ _1d"> </span>i <span class="_ _22"></span>pomn<span class="_ _1"></span>iejszone<span class="_ _1"></span></span> <span class="_ _22"></span>o <span class="ff3">szacowan<span class="_ _1"></span>e <span class="_ _22"></span>koszty <span class="_ _22"> </span>ni<span class="_ _1"></span>ezbędne <span class="_ _22"></span>do </span></div><div class="t m0 x1 h3 y339 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></div></div>
<div id="pf1b" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc1b w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">27</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">8.12<span class="ff6"> <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 y237 ff3 fs1 fc1 sc0 ls0 ws0">Należności<span class="ff1"> <span class="_ _25"> </span>z </span>tytuł<span class="_ _1"></span>u  do<span class="_ _1"></span>staw <span class="_ _25"> </span>i <span class="_ _25"> </span>usług <span class="_ _25"> </span>są <span class="_ _20"> </span>ujmowane <span class="_ _25"> </span>i <span class="_ _25"> </span>wykazywan<span class="_ _1"></span>e <span class="_ _25"> </span>według <span class="_ _25"> </span>kwot <span class="_ _25"> </span>pierwotnie<span class="_ _1"></span> </div><div class="t m0 x1 h3 y238 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 y33a 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 y33b ff3 fs1 fc1 sc0 ls0 ws0">ustalana <span class="_ _1d"> </span>p<span class="_ _1"></span>oprzez <span class="_ _1d"> </span>zdysk<span class="_ _1"></span>ontowanie <span class="_ _15"> </span>prognozowanych <span class="_ _15"> </span>przyszłych <span class="_ _1d"> </span>p<span class="_ _1"></span>rzepływów <span class="_ _1d"> </span>pien<span class="_ _1"></span>iężnych <span class="_ _15"> </span>do </div><div class="t m0 x1 h3 y33c ff3 fs1 fc1 sc0 ls0 ws0">wartości <span class="_ _22"></span>bieżącej, <span class="_ _1d"> </span>przy <span class="_ _22"> </span>z<span class="_ _1"></span>astosowaniu <span class="_ _22"> </span>st<span class="_ _1"></span>opy <span class="_ _22"></span>dysko<span class="_ _1"></span>ntowej <span class="_ _22"></span>odzwierciedl<span class="_ _1"></span>ającej <span class="_ _22"></span>aktualn<span class="_ _1"></span>e <span class="_ _22"></span>oceny </div><div class="t m0 x1 h3 y33d ff3 fs1 fc1 sc0 ls0 ws0">rynkowe <span class="_ _14"> </span>wartości <span class="_ _14"> </span>pieni<span class="_ _1"></span>ądza<span class="ff1">  w </span>czasie. <span class="_ _15"> </span>Jeż<span class="_ _1"></span>eli <span class="_ _14"> </span>zastosowana  została <span class="_ _14"> </span>metoda <span class="_ _14"> </span>p<span class="_ _1"></span>olegająca  na </div><div class="t m0 x1 h3 y33e ff3 fs1 fc1 sc0 ls0 ws0">dyskontowaniu, <span class="_ _24"> </span>z<span class="_ _1"></span>większenie <span class="_ _24"> </span>nal<span class="_ _1"></span>eżności<span class="ff1"> <span class="_ _24"> </span>w <span class="_ _1"></span></span>związku<span class="ff1"> <span class="_ _24"> </span>z </span>upły<span class="_ _1"></span>wem <span class="_ _24"> </span>czasu <span class="_ _24"> </span>je<span class="_ _1"></span>st <span class="_ _24"> </span>ujmowane <span class="_ _24"> </span>jako<span class="_ _1"></span> </div><div class="t m0 x1 h3 y33f ff1 fs1 fc1 sc0 ls0 ws0">przychody finan<span class="_ _1"></span>sowe. </div><div class="t m0 x1 h3 y340 ff3 fs1 fc1 sc0 ls0 ws0">Należności <span class="_ _15"> </span>b<span class="_ _1"></span>udżetowe <span class="_ _15"> </span>p<span class="_ _1"></span>rezentowane <span class="_ _15"> </span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>w </span>ram<span class="_ _1"></span>ach <span class="_ _15"> </span>pozostały<span class="_ _1"></span>ch <span class="_ _15"> </span>aktyw<span class="_ _1"></span>ów <span class="_ _15"> </span>niefinansowych,<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y341 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">wyjątkiem <span class="_ _15"> </span>należności</span> <span class="_ _1d"> </span>z <span class="_ _1"></span><span class="ff3">tytułu <span class="_ _1d"> </span>p<span class="_ _1"></span>odatku <span class="_ _1d"> </span>doch<span class="_ _1"></span>odowego <span class="_ _15"> </span>od <span class="_ _1d"> </span>osób <span class="_ _15"> </span>prawnych, <span class="_ _15"> </span>które <span class="_ _1d"> </span>stanowią<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y342 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 class="t m0 x1 hc y343 ff1 fs7 fc3 sc0 ls0 ws0">8.13<span class="ff6"> <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 y344 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 y4d ff1 fs1 fc1 sc0 ls0 ws0">w banku <span class="_ _2a"> </span>i <span class="_ _2a"> </span>w <span class="ff3">kasie <span class="_ _2a"> </span>ora<span class="_ _1"></span>z <span class="_ _28"> </span>loka<span class="_ _1"></span>ty <span class="_ _2a"> </span>krótkoterminowe</span> <span class="_ _2a"> </span>o<span class="_ _1"></span> <span class="ff3">pierwotnym <span class="_ _2a"> </span>okresie <span class="_ _2a"> </span>zapa<span class="_ _1"></span>dalności </span></div><div class="t m0 x1 h3 y345 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 hc y346 ff1 fs7 fc3 sc0 ls0 ws0">8.14<span class="ff6"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Oprocentowane <span class="_ _21"> </span>kredyty <span class="_ _2f"> </span>bankowe, <span class="_ _21"> </span>pożyczki</span>, <span class="_ _21"> </span>obligacje, </span></span></div><div class="t m0 x6e hc y347 ff1 fs7 fc3 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 y204 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 y348 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 y2c4 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 y267 ff3 fs1 fc1 sc0 ls0 ws0">Po <span class="_ _14"> </span>początkowym  ujęciu  oprocentowane  kredyty,  pożyczki<span class="ff1">,  obligacje  </span>i  papiery <span class="_ _14"> </span>dłużne  są </div><div class="t m0 x1 h3 y268 ff3 fs1 fc1 sc0 ls0 ws0">wyceniane <span class="_ _14"> </span>według <span class="_ _15"> </span>zamortyzowanego <span class="_ _15"> </span>k<span class="_ _1"></span>osztu, <span class="_ _15"> </span>przy <span class="_ _14"> </span>zastosowaniu <span class="_ _15"> </span>metody<span class="_ _1"></span> <span class="_ _15"> </span>efektywnej <span class="_ _15"> </span>st<span class="_ _1"></span>opy </div><div class="t m0 x1 h3 y269 ff1 fs1 fc1 sc0 ls0 ws0">procentowej,<span class="_ _1"></span> </div><div class="t m0 x1 h3 y349 ff3 fs1 fc1 sc0 ls0 ws0">Przy <span class="_ _8"></span>ustalaniu <span class="_ _1e"></span>zamortyzo<span class="_ _1"></span>wanego <span class="_ _8"></span>kosztu <span class="_ _1e"></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 y34a ff3 fs1 fc1 sc0 ls0 ws0">lub pożyczki, <span class="_ _c"></span>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></div><div class="t m0 x1 h3 y34b ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1d"> </span>wycenia<span class="_ _1"></span> <span class="_ _1d"> </span>oczekiwane <span class="_ _1d"> </span>straty <span class="_ _15"> </span>kredytowe <span class="_ _22"></span>g<span class="_ _1"></span>warancji <span class="_ _1d"> </span>fi<span class="_ _1"></span>nansowych <span class="_ _1d"> </span>udzielonych <span class="_ _15"> </span>spółkom<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y34c ff1 fs1 fc1 sc0 ls0 ws0">z Grupy <span class="_ _13"> </span>Murapol. <span class="_ _13"> </span>Wyc<span class="_ _1"></span>ena <span class="_ _13"> </span>ta <span class="_ _13"> </span>prezentowana <span class="_ _13"> </span>jest<span class="_ _1"></span> <span class="_ _13"> </span>w <span class="ff3">pozycji <span class="_ _13"> </span>poz<span class="_ _1"></span>ostałych <span class="_ _13"> </span>zobowiązań </span></div><div class="t m0 x1 h3 y34d ff1 fs1 fc1 sc0 ls0 ws0">finansowych. </div><div class="t m0 x1 h3 y34e 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 y34f 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 y20e ff3 fs1 fc1 sc0 ls0 ws0">Za <span class="_ _8"></span>istotną <span class="_ _8"></span>modyfikację <span class="_ _1e"></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 y350 ff3 fs1 fc1 sc0 ls0 ws0">pieniężnyc<span class="_ _1"></span>h <span class="_ _19"> </span>wynikających<span class="_ _1"></span><span class="ff1"> <span class="_ _19"> </span>z </span>nowych <span class="_ _19"> </span>warunków<span class="_ _1"></span>,<span class="ff1"> <span class="_ _19"> </span>w </span>tym <span class="_ _19"> </span>wszelkich <span class="_ _19"> </span>p<span class="_ _1"></span>łatności <span class="_ _19"> </span>dokonanych, </div><div class="t m0 x1 h3 y351 ff1 fs1 fc1 sc0 ls0 ws0">pomniejszonych<span class="_ _1"></span> <span class="_ _19"> </span>o <span class="ff3">płatności <span class="_ _20"> </span>otr<span class="_ _1"></span>zymane <span class="_ _19"> </span>i <span class="_ _20"> </span>zdy<span class="_ _1"></span>skontowanych <span class="_ _19"> </span>przy <span class="_ _19"> </span>zastosowaniu <span class="_ _19"> </span>pierwotnej<span class="_ _1"></span> </span></div></div></div></div>
<div id="pf1c" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc1c w0 h3c"><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 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">28</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff1 fs1 fc1 sc0 ls0 ws0">efektywnej  stopy  p<span class="_ _1"></span>rocentowej, <span class="_ _25"> </span>o <span class="ff3">nie  mniej  niż<span class="_ _1"></span>  10%  od  zdy<span class="_ _1"></span>skontowanej  warto<span class="_ _1"></span>ści  bieżącej<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1d7 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 y16c 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 y16d ff3 fs1 fc1 sc0 ls0 ws0">zobowiązania <span class="_ _11"> </span>finansowego <span class="_ _11"> </span>i <span class="_ _11"> </span>ujęcie <span class="_ _11"> </span>nowego <span class="_ _11"> </span>zobowiązania <span class="_ _11"> </span>finansowego. <span class="_ _11"> </span>W <span class="_ _11"> </span>przypadku<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16e ff3 fs1 fc1 sc0 ls0 ws0">modyfikacji <span class="_ _26"> </span>warunków <span class="_ _2b"> </span>umownyc<span class="_ _1"></span>h <span class="_ _2b"> </span>zobowiąza<span class="_ _1"></span>nia <span class="_ _2b"> </span>finansowego, <span class="_ _2b"> </span>kt<span class="_ _1"></span>óra <span class="_ _2b"> </span>nie <span class="_ _2b"> </span>p<span class="_ _1"></span>owoduje </div><div class="t m0 x1 h3 y16f ff3 fs1 fc1 sc0 ls0 ws0">zaprzestania <span class="_ _15"> </span>ujm<span class="_ _1"></span>owania <span class="_ _15"> </span>istniejącego <span class="_ _14"> </span>zobowiązania, <span class="_ _15"> </span>zysk <span class="_ _15"> </span>l<span class="_ _1"></span>ub <span class="_ _15"> </span>stratę<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span></span>ujmuje <span class="_ _15"> </span>się <span class="_ _14"> </span>niezwłocznie<span class="ff1"> </span></div><div class="t m0 x1 h3 y170 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">wyniku <span class="_ _15"> </span>finansowym. <span class="_ _15"> </span>Zysk <span class="_ _15"> </span>lub <span class="_ _15"> </span>stratę <span class="_ _15"> </span>oblicza <span class="_ _15"> </span>się <span class="_ _15"> </span>jako <span class="_ _15"> </span>różnicę <span class="_ _15"> </span>pomiędzy <span class="_ _15"> </span>wartością <span class="_ _15"> </span>bieżącą </span></div><div class="t m0 x1 h3 y171 ff3 fs1 fc1 sc0 ls0 ws0">zmodyfikowanych <span class="_ _33"> </span>i <span class="_ _33"> </span>oryginalny<span class="_ _1"></span>ch <span class="_ _33"> </span>przepływów <span class="_ _33"> </span>pieniężnych, <span class="_ _33"> </span>zdyskontowanych<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y172 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 y352 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 y153 ff1 fs1 fc1 sc0 ls0 ws0">znaczy, <span class="_ _20"> </span>kiedy <span class="_ _20"> </span><span class="ff3">obowiązek <span class="_ _20"> </span>określony <span class="_ _20"> </span>w <span class="_ _20"> </span>umowie <span class="_ _20"> </span>został <span class="_ _20"> </span>wypełniony, <span class="_ _20"> </span>umorzony <span class="_ _20"> </span>lub <span class="_ _20"> </span>wygasł. </span></div><div class="t m0 x1 h3 y29e ff3 fs1 fc1 sc0 ls0 ws0">Zastąpienie <span class="_ _22"></span>dotychc<span class="_ _1"></span>zasowego <span class="_ _22"></span>instru<span class="_ _1"></span>mentu <span class="_ _22"></span>dłużnego <span class="_ _22"></span>pr<span class="_ _1"></span>zez <span class="_ _22"></span>instrument <span class="_ _22"> </span>o <span class="_ _1d"> </span>zasadniczo <span class="_ _22"></span>r<span class="_ _1"></span>óżnych </div><div class="t m0 x1 h3 y29f 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 y353 ff1 fs1 fc1 sc0 ls0 ws0">pierwotnego <span class="_ _25"> </span>zob<span class="ff3">owiąza<span class="_ _1"></span>nia <span class="_ _25"> </span>finansowego <span class="_ _25"> </span>i <span class="_ _25"> </span>ujęcie <span class="_ _25"> </span>nowego <span class="_ _25"> </span>zobowią<span class="_ _1"></span>zania <span class="_ _25"> </span>finansowego. <span class="_ _25"> </span>W<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y354 ff3 fs1 fc1 sc0 ls0 ws0">przypadku modyfikacji warunków umownych zobowiązania finansowego, która <span class="_ _c"></span>nie powoduje </div><div class="t m0 x1 h3 y2bc ff1 fs1 fc1 sc0 ls0 ws0">zapr<span class="ff3">zestania <span class="_ _8"></span>ujmowani<span class="_ _1"></span>a <span class="_ _8"></span>istniejącego <span class="_ _8"></span>zobowią<span class="_ _1"></span>zania, <span class="_ _8"></span>zysk <span class="_ _8"></span>l<span class="_ _1"></span>ub <span class="_ _8"></span>stratę <span class="_ _8"></span>ujmuje <span class="_ _8"></span>się <span class="_ _8"></span>niezwłocznie <span class="_ _8"></span>w </span></div><div class="t m0 x1 h3 y2bd ff3 fs1 fc1 sc0 ls0 ws0">wyniku  finansowym.  Zysk  lub  stratę <span class="_ _14"> </span>oblicza  się,  jako  różnicę  pomiędzy  wartością  bieżącą </div><div class="t m0 x1 h3 y2be ff3 fs1 fc1 sc0 ls0 ws0">zmodyfikowanych <span class="_ _c"></span>i <span class="_ _7"></span>oryginal<span class="_ _1"></span>nych <span class="_ _7"></span>przepływów <span class="_ _c"></span>pieniężnych, <span class="_ _c"></span>zdyskontowanych <span class="_ _7"></span>z <span class="_ _c"></span>zastoso<span class="_ _1"></span><span class="ff1">waniem<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y2bf ff3 fs1 fc1 sc0 ls0 ws0">oryginalnej efekty<span class="_ _1"></span>wnej stopy procento<span class="_ _1"></span>wej zobowiązani<span class="_ _1"></span>a.  <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 hc y201 ff1 fs7 fc3 sc0 ls0 ws0">8.15<span class="ff6"> <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="_ _2c"> </span>z </span>tytułu <span class="_ _2c"> </span>d<span class="_ _c"></span>ostaw <span class="_ _9"> </span>i <span class="_ _2c"> </span>usług <span class="_ _2c"> </span>oraz <span class="_ _2c"> </span>poz<span class="_ _c"></span>ostałe </span></span></span></div><div class="t m0 x6e hc y355 ff3 fs7 fc3 sc0 ls0 ws0">zobowiązania<span class="_ _c"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y356 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 y357 ff3 fs1 fc1 sc0 ls0 ws0">zapłaty.<span class="ff1"> </span></div><div class="t m0 x1 h3 y358 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 y359 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 y35a 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="_ _14"> </span>rozlicz<span class="_ _1"></span>one  poprzez  dostawę </div><div class="t m0 x1 h3 y35b ff3 fs1 fc1 sc0 ls0 ws0">towarów, <span class="_ _15"> </span>usług <span class="_ _15"> </span>lub <span class="_ _1d"> </span>środ<span class="_ _1"></span>ków <span class="_ _15"> </span>trwałych. <span class="_ _1d"> </span>P<span class="_ _1"></span>ozostałe <span class="_ _15"> </span>zobowiązania <span class="_ _15"> </span>niefinansowe <span class="_ _15"> </span>ujmowane <span class="_ _15"> </span>są<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y35c 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 hc y35d ff1 fs7 fc3 sc0 ls0 ws0">8.16<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Rezerwy </span></span></div><div class="t m0 x1 h3 y35e ff3 fs1 fc1 sc0 ls0 ws0">Rezerwy <span class="_ _20"> </span>tworzone <span class="_ _20"> </span>są <span class="_ _20"> </span>wówczas, <span class="_ _20"> </span>gdy <span class="_ _20"> </span>na <span class="_ _20"> </span>Spółce <span class="_ _20"> </span>ciąży <span class="_ _20"> </span>istniejący <span class="_ _20"> </span>obowiązek <span class="_ _20"> </span>(prawny <span class="_ _20"> </span>lub </div><div class="t m0 x1 h3 y35f ff3 fs1 fc1 sc0 ls0 ws0">zwyczajowo <span class="_ _15"> </span>oczekiwany) <span class="_ _1d"> </span>wynikają<span class="_ _1"></span>cy <span class="_ _1d"> </span>ze <span class="_ _1d"> </span>zdarzeń<span class="_ _1"></span> <span class="_ _1d"> </span>przeszłych, <span class="_ _1d"> </span>i <span class="_ _1d"> </span>gd<span class="_ _1"></span>y <span class="_ _1d"> </span>prawd<span class="_ _1"></span>opodobne <span class="_ _1d"> </span>jest, <span class="_ _15"> </span>że </div><div class="t m0 x1 h3 y360 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="_ _1e"></span>ekonomicznyc<span class="_ _1"></span>h <span class="_ _8"></span>oraz </div><div class="t m0 x1 h3 y361 ff3 fs1 fc1 sc0 ls0 ws0">można <span class="_ _11"> </span>dokonać <span class="_ _11"> </span>wiary<span class="_ _1"></span>godnego <span class="_ _11"> </span>oszaco<span class="_ _1"></span>wania <span class="_ _11"> </span>kwoty <span class="_ _11"> </span>tego <span class="_ _11"> </span>zob<span class="_ _1"></span>owiązania. <span class="_ _11"> </span>Jeżeli <span class="_ _11"> </span>Spółka<span class="_ _1"></span> </div><div class="t m0 x1 h3 y362 ff3 fs1 fc1 sc0 ls0 ws0">spodziewa <span class="_ _15"> </span>się, <span class="_ _14"> </span>że <span class="_ _15"> </span>koszty<span class="_ _1"></span> <span class="_ _15"> </span>objęte <span class="_ _14"> </span>rezerwą <span class="_ _15"> </span>zostaną<span class="_ _1"></span> <span class="_ _15"> </span>zwrócone,<span class="_ _1"></span> <span class="_ _15"> </span>na <span class="_ _15"> </span>przyk<span class="_ _1"></span>ład <span class="_ _15"> </span>na<span class="_ _1"></span> <span class="_ _15"> </span>mocy <span class="_ _15"> </span>um<span class="_ _1"></span>owy </div><div class="t m0 x1 h3 y363 ff3 fs1 fc1 sc0 ls0 ws0">ubezpieczenia, <span class="_ _1e"></span>wówczas<span class="_ _1"></span> <span class="_ _8"></span>zwrot <span class="_ _1e"></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="_ _1e"></span>składni<span class="_ _1"></span>k <span class="_ _8"></span>aktywów, <span class="_ _1e"></span>ale <span class="_ _8"></span>ty<span class="_ _1"></span>lko </div><div class="t m0 x1 h3 y364 ff1 fs1 fc1 sc0 ls0 ws0">wtedy, <span class="_ _c"></span>g<span class="ff3">dy jest <span class="_ _7"></span>r<span class="_ _1"></span>zeczą praktycznie <span class="_ _c"></span>pewną, <span class="_ _c"></span>że z<span class="_ _c"></span>wrot <span class="_ _c"></span>ten rzeczywiście <span class="_ _c"></span>nastąpi<span class="_ _1"></span>. <span class="_ _c"></span>Koszty <span class="_ _c"></span>dotyczące<span class="_ _1"></span> </span></div></div></div></div>
<div id="pf1d" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc1d w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">29</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">danej <span class="_ _25"> </span>rezerwy<span class="_ _1"></span> <span class="_ _25"> </span>są <span class="_ _25"> </span>wykazane<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w spra<span class="_ _1"></span>wozdaniu <span class="_ _20"> </span>z </span>całkowitych <span class="_ _25"> </span>doch<span class="_ _1"></span>odów <span class="_ _25"> </span>po <span class="_ _25"> </span>p<span class="_ _1"></span>omniejszeniu<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y1d7 ff1 fs1 fc1 sc0 ls0 ws0">o wszelkie zwroty. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y16c 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 y16d ff3 fs1 fc1 sc0 ls0 ws0">poprzez <span class="_ _15"> </span>zdyskontowani<span class="_ _1"></span>e <span class="_ _15"> </span>prognozowanych <span class="_ _15"> </span>przyszłych<span class="_ _1"></span> <span class="_ _15"> </span>przepływów <span class="_ _15"> </span>pieniężnych <span class="_ _15"> </span>do <span class="_ _15"> </span>wartości </div><div class="t m0 x1 h3 y16e ff3 fs1 fc1 sc0 ls0 ws0">bieżącej, <span class="_ _22"></span>przy <span class="_ _1d"> </span>zastosowani<span class="_ _1"></span>u <span class="_ _1e"></span>stopy<span class="_ _1"></span> <span class="_ _1e"></span>dyskon<span class="_ _1"></span>towej <span class="_ _22"> </span>o<span class="_ _1"></span>dzwierciedlającej <span class="_ _22"> </span>a<span class="_ _1"></span>ktualne <span class="_ _22"></span>oceny <span class="_ _22"></span>rynk<span class="_ _1"></span>owe </div><div class="t m0 x1 h3 y16f 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 y170 ff3 fs1 fc1 sc0 ls0 ws0">Jeżeli <span class="_ _20"> </span>zas<span class="_ _1"></span>tosowana <span class="_ _19"> </span>została <span class="_ _20"> </span>meto<span class="_ _1"></span>da <span class="_ _20"> </span>polega<span class="_ _1"></span>jąca <span class="_ _19"> </span>na <span class="_ _20"> </span>dyskont<span class="_ _1"></span>owaniu, <span class="_ _20"> </span>z<span class="_ _1"></span>większenie <span class="_ _20"> </span>re<span class="_ _1"></span>zerwy<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y171 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 hc y365 ff1 fs7 fc3 sc0 ls0 ws0">8.17<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Przychody </span></span></div><div class="t m0 x1 h58 y366 ff1 fse fc7 sc0 ls0 ws0">8.17.1<span class="ff6"> <span class="_ _1f"> </span></span>Przychody </div><div class="t m0 x1 h3 y367 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _24"> </span>stosuje <span class="_ _24"> </span>M<span class="_ _1"></span>SSF <span class="_ _24"> </span>15 <span class="_ _11"> </span><span class="ff4">Przychody <span class="_ _24"> </span>z <span class="_ _1"></span><span class="ffb">umów</span> <span class="_ _24"> </span>z klientam<span class="_ _1"></span>i<span class="ff1"> <span class="_ _24"> </span></span></span>do <span class="_ _24"> </span>wszys<span class="_ _1"></span>tkich <span class="_ _24"> </span>umów<span class="_ _1"></span><span class="ff1"> <span class="_ _24"> </span>z klientami<span class="_ _1"></span>, </span></div><div class="t m0 x1 h3 y368 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">wyjątkiem <span class="_ _13"> </span>umów <span class="_ _13"> </span>leasingowyc<span class="_ _1"></span>h <span class="_ _13"> </span>objętych <span class="_ _13"> </span>zakresem <span class="_ _13"> </span>MSSF <span class="_ _13"> </span>16 <span class="_ _13"> </span><span class="ff4">Lea<span class="_ _1"></span>sing</span>, <span class="_ _13"> </span>instrumentó<span class="_ _1"></span>w </span></div><div class="t m0 x1 h3 y369 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 class="t m0 x1 h3 y36a ff4 fs1 fc1 sc0 ls0 ws0">finansowe<span class="ff1">,  MSSF <span class="_ _14"> </span>10  </span>Skonsolidowane  sprawozdania  finansowe<span class="ff1">,  MSSF  11  <span class="ffb">Wspólne <span class="_ _14"> </span>ustalenia </span></span></div><div class="t m0 x1 h3 y36b ff4 fs1 fc1 sc0 ls0 ws0">umowne<span class="ff1">, <span class="_ _22"></span>MSR <span class="_ _22"></span>27 <span class="_ _22"></span></span>Jedno<span class="_ _1"></span>stkowe <span class="_ _22"></span>sprawozdania <span class="_ _22"> </span>fin<span class="_ _1"></span>ansowe<span class="ff1"> <span class="_ _22"></span>i <span class="_ _22"></span>MSR <span class="_ _22"></span>28 <span class="_ _22"> </span></span>In<span class="_ _1"></span>westycje <span class="_ _22"> </span>w jedn<span class="_ _1"></span>ostkach </div><div class="t m0 x1 h3 y36c ffb 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 y36d 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 y36e ff1 fs1 fc1 sc0 ls0 ws0">do <span class="_ _19"> </span>klienta, <span class="_ _19"> </span>w <span class="ff3">wart<span class="_ _1"></span>ości <span class="_ _19"> </span>odzwierciedla<span class="_ _1"></span>jącej <span class="_ _19"> </span>cenę <span class="_ _19"> </span>oczeki<span class="_ _1"></span>waną <span class="_ _19"> </span>przez <span class="_ _19"> </span>Sp<span class="_ _1"></span>ółkę,<span class="_ _1"></span></span> <span class="_ _19"> </span>w zamian<span class="_ _1"></span> <span class="_ _19"> </span>za </div><div class="t m0 x1 h3 y36f ff3 fs1 fc1 sc0 ls0 ws0">przekazanie <span class="_ _14"> </span>tych <span class="_ _14"> </span>dóbr <span class="_ _14"> </span>i <span class="_ _14"> </span>usług. <span class="_ _15"> </span>Zasady  te <span class="_ _15"> </span>są <span class="_ _14"> </span>stosowane <span class="_ _14"> </span>przy <span class="_ _14"> </span>wykorzystani<span class="_ _1"></span>u <span class="_ _15"> </span>modelu <span class="_ _14"> </span>pięci<span class="_ _1"></span>u </div><div class="t m0 x1 h3 y370 ff3 fs1 fc1 sc0 ls0 ws0">kroków:<span class="ff1"> </span></div><div class="t m0 x1a h3 y371 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 x1a h3 y372 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 x1a h3 y373 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 x1a h3 y374 ff3 fs1 fc2 sc0 ls0 ws0">4. <span class="_ _24"> </span>dokonano <span class="_ _11"> </span>alokacji <span class="_ _24"> </span>ceny<span class="_ _1"></span> <span class="_ _24"> </span>transakcji<span class="_ _1"></span> <span class="_ _24"> </span>do <span class="_ _24"> </span>poszczeg<span class="_ _1"></span>ólnych <span class="_ _24"> </span>zobowiąza<span class="_ _1"></span>ń <span class="_ _24"> </span>do <span class="_ _24"> </span>wy<span class="_ _1"></span>konania </div><div class="t m0 x1a h3 y375 ff3 fs1 fc2 sc0 ls0 ws0">świadczenia,<span class="ff1"> </span></div><div class="t m0 x1a h3 y376 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 x1a h3 y377 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h53 y378 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 y379 ff3 fs1 fc2 sc0 ls0 ws0">Spółka  u<span class="_ _c"></span>jmuje  umowę<span class="ff1">  z </span>klientem  tylko <span class="_ _14"> </span>wówczas,  gdy <span class="_ _14"> </span>spełnione  są <span class="_ _14"> </span>wszystkie  następujące<span class="_ _1"></span> </div><div class="t m0 x1 h3 y301 ff1 fs1 fc2 sc0 ls0 ws0">kryteria:  </div><div class="t m0 x1a h3 y37a 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="_ _14"> </span>lub  zgodnie<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>z innymi<span class="_ _1"></span> <span class="_ _14"> </span>zwyczajowymi </span></div><div class="t m0 x1a h3 y37b 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 x1a h3 y37c 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 x1a h3 y64 ff3 fs1 fc2 sc0 ls0 ws0">mają zostać przekazan<span class="_ _1"></span>e; <span class="ff1"> </span></div><div class="t m0 x1a h3 y37d ff3 fs1 fc2 sc0 ls0 ws0">3. <span class="_ _15"> </span>Spółka <span class="_ _14"> </span>jest<span class="ff1"> <span class="_ _15"> </span>w </span>stani<span class="_ _1"></span>e <span class="_ _15"> </span>zidentyfi<span class="_ _1"></span>kować <span class="_ _15"> </span>warunki<span class="_ _1"></span> <span class="_ _15"> </span>płatności <span class="_ _15"> </span>za<span class="_ _1"></span> <span class="_ _15"> </span>dobra <span class="_ _15"> </span>l<span class="_ _1"></span>ub <span class="_ _15"> </span>usługi, <span class="_ _14"> </span>które <span class="_ _15"> </span>mają </div><div class="t m0 x1a h3 y37e ff3 fs1 fc2 sc0 ls0 ws0">zostać przekazane; <span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf1e" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc1e w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">30</span><span class="fs0"> </span></span></div><div class="t m0 x1a h3 y37f 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 x1a h3 y1d7 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 x1a h3 y380 ff3 fs1 fc2 sc0 ls0 ws0">5. <span class="_ _22"></span>jest <span class="_ _22"></span>prawd<span class="_ _1"></span>opodobne,<span class="_ _1"></span> <span class="_ _22"></span>że <span class="_ _22"></span>Spółka <span class="_ _1d"> </span>otrzyma <span class="_ _22"></span>wyn<span class="_ _1"></span>agrodzenie, <span class="_ _22"> </span>k<span class="_ _1"></span>tóre <span class="_ _22"></span>będzi<span class="_ _1"></span>e <span class="_ _22"></span>jej <span class="_ _22"></span>przysługiwał<span class="_ _1"></span>o<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1a h3 y306 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 x1a h3 y381 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h53 y40 ffb 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 y382 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _20"> </span>momencie <span class="_ _20"> </span>za<span class="_ _1"></span>warcia <span class="_ _20"> </span>umowy <span class="_ _20"> </span>Sp<span class="_ _1"></span>ółka <span class="_ _20"> </span>dokon<span class="_ _1"></span>uje <span class="_ _20"> </span>oceny <span class="_ _20"> </span>dóbr <span class="_ _20"> </span>l<span class="_ _1"></span>ub <span class="_ _20"> </span>usług <span class="_ _20"> </span>przyrzec<span class="_ _1"></span>zonych<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y383 ff1 fs1 fc1 sc0 ls0 ws0">w umowie <span class="_ _25"> </span>z <span class="ff3">klientem <span class="_ _20"> </span>i <span class="_ _25"> </span>identyfikuje, <span class="_ _25"> </span>jako <span class="_ _25"> </span>zob<span class="_ _1"></span>owiązanie <span class="_ _25"> </span>do <span class="_ _25"> </span>wy<span class="_ _1"></span>konania <span class="_ _25"> </span>świadczeni<span class="_ _1"></span>a <span class="_ _25"> </span>każde </span></div><div class="t m0 x1 h3 y384 ff3 fs1 fc1 sc0 ls0 ws0">przyrzeczenie <span class="_ _1e"></span>do <span class="_ _1e"></span>pr<span class="_ _1"></span>zekazania<span class="_ _1"></span> <span class="_ _8"></span>na <span class="_ _1e"></span>rzecz<span class="_ _1"></span> <span class="_ _8"></span>k<span class="_ _1"></span>lienta <span class="_ _1e"></span>dobra <span class="_ _1e"></span>lub <span class="_ _22"></span>usługi <span class="_ _1e"></span>(lub <span class="_ _1e"></span>paki<span class="_ _1"></span>etu <span class="_ _1e"></span>dóbr <span class="_ _1e"></span>l<span class="_ _1"></span>ub <span class="_ _1e"></span>usług), </div><div class="t m0 x1 h3 y385 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 y386 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 y1dc ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _25"> </span>wykonuje <span class="_ _25"> </span>prace <span class="_ _25"> </span>przygotowawc<span class="_ _1"></span>ze <span class="_ _25"> </span>projektów <span class="_ _25"> </span>deweloper<span class="_ _1"></span>skich <span class="_ _25"> </span>na <span class="_ _25"> </span>rzecz <span class="_ _25"> </span>i<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w imieniu<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y1dd ff3 fs1 fc1 sc0 ls0 ws0">spółek <span class="_ _2d"> </span>zależnych. <span class="_ _2d"> </span>Prac<span class="_ _1"></span>e <span class="_ _b"> </span>te <span class="_ _13"> </span>następnie <span class="_ _2d"> </span>są<span class="ff1"> <span class="_ _2d"> </span></span>przenoszone<span class="_ _1"></span> <span class="_ _b"> </span>na <span class="_ _2d"> </span>sp<span class="_ _1"></span>ółki <span class="_ _b"> </span>z<span class="_ _1"></span>ależne<span class="_ _1"></span><span class="ff1"> <span class="_ _b"> </span>w ramac<span class="_ _1"></span>h </span></div><div class="t m0 x1 h3 y1de 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 y387 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 class="t m0 x1 h3 y1ff 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 y200 ff1 fs1 fc1 sc0 ls0 ws0">warunki: </div><div class="t m0 x1a h3 y1e2 ff1 fs1 fc2 sc0 ls2 ws0">1.<span class="ff6 ls0"> <span class="_ _2a"> </span><span class="ff3">klient <span class="_ _24"> </span>może <span class="_ _11"> </span>odnosić <span class="_ _24"> </span>k<span class="_ _1"></span>orzyści<span class="ff1"> <span class="_ _11"> </span>z </span>dobra <span class="_ _24"> </span>lub <span class="_ _11"> </span>usługi <span class="_ _24"> </span>alb<span class="_ _1"></span>o <span class="_ _24"> </span>bezpośredni<span class="_ _1"></span>o, <span class="_ _24"> </span>albo <span class="_ _11"> </span>poprzez </span></span></div><div class="t m0 x57 h3 y1e3 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 x1a h3 y388 ff1 fs1 fc2 sc0 ls2 ws0">2.<span class="ff6 ls0"> <span class="_ _2a"> </span><span class="ff3">zobowiązanie <span class="_ _2d"> </span>Spółki <span class="_ _2d"> </span>do <span class="_ _b"> </span>przek<span class="_ _1"></span>azania <span class="_ _2d"> </span>dobra <span class="_ _2d"> </span>lub <span class="_ _2d"> </span>usługi <span class="_ _2d"> </span>na <span class="_ _b"> </span>rzecz <span class="_ _2d"> </span>klien<span class="_ _1"></span>ta <span class="_ _b"> </span>można<span class="_ _1"></span> </span></span></div><div class="t m0 x57 h3 y389 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 h53 y38a 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 y38b 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 y2fa ff3 fs1 fc1 sc0 ls0 ws0">nią  zwyczajowe <span class="_ _14"> </span>praktyk<span class="_ _1"></span>i <span class="_ _14"> </span>handl<span class="_ _1"></span>owe. <span class="_ _14"> </span>Cena  transakc<span class="_ _1"></span>yjna  to <span class="_ _14"> </span>kwota  wynagrodzenia, <span class="_ _14"> </span>które <span class="_ _25"> </span>–<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y374 ff1 fs1 fc1 sc0 ls0 ws0">zgodnie <span class="_ _13"> </span>z <span class="ff3">oczekiwa<span class="_ _1"></span>niem <span class="_ _13"> </span>Spółki <span class="_ _13"> </span>–</span> <span class="_ _13"> </span><span class="ff3">będ<span class="_ _1"></span>zie <span class="_ _13"> </span>jej <span class="_ _13"> </span>przysługiwać<span class="_ _1"></span></span> <span class="_ _13"> </span>w zamia<span class="_ _1"></span>n <span class="_ _13"> </span>za <span class="_ _13"> </span>przekazanie </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="_ _b"> </span>(na <span class="_ _27"> </span>p<span class="_ _1"></span>rzykład <span class="_ _b"> </span>niektórych <span class="_ _b"> </span>podatków <span class="_ _b"> </span>od <span class="_ _b"> </span>sprzedaży). <span class="_ _b"> </span>Wynagrodzeni<span class="_ _1"></span>e <span class="_ _b"> </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 h53 y38f ffb 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="_ _22"></span>przypisuje <span class="_ _22"></span>cenę<span class="_ _1"></span> <span class="_ _22"></span>transakcy<span class="_ _1"></span>jną <span class="_ _22"></span>do <span class="_ _1e"></span>ka<span class="_ _1"></span>żdego <span class="_ _22"></span>zobowiązani<span class="_ _1"></span>a <span class="_ _1e"></span>d<span class="_ _1"></span>o <span class="_ _22"></span>wykon<span class="_ _1"></span>ania <span class="_ _22"></span>świadczenia </div><div class="t m0 x1 h3 y391 ff3 fs1 fc1 sc0 ls0 ws0">(lub <span class="_ _11"> </span>do <span class="_ _11"> </span>odrębnego<span class="_ _1"></span> <span class="_ _11"> </span>dobra <span class="_ _11"> </span>lub <span class="_ _11"> </span>odr<span class="_ _1"></span>ębnej <span class="_ _11"> </span>usługi)<span class="_ _1"></span><span class="ff1"> <span class="_ _11"> </span>w </span>kw<span class="_ _1"></span>ocie, <span class="_ _11"> </span>która <span class="_ _11"> </span>o<span class="_ _1"></span>dzwierciedla <span class="_ _11"> </span>kwo<span class="_ _1"></span>tę </div><div class="t m0 x1 h3 y392 ff3 fs1 fc1 sc0 ls0 ws0">wynagrodzenia, <span class="_ _12"> </span>które <span class="_ _12"> </span>–<span class="ff1"> <span class="_ _12"> </span>zgodnie <span class="_ _12"> </span>z </span>oczeki<span class="_ _1"></span>waniem <span class="_ _11"> </span>Spółki <span class="_ _12"> </span>–<span class="ff1"> <span class="_ _12"> </span></span>przysług<span class="_ _1"></span>uje <span class="_ _11"> </span>jej<span class="ff1"> <span class="_ _12"> </span>w zami<span class="_ _1"></span>an <span class="_ _11"> </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 h53 y2b5 ffb 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 y394 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 y395 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></div></div>
<div id="pf1f" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc1f w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">31</span><span class="fs0"> </span></span></div><div class="t m0 x1 h58 y396 ff1 fse fc7 sc0 ls0 ws0">8.17.2<span class="ff6"> <span class="_ _1f"> </span></span>Odsetki </div><div class="t m0 x1 h3 y397 ff1 fs1 fc1 sc0 ls0 ws0">Przychody <span class="_ _21"> </span>z <span class="ff3">tytułu <span class="_ _34"> </span>odsetek <span class="_ _34"> </span>są <span class="_ _21"> </span>ujmowane <span class="_ _21"> </span>sukcesywnie<span class="_ _1"></span></span> <span class="_ _34"> </span>w <span class="ff3">miarę <span class="_ _21"> </span>ich <span class="_ _34"> </span>naliczani<span class="_ _1"></span>a </span></div><div class="t m0 x1 h3 y398 ff1 fs1 fc1 sc0 ls15 ws0">(z<span class="ls0"> <span class="ff3">uwzględnieniem <span class="_ _15"> </span>metody <span class="_ _1d"> </span>efektywnej <span class="_ _1d"> </span>stopy <span class="_ _1d"> </span>p<span class="_ _1"></span>rocentowej, <span class="_ _15"> </span>st<span class="_ _c"></span>anowiącej <span class="_ _15"> </span>stopę <span class="_ _22"></span>dyskont<span class="_ _1"></span>ującą<span class="_ _1"></span> </span></span></div><div class="t m0 x1 h3 y399 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 y39a 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 h58 y39b ff1 fse fc7 sc0 ls0 ws0">8.17.3<span class="ff6"> <span class="_ _1f"> </span></span>Dywidendy </div><div class="t m0 x1 h3 y39c 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 y39d ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1d"> </span>otr<span class="_ _1"></span>zymane <span class="_ _1d"> </span>dy<span class="_ _1"></span>widendy <span class="_ _15"> </span>dotyczące <span class="_ _1d"> </span>inwestycji<span class="_ _1"></span> <span class="_ _1d"> </span>wycen<span class="_ _1"></span>ianych <span class="_ _1d"> </span>inaczej <span class="_ _1d"> </span>niż <span class="_ _15"> </span>metodą <span class="_ _1d"> </span>praw<span class="_ _1"></span> </div><div class="t m0 x1 h3 y39e 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 hc y39f ff1 fs7 fc3 sc0 ls0 ws0">8.18<span class="ff6"> <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 y3a0 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="_ _1e"></span>motywacy<span class="_ _1"></span>jne <span class="_ _8"></span>jako <span class="_ _1e"></span>transakcje <span class="_ _1e"></span>płatności<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"></span>w formie<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3a1 ff1 fs1 fc1 sc0 ls0 ws0">akcji, <span class="_ _19"> </span>w przypadku, <span class="_ _19"> </span><span class="ff3">gdy <span class="_ _20"> </span>(i) <span class="_ _19"> </span>są <span class="_ _20"> </span>rozliczane<span class="_ _1"></span></span> <span class="_ _20"> </span>w <span class="ff3">instrumentach<span class="_ _1"></span> <span class="_ _20"> </span>kapitałowyc<span class="_ _1"></span>h <span class="_ _20"> </span>Spółki<span class="_ _1"></span> <span class="_ _20"> </span>lub <span class="_ _19"> </span>innej </span></div><div class="t m0 x1 h3 y3a2 ff3 fs1 fc1 sc0 ls0 ws0">jednostki <span class="_ _8"></span>nal<span class="_ _1"></span>eżącej <span class="_ _1e"></span>do <span class="_ _8"></span>g<span class="_ _1"></span>rupy <span class="_ _8"></span>ka<span class="_ _1"></span>pitałowej, <span class="_ _1e"></span>lub <span class="_ _8"></span>(ii<span class="_ _1"></span>) <span class="_ _8"></span>są <span class="_ _1e"></span>wypłac<span class="_ _1"></span>ane<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"></span>w </span>środka<span class="_ _1"></span>ch <span class="_ _8"></span>pien<span class="_ _1"></span>iężnych <span class="_ _8"></span>l<span class="_ _1"></span>ub </div><div class="t m0 x1 h3 y3a3 ff1 fs1 fc1 sc0 ls0 ws0">innych <span class="_ _24"> </span>aktywac<span class="_ _1"></span>h, <span class="_ _24"> </span>a <span class="ff3">ich <span class="_ _24"> </span>wartość <span class="_ _24"> </span>jest <span class="_ _24"> </span>uzależniona<span class="_ _1"></span> <span class="_ _24"> </span>od <span class="_ _24"> </span>ceny <span class="_ _24"> </span>(lub <span class="_ _24"> </span>wartości) <span class="_ _24"> </span>instrumentó<span class="_ _1"></span>w </span></div><div class="t m0 x1 h3 y3a4 ff3 fs1 fc1 sc0 ls0 ws0">kapitałowych Spółki<span class="_ _1"></span> lub innej jednostki nal<span class="_ _1"></span>eżącej do grupy<span class="_ _1"></span> kapitałowej.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3a5 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 y3a6 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 y3a7 ff3 fs1 fc1 sc0 ls0 ws0">Gdy <span class="_ _25"> </span>długotermin<span class="_ _1"></span>owa <span class="_ _25"> </span>premia <span class="_ _25"> </span>motywa<span class="_ _1"></span>cyjna <span class="_ _25"> </span>jest <span class="_ _25"> </span>rozlic<span class="_ _1"></span>zana<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w </span>środkach<span class="_ _1"></span> <span class="_ _25"> </span>pieniężny<span class="_ _1"></span>ch <span class="_ _25"> </span>przez </div><div class="t m0 x1 h3 y3a8 ff3 fs1 fc1 sc0 ls0 ws0">podmiot <span class="_ _28"> </span>d<span class="_ _1"></span>ominujący <span class="_ _2a"> </span>wobec <span class="_ _28"> </span>Sp<span class="_ _1"></span>ółki, <span class="_ _28"> </span>ujmuje <span class="_ _2a"> </span>się <span class="_ _2a"> </span>ją <span class="_ _28"> </span>jak<span class="_ _1"></span>o <span class="_ _28"> </span>rozliczaną<span class="_ _1"></span><span class="ff1"> <span class="_ _2a"> </span>w instrumentach<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3a9 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 y3aa ff3 fs1 fc1 sc0 ls0 ws0">dominującego <span class="_ _27"> </span>(w <span class="_ _27"> </span>pozycji <span class="_ _27"> </span>„Kapitał <span class="_ _27"> </span>zapasowy, <span class="_ _27"> </span>pozostały <span class="_ _27"> </span>kapitał <span class="_ _27"> </span>rezerwowy <span class="_ _12"> </span>o<span class="_ _1"></span>raz <span class="_ _27"> </span>zyski </div><div class="t m0 x1 h3 y3ab 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 y3ac ff1 fs1 fc1 sc0 ls0 ws0">Koszt <span class="_ _15"> </span>transakcji <span class="_ _15"> </span>rozliczanych<span class="_ _1"></span> <span class="_ _15"> </span>z pracownikami<span class="_ _1"></span> <span class="_ _15"> </span>w <span class="ff3">instrumentach <span class="_ _15"> </span>kapitałowych <span class="_ _15"> </span>jest <span class="_ _15"> </span>wyceni<span class="_ _1"></span>any </span></div><div class="t m0 x1 h3 y3ad ff3 fs1 fc1 sc0 ls0 ws0">przez <span class="_ _15"> </span>odniesien<span class="_ _1"></span>ie <span class="_ _15"> </span>do <span class="_ _15"> </span>w<span class="_ _1"></span>artości <span class="_ _15"> </span>godziwej<span class="_ _1"></span> <span class="_ _15"> </span>na <span class="_ _15"> </span>d<span class="_ _1"></span>zień <span class="_ _15"> </span>przyznan<span class="_ _1"></span>ia <span class="_ _15"> </span>praw. <span class="_ _15"> </span>Pr<span class="_ _1"></span>zy <span class="_ _15"> </span>wyc<span class="_ _1"></span>enie <span class="_ _15"> </span>transakcji<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3ae ff1 fs1 fc1 sc0 ls0 ws0">rozliczanych <span class="_ _11"> </span>w <span class="ff3">instrumentach <span class="_ _11"> </span>kapitałowych <span class="_ _11"> </span>uwzględniane <span class="_ _24"> </span>są <span class="_ _11"> </span>rynkowe <span class="_ _24"> </span>warunki<span class="_ _1"></span> <span class="_ _24"> </span>nabyc<span class="_ _1"></span>ia </span></div><div class="t m0 x1 h3 y3af 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 y3b0 ff1 fs1 fc1 sc0 ls0 ws0">Koszt <span class="_ _35"> </span>transakcji <span class="_ _35"> </span>rozliczan<span class="_ _1"></span>ych <span class="_ _35"> </span>w <span class="ff3">i<span class="_ _1"></span>nstrumentach <span class="_ _35"> </span>kap<span class="_ _1"></span>itałowych <span class="_ _35"> </span>jest <span class="_ _35"> </span>ujmowany <span class="_ _35"> </span>wraz<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y3b1 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">odpowiadając<span class="_ _1"></span>ym <span class="_ _1e"></span>mu <span class="_ _22"></span>wzrostem <span class="_ _22"></span>wart<span class="_ _1"></span>ości <span class="_ _1e"></span>ka<span class="_ _1"></span>pitału <span class="_ _1e"></span>wła<span class="_ _1"></span>snego</span> <span class="_ _22"></span>w <span class="_ _1"></span>okresie, <span class="_ _22"></span>w <span class="ff3">którym <span class="_ _22"></span>spełnione<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3b2 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="_ _25"> </span>określeni </div><div class="t m0 x1 h3 y3b3 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 y3b4 ff3 fs1 fc1 sc0 ls0 ws0">koszt <span class="_ _25"> </span>ujęty<span class="ff1"> <span class="_ _20"> </span>z </span>tytułu <span class="_ _25"> </span>tran<span class="_ _1"></span>sakcji <span class="_ _20"> </span>rozliczanych<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w </span>in<span class="_ _1"></span>strumentach <span class="_ _25"> </span>kapi<span class="_ _1"></span>tałowych <span class="_ _20"> </span>na <span class="_ _25"> </span>każdy <span class="_ _20"> </span>dzień </div><div class="t m0 x1 h3 y3b5 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 y3b6 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 y3b7 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 y3b8 ff1 fs1 fc1 sc0 ls0 ws0">nabyte. </div></div></div></div>
<div id="pf20" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc20 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">32</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">8.19<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Podatki </span></span></div><div class="t m0 x1 h58 y3b9 ff1 fse fc7 sc0 ls0 ws0">8.19.1<span class="ff6"> <span class="_ _1f"> </span><span class="ff3">Podatek bieżący<span class="_ _c"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y3ba ff3 fs1 fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _22"></span>i <span class="_ _1e"></span>nal<span class="_ _1"></span>eżności<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"></span>z </span>tytułu <span class="_ _1e"></span>b<span class="_ _1"></span>ieżącego <span class="_ _1e"></span>p<span class="_ _1"></span>odatku <span class="_ _1e"></span>za<span class="_ _1"></span> <span class="_ _1e"></span>okres <span class="_ _22"></span>bieżący <span class="_ _22"></span>i <span class="_ _1e"></span>okresy <span class="_ _22"></span>poprzedni<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y3bb ff3 fs1 fc2 sc0 ls0 ws0">wycenia <span class="_ _19"> </span>się<span class="ff1"> <span class="_ _19"> </span>w </span>wysokości <span class="_ _19"> </span>kwot <span class="_ _19"> </span>przewidywanej <span class="_ _19"> </span>zapłaty <span class="_ _19"> </span>na <span class="_ _19"> </span>rzecz <span class="_ _20"> </span>org<span class="_ _1"></span>anów <span class="_ _19"> </span>podatkowych </div><div class="t m0 x1 h3 y3bc 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 y3bd 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 y2ea ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _11"> </span>dokonała <span class="_ _11"> </span>oceny <span class="_ _11"> </span>potencjalnej <span class="_ _11"> </span>ekspozycji<span class="_ _1"></span> <span class="_ _24"> </span>na<span class="_ _1"></span> <span class="_ _24"> </span>regulac<span class="_ _1"></span>je <span class="_ _24"> </span>wy<span class="_ _1"></span>nikające <span class="_ _11"> </span>z <span class="_ _24"> </span>u<span class="_ _1"></span>stawy <span class="_ _11"> </span>o </div><div class="t m0 x1 h3 y3be ff3 fs1 fc2 sc0 ls0 ws0">opodatkowaniu <span class="_ _1"></span>wyrówn<span class="_ _1"></span>awczym <span class="_ _1"></span>jednostek<span class="_ _1"></span> skła<span class="_ _1"></span>dowych <span class="_ _1"></span>grup <span class="_ _1"></span>międ<span class="_ _1"></span>zynarodowych <span class="_ _1"></span>i <span class="_ _1"></span>krajowyc<span class="_ _1"></span>h </div><div class="t m0 x1 h3 y3bf ff1 fs1 fc2 sc0 ls0 ws0">(tzw. <span class="_ _15"> </span>Filar <span class="_ _15"> </span>II). <span class="_ _15"> </span><span class="ff3">Regulacje <span class="_ _15"> </span>te <span class="_ _15"> </span>nie <span class="_ _15"> </span>mają <span class="_ _15"> </span>zastosowani<span class="_ _1"></span>a <span class="_ _15"> </span>do <span class="_ _15"> </span>Grupy, <span class="_ _15"> </span>ponieważ <span class="_ _15"> </span>Grupa <span class="_ _15"> </span>nie <span class="_ _15"> </span>stanowi </span></div><div class="t m0 x1 h3 y3c0 ff3 fs1 fc2 sc0 ls0 ws0">jednostki <span class="_ _b"> </span>składowej <span class="_ _b"> </span>grupy <span class="_ _b"> </span>sporządzającej<span class="_ _1"></span> <span class="_ _27"> </span>sk<span class="_ _1"></span>onsolidowane <span class="_ _b"> </span>sprawozda<span class="_ _1"></span>nie <span class="_ _b"> </span>finansowe <span class="_ _b"> </span>w </div><div class="t m0 x1 h3 y3c1 ff3 fs1 fc2 sc0 ls0 ws0">rozumieniu tych przepis<span class="_ _1"></span>ów<span class="ff1">. </span></div><div class="t m0 x1 h3 y3c2 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h58 y30b ff1 fse fc7 sc0 ls0 ws0">8.19.2<span class="ff6"> <span class="_ _1f"> </span></span>Podatek odro<span class="_ _c"></span>czony </div><div class="t m0 x1 h3 y324 ff3 fs1 fc1 sc0 ls0 ws0">Na <span class="_ _24"> </span>potrzeby <span class="_ _24"> </span>spraw<span class="_ _1"></span>ozdawczości <span class="_ _24"> </span>finans<span class="_ _1"></span>owej, <span class="_ _24"> </span>podatek <span class="_ _11"> </span>odroczony <span class="_ _24"> </span>jest <span class="_ _24"> </span>obli<span class="_ _1"></span>czany <span class="_ _24"> </span>metodą </div><div class="t m0 x1 h3 yad ff3 fs1 fc1 sc0 ls0 ws0">zobowiązań <span class="_ _12"> </span>bilan<span class="_ _1"></span>sowych<span class="_ _1"></span><span class="ff1"> <span class="_ _11"> </span>w </span>st<span class="_ _1"></span>osunku <span class="_ _11"> </span>d<span class="_ _1"></span>o <span class="_ _11"> </span>różnic<span class="_ _1"></span> <span class="_ _12"> </span>przejściowyc<span class="_ _1"></span>h <span class="_ _11"> </span>występ<span class="_ _1"></span>ujących <span class="_ _12"> </span>na <span class="_ _12"> </span>dzień </div><div class="t m0 x1 h3 y3c3 ff3 fs1 fc1 sc0 ls0 ws0">bilansowy <span class="_ _14"> </span>między <span class="_ _15"> </span>warto<span class="_ _1"></span>ścią <span class="_ _15"> </span>p<span class="_ _1"></span>odatkową <span class="_ _15"> </span>aktywó<span class="_ _1"></span>w <span class="_ _15"> </span>i<span class="_ _1"></span><span class="ff1"> </span>zobowiązań<span class="ff1"> <span class="_ _14"> </span>a </span>ich <span class="_ _14"> </span>wartością <span class="_ _15"> </span>bil<span class="_ _1"></span>ansową </div><div class="t m0 x1 h3 y3c4 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 y3c5 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 y3c6 ff3 fs1 fc1 sc0 ls0 ws0">przejściowych:<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3c7 ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _34"> </span><span class="ff3">z <span class="_ _2b"> </span>wyją<span class="_ _1"></span>tkiem <span class="_ _2b"> </span>sytuacji, <span class="_ _2b"> </span>gdy<span class="_ _1"></span> <span class="_ _2b"> </span>rezerwa <span class="_ _2b"> </span>na <span class="_ _2b"> </span>pod<span class="_ _1"></span>atek <span class="_ _2b"> </span>odroczony <span class="_ _2b"> </span>p<span class="_ _1"></span>owstaje<span class="_ _1"></span><span class="ff1"> <span class="_ _26"> </span>w wyniku </span></span></span></div><div class="t m0 x4a h3 y3c8 ff3 fs1 fc2 sc0 ls0 ws0">początkowego <span class="_ _22"> </span>ujęcia <span class="_ _22"> </span>w<span class="_ _1"></span>artości <span class="_ _22"></span>firmy <span class="_ _22"></span>lub <span class="_ _22"></span>początk<span class="_ _1"></span>owego <span class="_ _22"></span>ujęcia <span class="_ _22"></span>składnik<span class="_ _1"></span>a <span class="_ _1e"></span>ak<span class="_ _1"></span>tywów <span class="_ _1e"></span>bądź<span class="_ _1"></span> </div><div class="t m0 x4a h3 y3c9 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 y3ca ff3 fs1 fc2 sc0 ls0 ws0">niemającej <span class="_ _1e"></span>wpływu <span class="_ _1e"></span>ani <span class="_ _1e"></span>na <span class="_ _1e"></span>zysk <span class="_ _8"></span>lub<span class="_ _1"></span> <span class="_ _8"></span>stratę <span class="_ _1e"></span>brutto,<span class="_ _1"></span> <span class="_ _8"></span>ani <span class="_ _1e"></span>na <span class="_ _1e"></span>dochód <span class="_ _1e"></span>do <span class="_ _1e"></span>opodatkowani<span class="_ _1"></span>a <span class="_ _8"></span>czy<span class="_ _1"></span> </div><div class="t m0 x4a h3 y3cb ff3 fs1 fc2 sc0 ls0 ws0">stratę podatkową, <span class="_ _1"></span>oraz <span class="ff1"> </span></div><div class="t m0 x1 h3 y2a ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _34"> </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 y3cc 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="_ _22"></span>–<span class="ff1"> <span class="_ _8"></span>z </span>wyjątkiem<span class="_ _1"></span> </div><div class="t m0 x4a h3 y3cd ff3 fs1 fc2 sc0 ls0 ws0">sytuacji, <span class="_ _15"> </span>gdy <span class="_ _15"> </span>terminy <span class="_ _15"> </span>odwracania <span class="_ _15"> </span>się <span class="_ _15"> </span>różnic <span class="_ _15"> </span>przejściowych <span class="_ _15"> </span>podlegają <span class="_ _15"> </span>kontroli <span class="_ _15"> </span>inwestora </div><div class="t m0 x4a h3 y2c7 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 y3ce ff3 fs1 fc2 sc0 ls0 ws0">ulegną odwróceniu.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3cf ff1 fs1 fc2 sc0 ls0 ws0">Aktywa<span class="fc1"> <span class="_ _22"></span>z <span class="_ _1"></span><span class="ff3">tytułu <span class="_ _22"></span>podatku<span class="_ _1"></span> <span class="_ _22"></span>odroczonego<span class="_ _1"></span> <span class="_ _22"></span>ujmowan<span class="_ _1"></span>e <span class="_ _22"></span>są<span class="_ _1"></span></span> <span class="_ _22"></span>w odniesie<span class="_ _1"></span>niu <span class="_ _22"></span>do <span class="_ _1d"> </span>wszystkich<span class="_ _1"></span> <span class="_ _22"></span>ujemnych<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y3d0 ff3 fs1 fc1 sc0 ls0 ws0">różnic <span class="_ _15"> </span>przejściowych, <span class="_ _15"> </span>jak<span class="_ _1"></span> <span class="_ _15"> </span>również <span class="_ _15"> </span>niewykorzys<span class="_ _1"></span>tanych <span class="_ _15"> </span>ulg <span class="_ _15"> </span>podatkowych<span class="_ _1"></span> <span class="_ _15"> </span>i <span class="_ _15"> </span>niewykorzystanych<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3d1 ff3 fs1 fc1 sc0 ls0 ws0">strat <span class="_ _27"> </span>podatk<span class="_ _1"></span>owych <span class="_ _27"> </span>przen<span class="_ _1"></span>iesionych <span class="_ _27"> </span>n<span class="_ _1"></span>a <span class="_ _27"> </span>następne <span class="_ _b"> </span>lata,<span class="_ _1"></span><span class="ff1"> <span class="_ _27"> </span>w </span>takiej <span class="_ _b"> </span>wysokości,<span class="ff1"> <span class="_ _b"> </span>w jakiej <span class="_ _27"> </span>jest </span></div><div class="t m0 x1 h3 y3d2 ff3 fs1 fc1 sc0 ls0 ws0">prawdopodobne, <span class="_ _13"> </span>że <span class="_ _13"> </span>zostanie <span class="_ _13"> </span>osiągnięty<span class="_ _1"></span> <span class="_ _13"> </span>dochód <span class="_ _13"> </span>do <span class="_ _13"> </span>opodatkowania<span class="_ _1"></span>, <span class="_ _13"> </span>który <span class="_ _13"> </span>pozwoli </div><div class="t m0 x1 h3 y3d3 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 h3 y3d4 ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _34"> </span><span class="ff3">z  wyjątkiem <span class="_ _14"> </span>sytuacji, <span class="_ _14"> </span>gdy  aktywa<span class="ff1">  z </span>tytułu <span class="_ _15"> </span>odr<span class="_ _1"></span>oczonego  podatku <span class="_ _14"> </span>dotyczące  ujemnych </span></span></div><div class="t m0 x4a h3 y3d5 ff3 fs1 fc2 sc0 ls0 ws0">różnic <span class="_ _22"></span>przej<span class="_ _1"></span>ściowych <span class="_ _22"></span>po<span class="_ _1"></span>wstają<span class="ff1"> <span class="_ _22"> </span>w <span class="_ _1"></span></span>wyniku <span class="_ _22"> </span>p<span class="_ _1"></span>oczątkowego <span class="_ _1d"> </span>ujęcia <span class="_ _1d"> </span>składnika<span class="_ _1"></span> <span class="_ _22"></span>aktywów <span class="_ _1d"> </span>bądź </div><div class="t m0 x4a h3 y3d6 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></div></div>
<div id="pf21" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc21 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">33</span><span class="fs0"> </span></span></div><div class="t m0 x4a h3 y16a 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 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">podatkową, oraz <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y380 ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _34"> </span><span class="ff3">w <span class="_ _1d"> </span>przypa<span class="_ _1"></span>dku <span class="_ _22"></span>ujemnych <span class="_ _1d"> </span>różnic <span class="_ _1d"> </span>przejściowyc<span class="_ _1"></span>h<span class="ff1"> <span class="_ _1d"> </span>z </span>ty<span class="_ _1"></span>tułu <span class="_ _22"></span>in<span class="_ _1"></span>westycji<span class="ff1"> <span class="_ _1d"> </span>w </span>jednostkac<span class="_ _1"></span>h <span class="_ _22"> </span>zależny<span class="_ _1"></span>ch </span></span></div><div class="t m0 x4a h3 y306 ff3 fs1 fc2 sc0 ls0 ws0">lub <span class="_ _1d"> </span>stowa<span class="_ _1"></span>rzyszonych <span class="_ _15"> </span>oraz <span class="_ _1d"> </span>udziałów <span class="_ _15"> </span>we <span class="_ _1d"> </span>wsp<span class="_ _1"></span>ólnych <span class="_ _15"> </span>przedsięwzięciach, <span class="_ _1d"> </span>skł<span class="_ _1"></span>adnik <span class="_ _15"> </span>aktywów<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x4a h3 y307 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 y116 ff3 fs1 fc2 sc0 ls0 ws0">jest  prawdopodobne,  iż<span class="ff1">  w </span>dającej  się  przewidzieć  przyszłości  ww. <span class="_ _14"> </span>różni<span class="_ _1"></span>ce  przejściowe </div><div class="t m0 x4a h3 y3d7 ff3 fs1 fc2 sc0 ls0 ws0">ulegną <span class="_ _15"> </span>odwróceniu <span class="_ _15"> </span>i <span class="_ _1d"> </span>osią<span class="_ _1"></span>gnięty <span class="_ _15"> </span>zostanie <span class="_ _1d"> </span>dochó<span class="_ _1"></span>d <span class="_ _15"> </span>do <span class="_ _1d"> </span>opodatkowan<span class="_ _1"></span>ia, <span class="_ _15"> </span>który <span class="_ _1d"> </span>pozw<span class="_ _1"></span>oli <span class="_ _15"> </span>na </div><div class="t m0 x4a h3 y19e 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 y3d8 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _19"> </span>ujmuje <span class="_ _20"> </span>składnik<span class="_ _1"></span> <span class="_ _20"> </span>aktywów<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>z </span>ty<span class="_ _1"></span>tułu <span class="_ _20"> </span>odr<span class="_ _1"></span>oczonego <span class="_ _20"> </span>p<span class="_ _1"></span>odatku <span class="_ _20"> </span>d<span class="_ _1"></span>ochodowego,<span class="_ _1"></span> <span class="_ _20"> </span>służący<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3d9 ff1 fs1 fc1 sc0 ls0 ws0">przeniesieniu <span class="_ _1d"> </span>nierozliczon<span class="_ _1"></span>ej <span class="_ _22"></span>straty <span class="_ _1d"> </span>podatkow<span class="_ _1"></span>ej <span class="_ _1d"> </span>w zak<span class="_ _1"></span>resie, <span class="_ _1d"> </span>w <span class="ff3">którym <span class="_ _22"> </span>jest <span class="_ _1d"> </span>pr<span class="_ _1"></span>awdopodobne, <span class="_ _1d"> </span>że </span></div><div class="t m0 x1 h3 y3da ff3 fs1 fc1 sc0 ls0 ws0">będzie <span class="_ _13"> </span>dostępny <span class="_ _13"> </span>przyszły <span class="_ _13"> </span>dochód <span class="_ _13"> </span>do <span class="_ _13"> </span>opodatkowania, <span class="_ _13"> </span>od <span class="_ _13"> </span>którego <span class="_ _13"> </span>można <span class="_ _13"> </span>odpisać </div><div class="t m0 x1 h3 y3db ff3 fs1 fc1 sc0 ls0 ws0">nierozliczone <span class="_ _1d"> </span>stra<span class="_ _1"></span>ty <span class="_ _15"> </span>podatkowe. <span class="_ _1d"> </span>Oceniają<span class="_ _1"></span>c, <span class="_ _1d"> </span>czy<span class="_ _1"></span> <span class="_ _1d"> </span>jest <span class="_ _15"> </span>prawdopodobne, <span class="_ _15"> </span>że <span class="_ _1d"> </span>dostępny <span class="_ _15"> </span>przyszły </div><div class="t m0 x1 h3 y3dc ff3 fs1 fc1 sc0 ls0 ws0">dochód  d<span class="_ _1"></span>o  opodatkowa<span class="_ _1"></span>nia  będzie <span class="_ _25"> </span>wystarczający, <span class="_ _25"> </span>Spółka  bierze <span class="_ _25"> </span>pod<span class="_ _1"></span><span class="ff1">  </span>uwagę <span class="_ _25"> </span>charakter, </div><div class="t m0 x1 h3 y1b ff3 fs1 fc1 sc0 ls0 ws0">pochodzenie <span class="_ _15"> </span>i <span class="_ _1d"> </span>harmono<span class="_ _1"></span>gram <span class="_ _1d"> </span>taki<span class="_ _1"></span>ego <span class="_ _1d"> </span>doch<span class="_ _1"></span>odu <span class="_ _15"> </span>oraz <span class="_ _1d"> </span>upewnia <span class="_ _15"> </span>się, <span class="_ _1d"> </span>że <span class="_ _15"> </span>zgromadzone <span class="_ _1d"> </span>z<span class="_ _1"></span>ostały </div><div class="t m0 x1 h3 y3dd ff3 fs1 fc1 sc0 ls0 ws0">przekonujące <span class="ff1">dow<span class="_ _1"></span>ody. </span></div><div class="t m0 x1 h53 y3de ffb 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 y3df ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _1e"></span>określa <span class="_ _22"></span>dochód <span class="_ _22"></span>do <span class="_ _1e"></span>opodatkowan<span class="_ _1"></span>ia <span class="_ _1e"></span>(stra<span class="_ _1"></span>tę <span class="_ _1e"></span>podatkową), <span class="_ _22"></span>podstawę <span class="_ _22"></span>opodatkowani<span class="_ _1"></span>a, </div><div class="t m0 x1 h3 y3e0 ff1 fs1 fc1 sc0 ls0 ws0">niewykorzystane <span class="_ _20"> </span>straty <span class="_ _25"> </span>p<span class="_ _1"></span>odatkowe, <span class="_ _25"> </span>ni<span class="_ _1"></span>ewykorzystane <span class="_ _20"> </span>ulgi <span class="_ _25"> </span>podatkowe <span class="_ _20"> </span>i <span class="_ _25"> </span>stawki<span class="_ _1"></span> <span class="_ _25"> </span>podatkowe<span class="_ _8"></span> </div><div class="t m0 x1 h3 y3e1 ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">uwzględnieniem <span class="_ _1e"></span>podej<span class="_ _1"></span>ścia <span class="_ _1e"></span>do <span class="_ _8"></span>opodatk<span class="_ _1"></span>owania <span class="_ _1e"></span>plan<span class="_ _1"></span>owanego <span class="_ _8"></span>lub <span class="_ _1e"></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 y3e2 ff3 fs1 fc1 sc0 ls0 ws0">zeznaniu <span class="_ _6"> </span>poda<span class="_ _1"></span>tkowym. <span class="_ _6"> </span>Spółka <span class="_ _36"> </span>przyjmuje, <span class="_ _6"> </span>ż<span class="_ _1"></span>e <span class="_ _6"> </span>organy <span class="_ _6"> </span>p<span class="_ _1"></span>odatkowe <span class="_ _6"> </span>upra<span class="_ _1"></span>wnione <span class="_ _6"> </span>do<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3e3 ff3 fs1 fc1 sc0 ls0 ws0">skontrolowania <span class="_ _22"></span>i <span class="_ _22"> </span>zakwe<span class="_ _1"></span>stionowania <span class="_ _22"></span>spo<span class="_ _1"></span>sobu <span class="_ _1e"></span>trak<span class="_ _1"></span>towania <span class="_ _22"></span>podatk<span class="_ _1"></span>owego <span class="_ _1e"></span>p<span class="_ _1"></span>rzeprowadzą <span class="_ _22"></span>taką<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3e4 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 class="t m0 x1 h3 y3e5 ff3 fs1 fc1 sc0 ls0 ws0">Jeżeli <span class="_ _19"> </span>Spółka <span class="_ _19"> </span>st<span class="_ _1"></span>wierdzi, <span class="_ _19"> </span>że <span class="_ _19"> </span>nie <span class="_ _19"> </span>je<span class="_ _1"></span>st <span class="_ _19"> </span>prawdopodobne, <span class="_ _19"> </span>że<span class="_ _1"></span> <span class="_ _19"> </span>organ <span class="_ _19"> </span>podat<span class="_ _1"></span>kowy <span class="_ _19"> </span>zaakceptuj<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y3e6 ff3 fs1 fc1 sc0 ls0 ws0">podejście <span class="_ _14"> </span>Spółki  do <span class="_ _14"> </span>kwestii <span class="_ _14"> </span>podatkowej <span class="_ _14"> </span>lub <span class="_ _14"> </span>grupy<span class="_ _1"></span> <span class="_ _14"> </span>kwestii <span class="_ _14"> </span>podatkowych,  wó<span class="_ _c"></span>wczas  Spółka </div><div class="t m0 x1 h3 y3e7 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 y3e8 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 y3e9 ff3 fs1 fc1 sc0 ls0 ws0">niżej <span class="_ _1d"> </span>wy<span class="_ _1"></span>mienionych <span class="_ _15"> </span>metod,<span class="ff1"> <span class="_ _1d"> </span>w </span>zależn<span class="_ _1"></span>ości <span class="_ _1d"> </span>od <span class="_ _15"> </span>tego, <span class="_ _1d"> </span>która<span class="ff1"> <span class="_ _15"> </span>z </span>nich <span class="_ _1d"> </span>lep<span class="_ _1"></span>iej <span class="_ _1d"> </span>odzwierciedl<span class="_ _1"></span>a <span class="_ _1d"> </span>sposób<span class="_ _1"></span>,<span class="ff1"> </span></div><div class="t m0 x1 h3 y3ea 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 h3 y3eb ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _37"> </span><span class="ff3">Spółka <span class="_ _25"> </span>okre<span class="_ _1"></span>śla <span class="_ _25"> </span>najb<span class="_ _1"></span>ardziej <span class="_ _25"> </span>prawdopod<span class="_ _1"></span>obny <span class="_ _25"> </span>scen<span class="_ _1"></span>ariusz <span class="_ _20"> </span>–<span class="ff1"> <span class="_ _25"> </span>jest <span class="_ _20"> </span>to <span class="_ _25"> </span>poje<span class="_ _1"></span>dyncza <span class="_ _25"> </span>k<span class="_ _1"></span>wota </span></span></span></div><div class="t m0 x6e h3 y3ec 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 h3 y3ed ffa fs1 fc1 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _37"> </span><span class="ff3">Spółka <span class="_ _30"> </span>ujmuje <span class="_ _30"> </span>wartość <span class="_ _30"> </span>oczekiwaną <span class="_ _38"> </span>–<span class="ff1"> <span class="_ _30"> </span></span>jest <span class="_ _2c"> </span>to <span class="_ _30"> </span>suma <span class="_ _30"> </span>kwot <span class="_ _30"> </span>ważonych<span class="_ _1"></span> </span></span></div><div class="t m0 x6e h3 y3ee 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 y3ef ff3 fs1 fc2 sc0 ls0 ws0">Wartość <span class="_ _22"></span><span class="ff1 fc1">bila<span class="_ _1"></span>nsowa<span class="fc2"> <span class="_ _22"></span></span></span>skład<span class="_ _1"></span>nika <span class="_ _22"> </span>akty<span class="_ _1"></span>wów<span class="ff1"> <span class="_ _22"></span>z </span>tytułu <span class="_ _22"> </span>o<span class="_ _1"></span>droczonego <span class="_ _22"></span>p<span class="_ _1"></span>odatku <span class="_ _22"></span>jes<span class="_ _1"></span>t <span class="_ _22"></span>weryfikowana <span class="_ _1d"> </span>na </div><div class="t m0 x1 h3 y3f0 ff3 fs1 fc2 sc0 ls0 ws0">każdy <span class="_ _6"> </span>dzień <span class="_ _36"> </span>bilansowy<span class="_ _1"></span> <span class="_ _6"> </span>i<span class="_ _1"></span><span class="ff1"> </span>ulega <span class="_ _6"> </span>stosownem<span class="_ _1"></span>u <span class="_ _6"> </span>obniżeniu<span class="_ _1"></span><span class="ff1"> <span class="_ _6"> </span>o tyl<span class="_ _1"></span>e, <span class="_ _6"> </span>o </span>ile <span class="_ _36"> </span>przestało <span class="_ _6"> </span>by<span class="_ _1"></span>ć </div><div class="t m0 x1 h3 y3f1 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 y3f2 ff3 fs1 fc2 sc0 ls0 ws0">lub <span class="_ _1f"> </span>całkowitego <span class="_ _1f"> </span>zrealizowania <span class="_ _1f"> </span>składnika <span class="_ _1f"> </span>aktywów<span class="_ _1"></span><span class="ff1"> <span class="_ _1f"> </span>z </span>tytułu <span class="_ _1f"> </span>odroczonego <span class="_ _1f"> </span>podatku </div><div class="t m0 x1 h3 y3f3 ff3 fs1 fc2 sc0 ls0 ws0">dochodowego. <span class="_ _25"> </span>Nieujęty  składn<span class="_ _1"></span>ik  aktywów<span class="_ _1"></span><span class="ff1">  z </span>tyt<span class="_ _1"></span>ułu  odroczoneg<span class="_ _1"></span>o  podatku  d<span class="_ _1"></span>ochodowego </div><div class="t m0 x1 h3 y3f4 ff3 fs1 fc2 sc0 ls0 ws0">podlega <span class="_ _12"> </span>ponownej <span class="_ _27"> </span>ocenie <span class="_ _11"> </span>na <span class="_ _12"> </span>każdy<span class="_ _1"></span> <span class="_ _11"> </span>dzień <span class="_ _27"> </span>bilansowy <span class="_ _11"> </span>i<span class="_ _1"></span> <span class="_ _11"> </span>jest <span class="_ _12"> </span>ujmow<span class="_ _1"></span>any <span class="_ _12"> </span>do <span class="_ _12"> </span>wysokości<span class="_ _1"></span> </div></div></div></div>
<div id="pf22" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc22 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">34</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc2 sc0 ls0 ws0">odzwierciedlającej <span class="_ _9"> </span>prawdopod<span class="_ _1"></span>obieństwo <span class="_ _2f"> </span>o<span class="_ _1"></span>siągnięcia<span class="_ _1"></span><span class="ff1"> <span class="_ _9"> </span>w </span>przyszłości <span class="_ _2f"> </span>doch<span class="_ _1"></span>odów <span class="_ _2f"> </span>do </div><div class="t m0 x1 h3 y1d7 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 y16c ff1 fs1 fc1 sc0 ls0 ws0">Aktywa <span class="_ _22"></span>z <span class="_ _1"></span><span class="ff3">tytułu <span class="_ _22"></span>odr<span class="_ _1"></span>oczonego <span class="_ _22"> </span>po<span class="_ _1"></span>datku <span class="_ _22"> </span>doch<span class="_ _1"></span>odowego <span class="_ _1d"> </span>oraz <span class="_ _22"></span>rezerwy<span class="_ _1"></span> <span class="_ _22"></span>na <span class="_ _22"> </span>p<span class="_ _1"></span>odatek <span class="_ _1d"> </span>odroczony </span></div><div class="t m0 x1 h3 y16d ff3 fs1 fc1 sc0 ls0 ws0">wyceniane <span class="_ _20"> </span>są<span class="ff1"> <span class="_ _20"> </span>z </span>zastoso<span class="_ _1"></span>waniem <span class="_ _20"> </span>stawek <span class="_ _20"> </span>podatkowych, <span class="_ _20"> </span>które <span class="_ _20"> </span>według <span class="_ _20"> </span>przewidywań <span class="_ _20"> </span>będą<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16e 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 y16f ff3 fs1 fc1 sc0 ls0 ws0">przyjmując <span class="_ _1d"> </span>za <span class="_ _1d"> </span>podstawę<span class="_ _1"></span> <span class="_ _1d"> </span>stawki <span class="_ _1d"> </span>podatkowe <span class="_ _1d"> </span>(i <span class="_ _1d"> </span>przepi<span class="_ _1"></span>sy <span class="_ _22"> </span>podatko<span class="_ _1"></span>we) <span class="_ _1d"> </span>obowiązujące <span class="_ _1d"> </span>na <span class="_ _1d"> </span>dzień </div><div class="t m0 x1 h3 y170 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 y3f5 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="_ _1e"></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 y3f6 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 y352 ff3 fs1 fc1 sc0 ls0 ws0">całkowitych <span class="_ _14"> </span>dochodac<span class="_ _1"></span>h <span class="_ _14"> </span>lub <span class="_ _15"> </span>bezpośredni<span class="_ _1"></span>o<span class="ff1">  w </span>kapitale <span class="_ _14"> </span>własnym <span class="_ _14"> </span>dotyczący <span class="_ _14"> </span>pozycji <span class="_ _14"> </span>ujętych </div><div class="t m0 x1 h3 y153 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 y3f7 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _13"> </span>k<span class="_ _1"></span>ompensuje <span class="_ _28"> </span>ze <span class="_ _28"> </span>sobą <span class="_ _28"> </span>aktywa<span class="_ _1"></span><span class="ff1"> <span class="_ _28"> </span>z </span>tytułu <span class="_ _28"> </span>odroc<span class="_ _1"></span>zonego <span class="_ _13"> </span>po<span class="_ _1"></span>datku <span class="_ _28"> </span>dochodowego<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3f8 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 y176 ff3 fs1 fc1 sc0 ls0 ws0">możliwy <span class="_ _15"> </span>do <span class="_ _15"> </span>wyeg<span class="_ _1"></span>zekwowania <span class="_ _14"> </span>tytuł <span class="_ _15"> </span>prawny <span class="_ _15"> </span>do <span class="_ _14"> </span>przeprowadzenia <span class="_ _15"> </span>komp<span class="_ _1"></span>ensat <span class="_ _15"> </span>należności<span class="_ _1"></span> <span class="_ _15"> </span>ze </div><div class="t m0 x1 h3 y2a0 ff3 fs1 fc1 sc0 ls0 ws0">zobowiązaniami<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>z </span>tytuł<span class="_ _1"></span>u <span class="_ _22"> </span>b<span class="_ _1"></span>ieżącego <span class="_ _22"> </span>p<span class="_ _1"></span>odatku <span class="_ _22"> </span>i<span class="_ _1"></span> <span class="_ _22"></span>od<span class="_ _1"></span>roczony <span class="_ _1d"> </span>podatek <span class="_ _1d"> </span>dochodowy<span class="_ _1"></span> <span class="_ _22"></span>ma <span class="_ _1d"> </span>związek<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y30d 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 h58 y3f9 ff1 fse fc7 sc0 ls0 ws0">8.19.3<span class="ff6"> <span class="_ _1f"> </span><span class="ff3">Podatek od to<span class="_ _c"></span>warów i usług<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y3fa 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 y3fb 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 h3 y3fc ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _34"> </span><span class="ff3">gdy<span class="_ _1"></span> <span class="_ _14"> </span>podatek <span class="_ _14"> </span>od <span class="_ _14"> </span>towarów  i <span class="_ _15"> </span>usł<span class="_ _1"></span>ug <span class="_ _14"> </span>zapłacony <span class="_ _14"> </span>przy <span class="_ _14"> </span>zakupie  aktywów <span class="_ _14"> </span>lub <span class="_ _14"> </span>usług <span class="_ _14"> </span>nie <span class="_ _14"> </span>jest </span></span></div><div class="t m0 x4a h3 y3fd 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 y265 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 class="t m0 x1 h3 y3fe ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _34"> </span><span class="ff3">nal<span class="_ _1"></span>eżności <span class="_ _25"> </span>i <span class="_ _20"> </span>zobowiązań, <span class="_ _25"> </span>k<span class="_ _1"></span>tóre <span class="_ _25"> </span>są <span class="_ _25"> </span>wyk<span class="_ _1"></span>azywane<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>z </span>uwzględn<span class="_ _1"></span>ieniem <span class="_ _25"> </span>k<span class="_ _1"></span>woty <span class="_ _25"> </span>podatku <span class="_ _20"> </span>od </span></span></div><div class="t m0 x4a h3 y3ff 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 y400 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 y401 ff3 fs1 fc2 sc0 ls0 ws0">rzecz <span class="_ _25"> </span>organów <span class="_ _25"> </span>podatkowy<span class="_ _1"></span>ch <span class="_ _25"> </span>jest <span class="_ _25"> </span>ujęta<span class="ff1"> <span class="_ _25"> </span>w spra<span class="_ _1"></span>wozdaniu <span class="_ _25"> </span>z </span>sytuacji <span class="_ _25"> </span>fina<span class="_ _1"></span>nsowej, <span class="_ _25"> </span>jako <span class="_ _25"> </span>część </div><div class="t m0 x1 h3 y402 ff3 fs1 fc2 sc0 ls0 ws0">należności lub zobowiąz<span class="_ _1"></span>ań. <span class="ff1"> </span></div><div class="t m0 x1 h7 y403 ff1 fs5 fc4 sc0 ls0 ws0">9<span class="ff6"> <span class="_ _29"> </span><span class="ff3">Zmiany stosowanych zasad rachunkowości</span></span>  </div><div class="t m0 x1 h3 y404 ff1 fs1 fc1 sc0 ls0 ws0">Z<span class="ff3">asady <span class="_ _20"> </span>(polity<span class="_ _1"></span>ki) <span class="_ _20"> </span>rachunkowości <span class="_ _20"> </span>zastos<span class="_ _1"></span>owane <span class="_ _20"> </span>do <span class="_ _20"> </span>sp<span class="_ _1"></span>orządzenia <span class="_ _20"> </span>nini<span class="_ _1"></span>ejszego <span class="_ _20"> </span>sprawozdania<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y405 ff3 fs1 fc1 sc0 ls0 ws0">finansowego <span class="_ _2b"> </span>są <span class="_ _2a"> </span><span class="fc2">spójn<span class="_ _1"></span>e<span class="ff1"> <span class="_ _2b"> </span>z </span>tymi, <span class="_ _2a"> </span>które <span class="_ _2b"> </span>zastosowano <span class="_ _2b"> </span>przy <span class="_ _2b"> </span>sporządzani<span class="_ _1"></span>u <span class="_ _2a"> </span>sprawozdan<span class="_ _1"></span>ia </span></div><div class="t m0 x1 h3 y406 ff3 fs1 fc2 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">4 <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 y407 ff3 fs1 fc2 sc0 ls0 ws0">lub <span class="_ _11"> </span>zmi<span class="_ _1"></span>enionych <span class="_ _12"> </span>standardów <span class="_ _12"> </span>oraz <span class="_ _12"> </span>interpretac<span class="_ _1"></span>ji <span class="_ _11"> </span>obowią<span class="_ _1"></span>zujących <span class="_ _11"> </span>dl<span class="_ _1"></span>a <span class="_ _11"> </span>okresów <span class="_ _12"> </span>roczny<span class="_ _1"></span>ch </div><div class="t m0 x1 h3 y408 ff3 fs1 fc2 sc0 ls0 ws0">rozpoczynający<span class="_ _1"></span>ch się od 1 stycznia 202<span class="_ _1"></span><span class="ff1">5 </span>roku i pó<span class="_ _1"></span>źniej. <span class="ff1"> </span></div><div class="t m0 x4a h3 y409 ff1 fs1 fc2 sc0 ls2 ws0">1.<span class="ff6 ls0"> <span class="_ _2a"> </span><span class="ff3">Brak wymienia<span class="_ _1"></span>lności –<span class="ff1"> zmi<span class="_ _1"></span>any do MSR 21 <span class="ffb">Skutki z<span class="_ _1"></span>mian kursów wymiany wal<span class="_ _1"></span>ut obcych <span class="_ _1"></span></span> </span></span></span></div><div class="t m0 x1 h3 y40a ff1 fs1 fc2 sc0 ls0 ws0">Zmiany  do <span class="_ _25"> </span>MSR  21  <span class="ffb">Skut<span class="_ _1"></span>ki  zmian  kursów  wy<span class="_ _1"></span>miany  wa<span class="_ _1"></span>lut  obcych <span class="_ _25"> </span><span class="ff3">ob<span class="_ _1"></span>owiązują  dla  okres<span class="_ _1"></span>ów </span></span></div><div class="t m0 x1 h3 y40b ff3 fs1 fc2 sc0 ls0 ws0">rocznych rozpoczyna<span class="_ _1"></span>jących się 1 stycznia<span class="_ _1"></span> 2025 roku lub p<span class="_ _1"></span>óźniej. Zmiany te <span class="_ _1"></span>określają sposób, <span class="_ _1"></span>w </div></div></div></div>
<div id="pf23" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc23 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">35</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc2 sc0 ls0 ws0">jaki <span class="_ _8"></span>jednostka <span class="_ _1"></span>powinna <span class="_ _8"></span>ocenić, <span class="_ _8"></span>czy <span class="_ _1"></span>dana<span class="_ _1"></span> <span class="_ _1"></span>waluta <span class="_ _8"></span>jest <span class="_ _1"></span>wymien<span class="_ _1"></span>ialna <span class="_ _8"></span>na <span class="_ _1"></span>inną <span class="_ _8"></span>walutę <span class="_ _1"></span>oraz <span class="_ _8"></span>w <span class="_ _1"></span>jak<span class="_ _1"></span>i </div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">sposób <span class="_ _c"></span>powinna <span class="_ _c"></span>ustalić <span class="_ _7"></span>naty<span class="_ _1"></span>chmiastowy <span class="_ _c"></span>kurs <span class="_ _7"></span>wymi<span class="_ _1"></span>any <span class="_ _c"></span>(ang. <span class="ff4">spot <span class="_ _7"></span>excha<span class="_ _1"></span>nge <span class="_ _7"></span>rate<span class="ff1">)<span class="_ _1"></span> <span class="_ _7"></span>w przypadku </span></span></div><div class="t m0 x1 h3 y297 ff3 fs1 fc2 sc0 ls0 ws0">braku możliwości jej wy<span class="_ _1"></span>miany.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y16d 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>5 roku, </div><div class="t m0 x1 h3 y16e 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 h7 y382 ff1 fs5 fc4 sc0 ls16 ws0">10<span class="ff6 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 x54 h7 y40c ff1 fs5 fc4 sc0 ls0 ws0">opublikowane, a <span class="ff3">nie weszły</span> w <span class="ff3">życie do dnia </span></div><div class="t m0 x54 h7 y7e ff1 fs5 fc4 sc0 ls0 ws0">zatwierdzenia sprawozdania finansowego </div><div class="t m0 x1 h3 y342 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 y40d 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 y40e ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">MSSF <span class="_ _c"></span>14 <span class="_ _7"></span><span class="ffb">Regulacy<span class="_ _1"></span>jne <span class="_ _7"></span>rozliczenia <span class="_ _c"></span>międzyokresowe<span class="_ _1"></span><span class="ff1"> <span class="_ _c"></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 x30 h3 y40f ff3 fs1 fc2 sc0 ls0 ws0">–<span class="ff1"> <span class="_ _8"></span>zgodnie <span class="_ _1e"></span>z </span>decyzją <span class="_ _1e"></span>Komisji <span class="_ _1e"></span>Europejskiej <span class="_ _1e"></span>proces <span class="_ _8"></span>za<span class="_ _1"></span>twierdzania <span class="_ _1e"></span>standardu <span class="_ _8"></span>w<span class="_ _8"></span><span class="ff1"> </span>wersji <span class="_ _8"></span>wstępnej </div><div class="t m0 x30 h3 y410 ff3 fs1 fc2 sc0 ls0 ws0">nie <span class="_ _1d"> </span>zostanie <span class="_ _15"> </span>zainicjowany <span class="_ _15"> </span>przed <span class="_ _1d"> </span>ukazaniem <span class="_ _15"> </span>się <span class="_ _1d"> </span>standa<span class="_ _1"></span>rdu <span class="_ _1d"> </span>w<span class="_ _1"></span><span class="ff1"> wersji<span class="_ _1"></span> <span class="_ _1d"> </span>ostate<span class="_ _1"></span>cznej <span class="_ _15"> </span>- <span class="_ _1d"> </span>do <span class="_ _1d"> </span>dn<span class="_ _1"></span>ia </span></div><div class="t m0 x30 h3 y411 ff1 fs1 fc2 sc0 ls0 ws0">zatwierdzenia <span class="_ _22"> </span>ni<span class="_ _1"></span>niejszego <span class="_ _22"></span>sprawo<span class="_ _1"></span>zdania<span class="_ _1"></span> <span class="_ _22"></span>finansowego <span class="_ _22"></span>niezatwi<span class="_ _1"></span>erdzony <span class="_ _22"> </span>przez <span class="_ _1d"> </span>UE <span class="_ _1d"> </span><span class="ff3">–</span> <span class="_ _22"> </span><span class="ff3">ma<span class="_ _1"></span>jący </span></div><div class="t m0 x30 h3 y412 ff3 fs1 fc2 sc0 ls0 ws0">zastosowanie <span class="_ _15"> </span>dla <span class="_ _1d"> </span>okre<span class="_ _1"></span>sów <span class="_ _1d"> </span>roc<span class="_ _1"></span>znych <span class="_ _1d"> </span>rozp<span class="_ _1"></span>oczynających<span class="_ _1"></span> <span class="_ _1d"> </span>się <span class="_ _15"> </span>dnia <span class="_ _1d"> </span>1 <span class="_ _15"> </span>stycznia <span class="_ _15"> </span>2016 <span class="_ _1d"> </span>roku <span class="_ _15"> </span>lub </div><div class="t m0 x30 h3 y413 ff3 fs1 fc2 sc0 ls0 ws0">później;<span class="ff1"> </span></div><div class="t m0 x1 h3 y414 ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">Zmiany <span class="_ _25"> </span>do  MSSF <span class="_ _25"> </span>10  i M<span class="_ _1"></span>SR  28: <span class="_ _25"> </span><span class="ffb">Transakcje <span class="_ _25"> </span>sprzedaży <span class="_ _25"> </span>lub  wniesienia <span class="_ _25"> </span>aktywów  po<span class="_ _1"></span>między<span class="_ _1"></span> </span></span></span></div><div class="t m0 x30 h3 y415 ffb fs1 fc2 sc0 ls0 ws0">inwestorem <span class="_ _7"></span>a <span class="_ _c"></span>jego <span class="_ _7"></span>jedn<span class="_ _1"></span>ostką <span class="_ _7"></span>stowarzys<span class="_ _1"></span>zoną <span class="_ _7"></span>lub <span class="_ _c"></span>wspólnym <span class="_ _7"></span>p<span class="_ _1"></span>rzedsięwzięciem<span class="_ _1"></span><span class="ff1"> <span class="_ _7"></span>(opublikowan<span class="_ _1"></span>o </span></div><div class="t m0 x30 h3 y416 ff3 fs1 fc2 sc0 ls0 ws0">dnia 11 <span class="_ _7"></span>wrześni<span class="_ _1"></span>a <span class="_ _c"></span>2014 <span class="_ _c"></span>roku) –<span class="ff1"> <span class="_ _c"></span><span class="ff3">prace <span class="_ _c"></span>prowadzące do <span class="_ _c"></span>zatwierdzenia <span class="_ _c"></span>niniejsz<span class="_ _1"></span>ych <span class="_ _c"></span>zmian <span class="_ _c"></span>zostały<span class="_ _1"></span> </span></span></div><div class="t m0 x30 h3 y417 ff3 fs1 fc2 sc0 ls0 ws0">przez <span class="_ _1"></span>UE <span class="_ _1"></span>odł<span class="_ _1"></span>ożone <span class="_ _1"></span>bezte<span class="_ _1"></span>rminowo <span class="_ _1"></span><span class="ff1">- <span class="_ _8"></span></span>termin <span class="_ _1"></span>wejści<span class="_ _1"></span>a <span class="_ _1"></span>w<span class="ff1"> </span>życie <span class="_ _1"></span>z<span class="_ _1"></span>ostał <span class="_ _1"></span>odrocz<span class="_ _1"></span>ony <span class="_ _1"></span>przez <span class="_ _8"></span>RMSR <span class="_ _1"></span>na </div><div class="t m0 x30 h3 y418 ff3 fs1 fc2 sc0 ls0 ws0">czas nieokreślony<span class="_ _1"></span>; <span class="ff1"> </span></div><div class="t m0 x1 h3 y419 ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">Zmiany <span class="_ _14"> </span>do <span class="_ _14"> </span>MSSF <span class="_ _15"> </span>9 <span class="_ _14"> </span>i <span class="_ _14"> </span>MSSF <span class="_ _14"> </span>7: <span class="_ _14"> </span><span class="ffb">Zmiany <span class="_ _14"> </span>w <span class="_ _14"> </span>klasyfikacji <span class="_ _14"> </span>i <span class="_ _14"> </span>wycenie <span class="_ _14"> </span>instrumentów <span class="_ _14"> </span>finansowych<span class="_ _8"></span></span> </span></span></div><div class="t m0 x30 h3 y41a ff1 fs1 fc2 sc0 ls0 ws0">(opublikowano <span class="_ _14"> </span>dnia <span class="_ _14"> </span>30 <span class="_ _14"> </span>maja <span class="_ _15"> </span>2024 <span class="_ _14"> </span>roku) <span class="_ _14"> </span><span class="ff3">–</span> <span class="_ _14"> </span><span class="ff3">mający <span class="_ _14"> </span>zastosowanie <span class="_ _14"> </span>dla <span class="_ _14"> </span>okresów <span class="_ _15"> </span>r<span class="_ _1"></span>ocznych </span></div><div class="t m0 x30 h3 y247 ff3 fs1 fc2 sc0 ls0 ws0">rozpoczynający<span class="_ _1"></span>ch się dnia 1 stycznia 2026 r<span class="_ _1"></span>oku lub później<span class="_ _1"></span><span class="ff1">;<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y248 ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ffb fs1">Roczne <span class="_ _1d"> </span>p<span class="_ _1"></span>oprawki <span class="_ _15"> </span>do <span class="_ _22"> </span>s<span class="_ _1"></span>tandardów <span class="_ _15"> </span>rachunkowości <span class="_ _15"> </span>MSSF <span class="_ _15"> </span><span class="ff4">- <span class="_ _1d"> </span>tom <span class="_ _15"> </span>11<span class="ff1"> <span class="_ _1d"> </span>(opubli<span class="_ _1"></span>kowano <span class="_ _1d"> </span>dnia <span class="_ _15"> </span>18 </span></span></span></span></div><div class="t m0 x30 h3 y249 ff1 fs1 fc2 sc0 ls0 ws0">lipca 2024 roku) <span class="ff3">–</span> <span class="ff3">mające zastosowanie dla okresów ro<span class="_ _c"></span>cznyc<span class="_ _1"></span>h rozpoczynających się dnia 1 </span></div><div class="t m0 x30 h3 y24a ff3 fs1 fc2 sc0 ls0 ws0">stycznia 2026 roku lub p<span class="_ _1"></span>óźniej;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y24b ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">Zmiany <span class="_ _1"></span>do MSSF<span class="_ _1"></span> 9 i <span class="_ _1"></span>MSSF <span class="_ _1"></span>7: <span class="_ _1"></span><span class="ffb">Umowy<span class="_ _1"></span> na <span class="_ _1"></span>dostawę <span class="_ _1"></span>energii el<span class="_ _1"></span>ektrycznej <span class="_ _1"></span>ze źr<span class="_ _1"></span>ódeł zależny<span class="_ _1"></span>ch od<span class="_ _1"></span> </span></span></span></div><div class="t m0 x30 h3 y24c ff4 fs1 fc2 sc0 ls0 ws0">przyrody<span class="ff1"> <span class="_ _22"></span>(opubl<span class="_ _1"></span>ikowano <span class="_ _22"></span>dnia <span class="_ _22"></span>18 <span class="_ _22"></span>gr<span class="_ _1"></span>udnia <span class="_ _1e"></span>202<span class="_ _1"></span>4 <span class="_ _22"></span>roku) <span class="_ _1d"> </span><span class="ff3">–</span> <span class="_ _22"> </span><span class="ff3">ma<span class="_ _1"></span>jące <span class="_ _22"></span>zastosowa<span class="_ _1"></span>nie <span class="_ _22"></span>dla <span class="_ _22"></span>okresó<span class="_ _1"></span>w </span></span></div><div class="t m0 x30 h3 y24d 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 y24e ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">MSSF <span class="_ _36"> </span>1<span class="_ _1"></span>8: <span class="_ _36"> </span><span class="ff4">Pre<span class="_ _1"></span>zentacja <span class="_ _1f"> </span>i <span class="_ _36"> </span>ujawnian<span class="_ _1"></span>ie <span class="_ _36"> </span>inform<span class="_ _1"></span>acji <span class="_ _36"> </span>w <span class="_ _1f"> </span>sprawozdania<span class="_ _1"></span>ch <span class="_ _36"> </span>finansowy<span class="_ _1"></span>ch<span class="_ _1"></span></span> </span></span></div><div class="t m0 x30 h3 y24f ff1 fs1 fc2 sc0 ls0 ws0">(opublikowano <span class="_ _22"> </span>dni<span class="_ _1"></span>a <span class="_ _22"></span>9 <span class="_ _1d"> </span>kwietnia <span class="_ _1d"> </span>2024 <span class="_ _22"></span>roku) <span class="_ _1d"> </span><span class="ff3">–<span class="_ _1"></span></span> <span class="_ _22"></span><span class="ff3">maj<span class="_ _1"></span>ący <span class="_ _22"></span>zastosowan<span class="_ _1"></span>ie <span class="_ _22"></span>dla <span class="_ _1d"> </span>okresów <span class="_ _22"> </span>roc<span class="_ _1"></span>znych<span class="_ _1"></span> </span></div><div class="t m0 x30 h3 y250 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 y251 ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">MSSF <span class="_ _28"> </span>19: <span class="_ _2a"> </span><span class="ffb">Spółki <span class="_ _2a"> </span>zależne <span class="_ _2a"> </span>bez <span class="_ _28"> </span>odpow<span class="_ _1"></span>iedzialnośc<span class="_ _1"></span>i <span class="_ _28"> </span>publicznej: <span class="_ _2a"> </span>ujawnianie <span class="_ _2a"> </span>informacji </span></span></span></div><div class="t m0 x30 h3 y252 ff1 fs1 fc2 sc0 ls0 ws0">(opublikowano <span class="_ _1e"></span>dnia <span class="_ _1e"></span>9 <span class="_ _1e"></span>m<span class="_ _1"></span>aja <span class="_ _1e"></span>2024 <span class="_ _1e"></span>roku) <span class="_ _22"></span>- <span class="_ _1e"></span>do <span class="_ _1e"></span>dnia <span class="_ _1e"></span>zatwierdzen<span class="_ _1"></span>ia <span class="_ _1e"></span>niniejszego <span class="_ _1e"></span>spraw<span class="_ _1"></span>ozdania </div><div class="t m0 x30 h3 y253 ff1 fs1 fc2 sc0 ls0 ws0">finansowego <span class="_ _20"> </span>niezat<span class="_ _1"></span>wierdzony <span class="_ _20"> </span>p<span class="_ _1"></span>rzez <span class="_ _20"> </span>UE <span class="_ _19"> </span>- <span class="_ _20"> </span><span class="ff3">mają<span class="_ _1"></span>cy <span class="_ _20"> </span>zastosowani<span class="_ _1"></span>e <span class="_ _20"> </span>dla <span class="_ _19"> </span>okresów <span class="_ _20"> </span>rocznych<span class="_ _1"></span> </span></div><div class="t m0 x30 h3 y210 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></div></div>
<div id="pf24" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc24 w0 h3c"><img 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class="bi x49 y149 w35 h59" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">36</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">Zmiany <span class="_ _1"></span>do MSSF 19: <span class="_ _1"></span><span class="ffb">Spół<span class="_ _1"></span>ki zależne bez <span class="_ _1"></span>odpowied<span class="_ _1"></span>zialności publiczne<span class="_ _1"></span>j: ujawnianie <span class="_ _1"></span>informacji<span class="_ _8"></span></span> </span></span></div><div class="t m0 x30 h3 y1d7 ff1 fs1 fc2 sc0 ls0 ws0">(opublikowano <span class="_ _c"></span>dnia <span class="_ _7"></span>21 <span class="_ _7"></span>sier<span class="_ _1"></span>pnia <span class="_ _7"></span>2025 <span class="_ _c"></span>roku) <span class="_ _c"></span>- <span class="_ _7"></span>do <span class="_ _7"></span>dnia <span class="_ _c"></span>zatwierdzenia <span class="_ _7"></span>nin<span class="_ _1"></span>iejszego <span class="_ _7"></span>sprawozdan<span class="_ _1"></span>ia </div><div class="t m0 x30 h3 y297 ff1 fs1 fc2 sc0 ls0 ws0">finansowego <span class="_ _20"> </span>niezat<span class="_ _1"></span>wierdzony <span class="_ _20"> </span>p<span class="_ _1"></span>rzez <span class="_ _20"> </span>UE <span class="_ _19"> </span>- <span class="_ _20"> </span><span class="ff3">mają<span class="_ _1"></span>cy <span class="_ _20"> </span>zastosowani<span class="_ _1"></span>e <span class="_ _20"> </span>dla <span class="_ _19"> </span>okresów <span class="_ _20"> </span>rocznych<span class="_ _1"></span> </span></div><div class="t m0 x30 h3 y298 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 y299 ffa fsd fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _6"> </span><span class="ff1 fs1">Zmiany <span class="_ _11"> </span>do <span class="_ _11"> </span>MSR <span class="_ _24"> </span>21: <span class="_ _11"> </span><span class="ffb">Przeliczan<span class="_ _1"></span>ie <span class="_ _24"> </span>na <span class="_ _11"> </span>walutę <span class="_ _11"> </span>prezentac<span class="_ _1"></span>ji <span class="_ _24"> </span>będącej <span class="_ _11"> </span>walutą <span class="_ _11"> </span>gospodark<span class="_ _1"></span>i </span></span></span></div><div class="t m0 x30 h3 y29a ff4 fs1 fc2 sc0 ls0 ws0">hiperinflacyjnej<span class="ff1"> <span class="_ _19"> </span>(opublikowano <span class="_ _19"> </span>dnia <span class="_ _20"> </span>13 <span class="_ _19"> </span>listopada <span class="_ _20"> </span>2025 <span class="_ _19"> </span>roku) <span class="_ _19"> </span>- <span class="_ _20"> </span>do <span class="_ _20"> </span>dni<span class="_ _1"></span>a <span class="_ _20"> </span>zatwierdzenia<span class="_ _1"></span> </span></div><div class="t m0 x30 h3 y29b ff1 fs1 fc2 sc0 ls0 ws0">niniejszego <span class="_ _c"></span>sprawozdania <span class="_ _c"></span>finansowego <span class="_ _c"></span>niezatwierdzony <span class="_ _c"></span>przez <span class="_ _7"></span>UE - <span class="_ _c"></span><span class="ff3">mający <span class="_ _7"></span>zastoso<span class="_ _1"></span>wanie <span class="_ _c"></span>dla </span></div><div class="t m0 x30 h3 y29c ff3 fs1 fc2 sc0 ls0 ws0">okresów rocznych<span class="_ _1"></span> rozpoczynają<span class="_ _1"></span>cych się dnia 1 styc<span class="_ _1"></span>znia 2027 roku lub póź<span class="_ _1"></span>niej;<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y172 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _20"> </span>dzień <span class="_ _20"> </span>zatwierd<span class="_ _1"></span>zenia <span class="_ _20"> </span>nini<span class="_ _1"></span>ejszego <span class="_ _20"> </span>sprawozda<span class="_ _1"></span>nia <span class="_ _20"> </span>finansowego <span class="_ _19"> </span>do <span class="_ _20"> </span>publikac<span class="_ _1"></span>ji <span class="_ _20"> </span>Zarząd <span class="_ _20"> </span>nie </div><div class="t m0 x1 h3 y173 ff3 fs1 fc2 sc0 ls0 ws0">zakończył  jeszcze <span class="_ _14"> </span>prac<span class="_ _1"></span>  nad <span class="_ _14"> </span>oceną  wpływu <span class="_ _14"> </span>wprowadzen<span class="_ _1"></span>ia  pozostałych  standardów  oraz </div><div class="t m0 x1 h3 y29d ff3 fs1 fc2 sc0 ls0 ws0">interpretacji <span class="_ _15"> </span>na <span class="_ _15"> </span>stosowane <span class="_ _15"> </span>przez <span class="_ _15"> </span>Spółkę <span class="_ _15"> </span>zasady <span class="_ _15"> </span>(politykę) <span class="_ _15"> </span>rachunkowości<span class="_ _8"></span><span class="ff1"> <span class="_ _1d"> </span>w odni<span class="_ _1"></span>esieniu <span class="_ _15"> </span>do </span></div><div class="t m0 x1 h3 y2b8 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 y29f 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 y353 ff3 fs1 fc2 sc0 ls0 ws0">Międzynarodowej <span class="_ _28"> </span>Sprawozdawczości <span class="_ _13"> </span>Fina<span class="_ _1"></span>nsowej. <span class="_ _13"> </span>Daty <span class="_ _13"> </span>stosowania<span class="_ _1"></span> <span class="_ _13"> </span>standardów<span class="_ _1"></span><span class="ff1"> <span class="_ _13"> </span>w Unii </span></div><div class="t m0 x1 h3 y354 ff3 fs1 fc2 sc0 ls0 ws0">Europejskiej <span class="_ _19"> </span>mogą <span class="_ _19"> </span>różni<span class="_ _1"></span>ć <span class="_ _19"> </span>się <span class="_ _19"> </span>od <span class="_ _19"> </span>dat <span class="_ _19"> </span>stosowania <span class="_ _19"> </span>wy<span class="_ _1"></span>nikających<span class="_ _1"></span><span class="ff1"> <span class="_ _19"> </span>z </span>treści <span class="_ _19"> </span>standardów <span class="_ _19"> </span>i <span class="_ _19"> </span>są<span class="_ _1"></span> </div><div class="t m0 x1 h3 y2bc 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 h7 y1e1 ff1 fs5 fc4 sc0 ls16 ws0">11<span class="ff6 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 hc y41b ff1 fs7 fc3 sc0 ls0 ws0">11.1<span class="ff6"> <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 y41c 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 y41d ff3 fs1 fc2 sc0 ls0 ws0">odzwierciedlają <span class="_ _1d"> </span>sposób,<span class="ff1"> <span class="_ _1d"> </span>w </span>jaki<span class="_ _1"></span> <span class="_ _22"></span>czynniki <span class="_ _22"> </span>ek<span class="_ _1"></span>onomiczne <span class="_ _22"></span>wpływają<span class="_ _1"></span> <span class="_ _22"></span>na <span class="_ _22"></span>cha<span class="_ _1"></span>rakter, <span class="_ _1e"></span>k<span class="_ _1"></span>wotę, <span class="_ _22"></span>termin </div><div class="t m0 x1 h3 y41e 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 h3 y41f ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h5a y420 ff1 fsf fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y3ae w4 h5b"><div class="t m0 x6 he ya8 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y3ae w55 h5b"><div class="t m0 x63 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025<span class="ff2"> </span></div></div><div class="c x6f y3ae w56 h5b"><div class="t m0 x63 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024<span class="ff2"> </span></div></div><div class="c x1 y422 w8 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">Rodzaj dobra lub usługi:<span class="ff4"> </span></div></div><div class="c x7 y422 w55 h10"><div class="t m0 x57 h2 y75 ff2 fs0 fc8 sc0 ls0 ws0"> </div></div><div class="c x6f y422 w56 h10"><div class="t m0 x57 he y76 ff1 fs0 fc8 sc0 ls0 ws0"> </div></div><div class="c x1 y423 w4 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">P<span class="ff3">rzychody ze sprzedaży wyrobów gotowych</span><span class="fc8"> </span></div></div><div class="c x7 y423 w57 h11"><div class="t m0 x2e he y79 ff1 fs0 fc2 sc0 ls3 ws0">143<span class="ls0"> </span></div></div><div class="c x6f y423 w58 h11"><div class="t m0 x70 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y424 w8 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Przychody ze sprzedaży usług<span class="ff1"> </span></div></div><div class="c x7 y424 w55 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">47 484 </div></div><div class="c x6f y424 w56 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">50 718<span class="fc1"> </span></div></div><div class="c x1 y425 w8 h38"><div class="t m0 x6 h2 y426 ff2 fs0 fc2 sc0 ls0 ws0">Przychody z <span class="ff9">umów</span> z <span class="ff9">klientami ogółem</span> </div></div><div class="c x7 y425 w55 h38"><div class="t m0 x27 h2 y426 ff2 fs0 fc2 sc0 ls0 ws0">47 627 </div></div><div class="c x6f y425 w56 h38"><div class="t m0 x27 h2 y426 ff2 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c x1 y427 w8 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">Termin przekazania dóbr lub usług:<span class="ff4"> </span></div></div><div class="c x7 y427 w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y427 w56 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y428 w8 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">w określonym momencie<span class="ff4"> </span></div></div><div class="c x7 y428 w55 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">143<span class="ls0"> </span></div></div><div class="c x6f y428 w56 h10"><div class="t m0 x70 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y3d3 w8 h11"><div class="t m0 x6 h37 y79 ffb fs0 fc2 sc0 ls0 ws0">w miarę upływu czasu<span class="ff4"> </span></div></div><div class="c x7 y3d3 w55 h11"><div class="t m0 x27 h37 y79 ff4 fs0 fc2 sc0 ls3 ws0">47 484<span class="_ _c"></span><span class="ls0"> </span></div></div><div class="c x6f y3d3 w56 h11"><div class="t m0 x27 h37 y79 ff4 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c x1 y429 w8 h11"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Przychody z <span class="ff9">umów</span> z <span class="ff9">klientami ogółem</span> </div></div><div class="c x7 y429 w55 h11"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">47 627 </div></div><div class="c x6f y429 w56 h11"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">50 718 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y42a ff3 fs1 fc2 sc0 ls0 ws0">Spółka nie wyodrębni<span class="_ _1"></span>a segmentów operac<span class="_ _1"></span>yjnych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y42b 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></div></div>
<div id="pf25" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc25 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h5c" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">37</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">11.2<span class="ff6"> <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 y237 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 hc y33a ff1 fs7 fc3 sc0 ls0 ws0">11.3<span class="ff6"> <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 y42c ffb 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 y42d 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 y42e ff3 fs1 fc1 sc0 ls0 ws0">Charakter <span class="_ _20"> </span>i <span class="_ _20"> </span>cykliczność <span class="_ _20"> </span>świadczonych <span class="_ _20"> </span>usług <span class="_ _20"> </span>powoduje, <span class="_ _25"> </span>ż<span class="_ _1"></span>e <span class="_ _20"> </span>klient <span class="_ _20"> </span>jednocześnie <span class="_ _25"> </span>otrzym<span class="_ _1"></span>uje </div><div class="t m0 x1 h3 y42f ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">czerpie <span class="_ _15"> </span>korzyści<span class="_ _1"></span> <span class="_ _15"> </span>ze <span class="_ _15"> </span>świadc<span class="_ _1"></span>zonej <span class="_ _15"> </span>usługi. <span class="_ _15"> </span>Spółka<span class="_ _1"></span> <span class="_ _15"> </span>ustala <span class="_ _15"> </span>przyc<span class="_ _1"></span>hód</span> <span class="_ _14"> </span>z <span class="ff3">tytułu <span class="_ _15"> </span>świadczenia <span class="_ _14"> </span>usług </span></div><div class="t m0 x1 h3 y430 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 y431 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 y432 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y433 ff1 fs5 fc4 sc0 ls16 ws0">12<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Przychody i koszty </span></span></div><div class="t m0 x1 hc y3f9 ff1 fs7 fc3 sc0 ls0 ws0">12.1<span class="ff6"> <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 y434 w59 h5d"><div class="t m0 x6 he y19b ff1 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x71 y434 w5a h5d"><div class="t m0 x52 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x52 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x72 y434 w5b h5d"><div class="t m0 x4e hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x4e hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y435 w5c h38"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Odszkodowania </div></div><div class="c x71 y435 w5d h38"><div class="t m0 x73 he y75 ff1 fs0 fc2 sc0 ls0 ws0">9 </div></div><div class="c x72 y435 w5b h38"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x1 y436 w5c h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Rezerwy </div></div><div class="c x71 y436 w5d h10"><div class="t m0 xf he y75 ff1 fs0 fc2 sc0 ls3 ws0">97<span class="ls0"> </span></div></div><div class="c x72 y436 w5b h10"><div class="t m0 x3 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y3aa w5c h11"><div class="t m0 x6 he y79 ff3 fs0 fc2 sc0 ls0 ws0">Zysk ze sprzedaży/likwidacji środków trwałych<span class="ff1"> </span></div></div><div class="c x71 y3aa w5d h11"><div class="t m0 x74 he y79 ff1 fs0 fc2 sc0 ls3 ws0">102<span class="ls0"> </span></div></div><div class="c x72 y3aa w5b h11"><div class="t m0 x2d he y79 ff1 fs0 fc2 sc0 ls3 ws0">216<span class="ls0"> </span></div></div><div class="c x1 y437 w5c h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Kaucje przedawnione </div></div><div class="c x71 y437 w5d h11"><div class="t m0 x3 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x72 y437 w5b h11"><div class="t m0 x2d he y75 ff1 fs0 fc2 sc0 ls3 ws0">227<span class="ls0"> </span></div></div><div class="c x1 y438 w5c h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe przychody operacyjne<span class="ff1"> </span></div></div><div class="c x71 y438 w5d h10"><div class="t m0 xf he y75 ff1 fs0 fc2 sc0 ls3 ws0">30<span class="ls0"> </span></div></div><div class="c x72 y438 w5b h10"><div class="t m0 x1c he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 140* </div></div><div class="c x1 y439 w59 h10"><div class="t m0 x75 he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x71 y439 w5a h10"><div class="t m0 x74 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">238 </div></div><div class="c x72 y439 w5b h10"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 584 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 he y43a ff1 fs0 fc2 sc0 ls0 ws0">*  <span class="ff3">Zawiera <span class="_ _a"> </span>statystyczną  część <span class="_ _a"> </span>podatku  VAT  niepodlegającą  odliczeniu <span class="_ _a"> </span>nieprzypisaną  do  konkretnej </span></div><div class="t m0 x1 he y1cc ff1 fs0 fc2 sc0 ls0 ws0">kategorii kosztowej. </div><div class="t m0 x1 hc y43b ff1 fs7 fc3 sc0 ls0 ws0">12.2<span class="ff6"> <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 y1ed w5e h5e"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x76 y1ed w5f h5e"><div class="t m0 xd hf y43c ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xd hf y2c9 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y1ed w60 h5e"><div class="t m0 x66 hf y43c ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y2c9 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y43d w5e h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Kary i odszkodowania </div></div><div class="c x76 y43d w5f h11"><div class="t m0 x78 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y43d w60 h11"><div class="t m0 x2c he y79 ff1 fs0 fc2 sc0 ls0 ws0">7 </div></div><div class="c x1 y43e w5e h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Koszty postępowania sądowego<span class="ff1"> </span></div></div><div class="c x76 y43e w5f h11"><div class="t m0 x46 he y75 ff1 fs0 fc2 sc0 ls3 ws0">22<span class="ls0">7 </span></div></div><div class="c x77 y43e w60 h11"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">108<span class="ls0"> </span></div></div><div class="c x1 y43f w5e h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Rezerwa na koszty spraw sądowych i świadczenia </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">pracownicze </div></div><div class="c x76 y43f w5f h39"><div class="t m0 x78 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y43f w60 h39"><div class="t m0 x1f he y7f ff1 fs0 fc2 sc0 ls3 ws0">285<span class="ls0"> </span></div></div><div class="c x1 y440 w5e h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x76 y440 w5f h10"><div class="t m0 x46 he y75 ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0">2 </span></div></div><div class="c x77 y440 w60 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">157<span class="ls0"> </span></div></div><div class="c x1 y441 w61 h10"><div class="t m0 x79 he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x76 y441 w62 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">379 </div></div><div class="c x77 y441 w60 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">557 </div></div></div></div>
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" class="bi x49 y149 w35 h5f" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">38</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">12.3<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Przychody finansowe </span></span></div></div><div class="c x1 y442 w63 h5b"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y442 w64 h5b"><div class="t m0 x66 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y442 w60 h5b"><div class="t m0 x66 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y443 w63 h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Odsetki od pożyczek<span class="ff1"> </span></div></div><div class="c x50 y443 w64 h11"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">5 426 </div></div><div class="c x77 y443 w65 h11"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 042 </div></div><div class="c x1 y444 w63 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Odsetki od należności<span class="ff1"> </span></div></div><div class="c x50 y444 w64 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">69<span class="ls0">5 </span></div></div><div class="c x77 y444 w65 h10"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y445 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Odsetki bankowe </div></div><div class="c x50 y445 w64 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 785 </div></div><div class="c x77 y445 w65 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 884 </div></div><div class="c x1 y446 w63 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Różnice kursowe<span class="ff1 fc1"> </span></div></div><div class="c x50 y446 w64 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">916<span class="ls0"> </span></div></div><div class="c x77 y446 w65 h10"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y447 w63 h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Wycena instrumentów pochodnych<span class="ff1 fc2"> </span></div></div><div class="c x50 y447 w64 h10"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y447 w65 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">7 186 </div></div><div class="c x1 y448 w63 h11"><div class="t m0 x6 he y79 ff1 fs0 fc1 sc0 ls0 ws0">Wycena modyfikacji <span class="ff3">pożyczek</span>* </div></div><div class="c x50 y448 w64 h11"><div class="t m0 x47 he y79 ff1 fs0 fc2 sc0 ls0 ws0">6 912 </div></div><div class="c x77 y448 w65 h11"><div class="t m0 x47 he y79 ff1 fs0 fc2 sc0 ls0 ws0">3 459 </div></div><div class="c x1 y3db w63 h60"><div class="t m0 x6 he y426 ff3 fs0 fc2 sc0 ls0 ws0">Wycena udzielonych poręczeń i gwarancji **<span class="ff1"> </span></div></div><div class="c x50 y3db w64 h60"><div class="t m0 x30 he y426 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y3db w65 h60"><div class="t m0 x1f he y426 ff1 fs0 fc2 sc0 ls3 ws0">516<span class="ls0"> </span></div></div><div class="c x1 y449 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x50 y449 w64 h10"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y449 w65 h10"><div class="t m0 x25 he y75 ff1 fs0 fc2 sc0 ls3 ws0">10<span class="ls0"> </span></div></div><div class="c x1 y44a w66 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y44a w67 h10"><div class="t m0 x64 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">15 734<span class="ff1"> </span></div></div><div class="c x77 y44a w60 h10"><div class="t m0 x64 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">16 097<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 he y44b ff1 fs0 fc2 sc0 ls17 ws0">* <span class="_ _1e"></span><span class="ff3 ls0">W <span class="_ _1e"></span>2025 <span class="_ _1e"></span>roku, <span class="_ _1e"></span>zgodnie <span class="_ _1e"></span>z <span class="_ _1e"></span>zawartymi <span class="_ _1e"></span>aneksami <span class="_ _1e"></span>do <span class="_ _1e"></span>umów <span class="_ _1e"></span>pożyczek<span class="_ _1"></span> <span class="_ _8"></span>otrzymanych <span class="_ _1e"></span>wydłużającymi <span class="_ _1e"></span>termin </span></div><div class="t m0 x1 he y2f1 ff3 fs0 fc2 sc0 ls0 ws0">zapłaty, dokonano wyceny wpływu tej modyfikacji na wynik finansowy. <span class="ff1"> </span></div><div class="t m0 x1 he y44c ff3 fs0 fc2 sc0 ls0 ws0">** Gwarancje i poręczenia prezentowane są w<span class="ff1"> nocie 25 oraz 30<span class="ls6">.1<span class="_ _1"></span></span> </span></div><div class="t m0 x1 he y44d ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y44e ff1 fs7 fc3 sc0 ls0 ws0">12.4<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Koszty finansowe  </span></span></div></div><div class="c x1 y44f w68 h61"><div class="t m0 x6 h3 y0 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x7a y44f w69 h61"><div class="t m0 x2a hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x2a hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x72 y44f w6a h61"><div class="t m0 x4e hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x4e hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y450 w68 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Odsetki i prowizje od kredytów i pożyczek<span class="ff1"> </span></div></div><div class="c x7a y450 w69 h10"><div class="t m0 x1b he y75 ff1 fs0 fc2 sc0 ls0 ws0">56 956 </div></div><div class="c x72 y450 w6a h10"><div class="t m0 x26 he y75 ff1 fs0 fc2 sc0 ls0 ws0">65 739 </div></div><div class="c x1 y451 w68 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Odsetki i prowizje od obligacji </div></div><div class="c x7a y451 w69 h11"><div class="t m0 x1b he y79 ff1 fs0 fc2 sc0 ls0 ws0">22 474 </div></div><div class="c x72 y451 w6a h11"><div class="t m0 x23 he y79 ff1 fs0 fc2 sc0 ls0 ws0">9 808 </div></div><div class="c x1 y452 w68 h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Różnice kursowe<span class="ff1"> </span></div></div><div class="c x7a y452 w69 h11"><div class="t m0 xf he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x72 y452 w6a h11"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">12<span class="ls0"> </span></div></div><div class="c x1 y453 w68 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Odsetki od zobowiązań<span class="ff1"> </span></div></div><div class="c x7a y453 w69 h10"><div class="t m0 xe he y75 ff1 fs0 fc2 sc0 ls0 ws0">17 </div></div><div class="c x72 y453 w6a h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">16<span class="ls0"> </span></div></div><div class="c x1 y454 w68 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Odsetki z <span class="ff3">tytułu leasingu</span> </div></div><div class="c x7a y454 w69 h10"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">813<span class="ls0"> </span></div></div><div class="c x72 y454 w6a h10"><div class="t m0 x23 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 069 </div></div><div class="c x1 y455 w68 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Wycena udzielonych poręczeń i gwarancji*<span class="ff1"> </span></div></div><div class="c x7a y455 w69 h10"><div class="t m0 xe he y75 ff1 fs0 fc2 sc0 ls3 ws0">32<span class="ls0"> </span></div></div><div class="c x72 y455 w6a h10"><div class="t m0 x73 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y2e w68 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wycena <span class="ff3">instrumentów finansowych</span> </div></div><div class="c x7a y2e w69 h10"><div class="t m0 x7b he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 140 </div></div><div class="c x72 y2e w6a h10"><div class="t m0 x23 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 241 </div></div><div class="c x1 y456 w68 h11"><div class="t m0 x6 he y79 ff3 fs0 fc2 sc0 ls0 ws0">Wycena instrumentów pochodnych<span class="ff1"> </span></div></div><div class="c x7a y456 w69 h11"><div class="t m0 x7b he y79 ff1 fs0 fc2 sc0 ls0 ws0">3 844 </div></div><div class="c x72 y456 w6a h11"><div class="t m0 x73 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y457 w68 h60"><div class="t m0 x6 he y426 ff1 fs0 fc1 sc0 ls0 ws0">Wycena modyfikacji <span class="ff3 fc2">pożyczek**<span class="ff1"> </span></span></div></div><div class="c x7a y457 w69 h60"><div class="t m0 x7b he y426 ff1 fs0 fc2 sc0 ls0 ws0">3 270 </div></div><div class="c x72 y457 w6a h60"><div class="t m0 x7c he y426 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y458 w68 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x7a y458 w69 h10"><div class="t m0 x25 he y75 ff1 fs0 fc2 sc0 ls0 ws0">4 </div></div><div class="c x72 y458 w6a h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">48<span class="ls0"> </span></div></div><div class="c x1 y459 w6b h10"><div class="t m0 x6 he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x76 y459 w6c h10"><div class="t m0 x1b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">88 550 </div></div><div class="c x72 y459 w6a h10"><div class="t m0 x7b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">78 933 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 he y45a ff3 fs0 fc2 sc0 ls0 ws0">* Gwarancje i poręczenia prezentowane są<span class="ff1"> w nocie 25 oraz 30.1. </span></div><div class="t m0 x1 he y45b ff1 fs0 fc2 sc0 ls17 ws0">** <span class="_ _1e"></span><span class="ff3 ls0">W <span class="_ _1e"></span>2025 <span class="_ _1e"></span>r<span class="_ _1"></span>oku, <span class="_ _8"></span>zgodnie <span class="_ _1e"></span>z <span class="_ _22"></span>zawartymi <span class="_ _1e"></span>aneksami <span class="_ _1e"></span>do <span class="_ _1e"></span>umów <span class="_ _1e"></span>pożyczek <span class="_ _22"> </span><span class="ff1">u<span class="_ _1"></span>dzielonych <span class="_ _8"></span></span>wydłużającymi <span class="_ _1e"></span>ter<span class="_ _1"></span>min </span></div><div class="t m0 x1 he y36 ff3 fs0 fc2 sc0 ls0 ws0">zapłaty, dokonano wyceny wpływu tej modyfikacji na wynik finansowy. <span class="ff1"> </span></div><div class="t m0 x1 he y45c ff1 fs0 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf27" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc27 w0 h3c"><img 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" class="bi x49 y149 w35 h62" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">39</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">12.5<span class="ff6"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Koszty według rodzajów</span> </span></span></div></div><div class="c x1 y45d w6d h5b"><div class="t m0 x6 he y107 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7a y45d w6e h5b"><div class="t m0 xd hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xd hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x7d y45d w6f h5b"><div class="t m0 xd hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xd hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y45e w6d h10"><div class="t m0 x6 he y75 ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x7a y45e w6e h10"><div class="t m0 x1c he y75 ff1 fs0 fc2 sc0 ls3 ws0">3 <span class="ls0">205 </span></div></div><div class="c x7d y45e w6f h10"><div class="t m0 x1c he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 158<span class="fc1"> </span></div></div><div class="c x1 y45f w6d h11"><div class="t m0 x6 he y79 ff3 fs0 fc1 sc0 ls0 ws0">Zużycie materiałów i energii<span class="ff1"> </span></div></div><div class="c x7a y45f w6e h11"><div class="t m0 x1c he y79 ff1 fs0 fc2 sc0 ls0 ws0">1 856 </div></div><div class="c x7d y45f w6f h11"><div class="t m0 x1c he y79 ff1 fs0 fc2 sc0 ls0 ws0">2 214<span class="fc1"> </span></div></div><div class="c x1 y460 w6d h11"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Usługi obce<span class="ff1"> </span></div></div><div class="c x7a y460 w6e h11"><div class="t m0 x14 he y75 ff1 fs0 fc2 sc0 ls0 ws0">25 173 </div></div><div class="c x7d y460 w6f h11"><div class="t m0 x14 he y75 ff1 fs0 fc2 sc0 ls0 ws0">25 557<span class="fc1"> </span></div></div><div class="c x1 y461 w6d h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Podatki i opłaty<span class="ff1"> </span></div></div><div class="c x7a y461 w6e h10"><div class="t m0 x46 he y75 ff1 fs0 fc2 sc0 ls3 ws0">225<span class="ls0"> </span></div></div><div class="c x7d y461 w6f h10"><div class="t m0 x46 he y75 ff1 fs0 fc2 sc0 ls3 ws0">426<span class="fc1 ls0"> </span></div></div><div class="c x1 y462 w6d h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Koszty świadczeń pracowniczych<span class="ff1"> </span></div></div><div class="c x7a y462 w6e h10"><div class="t m0 x1c he y75 ff1 fs0 fc2 sc0 ls0 ws0">8 5<span class="ls3">99</span> </div></div><div class="c x7d y462 w6f h10"><div class="t m0 x1c he y75 ff1 fs0 fc2 sc0 ls0 ws0">9 404<span class="fc1"> </span></div></div><div class="c x1 y463 w6d h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe koszty rodzajowe<span class="ff1"> </span></div></div><div class="c x7a y463 w6e h10"><div class="t m0 x1c he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 678 </div></div><div class="c x7d y463 w6f h10"><div class="t m0 x1c he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 277<span class="fc1"> </span></div></div><div class="c x1 y1db w6d h38"><div class="t m0 x6 h2 y75 ff9 fs0 fc1 sc0 ls0 ws0">Koszty według rodzajów ogółem,<span class="ff2"> w tym: </span></div></div><div class="c x7a y1db w6e h38"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">40 736 </div></div><div class="c x7d y1db w6f h38"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">42 036<span class="fc1"> </span></div></div><div class="c x1 y464 w6d h11"><div class="t m0 x6 he y79 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 y464 w6e h11"><div class="t m0 x24 he y79 ff1 fs0 fc2 sc0 ls0 ws0">(2 544) </div></div><div class="c x7d y464 w6f h11"><div class="t m0 x24 he y79 ff1 fs0 fc2 sc0 ls0 ws0">(2 825)<span class="fc1"> </span></div></div><div class="c x1 y465 w6d h11"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu zapasów i rozliczeń międzyokresowych<span class="ff1"> </span></div></div><div class="c x7a y465 w6e h11"><div class="t m0 x24 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">1 </span>854) </div></div><div class="c x7d y465 w6f h11"><div class="t m0 x48 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(731)<span class="fc1"> </span></div></div><div class="c x1 y466 w6d h11"><div class="t m0 x6 h2 y79 ff9 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 y466 w6e h11"><div class="t m0 x14 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">36 338 </div></div><div class="c x7d y466 w6f h11"><div class="t m0 x14 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">38 480<span class="fc1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 he y467 ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y468 ff1 fs7 fc3 sc0 ls0 ws0">12.6<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Koszty amortyzacji </span></span></div></div><div class="c x1 y469 w66 h5b"><div class="t m0 x6 he y107 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y469 w67 h5b"><div class="t m0 x66 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y469 w60 h5b"><div class="t m0 x66 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y46a w63 h60"><div class="t m0 x6 h2 y79 ff9 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 y46a w64 h60"><div class="t m0 x3 h2 y46b ff2 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x77 y46a w60 h60"><div class="t m0 x3 he y46b ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y46c w63 h11"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Amortyzacja środków trwałych<span class="ff1"> </span></div></div><div class="c x50 y46c w64 h11"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls3 ws0">2 <span class="ls4">71<span class="ls0">8 </span></span></div></div><div class="c x77 y46c w60 h11"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 683 </div></div><div class="c x1 y46d w63 h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Amortyzacja aktywów niematerialnych<span class="ff1"> </span></div></div><div class="c x50 y46d w64 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">48<span class="ls0">7 </span></div></div><div class="c x77 y46d w60 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">475<span class="fc1 ls0"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y46e ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y46f ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y470 ff1 fs7 fc3 sc0 ls0 ws0">12.7<span class="ff6"> <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 y24b w66 h5b"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y24b w67 h5b"><div class="t m0 x66 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y24b w60 h5b"><div class="t m0 x66 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y5e w66 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wynagrodzenia </div></div><div class="c x50 y5e w67 h11"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls3 ws0">7 <span class="ls0">742 </span></div></div><div class="c x77 y5e w60 h11"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">8 530 </div></div><div class="c x1 y471 w66 h60"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Koszty ubezpieczeń społecznych<span class="ff1"> </span></div></div><div class="c x50 y471 w67 h60"><div class="t m0 xe he y75 ff1 fs0 fc2 sc0 ls3 ws0">857<span class="ls0"> </span></div></div><div class="c x77 y471 w60 h60"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">874<span class="ls0"> </span></div></div><div class="c x1 y406 w66 h10"><div class="t m0 x6 h2 y75 ff9 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 y406 w67 h10"><div class="t m0 x47 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">8 599 </div></div><div class="c x77 y406 w60 h10"><div class="t m0 x48 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">9 404 </div></div><div class="c x1 y20c w66 h10"><div class="t m0 x6 he y75 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 y20c w67 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls3 ws0">6 <span class="ls0">555 </span></div></div><div class="c x77 y20c w60 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">6 579 </div></div><div class="c x1 y472 w66 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Pozycje ujęte w<span class="ff1"> </span>kosztach ogólnego zarządu<span class="ff1"> </span></div></div><div class="c x50 y472 w67 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls3 ws0">2 <span class="ls0">044 </span></div></div><div class="c x77 y472 w60 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div></div></div>
<div id="pf28" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc28 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h63" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">40</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y6e ff1 fs5 fc4 sc0 ls16 ws0">13<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Podatek dochodowy </span></span></div><div class="t m0 x1 h3 y473 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 y474 ff3 fs1 fc1 sc0 ls0 ws0">pod <span class="_ _8"></span>nazwą <span class="_ _1e"></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="_ _1e"></span>oraz </div><div class="t m0 x1 h3 y475 ff3 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _8"></span>Real <span class="_ _8"></span>Estate <span class="_ _8"></span>S.A. <span class="_ _1"></span>Umo<span class="_ _1"></span>wa <span class="_ _8"></span>została <span class="_ _1"></span>zawar<span class="_ _1"></span>ta <span class="_ _8"></span>na <span class="_ _8"></span>trzy <span class="_ _8"></span>kolejne <span class="_ _8"></span>lata <span class="_ _1"></span>p<span class="_ _1"></span>odatkowe, <span class="_ _1"></span>tj. <span class="_ _8"></span>o<span class="_ _8"></span><span class="ff1">d <span class="_ _8"></span>dnia </span></div><div class="t m0 x1 h3 y476 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 hc y477 ff1 fs7 fc3 sc0 ls0 ws0">13.1<span class="ff6"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Obciążenie podatkowe</span> </span></span></div></div><div class="c x1 y478 w66 h5b"><div class="t m0 x6 he ya8 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y478 w67 h5b"><div class="t m0 x66 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y478 w70 h5b"><div class="t m0 x35 hf y421 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x35 hf y19b ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y479 w63 h64"><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">Sprawozdanie z <span class="ff9">całkowitych dochodów</span> </div></div><div class="c x50 y479 w64 h64"><div class="t m0 x3 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y479 w70 h64"><div class="t m0 x7e he ye6 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y367 w63 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Bieżący podatek dochodowy<span class="ff1"> </span></div></div><div class="c x50 y367 w64 h10"><div class="t m0 x14 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(2 598) </div></div><div class="c x77 y367 w70 h10"><div class="t m0 x48 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(3 589) </div></div><div class="c x1 y47a w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Odroczony podatek dochodowy </div></div><div class="c x50 y47a w64 h10"><div class="t m0 x14 he y75 ff1 fs0 fc2 sc0 ls5 ws0">(1<span class="ls0"> 035) </span></div></div><div class="c x77 y47a w70 h10"><div class="t m0 x1 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 955 </div></div><div class="c x1 y47b w63 h11"><div class="t m0 x6 h2 y79 ff9 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 y47b w64 h11"><div class="t m0 x14 h2 y79 ff2 fs0 fc2 sc0 ls10 ws0">(3<span class="ls0"> 633) </span></div></div><div class="c x77 y47b w70 h11"><div class="t m0 x46 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">(634) </div></div><div class="c x1 y47c w63 h41"><div class="t m0 x6 he y9c ff3 fs0 fc2 sc0 ls0 ws0">Inne całkowite dochody<span class="ff1"> </span></div></div><div class="c x50 y47c w64 h41"><div class="t m0 x30 he y9c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y47c w70 h41"><div class="t m0 x65 he y9c ff1 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1 y2be w63 h39"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Korzyść/Obciążenie podatkowe ujęte<span class="ff2"> w innych </span></div><div class="t m0 x6 h2 yc0 ff9 fs0 fc2 sc0 ls0 ws0">całkowitych dochodach<span class="ff2"> </span></div></div><div class="c x50 y2be w64 h39"><div class="t m0 x78 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y2be w70 h39"><div class="t m0 x7c h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 hc y47d ff1 fs7 fc3 sc0 ls0 ws0">13.2<span class="ff6"> <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 y47e 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 y47f 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 y480 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">5 roku<span class="_ _1"></span> i 31 grudni<span class="_ _1"></span>a 2024 r<span class="_ _1"></span>oku przedstawia<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y481 ff3 fs1 fc1 sc0 ls0 ws0">się następująco:<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y482 w71 h5d"><div class="t m0 x6 he ya8 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y482 w72 h5d"><div class="t m0 x3b hf y32f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xc hf y11a ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c xb y482 w73 h5d"><div class="t m0 x8 hf y32f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x8 hf y11a ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y483 w74 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Zysk brutto przed opodatkowaniem </div></div><div class="c x7f y483 w75 h10"><div class="t m0 x17 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">240 251 </div></div><div class="c x6f y483 w76 h10"><div class="t m0 x80 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">242 442 </div></div><div class="c x1 y484 w74 h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Podatek według ustawowej stawki podatkowej </div><div class="t m0 x6 he yc0 ff3 fs0 fc2 sc0 ls0 ws0">obowiązującej<span class="ff1"> w </span>Polsce, wynoszącej 19% (202<span class="ff1">4: 19%) </span></div></div><div class="c x7f y484 w75 h39"><div class="t m0 x11 he y7f ff1 fs0 fc2 sc0 ls3 ws0">45<span class="ls0"> </span>648<span class="ls0"> </span></div></div><div class="c x6f y484 w76 h39"><div class="t m0 x48 he y7f ff1 fs0 fc2 sc0 ls3 ws0">46<span class="ls0"> </span>064<span class="ls0"> </span></div></div><div class="c x1 y485 w74 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Koszty trwale niestanowiące kosztów uzyskania przychodów<span class="ff1 ls17">**<span class="ls0"> </span></span></div></div><div class="c x7f y485 w75 h10"><div class="t m0 x41 he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">4 872 </div></div><div class="c x6f y485 w76 h10"><div class="t m0 x1a he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">959<span class="ls0"> </span></div></div><div class="c x1 y5d w74 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Przychody trwale niebędące podstawą do opodatkowania<span class="ff1"> </span></div></div><div class="c x7f y5d w75 h10"><div class="t m0 x7b he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">(4) </div></div><div class="c x6f y5d w76 h10"><div class="t m0 x2d he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">(54) </div></div><div class="c x1 y486 w74 h38"><div class="t m0 x6 he y426 ff3 fs0 fc2 sc0 ls0 ws0">Odsetki trwale niestanowiące kosztów uzyskania przychodów<span class="ff1"> </span></div></div><div class="c x7f y486 w75 h38"><div class="t m0 x1 he y487 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y486 w76 h38"><div class="t m0 x4a he y487 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y488 w74 h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Udział<span class="ff1"> w </span>zyskach jednostek wycenianych metodą praw </div><div class="t m0 x6 he yc0 ff3 fs0 fc2 sc0 ls0 ws0">własności<span class="ff1"> </span></div></div><div class="c x7f y488 w75 h39"><div class="t m0 x13 he ybc ff1 fs0 fc2 sc0 ls5 ws0">(5<span class="ls3">7 <span class="ls0">805) </span></span></div></div><div class="c x6f y488 w76 h39"><div class="t m0 x24 he ybc ff1 fs0 fc2 sc0 ls0 ws0">(56 047) </div></div><div class="c x1 y489 w74 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Korekty z tytułu Podatkowej Grupy Kapitałowej*<span class="ff1"> </span></div></div><div class="c x7f y489 w75 h10"><div class="t m0 x11 he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">10<span class="ls0"> </span>094<span class="ls0"> </span></div></div><div class="c x6f y489 w76 h10"><div class="t m0 x22 he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">9 719 </div></div><div class="c x1 y250 w74 h11"><div class="t m0 x6 he y79 ff3 fs0 fc2 sc0 ls0 ws0">Inne (w tym korekty roku ubiegłego)<span class="ff1"> </span></div></div><div class="c x7f y250 w75 h11"><div class="t m0 x14 he y7a ff1 fs0 fc2 sc0 ls3 ws0">828<span class="ls0"> </span></div></div><div class="c x6f y250 w76 h11"><div class="t m0 xf he y7a ff1 fs0 fc2 sc0 ls0 ws0">(7) </div></div><div class="c x1 y48a w74 h39"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Podatek według efektywnej stawki podatkowej wynoszącej </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1,5<span class="ls10">% </span>(2024: 0,3<span class="ls10">%)</span> </div></div><div class="c x7f y48a w75 h39"><div class="t m0 x41 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">3 633 </div></div><div class="c x6f y48a w76 h39"><div class="t m0 x1a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">634 </div></div><div class="c x1 y48b w74 h11"><div class="t m0 x6 h2 yd2 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7f y48b w75 h11"><div class="t m0 xe he y79 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y48b w76 h11"><div class="t m0 x70 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y48c w74 h65"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Podatek dochodowy (obciążenie) wykazany<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">w jednostkowym zysku lub stracie </div></div><div class="c x7f y48c w75 h65"><div class="t m0 x41 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">3 633 </div></div><div class="c x6f y48c w76 h65"><div class="t m0 x1a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">634 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x22 h3 y48d ff1 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf29" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc29 w0 h3c"><img src="data:image/png;base64,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" class="bi x49 y149 w35 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">41</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y37f ff3 fs1 fc2 sc0 ls0 ws0">* Obciążenia z tytułu podatku dochod<span class="_ _1"></span>owego w roku podatk<span class="_ _1"></span>owym 202<span class="ff1">5 M<span class="_ _1"></span>urapol S.A., wraz ze </span></div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">spółką <span class="_ _8"></span>zależną <span class="_ _8"></span>Murapol <span class="_ _1e"></span>Real <span class="_ _8"></span>Estate <span class="_ _8"></span>S.A. <span class="_ _8"></span>,<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span></span>r<span class="_ _1"></span>ozlicza <span class="_ _8"></span>w <span class="_ _8"></span>ramach<span class="_ _1"></span> <span class="_ _8"></span>Podatkowej <span class="_ _8"></span>Grupy <span class="_ _8"></span>Kapi<span class="_ _1"></span>tałowej.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y297 ff3 fs1 fc2 sc0 ls0 ws0">Kwota <span class="_ _1d"> </span>p<span class="_ _1"></span>odatku <span class="_ _15"> </span>w <span class="_ _22"> </span>wy<span class="_ _1"></span>sokości <span class="_ _15"> </span><span class="ff1">10 <span class="_ _1d"> </span>094 <span class="_ _15"> </span>tys. <span class="_ _1d"> </span></span>P<span class="_ _1"></span>LN <span class="_ _1d"> </span>do<span class="_ _1"></span>tyczy <span class="_ _1d"> </span>główn<span class="_ _1"></span>ie <span class="_ _1d"> </span>wykorzys<span class="_ _1"></span>tania, <span class="_ _15"> </span>we <span class="_ _1d"> </span>wspólnym<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y298 ff3 fs1 fc2 sc0 ls0 ws0">rozliczeniu <span class="_ _25"> </span>podatk<span class="_ _1"></span>owym, <span class="_ _25"> </span>akty<span class="_ _1"></span>wa <span class="_ _25"> </span>na <span class="_ _25"> </span>podatek <span class="_ _20"> </span>odroczony <span class="_ _20"> </span>od  l<span class="_ _1"></span>imitu <span class="_ _25"> </span>kosztów <span class="_ _25"> </span>fi<span class="_ _1"></span>nansowania<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y299 ff3 fs1 fc2 sc0 ls0 ws0">dłużnego.<span class="ff1"> </span></div><div class="t m0 x1 h3 y16f ff3 fs1 fc1 sc0 ls0 ws0">** <span class="_ _1"></span>Wzrost <span class="_ _1"></span>war<span class="_ _1"></span>tości <span class="_ _1"></span>kosztó<span class="_ _1"></span>w <span class="_ _1"></span>niestanowiącyc<span class="_ _1"></span>h <span class="_ _1"></span>kosztów <span class="_ _8"></span>uzyskania <span class="_ _1"></span>przychodó<span class="_ _1"></span>w <span class="_ _1"></span>obejmuje <span class="_ _8"></span>odsetki </div><div class="t m0 x1 h3 y170 ff3 fs1 fc1 sc0 ls0 ws0">od zobowiązań p<span class="_ _1"></span>ublicznoprawnych ja<span class="_ _1"></span>ko płatnika podatku <span class="_ _1"></span>u źródła.</div></div></div></div>
<div id="pf2a" class="pf w77 h34" style="content-visibility: auto;"><div class="pc pc2a w77 h34"><img 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" class="bi x17 y48e w78 h66" alt="" /><div class="c x0 y0 w79 h34"><div class="t m0 x1 h2 y48f ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y490 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1">  <span class="_ _3a"> </span> <span class="_ _19"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span> <span class="_ _1a"> </span><span class="ls2">42</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y491 ff1 fs7 fc3 sc0 ls0 ws0">13.3<span class="ff6"> <span class="_ _5"></span><span class="ff1"> Odroczon<span class="_ _c"></span>y podatek do<span class="_ _c"></span>chodowy <span class="_ _3b"> </span> </span></span></div><div class="t m0 x22 h3 y492 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 x22 h3 y493 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y494 w7a h67"><div class="t m0 x6 he y495 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x81 y494 w7b h67"><div class="t m0 xc h68 y72 ff8 fsd fc5 sc0 ls0 ws0">Rzeczowe </div><div class="t m0 x6 h68 yaa ff7 fsd fc5 sc0 ls0 ws0">aktywa trwałe </div><div class="t m0 xc h68 y496 ff8 fsd fc5 sc0 ls0 ws0">oraz WNIP </div></div><div class="c x82 y494 w7c h67"><div class="t m0 xa h68 ye1 ff7 fsd fc5 sc0 ls0 ws0">Zobowiązania </div><div class="t m0 xc h68 yfa ff8 fsd fc5 sc0 ls0 ws0">finansowe </div></div><div class="c x83 y494 w7d h67"><div class="t m0 x10 h68 ye1 ff8 fsd fc5 sc0 ls0 ws0">Aktywa </div><div class="t m0 x6 h68 yfa ff8 fsd fc5 sc0 ls0 ws0">finansowe </div></div><div class="c x84 y494 w7e h67"><div class="t m0 xa h68 yaa ff8 fsd fc5 sc0 ls0 ws0">Rezerwy </div></div><div class="c x85 y494 w7f h67"><div class="t m0 xd h68 y72 ff8 fsd fc5 sc0 ls0 ws0">Odpisy </div><div class="t m0 xa h68 yaa ff7 fsd fc5 sc0 ls0 ws0">aktualizujące </div><div class="t m0 xd h68 y496 ff8 fsd fc5 sc0 ls0 ws0">aktywa </div></div><div class="c x86 y494 w80 h67"><div class="t m0 xd h68 ye1 ff8 fsd fc5 sc0 ls0 ws0">Straty </div><div class="t m0 xa h68 yfa ff8 fsd fc5 sc0 ls0 ws0">podatkowe </div></div><div class="c x87 y494 w81 h67"><div class="t m0 x2a h68 y72 ff8 fsd fc5 sc0 ls0 ws0">Rozliczenie </div><div class="t m0 xa h68 yaa ff7 fsd fc5 sc0 ls0 ws0">międzyokreso<span class="_ _c"></span>we </div><div class="t m0 x1e h68 y496 ff7 fsd fc5 sc0 ls0 ws0">przychodów<span class="ff8"> </span></div></div><div class="c x88 y494 w82 h67"><div class="t m0 x89 h68 yaa ff7 fsd fc5 sc0 ls0 ws0">Pozostałe<span class="ff8"> </span></div></div><div class="c x8a y494 w83 h67"><div class="t m0 xd h68 yaa ff8 fsd fc5 sc0 ls0 ws0">Razem </div></div><div class="c x1 y497 w7a h69"><div class="t m0 x6 h6a y498 ff2 fsd fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff9">tytułu </span></div><div class="t m0 x6 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x6 h6a y49a ff2 fsd fc2 sc0 ls0 ws0">1 stycznia 2025 roku<span class="_ _c"></span> </div></div><div class="c x81 y497 w7b h69"><div class="t m0 x21 h6a y499 ff2 fsd fc2 sc0 ls18 ws0">11<span class="ls0"> </span></div></div><div class="c x82 y497 w7c h69"><div class="t m0 x53 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">28 753 </div></div><div class="c x83 y497 w7d h69"><div class="t m0 xd h6a y499 ff2 fsd fc2 sc0 ls0 ws0">(1 345) </div></div><div class="c x84 y497 w7e h69"><div class="t m0 xd h6a y499 ff2 fsd fc2 sc0 ls0 ws0">1 016 </div></div><div class="c x85 y497 w7f h69"><div class="t m0 x68 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">3 092 </div></div><div class="c x86 y497 w80 h69"><div class="t m0 x8b h6a y499 ff2 fsd fc2 sc0 ls18 ws0">35<span class="ls0"> </span></div></div><div class="c x87 y497 w81 h69"><div class="t m0 x12 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">1 785 </div></div><div class="c x88 y497 w82 h69"><div class="t m0 x2 h6a y499 ff2 fsd fc2 sc0 ls18 ws0">23<span class="ls0"> </span></div></div><div class="c x8a y497 w83 h69"><div class="t m0 x8c h6a y499 ff2 fsd fc2 sc0 ls0 ws0">33 370 </div></div><div class="c x1 y49b w7a h6b"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">Korzyść podat<span class="_ _c"></span>kowa (obcią<span class="_ _c"></span>żenie </div><div class="t m0 x6 h6a y49a ff1 fsd fc2 sc0 ls0 ws0">podatkowe):<span class="ff2"> </span></div></div><div class="c x81 y49b w7b h6b"><div class="t m0 x14 h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x82 y49b w7c h6b"><div class="t m0 x80 h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x83 y49b w7d h6b"><div class="t m0 x8b h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x84 y49b w7e h6b"><div class="t m0 x68 h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x85 y49b w7f h6b"><div class="t m0 x14 h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x86 y49b w80 h6b"><div class="t m0 x16 h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x87 y49b w81 h6b"><div class="t m0 x1f h6c y9c ff1 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x88 y49b w82 h6b"><div class="t m0 x15 h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x8a y49b w83 h6b"><div class="t m0 x14 h6a y9c ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y49c w7a h6d"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0"> - wykazana/e w<span class="_ _c"></span> jednostkowym<span class="_ _c"></span> zysku lub </div><div class="t m0 x6 h6a y49a ff1 fsd fc2 sc0 ls0 ws0">stracie<span class="ff2"> </span></div></div><div class="c x81 y49c w7b h6d"><div class="t m0 x18 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">(1) </div></div><div class="c x82 y49c w7c h6d"><div class="t m0 x13 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">1 459 </div></div><div class="c x83 y49c w7d h6d"><div class="t m0 x35 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">(<span class="ls19">541</span>) </div></div><div class="c x84 y49c w7e h6d"><div class="t m0 x35 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">115<span class="ls0"> </span></div></div><div class="c x85 y49c w7f h6d"><div class="t m0 x15 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">(69) </div></div><div class="c x86 y49c w80 h6d"><div class="t m0 x21 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x87 y49c w81 h6d"><div class="t m0 x19 h6c y9c ff1 fsd fc2 sc0 ls1a ws0">(2<span class="ls0"> 015) </span></div></div><div class="c x88 y49c w82 h6d"><div class="t m0 x2 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">17<span class="ls0"> </span></div></div><div class="c x8a y49c w83 h6d"><div class="t m0 x20 h6a y9c ff2 fsd fc2 sc0 ls1b ws0">(1<span class="ls0"> 03<span class="ls18">5)</span> </span></div></div><div class="c x1 y49d w7a h6b"><div class="t m0 x6 h6c y499 ff1 fsd 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 x6 h6a y49a ff1 fsd fc2 sc0 ls0 ws0">dochodach<span class="ff2"> </span></div></div><div class="c x81 y49d w7b h6b"><div class="t m0 x2f h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x82 y49d w7c h6b"><div class="t m0 x1b h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x83 y49d w7d h6b"><div class="t m0 x13 h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x84 y49d w7e h6b"><div class="t m0 x8c h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x85 y49d w7f h6b"><div class="t m0 x2f h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x86 y49d w80 h6b"><div class="t m0 x18 h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x87 y49d w81 h6b"><div class="t m0 x22 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x88 y49d w82 h6b"><div class="t m0 x17 h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x8a y49d w83 h6b"><div class="t m0 x2f h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y49e w7a h6e"><div class="t m0 x6 h6a y49f ff2 fsd fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff9">tytułu </span></div><div class="t m0 x6 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x6 h6a y49a ff2 fsd fc2 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>25 roku </div></div><div class="c x81 y49e w7b h6e"><div class="t m0 x21 h6a y499 ff2 fsd fc2 sc0 ls18 ws0">10<span class="ls0"> </span></div></div><div class="c x82 y49e w7c h6e"><div class="t m0 x53 h6a y499 ff2 fsd fc2 sc0 ls18 ws0">30<span class="ls0"> <span class="ls1c">212</span> </span></div></div><div class="c x83 y49e w7d h6e"><div class="t m0 xd h6a y499 ff2 fsd fc2 sc0 ls0 ws0">(1 886) </div></div><div class="c x84 y49e w7e h6e"><div class="t m0 xd h6a y499 ff2 fsd fc2 sc0 ls0 ws0">1 131 </div></div><div class="c x85 y49e w7f h6e"><div class="t m0 x68 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">3 023 </div></div><div class="c x86 y49e w80 h6e"><div class="t m0 x8b h6a y499 ff2 fsd fc2 sc0 ls18 ws0">35<span class="ls0"> </span></div></div><div class="c x87 y49e w81 h6e"><div class="t m0 x12 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">(230) </div></div><div class="c x88 y49e w82 h6e"><div class="t m0 x2 h6a y499 ff2 fsd fc2 sc0 ls18 ws0">40<span class="ls0"> </span></div></div><div class="c x8a y49e w83 h6e"><div class="t m0 x8c h6a y499 ff2 fsd fc2 sc0 ls0 ws0">32 <span class="ls1c">335</span> </div></div><div class="c x1 y4a0 w7a h10"><div class="t m0 x6 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x81 y4a0 w7b h10"><div class="t m0 x14 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x82 y4a0 w7c h10"><div class="t m0 x80 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x83 y4a0 w7d h10"><div class="t m0 x8b h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x84 y4a0 w7e h10"><div class="t m0 x68 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x85 y4a0 w7f h10"><div class="t m0 x14 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x86 y4a0 w80 h10"><div class="t m0 x16 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x87 y4a0 w81 h10"><div class="t m0 x1f h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x88 y4a0 w82 h10"><div class="t m0 x15 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x8a y4a0 w83 h10"><div class="t m0 x14 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y187 w7a h69"><div class="t m0 x6 h6a y4a1 ff2 fsd fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff9">tytułu </span></div><div class="t m0 x6 h6a y186 ff2 fsd fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x6 h6a y49a ff2 fsd fc2 sc0 ls0 ws0">1 stycznia 2024 roku<span class="_ _c"></span> </div></div><div class="c x81 y187 w7b h69"><div class="t m0 x8d h6a y186 ff2 fsd fc2 sc0 ls0 ws0">6 </div></div><div class="c x82 y187 w7c h69"><div class="t m0 x53 h6a y186 ff2 fsd fc2 sc0 ls18 ws0">29<span class="ls0"> <span class="ls1c">097</span> </span></div></div><div class="c x83 y187 w7d h69"><div class="t m0 x3f h6a y186 ff2 fsd fc2 sc0 ls0 ws0">(863) </div></div><div class="c x84 y187 w7e h69"><div class="t m0 xd h6a y186 ff2 fsd fc2 sc0 ls0 ws0">1 545 </div></div><div class="c x85 y187 w7f h69"><div class="t m0 x68 h6a y186 ff2 fsd fc2 sc0 ls0 ws0">3 087 </div></div><div class="c x86 y187 w80 h69"><div class="t m0 x18 h6a y186 ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x87 y187 w81 h69"><div class="t m0 x11 h6a y186 ff2 fsd fc2 sc0 ls1b ws0">(2<span class="ls0"> 479) </span></div></div><div class="c x88 y187 w82 h69"><div class="t m0 x2 h6a y186 ff2 fsd fc2 sc0 ls18 ws0">22<span class="ls0"> </span></div></div><div class="c x8a y187 w83 h69"><div class="t m0 x8c h6a y186 ff2 fsd fc2 sc0 ls0 ws0">30 415 </div></div><div class="c x1 y4a2 w7a h6d"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">Korzyść podat<span class="_ _c"></span>kowa (obcią<span class="_ _c"></span>żenie </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">podatkowe): </div></div><div class="c x81 y4a2 w7b h6d"><div class="t m0 x14 h6c y4a3 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x82 y4a2 w7c h6d"><div class="t m0 x80 h6c y4a3 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x83 y4a2 w7d h6d"><div class="t m0 x8b h6c y9c ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x84 y4a2 w7e h6d"><div class="t m0 x68 h6c y4a3 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x85 y4a2 w7f h6d"><div class="t m0 x14 h6c y4a3 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x86 y4a2 w80 h6d"><div class="t m0 x16 h6c y4a3 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x87 y4a2 w81 h6d"><div class="t m0 x1f h6c y9c ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x88 y4a2 w82 h6d"><div class="t m0 x15 h6c y4a3 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c x8a y4a2 w83 h6d"><div class="t m0 x14 h6a y4a3 ff2 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4a4 w7a h6b"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0"> - wykazana/e<span class="_ _c"></span> w jednostkowym<span class="_ _c"></span> zysku lub </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">stracie </div></div><div class="c x81 y4a4 w7b h6b"><div class="t m0 x8d h6c y9c ff1 fsd fc2 sc0 ls0 ws0">5 </div></div><div class="c x82 y4a4 w7c h6b"><div class="t m0 x17 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">(344) </div></div><div class="c x83 y4a4 w7d h6b"><div class="t m0 x35 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">(482) </div></div><div class="c x84 y4a4 w7e h6b"><div class="t m0 x66 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">(529) </div></div><div class="c x85 y4a4 w7f h6b"><div class="t m0 x8d h6c y9c ff1 fsd fc2 sc0 ls0 ws0">5 </div></div><div class="c x86 y4a4 w80 h6b"><div class="t m0 x8b h6c y9c ff1 fsd fc2 sc0 ls19 ws0">35<span class="ls0"> </span></div></div><div class="c x87 y4a4 w81 h6b"><div class="t m0 x12 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">4 <span class="ls19">264</span> </div></div><div class="c x88 y4a4 w82 h6b"><div class="t m0 x17 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">1 </div></div><div class="c x8a y4a4 w83 h6b"><div class="t m0 x68 h6a y9c ff2 fsd fc2 sc0 ls0 ws0">2 955 </div></div><div class="c x1 y4a5 w7a h6d"><div class="t m0 x6 h6c y186 ff1 fsd 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 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">dochodach </div></div><div class="c x81 y4a5 w7b h6d"><div class="t m0 x2f h6a y9c ff2 fsd fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x82 y4a5 w7c h6d"><div class="t m0 x1b h6a y9c ff2 fsd fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x83 y4a5 w7d h6d"><div class="t m0 x13 h6a y9c ff2 fsd fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x84 y4a5 w7e h6d"><div class="t m0 x8c h6a y9c ff2 fsd fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x85 y4a5 w7f h6d"><div class="t m0 x2f h6a y9c ff2 fsd fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x86 y4a5 w80 h6d"><div class="t m0 x18 h6a y9c ff2 fsd fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x87 y4a5 w81 h6d"><div class="t m0 x22 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x88 y4a5 w82 h6d"><div class="t m0 x17 h6a y9c ff2 fsd fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x8a y4a5 w83 h6d"><div class="t m0 x2f h6a y9c ff2 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y4a6 w7a h15"><div class="t m0 x6 h6a y4a7 ff2 fsd fc2 sc0 ls0 ws0">Aktywa (rezerwa)<span class="_ _c"></span> netto z <span class="ff9">tytułu </span></div><div class="t m0 x6 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">odroczonego p<span class="_ _c"></span>odatku dochod<span class="_ _c"></span>owego na </div><div class="t m0 x6 h6a y49a ff2 fsd fc2 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 roku </div></div><div class="c x81 y4a6 w7b h15"><div class="t m0 x21 h6a y499 ff2 fsd fc2 sc0 ls18 ws0">11<span class="ls0"> </span></div></div><div class="c x82 y4a6 w7c h15"><div class="t m0 x53 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">28 753 </div></div><div class="c x83 y4a6 w7d h15"><div class="t m0 xd h6a y499 ff2 fsd fc2 sc0 ls1b ws0">(1<span class="ls0"> 345) </span></div></div><div class="c x84 y4a6 w7e h15"><div class="t m0 xd h6a y499 ff2 fsd fc2 sc0 ls0 ws0">1 016 </div></div><div class="c x85 y4a6 w7f h15"><div class="t m0 x68 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">3 092 </div></div><div class="c x86 y4a6 w80 h15"><div class="t m0 x8b h6a y499 ff2 fsd fc2 sc0 ls18 ws0">35<span class="ls0"> </span></div></div><div class="c x87 y4a6 w81 h15"><div class="t m0 x12 h6a y499 ff2 fsd fc2 sc0 ls0 ws0">1 785 </div></div><div class="c x88 y4a6 w82 h15"><div class="t m0 x2 h6a y499 ff2 fsd fc2 sc0 ls18 ws0">23<span class="ls0"> </span></div></div><div class="c x8a y4a6 w83 h15"><div class="t m0 x8c h6a y499 ff2 fsd fc2 sc0 ls0 ws0">33 370 </div></div></div></div>
<div id="pf2b" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc2b w0 h3c"><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAABBQAAAVGCAIAAAChTH+DAAAACXBIWXMAABYlAAAWJQFJUiTwAAAeuklEQVR42uzdMU5cZxSG4TsQiS7gJcRVTBN5AZGRWAYIduAOCRBUIECiYwcgswxLg1iAlWagSpZgxp0L+FNYSqwU/s9EJ1g58zyFSwQ3R1He+xHPqLU2AAAQ09owGnkMzKkfPAIAClvfvPAQSPT+3dubu+nRyaVHQfdUSv5cC/7RAgDEHZ9eeQjMLfEAADCDg70tDwHxAABA39n5tYeAeAAAoG93Z8NDQDwAANBneUA8AAAQYnlAPAAAEGJ5QDwAABBieUA8AAAAiAcAgDw+XhrxAABAyOH+toeAeAAAoM/ygHgAACDE8oB4AAAgxPKAeAAAIMTygHgAACDE8oB4AAAgxPKAeAAAIMTygHgAACDE8oB4AAAgxPKAeAAAIMTygHgAACDk+PTKQ0A8AADQd7C35SEgHgAA6LM8IB4AAAixPCAeAAAIsTwgHgAACLE8IB4AAAg5O7/2EBAPAAD07e5seAiIBwAA+iwPiAcAAEIsD4gHAABCLA+IBwAAQiwPiAcAAADxAACQ5+jk0kNAPAAA0He4v+0hIB4AAOizPCAeAAAIsTwgHgAACLE8IB4AAAixPCAeAAAIsTwgHgAACLE8IB4AAAixPCAeAAAIsTwgHgAACDk+vfIQEA8AAPQd7G15CIgHAAD6LA+IBwAAQiwPiAcAAEIsD4gHAABCLA+IBwAAQs7Orz0ExAMAAH27OxseAuIBAIA+ywPiAQCAEMsD4gEAgBDLA+IBAIAQywPiAQAAQDwAAOQ5Orn0EBAPAAD0He5vewiIBwAA+iwPiAcAAEIsD4gHAABCLA+IBwAAQiwPiAcAAEIsD4gHAABCLA+IBwAAQiwPiAcAAEIsD4gHAABCLA+IBwAAQiwPiAcAAEKOT688BMQDABQ0Go08BHId7G15CHS1VvRfqq3qTwYAwzCeTNdWlz0HHBXuRDwAQEdrg+0BR4U7yeLXlgCo7OZu6iHgqHAnWSwPAFT2+NQWF7wlxlHhTnJYHgCo7Pb+k4eAo8KdZLE8AFCZl8Q4KtxJIssDAJV5SYyjwp0ksjwAUJmXxDgq3EkiywMAlXlJjKPCnYgHAADgufm1JQAAIMTyAEBl44nP88JR4U7SWB4AAIAQywMAlXlJjKPCnSSyPAAAACGWBwAq85IYR4U7SWR5AAAAQiwPAFTmJTGOCneSyPIAAACEWB4AqMxLYhwV7iSR5QEAAAixPABQmZfEOCrcSSLLAwCVtTaMRh4Djgp3ksPyAEBlN3deEuOocCdpLA8AVOYlMY4Kd5LI8gBAZV4S46hwJ4ksDwBU5iUxjgp3ksjyAEBlXhLjqHAniSwPAFT2+NQWF7wlxlHhTnJYHgCo7Pb+k4eAo8KdZLE8AFCZl8Q4KtxJIssDAJV5SYyjwp0ksjwAUJmXxDgq3EkiywMAlXlJjKPCnYiHv7U2jCfTL38+PrV//DmeTIdh6P759Rf5118q5Yv4fnw/vh/fj+8n90t9/XX+o5/lOR+L7+e7fz9/HZXn7Pv59hepGkV+bQmAysaT6drqsueAo8KdiAcA6PBhwDgq3Eki/88DAJX5MGAcFe4kkeUBgMq8JMZR4U4SWR4AqMxLYhwV7iSR5QGAyvyV/Dgq3EkiywMAlfkr+XFUuJNElgcAKvOSGEeFO0lkeQCgMi+JcVS4k0SWBwAq85IYR4U7SWR5AKAyL4lxVLgT8QAAADw3v7YEAACEWB4AqGw88XleOCrcSRrLAwAAEGJ5AKAyL4lxVLiTRJYHAAAgxPIAQGVeEuOocCeJLA8AAECI5QGAyrwkxlHhThJZHgAAgBDLAwCVeUmMo8KdJLI8AFBZa8No5DHgqHAnOSwPAFR2c+clMY4Kd5LG8gBAZV4S46hwJ4ksDwBU5iUxjgp3ksjyAEBlXhLjqHAniSwPAFTmJTGOCneSyPIAQGWPT21xwVtiHBXuJIflAYDKbu8/eQg4KtxJFssDAJV5SYyjwp0ksjwAUJmXxDgq3EkiywMAlXlJjKPCnSSyPABQmZfEOCrcSaIKy8P65oUDBQCe6T+eRn5xg77D/e211WXxAAD/J799+OAhkOiX16/Hk+mLz797FHzbx6WXJePBry0BAMxgRTkQ8ObVcsmfSzwAAMzgYemlh0BX1U+YFg8AADOwPBBheQAAwPJAiOUBAIBh5fMfHgJdv/78o3gAAJh3D0s/eQh0Vf2cB/EAADADywMRlgcAACwPhFgeAACwPBBieQAAwPJAiOUBAACYa+IBAGAGL3xIHAFrqz4kDgBg7n30IXEEjCc+JA4AYO5ZHoiwPAAAYHkgxPIAAIDlgRDLAwAAlgdCLA8AAFgeCLE8AABgeSDE8gAAgOWBEMsDAACWB0IsDwAAWB4IsTwAAGB5IMTyAADAsGJ5IODNK8sDAMDce7A8EHBzZ3kAAJh7lgciLA8AAFgeCKm6PIxaa/7pAlDS+uaFhwB8L+/fva33Q1keAAAA8QAAAOTxa0sAAECI5QEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8eARAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDx4BAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADx4BEAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAABAPAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAABAPHgEAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAADxAAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAACAeAAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAQDwAAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAACAeAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAAAQDwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAiAcAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAMQDAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAADiAQAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAAAA8QAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAgHgAAADEAwAAIB4AAADxAAAAiAcAAEA8AAAA4gEAAEA8AAAA4gEAABAPAACAeAAAAMQDAAAgHgAAAPEAAAAgHgAAAPEAAACIBwAAQDwAAADiAQAAEA8AAIB4AAAAEA8AAIB4AAAAxAMAACAeAAAA8QAAAIgHAABAPAAAAIgHAABAPAAAAOIBAAAQDwAAgHgAAADEAwAAIB4AAADEAwAAIB4AAADxAAAAiAcAAEA8AAAAf7ZzxzpWG1EYgP3fvawQoKxEkXRIeYBU4Tl4jjxAqki0qXiQ1HmDlEjpoNoiBQ1CQggQSCjKsilQIlZrz5yxLWi+r2HZvfY9PjNn7FOMNQ8AAIDmAQAAQPMAAABoHgAAAM0DAACgeQAAADQPAACA5gEAANA8AAAAaB4AAADNAwAAoHkAAAA0DwAAgOYBAADQPAAAAJoHAAAAzQMAAKB5AAAANA8AAIDmAQAA0DwAAACaBwAAQPMAAACgeQAAADQPAACA5gEAAPj6jp/+eXr+/MXLt9OUz/+2/J8lGfx88wxXf5fVhw+ElHqY2XL4/5/cKUsZO1VGvzo7D3S2pD/dz2XrLFzzVbuXQ7ZnNttykPKlZiw5WV04s8dlh2mX1bnJ1qmWbC2c6nDtsIiumBxbVrtsTcNeYWS3MHat+Ky8na4tyOx6veOHrSi2Unln7FpWPEpk4zn2rN0vUZUZj3ifSLJfijY87GXrjNxyP92lKhcPvXnjcHbrZJqm48XFx58e/vbXs5fX85TWtWZu7NOf+FkekaWIk/naS2tY0qmSdA7qhZTqLMvcXaETUtJe1VL5jkZIaZRdKnMppaeo5oBWZsRsSKkN6EwEjTvPfMb7IWVkjs2csRdSqo8YmU9Vr3JTGNCrn+8PaLNIWiGlPMeufr5atinPsfXTvly5qQ1oYZVKKzflkNplm86dfia1KTymJJ3SSu+JM620zV9hCvM3vWmf9hNnFiJv3CQLYVy/9G4YM9/SXeY2DWWKYRSGMik0D7UcphH8SA5TDKOQw9TKoZLD1MPolUNq5TAVyiFDYTSHMsV52BvK1MqhMpQZX9mWcpjxlW1pKDO+svWbh+sr252bJz9+f+fw55Nn/3UOAAAAM959uHj1/p/DL49+lwsAAKDtxZu/D7/+/EAiAACAtu/OTg/3f7h39+yWXAAAAEtOj7l7+5jLy8tpmp6eP//j8fnrtx/KG6ZnFTZMd341snN0KYDShsLSkcshDW7AH90w3TlPfdPq/FlGNkwv5qUfde3tAM0N083cpzL3asOUhR9TDH4qh5TNo1R/7dH6clg+WX3iZ9ur0/oDmta7V+oLTLoD2Tx9bcN0b6C7S0x/celvmK6Vw5oN05UM9W8Dqdw5emGkefaptmG6Oxs696SU3iiXehiNHaKDd7WMLmO1Sd3aMN2ILuUgirMuwytOZcN09wacSlUNLsApXkaz1gdfPpZ15TBNw+8P6J42hUeLwXLI8CFT6f0B/WspzJXuY25h0/nIhulV5XDjmG+/Of30tqV/ARfaFDuKnaElAAAAAElFTkSuQmCC" class="bi x68 y4a8 w3 h6f" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">43</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y4a9 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 y4aa wd h5d"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d y4aa w84 h5d"><div class="t m0 x1e hf y32f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x8e hf y11a ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y4aa w60 h5d"><div class="t m0 x3b hf y32f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x3b hf y11a ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y4ab w11 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Aktywa z <span class="ff3">tytułu odroczonego podatku dochodowego</span> </div></div><div class="c x1d y4ab w85 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls3 ws0">36 339<span class="_ _c"></span><span class="ls0"> </span></div></div><div class="c x77 y4ab w65 h10"><div class="t m0 x64 he y75 ff1 fs0 fc2 sc0 ls3 ws0">36<span class="ls0"> </span>399<span class="ls0"> </span></div></div><div class="c x1 y4ac w11 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Rezerwy z <span class="ff3">tytułu odroczonego podatku dochodowego</span> </div></div><div class="c x1d y4ac w85 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">4 </span>004) </div></div><div class="c x77 y4ac w65 h10"><div class="t m0 x14 he y75 ff1 fs0 fc2 sc0 ls5 ws0">(3<span class="ls0"> 029) </span></div></div><div class="c x1 y4ad wd h70"><div class="t m0 x6 he y108 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1d y4ad w84 h70"><div class="t m0 x27 h2 y4ae ff2 fs0 fc2 sc0 ls0 ws0">32 335 </div></div><div class="c x77 y4ad w60 h70"><div class="t m0 x64 h2 y4ae ff2 fs0 fc2 sc0 ls0 ws0">33 370 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h7 y4af ff1 fs5 fc4 sc0 ls16 ws0">14<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Dywidendy wypłacone i zaproponowane do </span></span></div><div class="t m0 x54 h7 y4b0 ff3 fs5 fc4 sc0 ls0 ws0">wypłaty<span class="ff1"> </span></div><div class="t m0 x1 h3 y4b1 ff3 fs1 fc2 sc0 ls0 ws0">Dnia <span class="_ _1"></span>29 <span class="_ _1"></span>kwi<span class="_ _1"></span>etnia <span class="_ _1"></span>2025 <span class="_ _1"></span>roku <span class="_ _1"></span>Zwyczajne <span class="_ _1"></span>Wal<span class="_ _1"></span>ne <span class="_ _1"></span>Zgromadzenie <span class="_ _1"></span>Murap<span class="_ _1"></span>ol <span class="_ _1"></span>S.A. <span class="_ _1"></span>podjęło <span class="_ _1"></span>uchwałę <span class="_ _8"></span>nr </div><div class="t m0 x1 h3 y4b2 ff3 fs1 fc2 sc0 ls0 ws0">5 w <span class="_ _c"></span>sprawie <span class="_ _c"></span>podziału z<span class="_ _c"></span>ysku netto za <span class="_ _c"></span>rok <span class="_ _c"></span>2024 <span class="_ _c"></span>i wypłacie akcjonariuszom <span class="_ _c"></span>dywidendy za ro<span class="_ _c"></span>k 2024 </div><div class="t m0 x1 h3 y4b3 ff3 fs1 fc2 sc0 ls0 ws0">w łącznej wysokości 200 328 <span class="_ _c"></span>tys. PLN <span class="_ _c"></span>(4,91 PLN na akcję), na któ<span class="_ _c"></span>rą składa się kwota 119 952 <span class="_ _c"></span>tys. </div><div class="t m0 x1 h3 y4b4 ff3 fs1 fc2 sc0 ls0 ws0">PLN <span class="_ _7"></span>(2,<span class="_ _1"></span>94 <span class="_ _c"></span>PLN <span class="_ _7"></span>na <span class="_ _c"></span>akcję) <span class="_ _c"></span>wypłacona <span class="_ _c"></span>dnia <span class="_ _c"></span>12 <span class="_ _7"></span>l<span class="_ _1"></span>istopada <span class="_ _c"></span>2024 <span class="_ _7"></span>roku <span class="_ _c"></span>w <span class="_ _c"></span>formie <span class="_ _7"></span>zal<span class="_ _1"></span>iczki <span class="_ _c"></span>z <span class="_ _7"></span>utworzonego<span class="_ _1"></span> </div><div class="t m0 x1 h3 y4b5 ff3 fs1 fc2 sc0 ls0 ws0">w tym <span class="_ _c"></span>celu kapitału rezerwowego oraz <span class="_ _c"></span>kwota 80 376 <span class="_ _c"></span>tys. PLN <span class="_ _c"></span>(1,97 PLN na <span class="_ _c"></span>akcję), która została </div><div class="t m0 x1 h3 y4b6 ff3 fs1 fc2 sc0 ls0 ws0">wypłacona dni<span class="_ _1"></span>a 24 czerwca 2025 r<span class="_ _1"></span>oku.<span class="ff1"> </span></div><div class="t m0 x1 h3 y4b7 ff3 fs1 fc2 sc0 ls0 ws0">Dnia <span class="_ _27"> </span>6 <span class="_ _b"> </span>listopada <span class="_ _27"> </span>2025 <span class="_ _b"> </span>roku <span class="_ _27"> </span>Zarząd <span class="_ _27"> </span>spółki<span class="_ _1"></span> <span class="_ _27"> </span>Murapol <span class="_ _27"> </span>S.A. <span class="_ _b"> </span>podjął <span class="_ _27"> </span>decy<span class="_ _1"></span>zję <span class="_ _27"> </span>o <span class="_ _27"> </span>wypła<span class="_ _1"></span>cie </div><div class="t m0 x1 h3 y4b8 ff1 fs1 fc2 sc0 ls0 ws0">akcjonariuszom <span class="_ _1"></span>zali<span class="_ _1"></span>czki <span class="_ _1"></span>na <span class="_ _1"></span>poczet <span class="_ _1"></span>dywidendy<span class="_ _1"></span> <span class="_ _1"></span>za 2025 <span class="_ _8"></span>rok w <span class="_ _8"></span>kwocie <span class="_ _1"></span>119 <span class="_ _1"></span>952 <span class="_ _1"></span>tys. <span class="_ _1"></span>PLN <span class="_ _1"></span>(2,94 <span class="_ _1"></span>P<span class="_ _1"></span>LN </div><div class="t m0 x1 h3 y4b9 ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _8"></span>akcję). <span class="_ _8"></span>Za<span class="_ _1"></span>rząd <span class="_ _8"></span>określił <span class="_ _8"></span>dzień<span class="_ _1"></span>, <span class="_ _8"></span>według <span class="_ _8"></span>któr<span class="_ _1"></span>ego <span class="_ _8"></span>ustalać <span class="_ _1e"></span>się <span class="_ _8"></span>będzie<span class="_ _1"></span> <span class="_ _8"></span>uprawnionych<span class="_ _1"></span> <span class="_ _8"></span>do <span class="_ _1e"></span><span class="ff1">zal<span class="_ _1"></span>iczki </span></div><div class="t m0 x1 h3 y4ba ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _8"></span>poczet <span class="_ _8"></span>dywidendy<span class="_ _1"></span> <span class="_ _8"></span>za <span class="_ _8"></span>rok <span class="_ _8"></span>2025 <span class="_ _8"></span>na <span class="_ _8"></span>dzień <span class="_ _8"></span>17 <span class="_ _8"></span>grudnia<span class="_ _1"></span> <span class="_ _8"></span>2025 <span class="_ _8"></span>r<span class="_ _1"></span><span class="ff1">oku <span class="_ _8"></span></span>oraz <span class="_ _8"></span>termin <span class="_ _8"></span>wy<span class="_ _1"></span>płaty <span class="_ _8"></span>zaliczki </div><div class="t m0 x1 h3 y287 ff3 fs1 fc2 sc0 ls0 ws0">na poczet dywidendy<span class="_ _1"></span> za rok 2025 na d<span class="_ _1"></span>zień 22 grudn<span class="_ _1"></span>ia 2025 r<span class="ff1">ok<span class="_ _1"></span>u. </span></div><div class="t m0 x1 h3 y4bb ff3 fs1 fc2 sc0 ls0 ws0">W roku <span class="_ _c"></span>zakończonym 31 grudnia 2024 roku Spółka wypłaciła<span class="_ _1"></span> dywidendę za <span class="_ _c"></span>2023 rok <span class="_ _c"></span>w kwocie </div><div class="t m0 x1 h3 y4bc ff3 fs1 fc2 sc0 ls2 ws0">80 376 tys. PLN (1,97 PL<span class="_ _1"></span>N na akcję).<span class="_ _1"></span><span class="ff1 ls0"> </span></div><div class="t m0 x1 h3 y4bd ff6 fs1 fc2 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
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" class="bi x68 y4a8 w3 h71" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">44</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4be ff1 fs5 fc4 sc0 ls16 ws0">15<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Rzeczowe aktywa trwałe<span class="ff1"> </span></span></span></div></div><div class="c x1 y299 w86 h72"><div class="t m0 x52 h2 y4bf ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony </span> </div><div class="t m0 x3b h2 y7f ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 roku </div></div><div class="c x6d y299 w87 h72"><div class="t m0 x31 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Grunty i </div><div class="t m0 xc hf y7f ff8 fs0 fc5 sc0 ls0 ws0">budynki </div></div><div class="c x8f y299 w88 h72"><div class="t m0 x10 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Maszyny i </div><div class="t m0 x89 hf y7f ff7 fs0 fc5 sc0 ls0 ws0">urządzenia<span class="ff8"> </span></div></div><div class="c x90 y299 w87 h72"><div class="t m0 x2a hf y4bf ff7 fs0 fc5 sc0 ls0 ws0">Środki </div><div class="t m0 x10 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">transportu </div></div><div class="c x91 y299 w88 h72"><div class="t m0 x2a hf y4c0 ff7 fs0 fc5 sc0 ls0 ws0">Środki </div><div class="t m0 x2a hf ybc ff7 fs0 fc5 sc0 ls0 ws0">trwałe<span class="ff8"> </span></div><div class="t m0 x89 hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">w budowie </div></div><div class="c x6f y299 w89 h72"><div class="t m0 x10 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe<span class="ff8"> </span></div></div><div class="c x92 y299 w8a h72"><div class="t m0 x10 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y4c1 w86 h39"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Wartość brutto na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2025 roku </div></div><div class="c x6d y4c1 w87 h39"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">15 680 </div></div><div class="c x8f y4c1 w88 h39"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 183 </div></div><div class="c x90 y4c1 w87 h39"><div class="t m0 x93 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">2 089 </div></div><div class="c x91 y4c1 w88 h39"><div class="t m0 x17 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">137<span class="ff1"> </span></div></div><div class="c x6f y4c1 w89 h39"><div class="t m0 x93 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">2 726 </div></div><div class="c x92 y4c1 w8a h39"><div class="t m0 x52 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">22 815 </div></div><div class="c x1 y4c2 w86 h10"><div class="t m0 x6 h2 y75 ff1 fs0 fc2 sc0 ls0 ws0">Nabycia<span class="ff2"> </span></div></div><div class="c x6d y4c2 w87 h10"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x8f y4c2 w88 h10"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x90 y4c2 w87 h10"><div class="t m0 x17 he y9c ff1 fs0 fc2 sc0 ls3 ws0">34<span class="ls0">2 </span></div></div><div class="c x91 y4c2 w88 h10"><div class="t m0 x17 he y9c ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0">9 </span></div></div><div class="c x6f y4c2 w89 h10"><div class="t m0 x12 he y9c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4c2 w8a h10"><div class="t m0 x93 h2 y9c ff2 fs0 fc2 sc0 ls0 ws0">501 </div></div><div class="c x1 y4c3 w86 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6d y4c3 w87 h10"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x8f y4c3 w88 h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls0 ws0">(212) </div></div><div class="c x90 y4c3 w87 h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls0 ws0">(257) </div></div><div class="c x91 y4c3 w88 h10"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4c3 w89 h10"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4c3 w8a h10"><div class="t m0 x94 h2 y9c ff2 fs0 fc2 sc0 ls0 ws0">(469) </div></div><div class="c x1 y4c4 w86 h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Przeszacowanie </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">w <span class="ff3">związku z</span> <span class="ff3">aktualizacją</span> </div></div><div class="c x6d y4c4 w87 h39"><div class="t m0 x17 he y7f ff1 fs0 fc2 sc0 ls3 ws0">26<span class="ls0">5 </span></div></div><div class="c x8f y4c4 w88 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x90 y4c4 w87 h39"><div class="t m0 x41 he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x91 y4c4 w88 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4c4 w89 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4c4 w8a h39"><div class="t m0 x93 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">266 </div></div><div class="c x1 y4c5 w86 h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Przyjęcie środka </div><div class="t m0 x6 he yc0 ff3 fs0 fc2 sc0 ls0 ws0">trwałego w budowie<span class="ff1"> </span></div></div><div class="c x6d y4c5 w87 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x8f y4c5 w88 h39"><div class="t m0 x17 he y7f ff1 fs0 fc2 sc0 ls3 ws0">11<span class="ls0">3 </span></div></div><div class="c x90 y4c5 w87 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x91 y4c5 w88 h39"><div class="t m0 x8c he y7f ff1 fs0 fc2 sc0 ls0 ws0">(113) </div></div><div class="c x6f y4c5 w89 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4c5 w8a h39"><div class="t m0 x11 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y4c6 w86 h73"><div class="t m0 x6 h2 y4c7 ff9 fs0 fc2 sc0 ls0 ws0">Wartość brutto na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2025 roku <span class="ff1"> </span></div></div><div class="c x6d y4c6 w87 h73"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">15 945 </div></div><div class="c x8f y4c6 w88 h73"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 084 </div></div><div class="c x90 y4c6 w87 h73"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 175 </div></div><div class="c x91 y4c6 w88 h73"><div class="t m0 x17 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">183 </div></div><div class="c x6f y4c6 w89 h73"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 726 </div></div><div class="c x92 y4c6 w8b h73"><div class="t m0 x52 h2 y4c8 ff2 fs0 fc2 sc0 ls0 ws0">23 113 </div></div><div class="c x1 y4c9 w86 h10"><div class="t m0 x6 he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6d y4c9 w87 h10"><div class="t m0 x2f he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4c9 w88 h10"><div class="t m0 x1b he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4c9 w87 h10"><div class="t m0 x2f he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4c9 w88 h10"><div class="t m0 x1b he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y4c9 w89 h10"><div class="t m0 x2f he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4c9 w8a h10"><div class="t m0 x18 h2 y76 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4ca w86 h72"><div class="t m0 x6 h2 y4c0 ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2025 roku </div></div><div class="c x6d y4ca w87 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">(2 963) </div></div><div class="c x8f y4ca w88 h72"><div class="t m0 x63 h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">(1 859) </div></div><div class="c x90 y4ca w87 h72"><div class="t m0 x93 h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">(898) </div></div><div class="c x91 y4ca w88 h72"><div class="t m0 x16 h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4ca w89 h72"><div class="t m0 x63 h2 y133 ff2 fs0 fc2 sc0 ls10 ws0">(2<span class="ls0"> 496) </span></div></div><div class="c x92 y4ca w8a h72"><div class="t m0 x66 h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">(8 216) </div></div><div class="c x1 y4cb w86 h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Odpis amortyzacyjny za </div><div class="t m0 x6 h2 yc0 ff1 fs0 fc2 sc0 ls0 ws0">okres<span class="ff2"> </span></div></div><div class="c x6d y4cb w87 h39"><div class="t m0 x63 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(1 846) </div></div><div class="c x8f y4cb w88 h39"><div class="t m0 x8c he y7f ff1 fs0 fc2 sc0 ls0 ws0">(204) </div></div><div class="c x90 y4cb w87 h39"><div class="t m0 x8c he y7f ff1 fs0 fc2 sc0 ls5 ws0">(4<span class="ls4">95<span class="ls0">) </span></span></div></div><div class="c x91 y4cb w88 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4cb w89 h39"><div class="t m0 x8c he y7f ff1 fs0 fc2 sc0 ls0 ws0">(173) </div></div><div class="c x92 y4cb w8a h39"><div class="t m0 x66 h2 y132 ff2 fs0 fc2 sc0 ls10 ws0">(2<span class="ls0"> 718) </span></div></div><div class="c x1 y4e w86 h72"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6d y4e w87 h72"><div class="t m0 x12 he ybc ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x8f y4e w88 h72"><div class="t m0 x17 he ybc ff1 fs0 fc2 sc0 ls3 ws0">212<span class="ls0"> </span></div></div><div class="c x90 y4e w87 h72"><div class="t m0 x17 he ybc ff1 fs0 fc2 sc0 ls3 ws0">257<span class="ls0"> </span></div></div><div class="c x91 y4e w88 h72"><div class="t m0 x12 he ybc ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4e w89 h72"><div class="t m0 x2f he y4c0 ff1 fs0 fc2 sc0 ls0 ws0"> </div><div class="t m0 x12 he ybc ff1 fs0 fc2 sc0 ls0 ws0">- </div><div class="t m0 x2f he yc0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4e w8a h72"><div class="t m0 x93 h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">469 </div></div><div class="c x1 y4cc w86 h72"><div class="t m0 x6 h2 y4c0 ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2025 roku <span class="ff1"> </span></div></div><div class="c x6d y4cc w87 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">(4 809) </div></div><div class="c x8f y4cc w88 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">(1 851) </div></div><div class="c x90 y4cc w87 h72"><div class="t m0 x63 h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">(1 136) </div></div><div class="c x91 y4cc w88 h72"><div class="t m0 x16 h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4cc w89 h72"><div class="t m0 x3f h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">( 2 669) </div></div><div class="c x92 y4cc w8a h72"><div class="t m0 x1e h2 y133 ff2 fs0 fc2 sc0 ls0 ws0">(10 465) </div></div><div class="c x1 y4cd w86 h10"><div class="t m0 x6 he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6d y4cd w87 h10"><div class="t m0 x2f he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4cd w88 h10"><div class="t m0 x1b he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4cd w87 h10"><div class="t m0 x2f he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4cd w88 h10"><div class="t m0 x1b he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y4cd w89 h10"><div class="t m0 x2f he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4cd w8a h10"><div class="t m0 x18 h2 y76 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4ce w86 h73"><div class="t m0 x6 h2 y4cf ff9 fs0 fc2 sc0 ls0 ws0">Wartość netto na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2025 roku </div></div><div class="c x6d y4ce w87 h73"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">12 717 </div></div><div class="c x8f y4ce w88 h73"><div class="t m0 x17 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">324 </div></div><div class="c x90 y4ce w87 h73"><div class="t m0 x93 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">1 191 </div></div><div class="c x91 y4ce w88 h73"><div class="t m0 x17 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">137 </div></div><div class="c x6f y4ce w89 h73"><div class="t m0 x17 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">230 </div></div><div class="c x92 y4ce w8a h73"><div class="t m0 x52 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">14 599 </div></div><div class="c x1 y4d0 w86 h65"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Wartość netto na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2025 roku  </div></div><div class="c x6d y4d0 w87 h65"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">11 136 </div></div><div class="c x8f y4d0 w88 h65"><div class="t m0 x17 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">233 </div></div><div class="c x90 y4d0 w87 h65"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">1 039 </div></div><div class="c x91 y4d0 w88 h65"><div class="t m0 x17 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">183 </div></div><div class="c x6f y4d0 w89 h65"><div class="t m0 x11 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">57 </div></div><div class="c x92 y4d0 w8a h65"><div class="t m0 x52 h2 y4d1 ff2 fs0 fc2 sc0 ls0 ws0">12 648 </div></div><div class="c x1 y313 w86 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6d y313 w87 h10"><div class="t m0 x2f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y313 w88 h10"><div class="t m0 x1b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y313 w87 h10"><div class="t m0 x2f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y313 w88 h10"><div class="t m0 x1b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y313 w89 h10"><div class="t m0 x2f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y313 w8a h10"><div class="t m0 x18 h2 y9c ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y4d2 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y4d3 ff6 fs1 fc1 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf2d" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc2d w0 h3c"><img 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" class="bi x68 y4a8 w3 h1c" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">45</span><span class="fs0"> </span></span></div></div><div class="c x1 y397 w86 h1d"><div class="t m0 x52 h2 y4bf ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony </span> </div><div class="t m0 x3b h2 y7f ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 roku </div></div><div class="c x6d y397 w87 h1d"><div class="t m0 x31 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Grunty i </div><div class="t m0 xc hf y7f ff8 fs0 fc5 sc0 ls0 ws0">budynki </div></div><div class="c x8f y397 w88 h1d"><div class="t m0 x10 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Maszyny i </div><div class="t m0 x89 hf y7f ff7 fs0 fc5 sc0 ls0 ws0">urządzenia<span class="ff8"> </span></div></div><div class="c x90 y397 w87 h1d"><div class="t m0 x2a hf y4bf ff7 fs0 fc5 sc0 ls0 ws0">Środki </div><div class="t m0 x10 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">transportu </div></div><div class="c x91 y397 w88 h1d"><div class="t m0 x2a hf y4d4 ff7 fs0 fc5 sc0 ls0 ws0">Środki </div><div class="t m0 x2a hf ybc ff7 fs0 fc5 sc0 ls0 ws0">trwałe </div><div class="t m0 x89 hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">w budowie </div></div><div class="c x6f y397 w89 h1d"><div class="t m0 x10 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe<span class="ff8"> </span></div></div><div class="c x92 y397 w8a h1d"><div class="t m0 x10 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y4d5 w86 h39"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Wartość <span class="_ _22"></span>brutto <span class="_ _22"></span>na <span class="_ _22"></span>dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2024 roku </div></div><div class="c x6d y4d5 w87 h39"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">15 845 </div></div><div class="c x8f y4d5 w88 h39"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 139 </div></div><div class="c x90 y4d5 w87 h39"><div class="t m0 x93 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">1 215 </div></div><div class="c x91 y4d5 w88 h39"><div class="t m0 x11 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">91<span class="ff1"> </span></div></div><div class="c x6f y4d5 w89 h39"><div class="t m0 x93 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">2 871 </div></div><div class="c x92 y4d5 w8a h39"><div class="t m0 x52 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">22 161 </div></div><div class="c x1 y4d6 w86 h10"><div class="t m0 x6 h2 y75 ff1 fs0 fc2 sc0 ls0 ws0">Nabycia<span class="ff2"> </span></div></div><div class="c x6d y4d6 w87 h10"><div class="t m0 x93 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 103 </div></div><div class="c x8f y4d6 w88 h10"><div class="t m0 x17 he y75 ff1 fs0 fc2 sc0 ls3 ws0">244<span class="ls0"> </span></div></div><div class="c x90 y4d6 w87 h10"><div class="t m0 x93 he y9c ff1 fs0 fc2 sc0 ls0 ws0">1 025 </div></div><div class="c x91 y4d6 w88 h10"><div class="t m0 x11 he y9c ff1 fs0 fc2 sc0 ls3 ws0">46<span class="ls0"> </span></div></div><div class="c x6f y4d6 w89 h10"><div class="t m0 x11 he y9c ff1 fs0 fc2 sc0 ls3 ws0">50<span class="ls0"> </span></div></div><div class="c x92 y4d6 w8a h10"><div class="t m0 x63 h2 y9c ff2 fs0 fc2 sc0 ls0 ws0">2 468 </div></div><div class="c x1 y4d7 w86 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6d y4d7 w87 h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls5 ws0">( <span class="ls0">1 648) </span></div></div><div class="c x8f y4d7 w88 h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls0 ws0">(200) </div></div><div class="c x90 y4d7 w87 h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls5 ws0">(1<span class="ls4">51<span class="ls0">) </span></span></div></div><div class="c x91 y4d7 w88 h10"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4d7 w89 h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls0 ws0">(195) </div></div><div class="c x92 y4d7 w8a h10"><div class="t m0 x66 h2 y9c ff2 fs0 fc2 sc0 ls0 ws0">(2 194) </div></div><div class="c x1 y4d8 w86 h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Przeszacowanie </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">w <span class="ff3">związku</span> z <span class="ff3">aktualizacją</span> </div></div><div class="c x6d y4d8 w87 h39"><div class="t m0 x17 he y7f ff1 fs0 fc2 sc0 ls3 ws0">380<span class="ls0"> </span></div></div><div class="c x8f y4d8 w88 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x90 y4d8 w87 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x91 y4d8 w88 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4d8 w89 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x92 y4d8 w8a h39"><div class="t m0 x93 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">380 </div></div><div class="c x1 y4d9 w86 h39"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Wartość brutto na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2024 roku <span class="ff1"> </span></div></div><div class="c x6d y4d9 w87 h39"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">15 680 </div></div><div class="c x8f y4d9 w88 h39"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 183 </div></div><div class="c x90 y4d9 w87 h39"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 089 </div></div><div class="c x91 y4d9 w88 h39"><div class="t m0 x17 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">137 </div></div><div class="c x6f y4d9 w89 h39"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 726 </div></div><div class="c x92 y4d9 w8a h39"><div class="t m0 x52 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">22 815 </div></div><div class="c x1 y4da w86 h74"><div class="t m0 x95 he y4db ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6d y4da w87 h74"><div class="t m0 x2f he y4db ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4da w88 h74"><div class="t m0 x1b he y4db ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4da w87 h74"><div class="t m0 x2f he y4db ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4da w88 h74"><div class="t m0 x1b he y4db ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y4da w89 h74"><div class="t m0 x2f he y4db ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4da w8a h74"><div class="t m0 x18 h2 y4db ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4dc w86 h72"><div class="t m0 x6 h2 y4c0 ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2024 roku </div></div><div class="c x6d y4dc w87 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">(2 623) </div></div><div class="c x8f y4dc w88 h72"><div class="t m0 x63 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">(1 921) </div></div><div class="c x90 y4dc w87 h72"><div class="t m0 x93 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">(623) </div></div><div class="c x91 y4dc w88 h72"><div class="t m0 x16 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4dc w89 h72"><div class="t m0 x63 h2 y4dd ff2 fs0 fc2 sc0 ls10 ws0">(2<span class="ls0"> 488) </span></div></div><div class="c x92 y4dc w8a h72"><div class="t m0 x66 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">(7 655) </div></div><div class="c x1 y4de w86 h73"><div class="t m0 x6 he y4c7 ff1 fs0 fc2 sc0 ls0 ws0">Odpis amortyzacyjny za </div><div class="t m0 x6 h2 yc0 ff1 fs0 fc2 sc0 ls0 ws0">okres<span class="ff2"> </span></div></div><div class="c x6d y4de w87 h73"><div class="t m0 x63 he y4df ff1 fs0 fc2 sc0 ls0 ws0">(1 917)<span class="fc1"> </span></div></div><div class="c x8f y4de w88 h73"><div class="t m0 x8c he y4df ff1 fs0 fc2 sc0 ls0 ws0">(137)<span class="fc1"> </span></div></div><div class="c x90 y4de w87 h73"><div class="t m0 x8c he y4df ff1 fs0 fc2 sc0 ls0 ws0">(426)<span class="fc1"> </span></div></div><div class="c x91 y4de w88 h73"><div class="t m0 x12 he y4df ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x6f y4de w89 h73"><div class="t m0 x8c he y4df ff1 fs0 fc2 sc0 ls0 ws0">(203)<span class="fc1"> </span></div></div><div class="c x92 y4de w8a h73"><div class="t m0 x66 h2 y4e0 ff2 fs0 fc2 sc0 ls10 ws0">(2<span class="ls0"> 683) </span></div></div><div class="c x1 y4e1 w86 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x6d y4e1 w87 h11"><div class="t m0 x93 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 577 </div></div><div class="c x8f y4e1 w88 h11"><div class="t m0 x17 he y75 ff1 fs0 fc2 sc0 ls3 ws0">199<span class="ls0"> </span></div></div><div class="c x90 y4e1 w87 h11"><div class="t m0 x17 he y75 ff1 fs0 fc2 sc0 ls3 ws0">151<span class="ls0"> </span></div></div><div class="c x91 y4e1 w88 h11"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4e1 w89 h11"><div class="t m0 x17 he y75 ff1 fs0 fc2 sc0 ls3 ws0">195<span class="ls0"> </span></div></div><div class="c x92 y4e1 w8a h11"><div class="t m0 x63 h2 y189 ff2 fs0 fc2 sc0 ls0 ws0">2 122 </div></div><div class="c x1 y4e2 w86 h72"><div class="t m0 x6 h2 y4c0 ff2 fs0 fc2 sc0 ls0 ws0">Umorzenie i odpisy </div><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">aktualizujące na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2024 roku <span class="ff1"> </span></div></div><div class="c x6d y4e2 w87 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">(2 963) </div></div><div class="c x8f y4e2 w88 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">(1 859) </div></div><div class="c x90 y4e2 w87 h72"><div class="t m0 x93 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">(898) </div></div><div class="c x91 y4e2 w88 h72"><div class="t m0 x16 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y4e2 w89 h72"><div class="t m0 x63 h2 y4dd ff2 fs0 fc2 sc0 ls10 ws0">(2<span class="ls0"> 496)<span class="fc1"> </span></span></div></div><div class="c x92 y4e2 w8a h72"><div class="t m0 x66 h2 y4dd ff2 fs0 fc2 sc0 ls0 ws0">(8 216) </div></div><div class="c x1 y4e3 w86 h75"><div class="t m0 x95 he y79 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6d y4e3 w87 h75"><div class="t m0 x2f he y79 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x8f y4e3 w88 h75"><div class="t m0 x1b he y79 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x90 y4e3 w87 h75"><div class="t m0 x2f he y79 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x91 y4e3 w88 h75"><div class="t m0 x1b he y79 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y4e3 w89 h75"><div class="t m0 x2f he y79 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x92 y4e3 w8a h75"><div class="t m0 x18 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y3a3 w86 h39"><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">Wartość netto na dzień </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1 stycznia 2024 roku </div></div><div class="c x6d y3a3 w87 h39"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">13 222 </div></div><div class="c x8f y3a3 w88 h39"><div class="t m0 x17 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">218 </div></div><div class="c x90 y3a3 w87 h39"><div class="t m0 x17 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">592 </div></div><div class="c x91 y3a3 w88 h39"><div class="t m0 x11 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">91 </div></div><div class="c x6f y3a3 w89 h39"><div class="t m0 x17 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">383 </div></div><div class="c x92 y3a3 w8a h39"><div class="t m0 x52 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">14 506 </div></div><div class="c x1 y260 w86 h39"><div class="t m0 x6 h2 ybc ff9 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 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">31 grudnia 2024 roku  </div></div><div class="c x6d y260 w87 h39"><div class="t m0 x6a h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">12 717<span class="fc1"> </span></div></div><div class="c x8f y260 w88 h39"><div class="t m0 x17 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">324<span class="fc1"> </span></div></div><div class="c x90 y260 w87 h39"><div class="t m0 x93 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">1 191<span class="fc1"> </span></div></div><div class="c x91 y260 w88 h39"><div class="t m0 x17 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">137<span class="fc1"> </span></div></div><div class="c x6f y260 w89 h39"><div class="t m0 x17 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">230<span class="fc1"> </span></div></div><div class="c x92 y260 w8a h39"><div class="t m0 x52 h2 y132 ff2 fs0 fc2 sc0 ls0 ws0">14 599 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y327 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y4e4 ff3 fs1 fc1 sc0 ls0 ws0">Na <span class="_ _1d"> </span>dzień <span class="_ _15"> </span>31.12.202<span class="ff1">5 <span class="_ _1d"> </span></span>rok<span class="_ _1"></span>u, <span class="_ _22"> </span>wa<span class="_ _1"></span>rtość <span class="_ _1d"> </span>bi<span class="_ _1"></span>lansowa <span class="_ _1d"> </span>rzec<span class="_ _1"></span>zowych <span class="_ _1d"> </span>aktyw<span class="_ _1"></span>ów <span class="_ _22"> </span>t<span class="_ _1"></span>rwałyc<span class="_ _1"></span>h <span class="_ _1d"> </span>użytkowanych </div><div class="t m0 x1 h3 y4e5 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">12 <span class="_ _1"></span>00<span class="_ _1"></span>2 <span class="_ _1"></span></span>tys. <span class="_ _8"></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">4 <span class="_ _8"></span>roku </span></span></div><div class="t m0 x1 h3 y4e6 ff3 fs1 fc2 sc0 ls0 ws0">wyniosła <span class="_ _c"></span><span class="ff1">13 <span class="_ _7"></span>709<span class="_ _1"></span> <span class="_ _c"></span>tys. <span class="_ _7"></span>P<span class="_ _1"></span>LN<span class="ls15">),</span> <span class="_ _7"></span>z <span class="ff3">c<span class="_ _1"></span>zego <span class="_ _c"></span>na <span class="_ _7"></span>dzień <span class="_ _c"></span>31.12.20<span class="_ _1"></span>2<span class="ff1">5 <span class="_ _c"></span><span class="ff3">roku <span class="_ _7"></span>wart<span class="_ _1"></span>ość <span class="_ _c"></span>umów <span class="_ _c"></span>najmu <span class="_ _7"></span>ro<span class="_ _1"></span>zpoznanych </span></span></span></span></div><div class="t m0 x1 h3 y4e7 ff1 fs1 fc2 sc0 ls0 ws0">zgodnie <span class="_ _1"></span>z <span class="ff3">MSSF <span class="_ _1"></span>16 wyn<span class="_ _1"></span>osiła <span class="_ _1"></span></span><span class="ls2">10 <span class="_ _1"></span>964</span> <span class="_ _1"></span><span class="ff3">tys. PLN <span class="_ _1"></span>(na <span class="_ _1"></span>dzień <span class="_ _1"></span>31.12.202</span>4 <span class="_ _1"></span><span class="ff3">roku <span class="_ _1"></span>wyniosła <span class="_ _1"></span></span><span class="ls2">12</span> <span class="ls2">521 <span class="_ _1"></span></span>tys. <span class="_ _1"></span>PLN), </div><div class="t m0 x1 h3 y4e8 ff3 fs1 fc2 sc0 ls0 ws0">wartość <span class="_ _8"></span>sam<span class="_ _1"></span>ochodów<span class="ff1"> <span class="_ _1e"></span>w<span class="_ _1"></span> </span>leasingu <span class="_ _1e"></span>wynosiła <span class="_ _22"></span><span class="ff1 ls2">1 <span class="_ _1e"></span>038<span class="ls0"> <span class="_ _1e"></span></span></span>tys. <span class="_ _1e"></span>PLN <span class="_ _8"></span>(na <span class="_ _1e"></span>dzień<span class="_ _1"></span> <span class="_ _8"></span>31.12.<span class="_ _1"></span>202<span class="ff1">4 <span class="_ _1e"></span></span>roku <span class="_ _1e"></span>wyniosła<span class="_ _1"></span> <span class="ff1"> </span></div><div class="t m0 x1 h3 y4e9 ff1 fs1 fc2 sc0 ls2 ws0">1 188<span class="ls0"> tys. PLN).<span class="_ _1"></span><span class="fc1"> </span></span></div><div class="t m0 x1 h3 y4ea ff3 fs1 fc1 sc0 ls0 ws0">Poniżej <span class="_ _22"></span>przedstawi<span class="_ _1"></span>ono <span class="_ _22"></span>wa<span class="_ _1"></span>rtości <span class="_ _22"></span>bilansowe <span class="_ _22"> </span>a<span class="_ _1"></span>ktywów<span class="_ _1"></span><span class="ff1"> <span class="_ _22"></span>z </span>tytuł<span class="_ _1"></span>u <span class="_ _1e"></span>p<span class="_ _1"></span>rawa <span class="_ _22"></span>do <span class="_ _22"></span>uż<span class="_ _1"></span>ytkowania <span class="_ _22"> </span>oraz <span class="_ _1d"> </span>ich </div><div class="t m0 x1 h3 y4eb 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 y4ec ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y4ed w8c h76"><div class="t m0 x96 h2 y4ee ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony dnia </span></div><div class="t m0 x96 h2 yd6 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 roku </div></div><div class="c x6c y4ed w8d h76"><div class="t m0 x66 hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Grunty i </div><div class="t m0 x66 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">budynki </div></div><div class="c x97 y4ed w8e h76"><div class="t m0 x66 hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Maszyny </div><div class="t m0 xc hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">i <span class="ff7">urządzenia</span> </div></div><div class="c x1d y4ed w8f h76"><div class="t m0 xd hf y133 ff7 fs0 fc5 sc0 ls0 ws0">Środki </div><div class="t m0 x96 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">transportu </div></div><div class="c x98 y4ed w8f h76"><div class="t m0 x3b hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe<span class="ff8"> </span></div></div><div class="c x99 y4ed w90 h76"><div class="t m0 x31 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y4ef w8c h39"><div class="t m0 xa h2 ybc ff9 fs0 fc1 sc0 ls0 ws0">Na dzień 1 stycznia </div><div class="t m0 xa h2 yc0 ff2 fs0 fc1 sc0 ls0 ws0">2025 roku  </div></div><div class="c x6c y4ef w91 h39"><div class="t m0 x13 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">12 521 </div></div><div class="c x9a y4ef w92 h39"><div class="t m0 x9b h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1d y4ef w8f h39"><div class="t m0 x53 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">1 188 </div></div><div class="c x98 y4ef w8f h39"><div class="t m0 x12 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x99 y4ef w90 h39"><div class="t m0 x67 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">13 709 </div></div><div class="c x1 y4f0 w8c h30"><div class="t m0 xa he y4c7 ff3 fs0 fc1 sc0 ls0 ws0">Zwiększenia (nowe </div><div class="t m0 xa he yc0 ff1 fs0 fc1 sc0 ls0 ws0">leasingi) </div></div><div class="c x6c y4f0 w91 h30"><div class="t m0 x48 he y4f1 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9a y4f0 w92 h30"><div class="t m0 x9b he y4f1 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1d y4f0 w8f h30"><div class="t m0 x8b he y4f1 ff1 fs0 fc2 sc0 ls3 ws0">342<span class="ls0"> </span></div></div><div class="c x98 y4f0 w8f h30"><div class="t m0 x8d he y4f1 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x99 y4f0 w90 h30"><div class="t m0 x8b h2 y4f1 ff2 fs0 fc2 sc0 ls0 ws0">342 </div></div><div class="c x1 y4f2 w8c h11"><div class="t m0 xa he y75 ff3 fs0 fc1 sc0 ls0 ws0">Zmiany umów leasingu <span class="ff1"> </span></div></div><div class="c x6c y4f2 w91 h11"><div class="t m0 x48 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9a y4f2 w92 h11"><div class="t m0 x9b he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1d y4f2 w8f h11"><div class="t m0 x8d he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x98 y4f2 w8f h11"><div class="t m0 x8d he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x99 y4f2 w90 h11"><div class="t m0 x12 h2 y4f3 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y4f4 w8c h72"><div class="t m0 xa he y4c0 ff1 fs0 fc1 sc0 ls0 ws0">Aktualizacja wyceny </div><div class="t m0 xa he ybc ff3 fs0 fc1 sc0 ls0 ws0">zobowiązań<span class="ff1"> z </span>tytułu </div><div class="t m0 xa he yc0 ff1 fs0 fc1 sc0 ls0 ws0">leasingu </div></div><div class="c x6c y4f4 w91 h72"><div class="t m0 x16 he y10f ff1 fs0 fc2 sc0 ls3 ws0">265<span class="ls0"> </span></div></div><div class="c x9a y4f4 w92 h72"><div class="t m0 x9b he y10f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1d y4f4 w8f h72"><div class="t m0 x12 he y10f ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x98 y4f4 w8f h72"><div class="t m0 x8d he y10f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x99 y4f4 w90 h72"><div class="t m0 x8b h2 y10f ff2 fs0 fc2 sc0 ls0 ws0">266 </div></div><div class="c x1 y4f5 w8c h10"><div class="t m0 xa he y75 ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6c y4f5 w91 h10"><div class="t m0 x68 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">(1 822) </div></div><div class="c x9a y4f5 w92 h10"><div class="t m0 x9b he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1d y4f5 w8f h10"><div class="t m0 x2 he y4f3 ff1 fs0 fc2 sc0 ls5 ws0">(4<span class="ls4">92<span class="ls0">) </span></span></div></div><div class="c x98 y4f5 w8f h10"><div class="t m0 x8d he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x99 y4f5 w90 h10"><div class="t m0 x6a h2 y4f3 ff2 fs0 fc2 sc0 ls0 ws0">(2 314) </div></div><div class="c x1 y2e8 w8c h39"><div class="t m0 xa h2 ybc ff9 fs0 fc1 sc0 ls0 ws0">Wartość netto na dzień <span class="ff2"> </span></div><div class="t m0 xa h2 yc0 ff2 fs0 fc1 sc0 ls0 ws0">31 grudnia 2025 roku  </div></div><div class="c x6c y2e8 w91 h39"><div class="t m0 x13 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">10 964 </div></div><div class="c x9a y2e8 w92 h39"><div class="t m0 x9b h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1d y2e8 w8f h39"><div class="t m0 x53 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">1 039 </div></div><div class="c x98 y2e8 w8f h39"><div class="t m0 x12 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x99 y2e8 w90 h39"><div class="t m0 x67 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">12 003 </div></div></div></div>
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" class="bi x68 y4a8 w3 h77" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">46</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4f6 ff1 fs5 fc4 sc0 ls16 ws0">16<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Leasing </span></span></div><div class="t m0 x1 hc y4f7 ff1 fs7 fc3 sc0 ls0 ws0">16.1<span class="ff6"> <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 y4f8 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 y4f9 ff3 fs1 fc1 sc0 ls0 ws0">Poniżej <span class="_ _20"> </span>pr<span class="_ _1"></span>zedstawiono <span class="_ _19"> </span>wartości <span class="_ _20"> </span>bi<span class="_ _1"></span>lansowe <span class="_ _19"> </span>zobowiązań<span class="_ _1"></span><span class="ff1"> <span class="_ _20"> </span>z<span class="_ _1"></span> </span>tytułu <span class="_ _20"> </span>lea<span class="_ _1"></span>singu <span class="_ _19"> </span>oraz <span class="_ _20"> </span>ich <span class="_ _19"> </span>zmiany<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3e0 ff1 fs1 fc1 sc0 ls0 ws0">w okresie sprawo<span class="_ _1"></span>zdawczym.  </div></div><div class="c x1 y2dc w93 h45"><div class="t m0 xa h2 y4ee ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x9c y2dc w94 h45"><div class="t m0 x94 h2 y133 ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony </span></div><div class="t m0 xd h2 yd6 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 roku </div></div><div class="c x4f y2dc w95 h45"><div class="t m0 x6a h2 y133 ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony </span></div><div class="t m0 xd h2 yd6 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 roku </div></div><div class="c x1 y4fa w96 h10"><div class="t m0 xa h2 y4f3 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia<span class="ff1"> </span></div></div><div class="c x9c y4fa w97 h10"><div class="t m0 x70 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">14 291 </div></div><div class="c x4f y4fa w95 h10"><div class="t m0 x7e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">13 799 </div></div><div class="c x1 y4fb w96 h78"><div class="t m0 xa he y7f ff3 fs0 fc2 sc0 ls0 ws0">Zmiany umów leasingu <span class="ff1"> </span></div></div><div class="c x9c y4fb w97 h78"><div class="t m0 x9d he y7c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y4fb w95 h78"><div class="t m0 x44 he y7c ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">38</span>) </div></div><div class="c x1 y4fc w96 h10"><div class="t m0 xa he y4f3 ff3 fs0 fc2 sc0 ls0 ws0">Nowe umowy leasingów<span class="ff1"> </span></div></div><div class="c x9c y4fc w97 h10"><div class="t m0 x44 he y75 ff1 fs0 fc2 sc0 ls3 ws0">342<span class="ls0"> </span></div></div><div class="c x4f y4fc w95 h10"><div class="t m0 x6e he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 118 </div></div><div class="c x1 y4fd w96 h10"><div class="t m0 xa he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Aktualizacja wyceny </div></div><div class="c x9c y4fd w97 h10"><div class="t m0 x9e he y75 ff1 fs0 fc2 sc0 ls0 ws0">(720) </div></div><div class="c x4f y4fd w95 h10"><div class="t m0 x4b he y75 ff1 fs0 fc2 sc0 ls3 ws0">381<span class="ls0"> </span></div></div><div class="c x1 y4fe w96 h13"><div class="t m0 xa he y7f ff1 fs0 fc2 sc0 ls0 ws0">Odsetki </div></div><div class="c x9c y4fe w97 h13"><div class="t m0 x44 he y7c ff1 fs0 fc2 sc0 ls3 ws0">749<span class="ls0"> </span></div></div><div class="c x4f y4fe w95 h13"><div class="t m0 x9e he y7c ff1 fs0 fc2 sc0 ls0 ws0">1 006 </div></div><div class="c x1 y2e0 w96 h10"><div class="t m0 xa he y4f3 ff3 fs0 fc2 sc0 ls0 ws0">Płatności<span class="ff1"> </span></div></div><div class="c x9c y2e0 w97 h10"><div class="t m0 x65 he y75 ff1 fs0 fc2 sc0 ls5 ws0">(2<span class="ls0"> 620) </span></div></div><div class="c x4f y2e0 w95 h10"><div class="t m0 x70 he y75 ff1 fs0 fc2 sc0 ls5 ws0">(2<span class="ls0"> 978) </span></div></div><div class="c x1 y4ff w96 h10"><div class="t m0 xa he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Inne </div></div><div class="c x9c y4ff w97 h10"><div class="t m0 x9d he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y4ff w95 h10"><div class="t m0 x5 he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 </div></div><div class="c x1 y500 w96 h79"><div class="t m0 xa h2 y79 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia<span class="ff2"> </span></div></div><div class="c x9c y500 w97 h79"><div class="t m0 x70 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">12 042 </div></div><div class="c x4f y500 w95 h79"><div class="t m0 x7e h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">14 291 </div></div><div class="c x1 y501 w96 h10"><div class="t m0 xa he y2c9 ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe<span class="ff1"> </span></div></div><div class="c x9c y501 w97 h10"><div class="t m0 x62 he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">3 003 </div></div><div class="c x4f y501 w95 h10"><div class="t m0 x9e he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">2 923 </div></div><div class="c x1 y502 w96 h10"><div class="t m0 xa he y2c9 ff3 fs0 fc2 sc0 ls0 ws0">Długoterminowe<span class="ff1"> </span></div></div><div class="c x9c y502 w97 h10"><div class="t m0 x62 he y75 ff1 fs0 fc2 sc0 ls0 ws0">9 039 </div></div><div class="c x4f y502 w95 h10"><div class="t m0 x7e he y75 ff1 fs0 fc2 sc0 ls0 ws0">11 368 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y503 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _1e"></span>dzień <span class="_ _22"></span>31 <span class="_ _1e"></span>grudnia <span class="_ _22"></span>202<span class="ff1">5 <span class="_ _22"></span></span>roku <span class="_ _1e"></span>spółka <span class="_ _1e"></span>n<span class="_ _1"></span>ie <span class="_ _1e"></span>rozpozna<span class="_ _1"></span>ła <span class="_ _1e"></span>kosztów <span class="_ _1e"></span>leasingó<span class="_ _1"></span>w <span class="_ _1e"></span>krótkoterminowyc<span class="_ _1"></span>h </div><div class="t m0 x1 h3 y504 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 y505 ff6 fs1 fc2 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div><div class="c x1 y506 w8c h7a"><div class="t m0 x96 h2 y507 ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony dnia </span></div><div class="t m0 x96 h2 yd6 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 roku </div></div><div class="c x6c y506 w8d h7a"><div class="t m0 x66 hf y508 ff8 fs0 fc5 sc0 ls0 ws0">Grunty i </div><div class="t m0 x66 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">budynki </div></div><div class="c x97 y506 w8e h7a"><div class="t m0 x66 hf y508 ff8 fs0 fc5 sc0 ls0 ws0">Maszyny </div><div class="t m0 xc hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">i <span class="ff7">urządzenia</span> </div></div><div class="c x1d y506 w8f h7a"><div class="t m0 xd hf y508 ff7 fs0 fc5 sc0 ls0 ws0">Środki </div><div class="t m0 x96 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">transportu </div></div><div class="c x98 y506 w8f h7a"><div class="t m0 x3b hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe<span class="ff8"> </span></div></div><div class="c x99 y506 w90 h7a"><div class="t m0 x31 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y509 w8c h39"><div class="t m0 xa h2 ybc ff9 fs0 fc1 sc0 ls0 ws0">Na dzień 1 stycznia </div><div class="t m0 xa h2 yc0 ff2 fs0 fc1 sc0 ls0 ws0">2024 roku <span class="ff1"> </span></div></div><div class="c x6c y509 w91 h39"><div class="t m0 x13 h2 y7f ff2 fs0 fc1 sc0 ls0 ws0">12 974 </div></div><div class="c x9a y509 w92 h39"><div class="t m0 x9b h2 y7f ff2 fs0 fc1 sc0 ls0 ws0">- </div></div><div class="c x1d y509 w8f h39"><div class="t m0 x8b h2 y7f ff2 fs0 fc1 sc0 ls0 ws0">586 </div></div><div class="c x98 y509 w8f h39"><div class="t m0 x12 h2 y7f ff2 fs0 fc1 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x99 y509 w90 h39"><div class="t m0 x67 h2 y7f ff2 fs0 fc1 sc0 ls0 ws0">13 560 </div></div><div class="c x1 y50a w8c h65"><div class="t m0 xa he y183 ff3 fs0 fc1 sc0 ls0 ws0">Zwiększenia (nowe </div><div class="t m0 xa he yc0 ff1 fs0 fc1 sc0 ls0 ws0">leasingi) </div></div><div class="c x6c y50a w91 h65"><div class="t m0 x15 he y89 ff1 fs0 fc2 sc0 ls0 ws0">1 093<span class="fc1"> </span></div></div><div class="c x9a y50a w92 h65"><div class="t m0 x9b he y89 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1d y50a w8f h65"><div class="t m0 x53 he y89 ff1 fs0 fc2 sc0 ls0 ws0">1 024<span class="fc1"> </span></div></div><div class="c x98 y50a w8f h65"><div class="t m0 x8d he y89 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y50a w90 h65"><div class="t m0 x8c h2 y89 ff2 fs0 fc2 sc0 ls0 ws0">2 117<span class="fc1"> </span></div></div><div class="c x1 y50b w8c h11"><div class="t m0 xa he y75 ff3 fs0 fc1 sc0 ls0 ws0">Zmiany umów leasingu <span class="ff1"> </span></div></div><div class="c x6c y50b w91 h11"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(71)<span class="fc1"> </span></div></div><div class="c x9a y50b w92 h11"><div class="t m0 x9b he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1d y50b w8f h11"><div class="t m0 x8d he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x98 y50b w8f h11"><div class="t m0 x8d he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y50b w90 h11"><div class="t m0 x17 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(71)<span class="fc1"> </span></div></div><div class="c x1 y50c w8c h72"><div class="t m0 xa he y4c0 ff1 fs0 fc1 sc0 ls0 ws0">Aktualizacja wyceny </div><div class="t m0 xa he ybc ff3 fs0 fc1 sc0 ls0 ws0">zobowiązań<span class="ff1"> z </span>tytułu </div><div class="t m0 xa he yc0 ff1 fs0 fc1 sc0 ls0 ws0">leasingu </div></div><div class="c x6c y50c w91 h72"><div class="t m0 x16 he ybc ff1 fs0 fc2 sc0 ls3 ws0">380<span class="fc1 ls0"> </span></div></div><div class="c x9a y50c w92 h72"><div class="t m0 x9b he ybc ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1d y50c w8f h72"><div class="t m0 x12 he ybc ff1 fs0 fc2 sc0 ls0 ws0">1<span class="fc1"> </span></div></div><div class="c x98 y50c w8f h72"><div class="t m0 x8d he ybc ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y50c w90 h72"><div class="t m0 x8b h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">381<span class="fc1"> </span></div></div><div class="c x1 y150 w8c h11"><div class="t m0 xa he y75 ff1 fs0 fc1 sc0 ls0 ws0">Amortyzacja </div></div><div class="c x6c y150 w91 h11"><div class="t m0 x68 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(1 855)<span class="fc1"> </span></div></div><div class="c x9a y150 w92 h11"><div class="t m0 x9b he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1d y150 w8f h11"><div class="t m0 x2 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(423)<span class="fc1"> </span></div></div><div class="c x98 y150 w8f h11"><div class="t m0 x8d he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y150 w90 h11"><div class="t m0 x6a h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(2 278)<span class="fc1"> </span></div></div><div class="c x1 y1f9 w8c h39"><div class="t m0 xa h2 ybc ff9 fs0 fc1 sc0 ls0 ws0">Wartość netto na dzień <span class="ff2"> </span></div><div class="t m0 xa h2 yc0 ff2 fs0 fc1 sc0 ls0 ws0">31 grudnia 2024 roku  </div></div><div class="c x6c y1f9 w91 h39"><div class="t m0 x13 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">12 521<span class="fc1"> </span></div></div><div class="c x9a y1f9 w92 h39"><div class="t m0 x9b h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1d y1f9 w8f h39"><div class="t m0 x53 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">1 188<span class="fc1"> </span></div></div><div class="c x98 y1f9 w8f h39"><div class="t m0 x12 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y1f9 w90 h39"><div class="t m0 x67 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">13 709<span class="fc1"> </span></div></div></div></div>
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src="data:image/png;base64,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" class="bi x68 y4a8 w3 h71" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">47</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4be ff1 fs5 fc4 sc0 ls16 ws0">17<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Aktywa niematerialne </span></span></div></div><div class="c x1 y50d w74 h45"><div class="t m0 x6 h2 y132 ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony 31 grudnia 202</span>5 roku<span class="fc2"> </span></div></div><div class="c x7f y50d w98 h45"><div class="t m0 x51 hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Licencje na </div><div class="t m0 x8 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">oprogramowanie </div></div><div class="c x7d y50d w99 h45"><div class="t m0 x24 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y50e w74 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość brutto na 1 stycznia 202<span class="ff2">5 roku </span></div></div><div class="c x7f y50e w98 h11"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">3 992 </div></div><div class="c x7d y50e w99 h11"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">3 992 </div></div><div class="c x1 y50f w74 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenia stanu<span class="ff1"> </span></div></div><div class="c x7f y50f w98 h10"><div class="t m0 x46 he y75 ff1 fs0 fc2 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c x7d y50f w99 h10"><div class="t m0 x78 he y75 ff1 fs0 fc2 sc0 ls3 ws0">23<span class="ls0"> </span></div></div><div class="c x1 y510 w74 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Zmniejszenie stanu </div></div><div class="c x7f y510 w98 h10"><div class="t m0 x25 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7d y510 w99 h10"><div class="t m0 x65 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y511 w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa brutto na dzień 31 grudnia 202<span class="ff2">5 roku </span></div></div><div class="c x7f y511 w98 h10"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 015 </div></div><div class="c x7d y511 w99 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 015 </div></div><div class="c x1 y512 w74 h10"><div class="t m0 x6 h2 y76 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7f y512 w98 h10"><div class="t m0 x2c he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7d y512 w99 h10"><div class="t m0 x7e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y513 w74 h11"><div class="t m0 x6 h2 y79 ff9 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 2025 <span class="_ _7"></span>roku </span></div></div><div class="c x7f y513 w98 h11"><div class="t m0 x16 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">(2 174) </div></div><div class="c x7d y513 w99 h11"><div class="t m0 x48 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">(2 174) </div></div><div class="c x1 y514 w74 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x7f y514 w98 h11"><div class="t m0 x25 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7d y514 w99 h11"><div class="t m0 x7c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y515 w74 h38"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Umorzenie </div></div><div class="c x7f y515 w98 h38"><div class="t m0 x64 he y75 ff1 fs0 fc2 sc0 ls5 ws0">(4<span class="ls4">87<span class="ls0">) </span></span></div></div><div class="c x7d y515 w99 h38"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls5 ws0">(4<span class="ls4">87<span class="ls0">) </span></span></div></div><div class="c x1 y516 w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Umorzenia na dzień 31 <span class="ff2">grudnia 2025 roku </span></div></div><div class="c x7f y516 w98 h10"><div class="t m0 x16 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(2 661) </div></div><div class="c x7d y516 w99 h10"><div class="t m0 x48 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(2 661) </div></div><div class="c x1 y2bb w74 h10"><div class="t m0 x6 h2 y76 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7f y2bb w98 h10"><div class="t m0 x2c he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7d y2bb w99 h10"><div class="t m0 x7e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y517 w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa netto na dzień 1 stycznia 202<span class="ff2">5 rok<span class="_ _1"></span>u  </span></div></div><div class="c x7f y517 w98 h10"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 818 </div></div><div class="c x7d y517 w99 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 818 </div></div><div class="c x1 y344 w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa netto na dzień 31 grudnia 202<span class="_ _1"></span><span class="ff2">5 roku  </span></div></div><div class="c x7f y344 w98 h10"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 354 </div></div><div class="c x7d y344 w99 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 354 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h53 y518 ff4 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y22 w74 h36"><div class="t m0 x6 h2 y132 ff2 fs0 fc5 sc0 ls0 ws0">r<span class="ff9">ok zakończony 31 grudnia 202</span>4 roku </div></div><div class="c x7f y22 w98 h36"><div class="t m0 x51 hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Licencje na </div><div class="t m0 x8 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">oprogramowanie </div></div><div class="c x7d y22 w99 h36"><div class="t m0 x24 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y8c w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość brutto na 1 stycznia 202<span class="ff2">4 roku </span></div></div><div class="c x7f y8c w98 h10"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 604 </div></div><div class="c x7d y8c w99 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 604 </div></div><div class="c x1 y519 w74 h11"><div class="t m0 x6 he y79 ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenia stanu<span class="ff1"> </span></div></div><div class="c x7f y519 w98 h11"><div class="t m0 x23 he y79 ff1 fs0 fc2 sc0 ls3 ws0">352<span class="ls0"> </span></div></div><div class="c x7d y519 w99 h11"><div class="t m0 x25 he y79 ff1 fs0 fc2 sc0 ls3 ws0">352<span class="ls0"> </span></div></div><div class="c x1 y51a w74 h60"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Zmniejszenie stanu </div></div><div class="c x7f y51a w98 h60"><div class="t m0 x64 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(964) </div></div><div class="c x7d y51a w99 h60"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">(964) </div></div><div class="c x1 y51b w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa brutto na dzień 31 grudnia 202<span class="ff2">4 roku </span></div></div><div class="c x7f y51b w98 h10"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">3 992 </div></div><div class="c x7d y51b w99 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">3 992 </div></div><div class="c x1 y51c w74 h10"><div class="t m0 x6 h2 y76 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7f y51c w98 h10"><div class="t m0 x2c he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7d y51c w99 h10"><div class="t m0 x7e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y51d w74 h10"><div class="t m0 x6 h2 y75 ff9 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 x7f y51d w98 h10"><div class="t m0 x16 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(2 662) </div></div><div class="c x7d y51d w99 h10"><div class="t m0 x48 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(2 662) </div></div><div class="c x1 y51e w74 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Likwidacja </div></div><div class="c x7f y51e w98 h10"><div class="t m0 x23 he y75 ff1 fs0 fc2 sc0 ls3 ws0">964<span class="ls0"> </span></div></div><div class="c x7d y51e w99 h10"><div class="t m0 x25 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">964 </div></div><div class="c x1 y51f w74 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Umorzenie </div></div><div class="c x7f y51f w98 h11"><div class="t m0 x64 he y79 ff1 fs0 fc2 sc0 ls0 ws0">(476) </div></div><div class="c x7d y51f w99 h11"><div class="t m0 x1f he y79 ff1 fs0 fc2 sc0 ls0 ws0">(476) </div></div><div class="c x1 y520 w74 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Umorzenia na dzień 31 <span class="ff2">grudnia 2024 roku </span></div></div><div class="c x7f y520 w98 h11"><div class="t m0 x16 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(2 174) </div></div><div class="c x7d y520 w99 h11"><div class="t m0 x48 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(2 174) </div></div><div class="c x1 y521 w74 h10"><div class="t m0 x6 h2 y76 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7f y521 w98 h10"><div class="t m0 x2c he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7d y521 w99 h10"><div class="t m0 x7e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y522 w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa netto na dzień 1 stycznia 202<span class="ff2">4 rok<span class="_ _1"></span>u  </span></div></div><div class="c x7f y522 w98 h10"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 942<span class="ff1"> </span></div></div><div class="c x7d y522 w99 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 942 </div></div><div class="c x1 y24c w74 h10"><div class="t m0 x6 h2 y75 ff9 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 x7f y24c w98 h10"><div class="t m0 x14 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 818 </div></div><div class="c x7d y24c w99 h10"><div class="t m0 x46 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 818 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h53 y523 ff4 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf30" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc30 w0 h3c"><img 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" class="bi x68 y4a8 w3 h7b" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">48</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y6e ff1 fs5 fc4 sc0 ls16 ws0">18<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Inwestycje w <span class="ff3">jednostki zależne wyceniane </span></span></span></div><div class="t m0 x54 h7 y524 ff3 fs5 fc4 sc0 ls0 ws0">metodą praw własności <span class="ff1"> </span></div></div><div class="c x1 y525 w9a h72"><div class="t m0 x6 h2 ybc ff2 fs0 fc5 sc0 ls0 ws0">Inwestycje w <span class="ff9">spółki zależne</span> </div></div><div class="c x90 y525 w9b h72"><div class="t m0 x3f h2 y4c0 ff9 fs0 fc5 sc0 ls0 ws0">wycenione metodą </div><div class="t m0 x94 h2 ybc ff9 fs0 fc5 sc0 ls0 ws0">praw własności na </div><div class="t m0 x2a h2 yc0 ff9 fs0 fc5 sc0 ls0 ws0">dzień 31.12.202<span class="ff2">5 roku </span></div></div><div class="c x9f y525 w9c h72"><div class="t m0 x3f h2 y4c0 ff9 fs0 fc5 sc0 ls0 ws0">wycenione metodą </div><div class="t m0 x94 h2 ybc ff9 fs0 fc5 sc0 ls0 ws0">praw własności na </div><div class="t m0 x2a h2 yc0 ff9 fs0 fc5 sc0 ls0 ws0">dzień 31.12.202<span class="ff2">4 roku </span></div></div><div class="c x1 y14 w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Locomotive Management Limited </div></div><div class="c x90 y14 w9b h10"><div class="t m0 x74 he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">265<span class="ls0"> 113 </span></div></div><div class="c x9f y14 w9c h10"><div class="t m0 x74 he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">255<span class="ls0"> 415 </span></div></div><div class="c x1 y526 w9a h11"><div class="t m0 x6 he yfa ff1 fs0 fc2 sc0 ls0 ws0">Polski Deweloperski FIZ </div></div><div class="c x90 y526 w9b h11"><div class="t m0 x74 he yfa ff1 fs0 fc2 sc0 ls3 ws0">391<span class="ls0"> 520 </span></div></div><div class="c x9f y526 w9c h11"><div class="t m0 x74 he yfa ff1 fs0 fc2 sc0 ls3 ws0">376<span class="ls0"> 746 </span></div></div><div class="c x1 y527 w9a h11"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Real Estate S.A. </div></div><div class="c x90 y527 w9b h11"><div class="t m0 x74 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">511 862 </div></div><div class="c x9f y527 w9c h11"><div class="t m0 x74 he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">464<span class="ls0"> 725 </span></div></div><div class="c x1 y528 w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. Deweloper Sp. J. </div></div><div class="c x90 y528 w9b h10"><div class="t m0 x6e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">64<span class="ls0"> </span></div></div><div class="c x9f y528 w9c h10"><div class="t m0 x6e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">63<span class="ls0"> </span></div></div><div class="c x1 y1fb w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Garbarnia Sp. z o.o. Sp. J. </div></div><div class="c x90 y1fb w9b h10"><div class="t m0 x6e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">72<span class="ls0"> </span></div></div><div class="c x9f y1fb w9c h10"><div class="t m0 x6e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">69<span class="ls0"> </span></div></div><div class="c x1 y529 w9a h38"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Invest Sp. z o.o. GDA S.K.A. </div></div><div class="c x90 y529 w9b h38"><div class="t m0 x73 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">6 445 </div></div><div class="c x9f y529 w9c h38"><div class="t m0 x73 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">6 225 </div></div><div class="c x1 y2ef w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 59 sp. z o.o. </div></div><div class="c x90 y2ef w9b h10"><div class="t m0 x2c he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">39 511 </div></div><div class="c x9f y2ef w9c h10"><div class="t m0 x2c he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">37<span class="ls0"> </span>133<span class="ls0"> </span></div></div><div class="c x1 y52a w9a h11"><div class="t m0 x6 he yfa ff1 fs0 fc2 sc0 ls0 ws0">Murapol Nowe Winogrady Sp. z o.o. Sp. J. </div></div><div class="c x90 y52a w9b h11"><div class="t m0 x6e he yfa ff1 fs0 fc2 sc0 ls0 ws0">91 </div></div><div class="c x9f y52a w9c h11"><div class="t m0 x6e he yfa ff1 fs0 fc2 sc0 ls3 ws0">90<span class="ls0"> </span></div></div><div class="c x1 y52b w9a h11"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. 3 Sp. J. </div></div><div class="c x90 y52b w9b h11"><div class="t m0 x7e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">164<span class="ls0"> </span></div></div><div class="c x9f y52b w9c h11"><div class="t m0 x7e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">157<span class="ls0"> </span></div></div><div class="c x1 y52c w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. 12 Sp. J. </div></div><div class="c x90 y52c w9b h10"><div class="t m0 x7e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x9f y52c w9c h10"><div class="t m0 x6e he y4f3 ff1 fs0 fc2 sc0 ls3 ws0">95<span class="ls0"> </span></div></div><div class="c x1 y52d w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 26 Sp. z o.o. </div></div><div class="c x90 y52d w9b h10"><div class="t m0 x73 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">1 401 </div></div><div class="c x9f y52d w9c h10"><div class="t m0 x73 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">1 655 </div></div><div class="c x1 y52e w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 27 Sp. z o.o. </div></div><div class="c x90 y52e w9b h10"><div class="t m0 x44 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x9f y52e w9c h10"><div class="t m0 x44 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">2 </div></div><div class="c x1 y52f w9a h10"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 34 Sp. z o.o. </div></div><div class="c x90 y52f w9b h10"><div class="t m0 x3a he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9f y52f w9c h10"><div class="t m0 x73 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">1 657 </div></div><div class="c x1 y530 w9a h11"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 35 Sp. z o.o. </div></div><div class="c x90 y530 w9b h11"><div class="t m0 x7e he y7a ff1 fs0 fc2 sc0 ls3 ws0">297<span class="ls0"> </span></div></div><div class="c x9f y530 w9c h11"><div class="t m0 x73 he y7a ff1 fs0 fc2 sc0 ls0 ws0">1 222 </div></div><div class="c x1 y52 w9a h11"><div class="t m0 x6 he y4f3 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 37 Sp. z o.o.  </div></div><div class="c x90 y52 w9b h11"><div class="t m0 x73 he y7a ff1 fs0 fc2 sc0 ls0 ws0">1 275 </div></div><div class="c x9f y52 w9c h11"><div class="t m0 x73 he y7a ff1 fs0 fc2 sc0 ls0 ws0">4 278 </div></div><div class="c x1 y32a w9a h38"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 39 Sp. z o.o.  </div></div><div class="c x90 y32a w9b h38"><div class="t m0 x73 he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">3 519 </div></div><div class="c x9f y32a w9c h38"><div class="t m0 x73 he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">3 392 </div></div><div class="c x1 y531 w9a h10"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 42 Sp. z o.o. </div></div><div class="c x90 y531 w9b h10"><div class="t m0 x3a he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9f y531 w9c h10"><div class="t m0 x7e he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">839<span class="ls0"> </span></div></div><div class="c x1 y532 w9a h10"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 43 Sp. z o.o.  </div></div><div class="c x90 y532 w9b h10"><div class="t m0 x2c he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">57 651 </div></div><div class="c x9f y532 w9c h10"><div class="t m0 x2c he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">15<span class="ls0"> </span>597<span class="ls0"> </span></div></div><div class="c x1 y533 w9a h10"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 45 Sp. z o.o.  </div></div><div class="c x90 y533 w9b h10"><div class="t m0 x2c he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">22<span class="ls0"> </span>299<span class="ls0"> </span></div></div><div class="c x9f y533 w9c h10"><div class="t m0 x2c he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">21<span class="ls0"> </span>312<span class="ls0"> </span></div></div><div class="c x1 y534 w9a h11"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o.  Sp. J. </div></div><div class="c x90 y534 w9b h11"><div class="t m0 x73 he y7a ff1 fs0 fc2 sc0 ls0 ws0">7 <span class="ls4">00</span>7 </div></div><div class="c x9f y534 w9c h11"><div class="t m0 x73 he y7a ff1 fs0 fc2 sc0 ls0 ws0">7 108 </div></div><div class="c x1 y535 w9a h11"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Media Deweloper.pl sp. z o.o. </div></div><div class="c x90 y535 w9b h11"><div class="t m0 x2e he y7a ff1 fs0 fc2 sc0 ls0 ws0">(1 043) </div></div><div class="c x9f y535 w9c h11"><div class="t m0 x3 he y7a ff1 fs0 fc2 sc0 ls0 ws0">(920) </div></div><div class="c x1 y100 w9a h10"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt Sp. z o.o. </div></div><div class="c x90 y100 w9b h10"><div class="t m0 x2e he y2c9 ff1 fs0 fc2 sc0 ls5 ws0">(2<span class="ls0"> 281) </span></div></div><div class="c x9f y100 w9c h10"><div class="t m0 x2e he y2c9 ff1 fs0 fc2 sc0 ls5 ws0">(2<span class="ls0"> 183) </span></div></div><div class="c x1 y536 w9a h10"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 2 Sp. z o.o. </div></div><div class="c x90 y536 w9b h10"><div class="t m0 x2c he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">13<span class="ls0"> </span>05<span class="ls0">2 </span></div></div><div class="c x9f y536 w9c h10"><div class="t m0 x2c he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">12<span class="ls0"> </span>591<span class="ls0"> </span></div></div><div class="c x1 y537 w9a h10"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 3 Sp. z o.o. </div></div><div class="c x90 y537 w9b h10"><div class="t m0 x7e he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">124<span class="ls0"> </span></div></div><div class="c x9f y537 w9c h10"><div class="t m0 x7e he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">120<span class="ls0"> </span></div></div><div class="c x1 y538 w9a h10"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 4 Sp. z o.o. </div></div><div class="c x90 y538 w9b h10"><div class="t m0 x7e he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">124<span class="ls0"> </span></div></div><div class="c x9f y538 w9c h10"><div class="t m0 x7e he y2c9 ff1 fs0 fc2 sc0 ls3 ws0">120<span class="ls0"> </span></div></div><div class="c x1 y539 w9a h60"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 5 Sp. z o.o. </div></div><div class="c x90 y539 w9b h60"><div class="t m0 x7e he y7a ff1 fs0 fc2 sc0 ls3 ws0">124<span class="ls0"> </span></div></div><div class="c x9f y539 w9c h60"><div class="t m0 x7e he y7a ff1 fs0 fc2 sc0 ls3 ws0">120<span class="ls0"> </span></div></div><div class="c x1 y53a w9a h11"><div class="t m0 x6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">MFM Capital 6 Sp. z o.o. </div></div><div class="c x90 y53a w9b h11"><div class="t m0 x7e he y7a ff1 fs0 fc2 sc0 ls3 ws0">124<span class="ls0"> </span></div></div><div class="c x9f y53a w9c h11"><div class="t m0 x7e he y7a ff1 fs0 fc2 sc0 ls3 ws0">119<span class="ls0"> </span></div></div><div class="c x1 y53b w9a h10"><div class="t m0 x6 he y7f ff3 fs0 fc2 sc0 ls0 ws0">Murapol Nowy Złocień 23 Sp. z<span class="ff1"> o.o. </span></div></div><div class="c x90 y53b w9b h10"><div class="t m0 x73 he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">9 896 </div></div><div class="c x9f y53b w9c h10"><div class="t m0 x73 he y2c9 ff1 fs0 fc2 sc0 ls0 ws0">9 145 </div></div><div class="c x1 y2e7 w9a h39"><div class="t m0 x6 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">Razem <span class="_ _20"> </span><span class="ff9">–</span> <span class="_ _25"> </span>inwestycj<span class="_ _1"></span>e <span class="_ _25"> </span>w jednostka<span class="_ _1"></span>ch <span class="_ _25"> </span>wycenianych </div><div class="t m0 x6 h2 yc0 ff9 fs0 fc2 sc0 ls0 ws0">metodą praw własności <span class="ff2"> </span></div></div><div class="c x90 y2e7 w9b h39"><div class="t m0 x9b h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">1 331 836 </div></div><div class="c x9f y2e7 w9c h39"><div class="t m0 x9b h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">1 219 995 </div></div><div class="c x1 y167 w9a h39"><div class="t m0 x6 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">Razem <span class="_ _15"> </span><span class="ff9">–</span> <span class="_ _15"> </span>rezerwa <span class="_ _1d"> </span>na <span class="_ _15"> </span>pokrycie <span class="_ _1d"> </span>st<span class="_ _1"></span>rat <span class="_ _15"> </span>w jednostkach </div><div class="t m0 x6 h2 yc0 ff9 fs0 fc2 sc0 ls0 ws0">wycenianych metodą praw własności<span class="ff2"> </span></div></div><div class="c x90 y167 w9b h39"><div class="t m0 x2e h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">(3 324) </div></div><div class="c x9f y167 w9c h39"><div class="t m0 x2e h2 y7f ff2 fs0 fc2 sc0 ls10 ws0">(3<span class="ls0"> 103) </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h9 y53c ff1 fs6 fc2 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf31" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc31 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h7c" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">49</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a 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 y1d7 ff3 fs1 fc1 sc0 ls0 ws0">rozpoznała <span class="_ _14"> </span>zobowiązani<span class="_ _1"></span>e <span class="_ _14"> </span>na <span class="_ _15"> </span>p<span class="_ _1"></span>okrycie <span class="_ _14"> </span>strat<span class="ff1"> <span class="_ _14"> </span>w zakresie,  w </span>jakim <span class="_ _15"> </span>Spółka  u<span class="_ _c"></span>waża, <span class="_ _14"> </span>że <span class="_ _14"> </span>posiada </div><div class="t m0 x1 h3 y297 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 y16d ff1 fs1 fc1 sc0 ls0 ws0">W <span class="_ _12"> </span>spra<span class="_ _1"></span>wozdaniu <span class="_ _27"> </span>z <span class="ff3">całkowitych <span class="_ _27"> </span>dochodów <span class="_ _27"> </span>za <span class="_ _12"> </span>rok <span class="_ _27"> </span>zakończony <span class="_ _27"> </span>31 <span class="_ _12"> </span>g<span class="_ _1"></span>rudnia <span class="_ _12"> </span>20<span class="_ _8"></span></span><span class="ls2">25</span> <span class="_ _12"> </span>rok<span class="_ _1"></span>u, </div><div class="t m0 x1 h3 y16e ff1 fs1 fc1 sc0 ls0 ws0">zaprezentowano <span class="_ _1e"></span><span class="ff3 fc2">kwo<span class="_ _1"></span>tę <span class="_ _8"></span><span class="ff1">304 <span class="_ _1e"></span>236<span class="_ _1"></span> <span class="_ _8"></span>tys. <span class="_ _1e"></span>PLN <span class="_ _1e"></span>t</span><span class="fc1">ytułem<span class="_ _1"></span> <span class="_ _1e"></span>wyceny <span class="_ _1e"></span>posiadanych<span class="_ _1"></span> <span class="_ _8"></span>udziałów<span class="_ _1"></span></span></span> <span class="_ _1e"></span>w <span class="ff3">spółkach<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y16f 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 y29c ff3 fs1 fc2 sc0 ls0 ws0">Bilansowa <span class="_ _1d"> </span>zmiana <span class="_ _1d"> </span>stan<span class="_ _1"></span>u <span class="_ _22"> </span>a<span class="_ _1"></span>ktywów: <span class="_ _22"></span>Inwe<span class="_ _1"></span>stycje<span class="_ _1"></span><span class="ff1"> <span class="_ _22"> </span>w </span>j<span class="_ _1"></span>ednostki <span class="_ _1d"> </span>zależne <span class="_ _1d"> </span>wycen<span class="_ _1"></span>ione <span class="_ _22"> </span>met<span class="_ _1"></span>odą <span class="_ _22"> </span>pra<span class="_ _1"></span>w </div><div class="t m0 x1 h3 y3f5 ff3 fs1 fc2 sc0 ls0 ws0">własności oprócz wymien<span class="_ _1"></span>ionej wyceny, obejmuje dywiden<span class="_ _1"></span>dy otrzymane od spółek zależnych,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y3f6 ff1 fs1 fc2 sc0 ls1d ws0">w <span class="ls0">kwocie 192 616 ty<span class="_ _1"></span>s. PLN. </span></div><div class="t m0 x1 h3 y29d 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 h7 y53d ff1 fs5 fc4 sc0 ls16 ws0">19<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Pozostałe aktywa<span class="ff1"> </span></span></span></div><div class="t m0 x1 hc y53e ff1 fs7 fc3 sc0 ls0 ws0">19.1<span class="ff6"> <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 y53f ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y540 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">5 roku:<span class="_ _1"></span> </span></div></div><div class="c x1 y541 w66 h36"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y541 w9d h36"><div class="t m0 x10 h2 y132 ff2 fs0 fc5 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c x77 y541 w9e h36"><div class="t m0 x6a h2 y132 ff9 fs0 fc5 sc0 ls0 ws0">Wartość<span class="ff2"> </span></div></div><div class="c x1 y542 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Real Estate S.A.  </div></div><div class="c x50 y542 w64 h10"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y542 w60 h10"><div class="t m0 x64 he y75 ff1 fs0 fc2 sc0 ls0 ws0">90 014 </div></div><div class="c x1 y543 w63 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Cross Bud Sp. z o.o. </div></div><div class="c x50 y543 w64 h11"><div class="t m0 x8c he y79 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y543 w60 h11"><div class="t m0 x64 he y79 ff1 fs0 fc2 sc0 ls0 ws0">11 901 </div></div><div class="c x1 y249 w63 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 34 Sp. z o.o.  </div></div><div class="c x50 y249 w64 h11"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y249 w60 h11"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">378       </div></div><div class="c x1 y544 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 43 Sp. z o.o. </div></div><div class="c x50 y544 w64 h10"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y544 w60 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">875<span class="ls0"> </span></div></div><div class="c x1 y545 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Venture Partner S.A. </div></div><div class="c x50 y545 w64 h10"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y545 w60 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls3 ws0">5 <span class="ls0">784 </span></div></div><div class="c x1 y546 w63 h10"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">Odpis z <span class="ffb">tytułu spodziewanej utraty wartości (ECL)</span> </div></div><div class="c x50 y546 w64 h10"><div class="t m0 x49 h37 y75 ff4 fs0 fc2 sc0 ls1e ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y546 w60 h10"><div class="t m0 x1 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">92</span>) </div></div><div class="c x1 y3b3 w63 h39"><div class="t m0 x6 he y7f ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x50 y3b3 w64 h39"><div class="t m0 x49 he y7f ff1 fs0 fc2 sc0 ls1e ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y3b3 w60 h39"><div class="t m0 x25 he ybc ff1 fs0 fc2 sc0 ls3 ws0">57<span class="ls0"> </span></div><div class="t m0 x3 he yc0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y547 w66 h10"><div class="t m0 xa0 he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y547 w9d h10"><div class="t m0 x11 he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x77 y547 w60 h10"><div class="t m0 x8d h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">108 917<span class="fc9"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y548 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y549 ff6 fs1 fc1 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div><div class="c x1 y54a w71 h45"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y54a w72 h45"><div class="t m0 x66 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c xb y54a w7 h45"><div class="t m0 xc hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xc hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y54b w74 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Udzielone pożyczki<span class="ff2"> </span></div></div><div class="c x7f y54b w64 h10"><div class="t m0 x8d h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">108 917<span class="fc6"> </span></div></div><div class="c xb y54b w7 h10"><div class="t m0 x12 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">85 700 </div></div><div class="c x1 y54c w74 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">w tym: </div></div><div class="c x7f y54c w64 h10"><div class="t m0 x3 he y75 ff1 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c xb y54c w7 h10"><div class="t m0 xf he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y54d w74 h11"><div class="t m0 xc he y79 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">krótkoterminowe</span> </div></div><div class="c x7f y54d w64 h11"><div class="t m0 x25 he y79 ff1 fs0 fc2 sc0 ls3 ws0">14<span class="ls0"> </span></div></div><div class="c xb y54d w7 h11"><div class="t m0 x12 he y79 ff1 fs0 fc2 sc0 ls0 ws0">27 060 </div></div><div class="c x1 y54e w74 h60"><div class="t m0 xc he y75 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">długoterminowe </span> </div></div><div class="c x7f y54e w64 h60"><div class="t m0 x2f he y75 ff1 fs0 fc2 sc0 ls0 ws0">108 903 </div></div><div class="c xb y54e w7 h60"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">58 640 </div></div></div></div>
<div id="pf32" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc32 w0 h3c"><img 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" class="bi x68 y4a8 w3 h7d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">50</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a 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 y54f w66 h45"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y54f w67 h45"><div class="t m0 x10 h2 y132 ff2 fs0 fc5 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c x77 y54f w60 h45"><div class="t m0 x94 h2 y132 ff9 fs0 fc5 sc0 ls0 ws0">Wartość<span class="ff2"> </span></div></div><div class="c x1 y10 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Real Estate S.A.  </div></div><div class="c x50 y10 w64 h10"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y10 w60 h10"><div class="t m0 x64 he y75 ff1 fs0 fc2 sc0 ls0 ws0">67 135 </div></div><div class="c x1 y550 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Cross Bud Sp. z o.o. </div></div><div class="c x50 y550 w64 h10"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y550 w60 h10"><div class="t m0 x64 he y75 ff1 fs0 fc2 sc0 ls0 ws0">11 907 </div></div><div class="c x1 y14e w63 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 34 Sp. z o.o.  </div></div><div class="c x50 y14e w64 h11"><div class="t m0 x8c he y79 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y14e w60 h11"><div class="t m0 x1f he y79 ff1 fs0 fc2 sc0 ls0 ws0">378       </div></div><div class="c x1 y551 w63 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Projekt 43 Sp. z o.o. </div></div><div class="c x50 y551 w64 h11"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y551 w60 h11"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">845<span class="ls0"> </span></div></div><div class="c x1 y552 w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol Venture Partner S.A. </div></div><div class="c x50 y552 w64 h10"><div class="t m0 x8c he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x77 y552 w60 h10"><div class="t m0 x47 he y75 ff1 fs0 fc2 sc0 ls0 ws0">5 450 </div></div><div class="c x1 y553 w63 h10"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">Odpis z <span class="ffb">tytułu spodziewanej utraty wartości (ECL)</span> </div></div><div class="c x50 y553 w64 h10"><div class="t m0 x49 h37 y75 ff4 fs0 fc1 sc0 ls1e ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y553 w60 h10"><div class="t m0 x1 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">(71) </div></div><div class="c x1 y554 w63 h39"><div class="t m0 x6 he y7f ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x50 y554 w64 h39"><div class="t m0 x49 he y7f ff1 fs0 fc1 sc0 ls1e ws0">n/d<span class="ls0"> </span></div></div><div class="c x77 y554 w60 h39"><div class="t m0 x25 he ybc ff1 fs0 fc2 sc0 ls3 ws0">56<span class="ls0"> </span></div><div class="t m0 x3 he yc0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y321 w66 h10"><div class="t m0 xa0 he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x50 y321 w9d h10"><div class="t m0 x11 he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x77 y321 w60 h10"><div class="t m0 x80 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">85 700 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y555 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 y53d ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _2a"> </span>nie <span class="_ _2b"> </span>zidentyfikowa<span class="_ _1"></span>ła <span class="_ _2a"> </span>przesłanek<span class="_ _1"></span> <span class="_ _2a"> </span>utraty<span class="_ _1"></span> <span class="_ _2a"> </span>wartości <span class="_ _2a"> </span>p<span class="_ _1"></span>ożyczek <span class="_ _2b"> </span>udzielonych <span class="_ _2a"> </span>i <span class="_ _2a"> </span>ni<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y556 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 hc y557 ff1 fs7 fc3 sc0 ls0 ws0">19.2<span class="ff6"> <span class="_ _3"></span><span class="ff1"> <span class="_ _25"> </span><span class="ff3">Pozostałe <span class="_ _c"></span>aktywa n<span class="_ _c"></span>iefinansowe (krótk<span class="_ _c"></span>o i długotermi<span class="_ _c"></span>nowe)<span class="ff1"> </span></span></span></span></div></div><div class="c x1 y558 w71 h36"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x29 y558 w9f h36"><div class="t m0 x2a hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x2a hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025<span class="fsd"> </span></div></div><div class="c x2b y558 wa0 h36"><div class="t m0 x8e hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x8e hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024<span class="fsd"> </span></div></div><div class="c x1 y559 wa1 h11"><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">Polisy, ubezpieczenia </div></div><div class="c x7f y559 wa2 h11"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">531<span class="ls0">  </span></div></div><div class="c x2b y559 wa0 h11"><div class="t m0 xe he y75 ff1 fs0 fc2 sc0 ls3 ws0">85<span class="ls0">  </span></div></div><div class="c x1 y55a wa1 h10"><div class="t m0 x6 he yc0 ff3 fs0 fc1 sc0 ls0 ws0">Nadpłacone koszty usług HR, IT<span class="ff1 fc2"> </span></div></div><div class="c x7f y55a wa2 h10"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">523<span class="ls0">  </span></div></div><div class="c x2b y55a wa0 h10"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">156<span class="ls0">  </span></div></div><div class="c x1 y55b wa1 h10"><div class="t m0 x6 he yc0 ff3 fs0 fc1 sc0 ls0 ws0">Licencje krótkoterminowe i subskrypcje <span class="ff1 fc2"> </span></div></div><div class="c x7f y55b wa2 h10"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">963<span class="ls0">  </span></div></div><div class="c x2b y55b wa0 h10"><div class="t m0 x7b he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 016  </div></div><div class="c x1 y55c wa1 h38"><div class="t m0 x6 he yc0 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe <span class="ff1 fc2"> </span></div></div><div class="c x7f y55c wa2 h38"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">158<span class="ls0"> </span></div></div><div class="c x2b y55c wa0 h38"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">143<span class="ls0"> </span></div></div><div class="c x1 y55d wa1 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x7f y55d wa2 h10"><div class="t m0 x7b h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">2 175 </div></div><div class="c x2b y55d wa0 h10"><div class="t m0 x7b h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">1 400 </div></div><div class="c x1 y55e wa1 h11"><div class="t m0 xc he yc0 ff3 fs0 fc1 sc0 ls0 ws0">krótkoterminowe<span class="ff1 fc2"> </span></div></div><div class="c x7f y55e wa2 h11"><div class="t m0 x7b he y79 ff1 fs0 fc2 sc0 ls3 ws0">1 <span class="ls0">867  </span></div></div><div class="c x2b y55e wa0 h11"><div class="t m0 x7b he y79 ff1 fs0 fc2 sc0 ls0 ws0">1 095  </div></div><div class="c x1 y55f wa1 h11"><div class="t m0 xc he yc0 ff3 fs0 fc1 sc0 ls0 ws0">długoterminowe<span class="ff1 fc2"> </span></div></div><div class="c x7f y55f wa2 h11"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">308<span class="ls0">  </span></div></div><div class="c x2b y55f wa0 h11"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls3 ws0">305<span class="ls0">  </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y560 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y561 ff1 fs5 fc4 sc0 ls16 ws0">20<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Świadczenia pracownicze<span class="ff1"> </span></span></span></div><div class="t m0 x1 hc y562 ff1 fs7 fc3 sc0 ls0 ws0">20.1<span class="ff6"> <span class="_ _3"></span><span class="ff1">Programy akcji pracownic<span class="_ _c"></span>zych </span></span></div><div class="t m0 x1 h3 y563 ff1 fs1 fc2 sc0 ls1f ws0">W <span class="_ _1e"></span><span class="ff3 ls0">Spółce<span class="ff1"> <span class="_ _22"> </span></span>f<span class="_ _1"></span>unkcjonują <span class="_ _1e"></span>p<span class="_ _1"></span>rogramy <span class="_ _22"></span>długotermin<span class="_ _1"></span>owej <span class="_ _22"></span>premii<span class="_ _1"></span> <span class="_ _1e"></span>motywac<span class="_ _1"></span>yjnej <span class="_ _22"></span>dla <span class="_ _1e"></span>c<span class="_ _1"></span>złonków <span class="_ _1e"></span>kadry<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y564 ff3 fs1 fc2 sc0 ls0 ws0">zarządczej <span class="_ _22"> </span>Spółki<span class="_ _1"></span>, <span class="_ _22"></span>w <span class="_ _22"></span>tym<span class="_ _1"></span> <span class="_ _22"></span>Członków <span class="_ _22"></span>Zar<span class="_ _1"></span>ządu <span class="_ _22"></span>M<span class="_ _1"></span>urapol <span class="_ _22"></span>S.A. <span class="_ _22"></span>na <span class="_ _1d"> </span>lata <span class="_ _22"> </span>2<span class="_ _1"></span>021<span class="_ _1"></span><span class="ff1">-2024 <span class="_ _1d"> </span>oraz <span class="_ _22"> </span>2024<span class="_ _1"></span>-2028, </span></div><div class="t m0 x1 h3 y1ee ff1 fs1 fc2 sc0 ls0 ws0">opisane w nocie 31.<span class="_ _1"></span>4.1  </div><div class="t m0 x1 h3 y565 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 y566 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y567 ff1 fs1 fc9 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf33" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc33 w0 h3c"><img 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QAAUB4AAADlAQAAUB4AAADlAQAAUB4AAADlAQAAQHkAAACUBwAAQHkAAACUBwAAQHkAAACUBwAAQHkAAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAJQHAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAJQHAAAA5QEAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAA5cErAAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAEB5AAAAUB4AAADlAQAAUB4AAADlAQAAUB4AAADlAQAAUB4AAACUBwAAQHkAAACUBwAAQHkAAACUBwAAQHkAAACUBwAAAOUBAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAOUBAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAADlAQAAUB4AAADlAQAAUB4AAADlAQAAUB4AAADlAQAAQHkAAACUBwAAQHkAAACUBwAAQHkAAACUBwAAQHkAAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAJQHAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAJQHAAAA5QEAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAA5QEAAEB5AAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAEB5AAAAUB4AAADlAQAAUB4AAADlAQAAUB4AAADlAQAAUB4AAACUBwAAQHkAAACUBwAAQHkAAACUBwAAQHkAAACUBwAAAOUBAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAOUBAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAADlAQAAUB4AAADlAQAAUB4AAADlAQAAUB4AAADlAQAAQHkAAACUBwAAQHkAAACUBwAAQHkAAACUBwAAQHkAAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAOUBAABQHgAAAJQHAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAJQHAACA/9svXgEA5Xz89MVLoKP/+e//+tvf/+k90NG3r5+H/PeyPAAAP7vXl2cvAZQHAID75uXkJYDyAABw34d3lgdQHgAAAnYHywMoDwAAAZYHUB4AAEIsD6A8AACEWB5AeQAACLE8gPIAABDy/rdfvQRQHgAA7tsfz14CKA8AAPdZHkB5AAAIsTyA8gAAEGJ5AOUBACDE8gDKAwAAoDwAAPTz+uKXxIHyAAAQMC9+SRwoDwAAAZYHUB4AAEIsD6A8AACEWB5AeQAACLE8gPIAABBieQDlAQAgxPIAygMAQIjlAZQHAIAQywMoDwAAIR/eWR5AeQAACNgdLA+gPAAABFgeQHkAAAixPIDyAAAQYnkA5QEAIMTyAMoDAEDI+99+9RJAeQAAuG9/PHsJoDwAANxneQDlAQAgxPIAygMAQIjlAZQHAIAQywMoDwAAIZYHUB4AAEIsD6A8AAAAygMAQD+vL89eAigPAAD3zcvJSwDlAQDgPssDKA8AACGWB1AeAABCLA+gPAAAhFgeQHkAAAixPIDyAAAQYnkA5QEAIMTyAMoDAECI5QGCptaatwBAuf9Xz6kYiQLlAQAAeFC+tgRAPb5kgkRBCssDAAAQYnkAoB53YiQKUlgeAKintc00eQ1IFKzN8gBAPbuDOzESBQksDwDU406MREEKywMA9bgTI1GQwvIAQD3uxEgUpLA8AFCPOzESBSksDwDUc7m2p61DMRIFa7M8AFDP/nj2EpAoWJ/lAYB63ImRKEhheQCgHndiJApSWB4AqMedGImCFJYHAOpxJ0aiIIXlAYB63ImRKEhheQCgHndiJAqUBwAA4HH52hIAABBieQCgnnk5eQlIFKzP8gAAAIRYHgCox50YiYIUlgcAACDE8gBAPe7ESBSksDwAAAAhlgcA6nEnRqIgheUBAAAIsTwAUI87MRIFKSwPANTT2maavAYkCtZmeQCgnt3BnRiJggSWBwDqcSdGoiCF5QGAetyJkShQHt6itc28nG4/L9f2w8/bn3+6+/P7D3nzR3X5EM/jeTyP5/E8kY+6/dP1nyryIZ6n4vN4IZ7nj3ieIcuDry0BUM+8nF5fnr0HJAqUBwC4wzfUkShI4c88AFCPb6gjUZDC8gBAPe7ESBSksDwAUI87MRIFKSwPANTjToxEQQrLAwD1uBMjUZDC8gBAPZdre9o6FCNRsDbLAwD17I9nLwGJgvVZHgCox50YiYIUlgcA6nEnRqIgheUBgHrciZEoSGF5AKAed2IkCpQHAADgcfnaEgAAEGJ5AKCeefErvZAoSGB5AAAAQiwPANTjToxEQQrLAwAAEGJ5AKAed2IkClJYHgAAgBDLAwD1uBMjUZDC8gAAAIRYHgCox50YiYIUlgcA6mltM01eAxIFa7M8AFDP7uBOjERBAssDAPW4EyNRkMLyAEA97sRIFKSwPABQjzsxEgUpLA8A1ONOjERBCssDAPVcru1p61CMRMHaLA8A1LM/nr0EJArWZ3kAoB53YiQKUlgeAKjHnRiJAuXhLVrbzMvp9vNybT/8vP22+bs/v/+QN39Ulw/xPJ7H83gezxP5qNs/Xf+pIh/ieSo+jxfief6I5xmyPPjaEgD1zMvp9eXZe0CiQHkAgDv8rfxIFKTwZx4AqMffyo9EQQrLAwD1uBMjUZDC8gBAPe7ESBSksDwAUI87MRIFKSwPANTjToxEQQrLAwD1+H3ASBSksDwAUI/fB4xEQQrLAwD1uBMjUZDC8gBAPe7ESBSksDwAUI87MRIFKSwPANTjToxEQQrLAwD1uBMjUZDC8gBAPe7ESBQoDwAAwOPytSUAACDE8gBAPfNy8hKQKFif5QEAAAixPABQjzsxEgUpLA8AAECI5QGAetyJkShIYXkAAABCLA8A1ONOjERBCssDAAAQYnkAoB53YiQKUlgeAKintc00eQ1IFKzN8gBAPbuDOzESBQksDwDU406MREEKywMA9bgTI1GQwvIAQD3uxEgUpLA8AFCPOzESBSksDwDUc7m2p61DMRIFa7M8AFDP/nj2EpAoUB5+t9Y283K6/bxc2w8/b7/z5e7P7z/kzR/V5UM8j+fxPJ7H80Q+6vZP13+qyId4norP44V4nj/ieYYsD762BEA983J6fXn2HpAoUB4AAIBH5M88AFDPqN8HQKLgwVkeAKjH38qPREEKywMA9fhb+ZEoSGF5AKAed2IkClJYHgCox50YiYIUlgcA6nEnRqIgheUBgHrciZEoSGF5AKCey7U9bR2KkShYm+UBgHr2x7OXgETB+iwPANTjToxEQQrLAwD1uBMjUZDC8gBAPe7ESBSksDwAUI87MRIFygMAAPC4fG0JAAAIsTwAUM+8+JVeSBQksDwAAAAhlgcA6nEnRqIgheUBAAAIsTwAUI87MRIFKSwPAABAiOUBgHrciZEoSGF5AAAAQiwPANTjToxEQQrLAwD1tLaZJq8BiYK1WR4AqGd3cCdGoiCB5QGAetyJkShIYXkAoB53YiQKUlgeAKjHnRiJghSWBwDqcSdGoiCF5QGAei7X9rR1KEaiYG2WBwDq2R/PXgISBcrD79baZl5Ot5+Xa/vh5+13vtz9+f2HvPmjunyI5/E8nsfzeJ7IR93+6fpPFfkQz1PxebwQz/NHPM+Q5cHXlgCoZ15Ory/P3gMSBcoDAADwiPyZBwDqGfX7AEgUPDjLAwD1+Fv5kShIYXkAoB5/Kz8SBSksDwDU406MREEKywMA9bgTI1GQwvIAQD3uxEgUpLA8AFCPOzESBSksDwDUc7m2p61DMRIFa7M8AFDP/nj2EpAoWJ/lAYB63ImRKEhheQCgHndiJApSWB4AqMedGImCFJYHAOpxJ0aiIIXlAYB63ImRKEhheQCgHndiJAqUBwAA4HH52hIAABBieQCgnnk5eQlIFKzP8gAAAIRYHgCox50YiYIUlgcAACDE8gBAPe7ESBSksDwAAAAhlgcA6nEnRqIgheUBAAAIsTwAUI87MRIFKSwPANTT2maavAYkCtZmeQCgnt3BnRiJggSWBwDqcSdGoiCF5QGAetyJkShIYXkAoB53YiQKUlgeAKjHnRiJAuXhLVrbzMvp9vNybT/8vP3Na3d/fv8hb/6oLh/ieTyP5/E8nifyUbd/uv5TRT7E81R8Hi/E8/wRzzNkefC1JQDqmZfT68uz94BEgfIAAAA8In/mAYB6/D5gJApSWB4AAIAQywMA9bgTI1GQwvIAQD3+Vn4kClJYHgCox9/Kj0RBCssDAPW4EyNRkMLyAEA97sRIFKSwPABQjzsxEgUpLA8A1ONOjERBCssDAPVcru1p61CMRMHaLA8A1LM/nr0EJArWZ3kAoB53YiQKUlgeAKjHnRiJghSWBwDqcSdGoiCF5QGAetyJkShQHgAAgMfla0sAAECI5QGAeubFr/RCoiCB5QEAAAixPABQjzsxEgUpLA8AAECI5QGAetyJkShIYXkAAABCLA8A1ONOjERBCssDAAAQYnkAoB53YiQKUlgeAKintc00eQ1IFKzN8gBAPbuDOzESBQksDwDU406MREEKywMA9bgTI1GQwvIAQD3uxEgUpLA8AFCPOzESBSksDwDUc7m2p61DMRIFa7M8AFDP/nj2EpAoWJ/lAYB63ImRKEhheQCgHndiJApSWB4AqMedGImCFJYHAOpxJ0aiIIXlAYB63ImRKEhheQCgHndiJAqUBwAA4HH52hIAABBieQCgnnk5eQlIFKzP8gAAAIRYHgCox50YiYIUlgcAACDE8gBAPe7ESBSksDwAAAAhlgcA6nEnRqIgheUBgHou1/a0nbwHJApWVn55aG0zL6fbz8u1/fDzdki4+/P7D3nzR3X5EM/jeTyP5/E8kY/aH88pTxX5EM9T8XluifJCPE/f57E8AMBDmJfT68uz94BEgeUBAAB4RJYHAAAgxPIAQD3+bhwkClJYHgAAgBDLAwD1uBMjUZDC8gAAAIRYHgCox50YiYIUlgcAACDE8gBAPe7ESBSksDwAAAAhlgcA6nEnRqIgheUBgHpa20yT14BEwdosDwDUszu4EyNRkMDyAEA97sRIFKSwPABQjzsxEgUpLA8A1ONOjERBCssDAPW4EyNRkMLyAEA9l2t72joUI1GwNssDAPXsj2cvAYmC9VkeAKjHnRiJghSWBwDqcSdGoiCF5QGAetyJkShIYXkAoB53YiQKlAcAAOBx+doSAAAQYnkAoJ558Su9kChQHn6/1jbzcrr9vFzbDz9v/7fg7s/vP+TNH9XlQzyP5/E8nsfzRD7q9k/Xf6rIh3ieis/jhXieP+J5hiwPvrYEQMk78evLs/eARIHyAAAAPCJ/5gGAenxDHYmCFJYHAAAgxPIAQD3uxEgUpLA8AAAAIZYHAOpxJ0aiIIXlAYB6WttMk9eARMHaLA8A1LM7uBMjUZDA8gBAPe7ESBSksDwAUI87MRIFKSwPANTjToxEQQrLAwD1uBMjUZDC8gBAPZdre9o6FCNRsDbLAwD17I9nLwGJgvVZHgCox50YiYIUlgcA6nEnRqIgheUBgHrciZEoSGF5AKAed2IkCpQHAADgcfnaEgAAEGJ5AKCeefErvZAoSGB5AAAAQiwPANTjToxEQQrLAwAAEGJ5AKAed2IkClJYHgAAgBDLAwD1uBMjUZDC8gAAAIRYHgCox50YiYIUlgcAACDE8gBAPe7ESBSksDwAUE9rm2nyGpAoWJvlAYB6dgd3YiQKEoywPHz89MV/SAAAHse3r5+H/Pf6ZYB/h3/89b2AAvxU/v2nv/z5P//yHpAoWJmvLQFQz+vLs5eARIHyAAD3+btxkChQHgAgxJ0YiQLlAQBC3ImRKFAeACDEnRiJAt2FpYMAAAwASURBVOUBAELciZEoUB4AIMSdGIkC5QEAQtyJkShQHgAg5MM7d2IkCpQHAAjYHdyJkShQHgAgwJ0YiQLlAQBC3ImRKFAeACDEnRiJAuUBAELciZEoUB4AIMSdGIkC5QEAQtyJkShQHgAg5P1vv3oJSBQoDwBw3/549hKQKFAeAOA+d2IkCpQHAAhxJ0aiQHkAgBB3YiQKlAcACHEnRqJAeQAAAJQHAOjn9cWv9EKiQHkAgIB58Su9kChQHgAgwJ0YiQLlAQBC3ImRKFAeACDEnRiJAuUBAELciZEoUB4AIMSdGIkC5QEAQtyJkShQHgAgxJ0YiQLlAQBC3ImRKEgxtdaq/zt8/PTFf0gAAB7Ht6+flQcAeAjzcvI9EyQKlAcAAOBB+TMPANTjG+pIFKSwPAAAACGWBwDqcSdGoiCF5QEAAAixPABQjzsxEgUpLA8AAECI5QGAetyJkShIYXkAAABCLA8A1ONOjERBCssDAPW0tpkmrwGJgrVZHgCoZ3dwJ0aiIIHlAYB63ImRKEhheQCgHndiJApSWB4AqMedGImCFJYHAOpxJ0aiIIXlAYB6Ltf2tHUoRqJgbZYHAOrZH89eAhIF67M8AFCPOzESBSksDwDU406MREEKywMA9bgTI1GQwvIAQD3uxEgUKA8AAMDj8rUlAAAgxPIAQD3z4ld6IVGQwPIAAACEWB4AqMedGImCFJYHAAAgxPIAQD3uxEgUpLA8AAAAIZYHAOpxJ0aiIIXlAQAACLE8AFCPOzESBSksDwDUc7m2p+3kPSBRsLLyy0Nrm3k53X5eru2Hn7dDwt2f33/Imz+qy4d4Hs/jeTyP54l81P54TnmqyId4norPc0uUF+J5+j6P5QEAALA8AEAdvqGOREEKywMAABBieQCgHndiJApSWB4AAIAQywMA9bgTI1GQwvIAAACEWB4AqMedGImCFJYHAAAgxPIAQD3uxEgUpLA8AFBPa5tp8hqQKFib5QGAenYHd2IkChJYHgCox50YiYIUlgcA6nEnRqIgheUBgHrciZEoSGF5AKAed2IkClJYHgCox50YiYIUlgcA6nEnRqIgheUBgHou1/a0dShGomBtlgcA6tkfz14CEgXrszwAUI87MRIFKSwPANTjToxEQQrLAwD1uBMjUZDC8gBAPe7ESBQoDwAAwOPytSUAACDE8gBAPfPiV3ohUZDA8gAAAIRYHgCox50YiYIUlgcAACDE8gBAPe7ESBSksDwAAAAhlgcA6nEnRqIgxQjLw8dPX/yHBADgcXz7+ll5AICHMC+n15dn7wGJAuUBAAB4RP7MAwD1+IY6EgUpLA8AAECI5QGAetyJkShIYXkAAABCLA8A1ONOjERBCssDAPW0tpkmrwGJgrVZHgCoZ3dwJ0aiIIHlAYB63ImRKEhheQCgHndiJApSWB4AqMedGImCFJYHAOpxJ0aiIIXlAYB6Ltf2tHUoRqJgbZYHAOrZH89eAhIF67M8AFCPOzESBSksDwDU406MREEKywMA9bgTI1GQwvIAQD3uxEgUKA8AAMDj8rUlAAAgxPIAQD3z4ld6IVGQwPIAAACEWB4AqMedGImCFJYHAAAgxPIAQD3uxEgUpLA8AAAAIZYHAOpxJ0aiIIXlAQAACLE8AFCPOzESBSksDwAAQIjlAYB63ImRKEhheQCgntY20+Q1IFGwNssDAPXsDu7ESBQkGGF5+Pjpi/+QAAA8jm9fPw/57/XLAP8O//jrewEF+Kn8+09/+fN//uU9IFGwMl9bAqCe15dnLwGJAuUBAO7zd+MgUaA8AECIOzESBcoDAIS4EyNRoDwAQIg7MRIFygMAhLgTI1GgPABAyId37sRIFCgPABDg9wEjUaA8AECIOzESBcoDAIS4EyNRoDwAQIg7MRIFygMAhLgTI1GgPABAiDsxEgXKAwCEuBMjUaA8AEDI+99+9RKQKFAeAOC+/fHsJSBRoDwAwH3uxEgUKA8AEOJOjESB8gAAIe7ESBQoDwAQ4k6MRIHyAAAAKA8A0M/ri1/phUSB8gAAAfPiV3ohUaA8AECAOzESBcoDAIS4EyNRoDwAQIg7MRIFygMAhLgTI1GgPABAiDsxEgXKAwCEuBMjUaA8AECIOzESBcoDAIS4EyNRoDwAQMiHd+7ESBQoDwAQsDu4EyNRkGBqrXkLAADAXb+UfvqPn774TwgAwKP59vXzkP9evrYEAAAoDwAAQD/+zAMAABBieQAAAJQHAABAeQAAAJQHAABAeQAAAJQHAABAeQAAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAA5QEAAFAeAAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAEB5AAAAlAcAAADlAQAAUB4AAADlAQAAUB4AAADlAQAAUB4AAADlAQAAQHkAAACUBwAAQHkAAACUBwAAQHkAAACUB/jfdu5Yx2ojCgOw/7uXFQKUlSiSDikPkCo8B8+RB0gViTYVD5I6b5ASKR1UW6SgQUgIAQIJRVk2BUrEau2ZM7YFzfc1wHLtPXdmju2/GAMAIDwAAAAIDwAAgPAAAAAIDwAAgPAAAAAIDwAAgPAAAAAIDwAAAMIDAAAgPAAAAMIDAAAgPAAAAMIDAAAgPAAAAMIDAACA8AAAAAgPAACA8AAAAAgPAACA8AAAAAgPAACA8AAAACA8AAAAwgMAACA8AAAAwgMAACA8AAAAwgMAACA8AAAACA8AAIDwAAAACA8AAIDwAAAACA8AAIDwAAAACA8AAADCAwAAIDwAAADCAwAAIDwAAADCAwAAIDwAAADCAwAAgPAAAAAIDwAAgPAAAAAIDwAAgPAAAAAIDwAAgPAAAAAgPAAAAMIDAAAgPAAAAMIDAAAgPAAAAMIDAAAgPAAAAAgPAACA8AAAAAgPAACA8AAAAAgPAACA8AAAAAgPAAAAwgMAACA8AAAAwgMAACA8AAAAwgMAACA8AAAAwgMAAIDwAAAACA8AAIDwAAAACA8AAIDwAAAACA8AAIDwAAAAIDwAAADCAwAAIDwAAADCAwAAIDwAAADCAwAAIDwAAAAIDwAAgPAAAAAIDwAAwNd2/PTH0/PnL16+naZ8/n/L/1iSwc83z3D1Z1l9+EBJqZeZLYf//8mdRiljp8ror87OE50tw5/u57J1Fa75Vbu3Q7aPbLaNQcpfNWODk9WNM3tcdlh2WT022brUkq2NU52uHS6iKxbHlqtdtg7DXmVktzJ27fisvJ2ubcjs+n3HD1vRbKX2zth3WfEokY3n2LN3v0RXZrzifSrJfkO04WEvW1fklvvpLl25eOjNG4ezWyfTNB0vLj7+9PC3v569vD5OaX3XzM19+gs/yzOyVHEy33tpTUs6XZLOQb2SUl1lmbsrdEpK2le1VH5Ho6Q02i6VtZTSU1RzQisrYrak1CZ0poLGnWd+xPslZWSNzZyxV1KqjxiZH6pe56YwoVc/35/QZpO0Skp5jV39fLVtU15j65d9uXNTm9DCVSqtsSmX1G7bdO70M0ObwmNK0mmt9J440xq2+W+YwvpNb9mn/cSZhcobN8lCGde/ereMmd/SvcxtmsoUyyhMZVIID7UxTKP4kTFMsYzCGKbWDpUxTL2MXjuk1g5ToR0yVEZzKlNch72pTK0dKlOZ8Svb0hhm/Mq2NJUZv7L1w8P1K9udmyc/fn/n8OeTZ/8lBwAAgBnvPly8ev/P4ZdHvxsLAACg7cWbvw+//vzAQAAAAG3fnZ0e7v9w7+7ZLWMBAAAsOT3m7u1jLi8vp2l6ev78j8fnr99+KG+YnlXYMN350cjO0aUCShsKS0culzS4AX90w3TnPPVNq/NnGdkwvTgu/aprbwdobphujn0qa682TVn4a4rFT+WSsnmW6q89Wt8OyyerL/xse3Vaf0LTevdK/QKT7kQ2T1/bMN2b6O4lpn9x6W+YrrXDmg3TlRHq3wZSuXP0ykjz7FNtw3R3NXTuSSm9US71Mho7RAfvahm9jNUWdWvDdKO6lIsorroMX3EqG6a7N+BUumrwApzi12j2+uDLx7KuHaZp+P0B3dOm8Ggx2A4ZPmQqvT+g/10Ka6X7mFvYdD6yYXpVO9w45ttvTj+9belfMH26uAIS9oYAAAAASUVORK5CYII=" class="bi x68 y4a8 w3 h71" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">51</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4be ff1 fs5 fc4 sc0 ls16 ws0">21<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Zapasy </span></span></div></div><div class="c x1 y50d wa3 h45"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa1 y50d wa4 h45"><div class="t m0 x1e hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x1e hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c xa2 y50d wa5 h45"><div class="t m0 x1e hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x1e hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y568 wa6 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Towary (według ceny nabycia)<span class="ff1"> </span></div></div><div class="c xa1 y568 wa7 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls3 ws0">149<span class="ls0"> </span></div></div><div class="c xa2 y568 wa5 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls3 ws0">149<span class="ls0"> </span></div></div><div class="c x1 y569 wa6 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wyroby gotowe: </div></div><div class="c xa1 y569 wa7 h10"><div class="t m0 x2c he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xa2 y569 wa5 h10"><div class="t m0 x2c he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y256 wa6 h10"><div class="t m0 xc h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">- <span class="ffb">według kosztu wytworzenia</span> </div></div><div class="c xa1 y256 wa7 h10"><div class="t m0 x80 h37 y75 ff4 fs0 fc2 sc0 ls3 ws0">2 <span class="ls0">034 </span></div></div><div class="c xa2 y256 wa5 h10"><div class="t m0 x80 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">2 266 </div></div><div class="c x1 y56a wa6 h10"><div class="t m0 xc he y75 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">według wartości netto możliwej do uzyskania</span> </div></div><div class="c xa1 y56a wa7 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls3 ws0">761<span class="ls0"> </span></div></div><div class="c xa2 y56a wa5 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls3 ws0">834<span class="ls0"> </span></div></div><div class="c x1 yc5 wa6 h72"><div class="t m0 x6 h2 y4c0 ff9 fs0 fc2 sc0 ls0 ws0">Zapasy ogółem, według niższej<span class="ff2"> z </span>dwóch wartości: ceny </div><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">nabycia (kosztu wytworzenia) oraz wartości netto możliwej do </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">uzyskania </div></div><div class="c xa1 yc5 wa7 h72"><div class="t m0 x23 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">910 </div></div><div class="c xa2 yc5 wa5 h72"><div class="t m0 x27 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">983 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y56b ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y56c ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _22"></span>roku <span class="_ _22"></span>zakończ<span class="_ _1"></span>onym <span class="_ _1e"></span>dn<span class="_ _1"></span>ia <span class="_ _22"></span>31 <span class="_ _22"></span>grudni<span class="_ _1"></span>a <span class="_ _1e"></span>20<span class="_ _1"></span>2<span class="ff1">5 <span class="_ _22"> </span></span>r<span class="_ _1"></span>oku <span class="_ _22"></span>oraz <span class="_ _22"></span>okre<span class="_ _1"></span>sie <span class="_ _1e"></span>p<span class="_ _1"></span>orównawczym <span class="_ _22"> </span>zak<span class="_ _1"></span>ończonym </div><div class="t m0 x1 h3 y56d ff1 fs1 fc1 sc0 ls2 ws0">31<span class="ls0"> grudnia <span class="_ _1d"> </span>202<span class="_ _1"></span>4 <span class="_ _1d"> </span><span class="ff3 fc2">roku <span class="_ _1d"> </span>sp<span class="_ _1"></span>ółka <span class="_ _1d"> </span>nie <span class="_ _15"> </span>zwiększyła <span class="_ _22"> </span>odpi<span class="_ _1"></span>sów <span class="_ _1d"> </span>aktuali<span class="_ _1"></span>zujących <span class="_ _1d"> </span>zap<span class="_ _1"></span>asów <span class="_ _22"> </span>d<span class="_ _1"></span>otyczących </span></span></div><div class="t m0 x1 h3 y1a7 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 y56e ff3 fs1 fc1 sc0 ls0 ws0">Wartość zapasów ujętych<span class="_ _1"></span><span class="ff1"> w </span>koszcie własnym sprzedaży<span class="ff1"> w <span class="ls2">202</span>5 roku wynosi <span class="fc2 ls2">73<span class="ls0"> tys. PLN, w </span><span class="fc1">202</span></span>4 </span></div><div class="t m0 x1 h3 y56f ff1 fs1 fc1 sc0 ls0 ws0">roku wynosi <span class="fc2 ls2">357<span class="ls0"> <span class="_ _1"></span>tys. PLN</span></span>. </div><div class="t m0 x1 h7 y570 ff1 fs5 fc4 sc0 ls16 ws0">22<span class="ff6 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 x54 h7 y8c ff3 fs5 fc4 sc0 ls0 ws0">oraz pozostałe (krótko i długoterminowe)<span class="ff1"> </span></div><div class="t m0 x1 h3 y571 ff3 fs1 fc1 sc0 ls0 ws0">Należności<span class="ff1"> <span class="_ _22"></span>z </span>tyt<span class="_ _1"></span>ułu <span class="_ _1e"></span>dos<span class="_ _1"></span>taw <span class="_ _1e"></span>i <span class="_ _22"> </span>usług <span class="_ _22"></span>nie <span class="_ _22"> </span>są <span class="_ _1d"> </span>oprocentowane <span class="_ _22"></span>i <span class="_ _22"></span>mają <span class="_ _22"> </span>zaz<span class="_ _1"></span>wyczaj <span class="_ _22"></span>termin <span class="_ _22"> </span>pła<span class="_ _1"></span>tności<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y210 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 y572 w4 h76"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y572 wa8 h76"><div class="t m0 x63 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x6f y572 w56 h76"><div class="t m0 x63 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y573 w8 h11"><div class="t m0 x6 h2 y79 ff9 fs0 fc2 sc0 ls0 ws0">Należności<span class="ff2"> z </span>tytułu dostaw i usług<span class="ff2"> </span></div></div><div class="c x7 y573 w55 h11"><div class="t m0 x27 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">11 828 </div></div><div class="c x6f y573 w56 h11"><div class="t m0 x27 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">31 454 </div></div><div class="c x1 y574 w8 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Należności z tytułu dywidend i pozostałe, w tym:<span class="ff2"> </span></div></div><div class="c x7 y574 w55 h11"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">32 771 </div></div><div class="c x6f y574 w56 h11"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">48 939<span class="fc1"> </span></div></div><div class="c x1 y401 w8 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Rozrachunki publicznoprawne </div></div><div class="c x7 y401 w55 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">18 628 </div></div><div class="c x6f y401 w56 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">18 628 </div></div><div class="c x1 y575 w8 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Gwarancje, kaucje na najem lokali </div></div><div class="c x7 y575 w55 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 1<span class="ls3">74</span> </div></div><div class="c x6f y575 w56 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 138 </div></div><div class="c x1 y576 w8 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Rozrachunki spółki<span class="ff1"> w Grupie </span></div></div><div class="c x7 y576 w55 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls0 ws0">551 </div></div><div class="c x6f y576 w56 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">650<span class="ls0"> </span></div></div><div class="c x1 y577 w8 h7e"><div class="t m0 x6 he y13f ff3 fs0 fc2 sc0 ls0 ws0">Rozrachunki z podmiotami powiązanymi<span class="ff1"> </span></div><div class="t m0 x6 he y140 ff1 fs0 fc2 sc0 ls0 ws0">z akcjonariuszem </div></div><div class="c x7 y577 w55 h7e"><div class="t m0 x27 he y13e ff1 fs0 fc2 sc0 ls0 ws0">12 417 </div></div><div class="c x6f y577 w56 h7e"><div class="t m0 x27 he y13e ff1 fs0 fc2 sc0 ls0 ws0">11 722 </div></div><div class="c x1 y162 w8 h7f"><div class="t m0 x6 he y184 ff3 fs0 fc2 sc0 ls0 ws0">Należności z tytułu podatkowej grupy kapitałowej<span class="ff1"> </span></div></div><div class="c x7 y162 w55 h7f"><div class="t m0 x70 he y184 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y162 w56 h7f"><div class="t m0 x27 he y184 ff1 fs0 fc2 sc0 ls0 ws0">16 800 </div></div><div class="c x1 y578 w8 h38"><div class="t m0 x6 he y426 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff1"> </span></div></div><div class="c x7 y578 w55 h38"><div class="t m0 x7c he y426 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x6f y578 w56 h38"><div class="t m0 x7c he y426 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c x1 y579 w8 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Należności ogółem netto<span class="ff2"> </span></div></div><div class="c x7 y579 w55 h10"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">44 599 </div></div><div class="c x6f y579 w56 h10"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">80 393 </div></div><div class="c x1 y37a w8 h10"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls7 ws0">   <span class="ffb ls0">długoterminowe<span class="ff4"> </span></span></div></div><div class="c x7 y37a w55 h10"><div class="t m0 x27 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">10 896 </div></div><div class="c x6f y37a w56 h10"><div class="t m0 x1f h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">1 136 </div></div><div class="c x1 y57a w8 h11"><div class="t m0 x6 h37 y79 ff4 fs0 fc2 sc0 ls7 ws0">   <span class="ffb ls0">krótkoterminowe<span class="ff4"> </span></span></div></div><div class="c x7 y57a w55 h11"><div class="t m0 x27 h37 y79 ff4 fs0 fc2 sc0 ls0 ws0">33 703 </div></div><div class="c x6f y57a w56 h11"><div class="t m0 x27 he y79 ff1 fs0 fc2 sc0 ls0 ws0">79 257 </div></div><div class="c x1 y37c w8 h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Odpis aktualizujący należności<span class="ff1"> </span></div></div><div class="c x7 y37c w55 h11"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">54<span class="ls0">4 </span></div></div><div class="c x6f y37c w56 h11"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">771<span class="ls0"> </span></div></div><div class="c x1 y57b w8 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Należności ogółem brutto<span class="ff2"> </span></div></div><div class="c x7 y57b w55 h10"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">45 143 </div></div><div class="c x6f y57b w56 h10"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">81 164 </div></div></div></div>
<div id="pf34" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc34 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h80" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">52</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc2 sc0 ls0 ws0">Rozrachunki <span class="_ _c"></span>publicznoprawn<span class="_ _1"></span>e <span class="_ _7"></span>dotyc<span class="_ _1"></span>zą <span class="_ _c"></span>przedpłaty <span class="_ _c"></span>z <span class="_ _7"></span>ty<span class="_ _1"></span>tułu <span class="_ _7"></span>p<span class="_ _1"></span>odatku u<span class="ff1"> </span>źródła w <span class="_ _7"></span>kwocie 18,6 <span class="_ _7"></span>mln </div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">PLN <span class="_ _1"></span>w <span class="_ _8"></span>związku <span class="_ _8"></span>z <span class="_ _1"></span>wypła<span class="_ _1"></span>coną <span class="_ _1"></span>dywi<span class="_ _1"></span>dendą <span class="_ _1"></span>w <span class="_ _8"></span>2023 <span class="_ _8"></span><span class="ff1">r<span class="_ _1"></span>oku<span class="ls1">. <span class="_ _1"></span></span></span><span class="fc1">Stano<span class="_ _1"></span>wisko <span class="_ _1"></span>Emiten<span class="_ _1"></span>ta <span class="_ _1"></span>zo<span class="_ _1"></span>stał<span class="ff1">o <span class="_ _8"></span>opisane <span class="_ _8"></span><span class="ls20">w </span></span></span></div><div class="t m0 x1 h3 y297 ff1 fs1 fc2 sc0 ls0 ws0">nocie 30<span class="ls1">.3.</span> </div><div class="t m0 x1 h3 y1f4 ff3 fs1 fc2 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 y1f5 ff3 fs1 fc2 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 y1f6 ff3 fs1 fc2 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 y57c ff3 fs1 fc2 sc0 ls0 ws0">Rozrachunki z <span class="_ _c"></span>jednostką powiązaną z <span class="_ _c"></span>akcjonariuszem stanowią poz<span class="_ _1"></span>ostałe należności od <span class="_ _c"></span>AEREF </div><div class="t m0 x1 h3 y1f8 ff3 fs1 fc2 sc0 ls0 ws0">V <span class="_ _14"> </span>PL <span class="_ _15"> </span>In<span class="_ _1"></span>vestment <span class="_ _14"> </span>S.a <span class="_ _14"> </span>r.l., <span class="_ _14"> </span>jednostki <span class="_ _14"> </span>powiązanej <span class="_ _14"> </span>z <span class="_ _14"> </span>akcjonariuszem. <span class="_ _14"> </span>Zgodnie <span class="_ _14"> </span>z <span class="_ _14"> </span>porozumieniem<span class="_ _1"></span> </div><div class="t m0 x1 h3 y57d ff3 fs1 fc2 sc0 ls0 ws0">aneksowanym w pierwszej połowie <span class="_ _c"></span>2025<span class="_ _1"></span> <span class="_ _c"></span>r. spłata całkowita <span class="_ _c"></span>nastąpi do 31 gru<span class="_ _c"></span>dnia 2029 r., <span class="_ _c"></span>przy </div><div class="t m0 x1 h3 y57e ff1 fs1 fc2 sc0 ls0 ws0">czym AEREF <span class="_ _c"></span>V <span class="_ _c"></span>PL <span class="_ _c"></span>Investm<span class="_ _1"></span>ent S<span class="_ _c"></span>.a r.l. z<span class="_ _c"></span><span class="ff3">obowiązany<span class="_ _1"></span> <span class="_ _c"></span>jest do <span class="_ _c"></span>dokonania zapłaty kwoty <span class="_ _c"></span>nie <span class="_ _c"></span>mniejszej </span></div><div class="t m0 x1 h3 y174 ff3 fs1 fc2 sc0 ls0 ws0">niż <span class="_ _1"></span>1 <span class="_ _1"></span>mln <span class="_ _1"></span>PLN <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>31 <span class="_ _1"></span>grudni<span class="_ _1"></span>a <span class="_ _1"></span>każdego <span class="_ _1"></span>kolejnego <span class="_ _1"></span>r<span class="_ _1"></span>oku p<span class="_ _1"></span>ocząwszy <span class="_ _1"></span>od <span class="_ _1"></span>2<span class="_ _1"></span>025 <span class="_ _1"></span>r<span class="_ _8"></span><span class="ff1">oku </span>po<span class="_ _1"></span>większonej <span class="_ _8"></span>o </div><div class="t m0 x1 h3 y175 ff3 fs1 fc2 sc0 ls0 ws0">należne odsetki<span class="ff1">. </span>Pier<span class="_ _1"></span>wsza płatność z<span class="_ _1"></span>ostał uregulowana w l<span class="_ _1"></span><span class="ff1">utym 202<span class="_ _1"></span>6 r. </span></div><div class="t m0 x1 h3 y21d 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 y57f wd h45"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d y57f w84 h45"><div class="t m0 x63 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y57f w60 h45"><div class="t m0 x66 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x66 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y580 w11 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia<span class="ff2"> </span></div></div><div class="c x1d y580 w85 h10"><div class="t m0 x2e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">771 </div></div><div class="c x77 y580 w60 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">810 </div></div><div class="c x1 y581 w11 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Zwiększenia<span class="ff1"> </span></div></div><div class="c x1d y581 w85 h10"><div class="t m0 x70 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y581 w60 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">42<span class="ls0">2 </span></div></div><div class="c x1 y1c3 w11 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Zmniejszenia </div></div><div class="c x1d y1c3 w85 h10"><div class="t m0 xe he y75 ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">22</span>7) </div></div><div class="c x77 y1c3 w60 h10"><div class="t m0 x23 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(461) </div></div><div class="c x1 y582 w11 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia<span class="ff2"> </span></div></div><div class="c x1d y582 w85 h10"><div class="t m0 x2e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">544 </div></div><div class="c x77 y582 w60 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">771 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y583 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y584 ff1 fs5 fc4 sc0 ls16 ws0">23<span class="ff6 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 y585 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="_ _8"></span>procen<span class="_ _1"></span>towych. <span class="_ _1"></span>Lokaty<span class="_ _1"></span> </div><div class="t m0 x1 h3 y586 ff3 fs1 fc1 sc0 ls0 ws0">krótkoterminowe <span class="_ _1d"> </span>są <span class="_ _1d"> </span>d<span class="_ _1"></span>okonywan<span class="_ _1"></span>e <span class="_ _1d"> </span>na <span class="_ _1d"> </span>różne <span class="_ _1d"> </span>okre<span class="_ _1"></span>sy, <span class="_ _1d"> </span>od <span class="_ _1d"> </span>jednego <span class="_ _1d"> </span>dni<span class="_ _1"></span>a <span class="_ _1d"> </span>do <span class="_ _1d"> </span>jednego <span class="_ _15"> </span>miesiąca,<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y587 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 y588 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 y589 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 y58a wd h45"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d y58a wa9 h45"><div class="t m0 x63 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025<span class="ff2"> </span></div></div><div class="c x77 y58a waa h45"><div class="t m0 xa3 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xa3 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024<span class="ff2"> </span></div></div><div class="c x1 y58b w11 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Środki pieniężne<span class="ff1"> w banku i w kasie </span></div></div><div class="c x1d y58b wab h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">43 534 </div></div><div class="c x77 y58b waa h10"><div class="t m0 x48 he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x1 y58c w11 h38"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> w <span class="ff4">tym o <span class="ffb">ograniczonej możliwości dysponowania</span> </span></div></div><div class="c x1d y58c wab h38"><div class="t m0 x70 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y58c waa h38"><div class="t m0 x78 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y58d wd h10"><div class="t m0 xa4 he y0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1d y58d wa9 h10"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">43 534 </div></div><div class="c x77 y58d waa h10"><div class="t m0 x48 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">3 951 </div></div></div></div>
<div id="pf35" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc35 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h81" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">53</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y6e ff1 fs5 fc4 sc0 ls16 ws0">24<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Kapitał własny<span class="ff1"> </span></span></span></div><div class="t m0 x1 hc y58e ff1 fs7 fc3 sc0 ls0 ws0">24.1<span class="ff6"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Kapitał podstawowy</span> </span></span></div><div class="t m0 x1 h58 y58f ff4 fse fc7 sc0 ls0 ws0">24.1.1<span class="ffd"> <span class="_ _1f"> </span><span class="ff3">Wartość nominal<span class="_ _c"></span>na akcji<span class="ff4"> </span></span></span></div></div><div class="c x1 y590 wd h36"><div class="t m0 x6 he y591 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d y590 w84 h36"><div class="t m0 x63 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y590 w60 h36"><div class="t m0 xa3 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xa3 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y592 w11 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Liczba akcji w sztukach  </div></div><div class="c x1d y592 w85 h11"><div class="t m0 x21 he y79 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> 800 000 </span></div></div><div class="c x77 y592 w60 h11"><div class="t m0 x8b he y79 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> 800 000 </span></div></div><div class="c x1 y593 w11 h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Wartość nominalna akcji (PLN/akcję)<span class="ff1"> </span></div></div><div class="c x1d y593 w85 h11"><div class="t m0 x1a he y75 ff1 fs0 fc2 sc0 ls0 ws0">0,05 </div></div><div class="c x77 y593 w60 h11"><div class="t m0 x1 he y75 ff1 fs0 fc2 sc0 ls0 ws0">0,05 </div></div><div class="c x1 y594 w11 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Wartość bilansowa na koniec okresu <span class="ff2"> </span></div></div><div class="c x1d y594 w85 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x77 y594 w60 h10"><div class="t m0 x48 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y595 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h58 y596 ff4 fse fc7 sc0 ls0 ws0">24.1.2<span class="ffd"> <span class="_ _1f"> </span><span class="ff3">Prawa akcjonari<span class="_ _c"></span>uszy / Struktura<span class="_ _c"></span> kapitału pods<span class="_ _c"></span>tawowego<span class="ff4"> </span></span></span></div><div class="t m0 x1 h82 y597 ff9 fs1 fc4 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">5<span class="_ _1"></span> roku </span></div></div><div class="c x1 y598 wac h72"><div class="t m0 xa5 hf y4bf ff7 fs0 fc5 sc0 ls0 ws0">Wyszczególnienie </div><div class="t m0 x3f hf y7f ff8 fs0 fc5 sc0 ls0 ws0">serii/emisji </div></div><div class="c xa6 y598 wad h72"><div class="t m0 xa3 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">Rodzaj akcji </div></div><div class="c x9a y598 wae h72"><div class="t m0 xa5 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Rodzaj ograniczenia </div><div class="t m0 x52 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">praw do akcji </div></div><div class="c x9 y598 waf h72"><div class="t m0 x10 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Liczba akcji     </div><div class="t m0 x8 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">(w sztukach) </div></div><div class="c x77 y598 w60 h72"><div class="t m0 x6 hf y4c0 ff7 fs0 fc5 sc0 ls0 ws0">Wartość serii/emisji </div><div class="t m0 x66 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">wg wartości </div><div class="t m0 x4e hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">nominalnej </div></div><div class="c x1 y2bd wac h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A1 </div></div><div class="c xa6 y2bd wad h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c x9a y2bd wae h11"><div class="t m0 x68 he y79 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x9 y2bd waf h11"><div class="t m0 x63 he y79 ff1 fs0 fc2 sc0 ls0 ws0">8 200 000 </div></div><div class="c x77 y2bd w60 h11"><div class="t m0 x1f he y79 ff1 fs0 fc2 sc0 ls3 ws0">410<span class="ls0"> </span></div></div><div class="c x1 y599 wac h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A2 </div></div><div class="c xa6 y599 wad h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c x9a y599 wae h11"><div class="t m0 x68 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe <span class="ff1"> </span></div></div><div class="c x9 y599 waf h11"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 000 000 </div></div><div class="c x77 y599 w60 h11"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x1 y15a wac h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii B </div></div><div class="c xa6 y15a wad h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c x9a y15a wae h10"><div class="t m0 x68 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x9 y15a waf h10"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls0 ws0">9 800 <span class="ls3">000</span> </div></div><div class="c x77 y15a w60 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">490<span class="ls0"> </span></div></div><div class="c x1 y3fb wac h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C1 </div></div><div class="c xa6 y3fb wad h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c x9a y3fb wae h10"><div class="t m0 x68 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x9 y3fb waf h10"><div class="t m0 x52 he y75 ff1 fs0 fc2 sc0 ls0 ws0">16 000 000 </div></div><div class="c x77 y3fb w60 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">800<span class="ls0"> </span></div></div><div class="c x1 y59a wac h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C2 </div></div><div class="c xa6 y59a wad h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c x9a y59a wae h10"><div class="t m0 x68 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c x9 y59a waf h10"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls0 ws0">4 000 000 </div></div><div class="c x77 y59a w60 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">200<span class="ls0"> </span></div></div><div class="c x1 y59b wac h38"><div class="t m0 x6 he y59c ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii D </div></div><div class="c xa6 y59b wad h38"><div class="t m0 x6 he y59c ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c x9a y59b wae h38"><div class="t m0 x68 he y59c ff3 fs0 fc2 sc0 ls0 ws0">zwykłe <span class="ff1"> </span></div></div><div class="c x9 y59b waf h38"><div class="t m0 x8c he y59c ff1 fs0 fc2 sc0 ls0 ws0">800 000 </div></div><div class="c x77 y59b w60 h38"><div class="t m0 x25 he y59c ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span></div></div><div class="c x1 y59d wb0 h11"><div class="t m0 x6 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xa6 y59d wb1 h11"><div class="t m0 x6 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x9a y59d wb2 h11"><div class="t m0 xa7 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x9 y59d waf h11"><div class="t m0 xa8 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c x77 y59d w60 h11"><div class="t m0 x48 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y59e 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">5 <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 y55e ff3 fs1 fc2 sc0 ls0 ws0">prawa, <span class="_ _1d"> </span>nie <span class="_ _1d"> </span>występują <span class="_ _1d"> </span>akcje <span class="_ _1d"> </span>uprzywilejowane<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span></span>co <span class="_ _1d"> </span>do <span class="_ _1d"> </span>głosu <span class="_ _1d"> </span>ani <span class="_ _1d"> </span>co <span class="_ _22"> </span>do <span class="_ _1d"> </span>dyw<span class="_ _1"></span>idendy<span class="_ _1"></span>. <span class="_ _1d"> </span>Na <span class="_ _22"></span>jedną </div><div class="t m0 x1 h3 y59f 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 y5a0 ff3 fs1 fc2 sc0 ls0 ws0">Występują  następujące  ograniczenia  dotyczące  przenoszenia <span class="_ _14"> </span>prawa  własności  papierów </div><div class="t m0 x1 h3 y5a1 ff3 fs1 fc2 sc0 ls0 ws0">wartościowych emi<span class="_ _1"></span>tenta:<span class="ff1"> </span></div><div class="t m0 x1 h3 y35c ff3 fs1 fc2 sc0 ls0 ws0">Według <span class="_ _15"> </span>wiedzy<span class="_ _1"></span> <span class="_ _15"> </span>Sp<span class="_ _1"></span>ółki, <span class="_ _15"> </span>w <span class="_ _14"> </span>związku <span class="_ _15"> </span>z <span class="_ _15"> </span>zak<span class="_ _1"></span>ończeniem <span class="_ _14"> </span>w <span class="_ _15"> </span>dniu <span class="_ _14"> </span>27 <span class="_ _15"> </span>listopada <span class="_ _14"> </span>2025 <span class="_ _15"> </span>r<span class="_ _1"></span><span class="ff1">oku <span class="_ _14"> </span>procesu </span></div><div class="t m0 x1 h3 y577 ff3 fs1 fc2 sc0 ls0 ws0">przyspieszonej budowy księgi popytu (ABB), akcje Spółki <span class="_ _c"></span>pozostające w posiadaniu AEREF V <span class="_ _c"></span>PL </div><div class="t m0 x1 h3 y35d ff3 fs1 fc2 sc0 ls0 ws0">Inwestycje sp.<span class="_ _1"></span> z<span class="_ _1"></span> o.o., <span class="_ _1"></span>Hampont <span class="_ _1"></span>sp. z <span class="_ _1"></span>o.o. <span class="_ _1"></span>oraz <span class="_ _1"></span>Forum Euro <span class="_ _1"></span>Nieruchomo<span class="_ _1"></span>ści Fundusz<span class="_ _1"></span> Inwestycyjn<span class="_ _1"></span>y </div><div class="t m0 x1 h3 y578 ff3 fs1 fc2 sc0 ls0 ws0">Zamknięty <span class="_ _13"> </span>Aktywów <span class="_ _13"> </span>Niepublicznych, <span class="_ _13"> </span>objęte <span class="_ _13"> </span>są <span class="_ _2d"> </span>ograni<span class="_ _1"></span>czeniem <span class="_ _13"> </span>zbyw<span class="_ _1"></span>alności <span class="_ _13"> </span>(lock<span class="ff1">-up). </span></div><div class="t m0 x1 h3 y5a2 ff3 fs1 fc2 sc0 ls0 ws0">Zobowiązanie to zostało zacią<span class="_ _1"></span>gnięte wobec współprowadząc<span class="_ _1"></span>ych księgę popytu na okres 180 </div><div class="t m0 x1 h3 y5a3 ff3 fs1 fc2 sc0 ls0 ws0">dni <span class="_ _25"> </span>od  dni<span class="_ _1"></span>a  r<span class="_ _1"></span>ozliczenia<span class="_ _1"></span>  transak<span class="_ _1"></span>cji <span class="_ _25"> </span>sprzedaży <span class="_ _25"> </span>akcji<span class="_ _1"></span>.  Ograni<span class="_ _1"></span>czenie <span class="_ _25"> </span>przewiduj<span class="_ _1"></span><span class="ff1">e <span class="_ _25"> </span>stan<span class="_ _1"></span>dardowe </span></div><div class="t m0 x1 h3 y5a4 ff3 fs1 fc2 sc0 ls0 ws0">wyjątki, <span class="_ _1"></span>w tym dopuszcza<span class="_ _1"></span>lność przeprowad<span class="_ _1"></span>zenia oferty<span class="_ _1"></span> prywatnej <span class="_ _1"></span>przez AEREF <span class="_ _1"></span>V PL Inwestycje<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5a5 ff3 fs1 fc2 sc0 ls0 ws0">sp. z o.o. na rzecz Hamp<span class="_ _1"></span>ont lub inwes<span class="_ _1"></span>tora powiązanego z Hamp<span class="_ _1"></span>ont.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5a6 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y5a7 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y5a8 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
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" class="bi x68 y4a8 w3 h7d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">54</span><span class="fs0"> </span></span></div><div class="t m0 x1 h82 y16a ff9 fs1 fc4 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 y276 wac h83"><div class="t m0 xa5 hf y5a9 ff7 fs0 fc5 sc0 ls0 ws0">Wyszczególnienie </div><div class="t m0 x3f hf y183 ff8 fs0 fc5 sc0 ls0 ws0">serii/emisji </div></div><div class="c xa6 y276 wb3 h83"><div class="t m0 x96 hf y5aa ff8 fs0 fc5 sc0 ls0 ws0">Rodzaj akcji </div></div><div class="c xa9 y276 wb4 h83"><div class="t m0 x3b hf y5a9 ff8 fs0 fc5 sc0 ls0 ws0">Rodzaj ograniczenia praw do </div><div class="t m0 x1c hf y183 ff8 fs0 fc5 sc0 ls0 ws0">akcji </div></div><div class="c xaa y276 wb5 h83"><div class="t m0 xa5 hf y5a9 ff8 fs0 fc5 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x8 hf y183 ff8 fs0 fc5 sc0 ls0 ws0">(w sztukach) </div></div><div class="c xab y276 wb6 h83"><div class="t m0 x8e hf y5ab ff7 fs0 fc5 sc0 ls0 ws0">Wartość </div><div class="t m0 x96 hf y5a9 ff8 fs0 fc5 sc0 ls0 ws0">serii/emisji </div><div class="t m0 x8 hf y183 ff7 fs0 fc5 sc0 ls0 ws0">wg wartości </div><div class="t m0 x10 hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">nominalnej </div></div><div class="c x1 y5ac wac h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A1 </div></div><div class="c xa6 y5ac wb3 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa9 y5ac wb4 h10"><div class="t m0 x80 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xaa y5ac wb5 h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls0 ws0">8 200 000 </div></div><div class="c xab y5ac wb6 h10"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls3 ws0">410<span class="ls0"> </span></div></div><div class="c x1 y5ad wac h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii A2 </div></div><div class="c xa6 y5ad wb3 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa9 y5ad wb4 h10"><div class="t m0 x80 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe <span class="ff1"> </span></div></div><div class="c xaa y5ad wb5 h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 000 000 </div></div><div class="c xab y5ad wb6 h10"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls3 ws0">100<span class="ls0"> </span></div></div><div class="c x1 y5ae wac h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii B </div></div><div class="c xa6 y5ae wb3 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa9 y5ae wb4 h10"><div class="t m0 x80 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xaa y5ae wb5 h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls0 ws0">9 800 <span class="ls3">000</span> </div></div><div class="c xab y5ae wb6 h10"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls3 ws0">490<span class="ls0"> </span></div></div><div class="c x1 y171 wac h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C1 </div></div><div class="c xa6 y171 wb3 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c xa9 y171 wb4 h10"><div class="t m0 x80 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xaa y171 wb5 h10"><div class="t m0 x66 he y75 ff1 fs0 fc2 sc0 ls0 ws0">16 000 000 </div></div><div class="c xab y171 wb6 h10"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls3 ws0">800<span class="ls0"> </span></div></div><div class="c x1 y5af wac h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii C2 </div></div><div class="c xa6 y5af wb3 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela  </div></div><div class="c xa9 y5af wb4 h11"><div class="t m0 x80 he y79 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xaa y5af wb5 h11"><div class="t m0 x35 he y79 ff1 fs0 fc2 sc0 ls0 ws0">4 000 000 </div></div><div class="c xab y5af wb6 h11"><div class="t m0 x18 he y79 ff1 fs0 fc2 sc0 ls3 ws0">200<span class="ls0"> </span></div></div><div class="c x1 y5b0 wac h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Akcje serii D </div></div><div class="c xa6 y5b0 wb3 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">na okaziciela </div></div><div class="c xa9 y5b0 wb4 h11"><div class="t m0 x80 he y75 ff3 fs0 fc2 sc0 ls0 ws0">zwykłe<span class="ff1"> </span></div></div><div class="c xaa y5b0 wb5 h11"><div class="t m0 x51 he y75 ff1 fs0 fc2 sc0 ls0 ws0">800 000 </div></div><div class="c xab y5b0 wb6 h11"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls3 ws0">40<span class="ls0"> </span></div></div><div class="c x1 y5b1 wb0 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xa6 y5b1 wb7 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c xa9 y5b1 wb8 h10"><div class="t m0 x5d h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c xaa y5b1 wb5 h10"><div class="t m0 xa3 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xab y5b1 wb6 h10"><div class="t m0 x13 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 040 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y5b2 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 y5b3 ff3 fs1 fc2 sc0 ls0 ws0">prawa, <span class="_ _1d"> </span>nie <span class="_ _1d"> </span>występują <span class="_ _1d"> </span><span class="ff1">akcje <span class="_ _1d"> </span>uprzywil<span class="_ _1"></span>ejowane <span class="_ _1d"> </span></span>co <span class="_ _1d"> </span>do <span class="_ _1d"> </span>głosu <span class="_ _1d"> </span>ani <span class="_ _1d"> </span>co <span class="_ _22"> </span>do <span class="_ _1d"> </span>dyw<span class="_ _1"></span>idendy<span class="_ _1"></span><span class="ff1 ls1">. <span class="_ _1d"> </span></span>Na <span class="_ _22"></span>jedną </div><div class="t m0 x1 h3 y5b4 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 y5b5 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 y5b6 ff3 fs1 fc2 sc0 ls0 ws0">wartościowych emi<span class="_ _1"></span>tenta:<span class="ff1"> </span></div><div class="t m0 x1 h3 y5b7 ff3 fs1 fc2 sc0 ls0 ws0">Według <span class="_ _20"> </span>wiedzy <span class="_ _20"> </span>Sp<span class="_ _1"></span>ółki, <span class="_ _20"> </span>2.040.000 <span class="_ _19"> </span>akcji <span class="_ _20"> </span>spółki <span class="_ _20"> </span>b<span class="_ _1"></span>ędących <span class="_ _20"> </span>własnością<span class="_ _1"></span> <span class="_ _20"> </span>Hampont <span class="_ _20"> </span>sp. <span class="_ _19"> </span>z <span class="_ _20"> </span>o.o. </div><div class="t m0 x1 h3 y5b8 ff3 fs1 fc2 sc0 ls0 ws0">posiadało <span class="_ _8"></span>ograni<span class="_ _1"></span>czenia <span class="_ _8"></span>dotyczące <span class="_ _8"></span>przen<span class="_ _1"></span>oszenia <span class="_ _8"></span>ich <span class="_ _8"></span>p<span class="_ _1"></span>rawa <span class="_ _8"></span>własności <span class="_ _8"></span>wynika<span class="_ _1"></span>jące <span class="_ _8"></span>z <span class="_ _8"></span>zawartej </div><div class="t m0 x1 h3 y5b9 ff1 fs1 fc2 sc0 ls0 ws0">umowy <span class="_ _20"> </span>lock-<span class="ff3">up, <span class="_ _20"> </span>której <span class="_ _20"> </span>opis <span class="_ _20"> </span>znajduje <span class="_ _25"> </span>się <span class="_ _20"> </span>w <span class="_ _20"> </span>pkt. <span class="_ _20"> </span>17.3 <span class="_ _20"> </span>" <span class="_ _20"> </span>Umowy <span class="_ _20"> </span>lock<span class="_ _1"></span></span>-<span class="ff3">up" <span class="_ _20"> </span>prospektu <span class="_ _20"> </span>Spółk</span><span class="ls21">i </span></div><div class="t m0 x1 h3 y5ba ff3 fs1 fc2 sc0 ls0 ws0">zatwierdzonego <span class="_ _2d"> </span>w <span class="_ _b"> </span>dniu <span class="_ _b"> </span>27 <span class="_ _2d"> </span>listopada <span class="_ _2d"> </span>2023 <span class="_ _b"> </span>r. <span class="_ _2d"> </span>przez <span class="_ _b"> </span>Komisję <span class="_ _2d"> </span>Nadzo<span class="_ _1"></span>ru <span class="_ _b"> </span>Finansowego <span class="_ _2d"> </span>i </div><div class="t m0 x1 h3 y36f ff3 fs1 fc2 sc0 ls0 ws0">opublikowanego <span class="_ _27"> </span>na <span class="_ _11"> </span>stronie <span class="_ _27"> </span>Spółki <span class="_ _11"> </span>www.m<span class="_ _1"></span>urapol.pl <span class="_ _27"> </span>w <span class="_ _11"> </span>zakła<span class="_ _1"></span>dce <span class="_ _12"> </span>"Relacje <span class="_ _27"> </span>Inwestorskie", </div><div class="t m0 x1 h3 y5bb ff3 fs1 fc2 sc0 ls0 ws0">natomiast <span class="_ _15"> </span>533.334 <span class="_ _15"> </span>akcje <span class="_ _15"> </span>spółki <span class="_ _1d"> </span>p<span class="_ _1"></span>osiadało <span class="_ _15"> </span>o<span class="_ _c"></span>grani<span class="_ _1"></span>czenie <span class="_ _15"> </span>dotyczące <span class="_ _1d"> </span>p<span class="_ _1"></span>rzenoszenia <span class="_ _15"> </span>ich <span class="_ _15"> </span>prawa </div><div class="t m0 x1 h3 y5bc ff3 fs1 fc2 sc0 ls0 ws0">własności <span class="_ _8"></span>wy<span class="_ _1"></span>nikające <span class="_ _1e"></span>z <span class="_ _8"></span>postanowi<span class="_ _1"></span>enia <span class="_ _8"></span>Sądu <span class="_ _1e"></span>Okręgowego <span class="_ _1e"></span>z <span class="_ _8"></span>dni<span class="_ _1"></span>a <span class="_ _8"></span>31 <span class="_ _8"></span>sier<span class="_ _1"></span>pnia <span class="_ _1e"></span>2020 <span class="_ _8"></span>r. <span class="_ _1e"></span>(sygn. <span class="_ _1e"></span>IX </div><div class="t m0 x1 h3 y5bd ff3 fs1 fc2 sc0 ls0 ws0">GCo 110/20) o zabe<span class="_ _1"></span>zpieczeniu roszczeni<span class="_ _1"></span>a przed wszczęciem<span class="_ _1"></span> postępowani<span class="_ _1"></span>a.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5be ff6 fs1 fc2 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
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" class="bi x68 y4a8 w3 h84" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">55</span><span class="fs0"> </span></span></div><div class="t m0 x1 h58 y396 ff1 fse fc7 sc0 ls0 ws0">24.1.3<span class="ff6"> <span class="_ _1f"> </span></span>Akcjonariusze o <span class="ff3">zn<span class="_ _c"></span>aczącym udziale<span class="ff1"> </span></span></div><div class="t m0 x1 h82 y5bf ff9 fs1 fc4 sc0 ls0 ws0">Akcjonariusze <span class="_ _1e"></span>posiada<span class="_ _1"></span>jący <span class="_ _1e"></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="_ _1e"></span>na <span class="_ _1e"></span>WZA<span class="_ _1"></span> <span class="_ _8"></span>na <span class="_ _1e"></span>d<span class="_ _1"></span>zień <span class="_ _1e"></span>31.12.2<span class="_ _1"></span>02<span class="_ _1"></span><span class="ff2">5<span class="_ _1"></span> <span class="_ _8"></span>roku<span class="_ _1"></span> <span class="_ _8"></span></span>i <span class="_ _1e"></span>na<span class="_ _1"></span> <span class="_ _8"></span>dzi<span class="_ _1"></span>eń </div><div class="t m0 x1 h82 y5c0 ff2 fs1 fc4 sc0 ls0 ws0">publikacji sprawozdania<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5c1 ff1 fs1 fc6 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y5c2 ff3 fs1 fc2 sc0 ls0 ws0">* W <span class="_ _1"></span>dniu 5<span class="_ _1"></span> kwietnia <span class="_ _1"></span>2024 <span class="_ _1"></span>roku Ha<span class="_ _1"></span>mpont sp.<span class="_ _1"></span> z <span class="_ _1"></span>o.o. <span class="_ _1"></span>oraz AEREF <span class="_ _1"></span>V P<span class="_ _1"></span>L Inwestyc<span class="_ _1"></span>je sp. <span class="_ _1"></span>z <span class="_ _1"></span>o.o. <span class="_ _1"></span>zawarły </div><div class="t m0 x1 h3 y5c3 ff3 fs1 fc2 sc0 ls0 ws0">porozumienie, <span class="_ _1d"> </span>o <span class="_ _22"> </span>k<span class="_ _1"></span>tórym <span class="_ _1d"> </span>mowa <span class="_ _22"> </span>w <span class="_ _1d"> </span>art. <span class="_ _1d"> </span>87 <span class="_ _1d"> </span>ust. <span class="_ _1d"> </span>1 <span class="_ _22"> </span>p<span class="_ _1"></span>kt <span class="_ _1d"> </span>5 <span class="_ _22"> </span>Ustawy <span class="_ _1d"> </span>o <span class="_ _1d"> </span>ofercie <span class="_ _1d"> </span>pub<span class="_ _1"></span>licznej, <span class="_ _1d"> </span>zgodnie <span class="_ _1d"> </span>z </div><div class="t m0 x1 h3 y5c4 ff3 fs1 fc2 sc0 ls0 ws0">którym <span class="_ _8"></span>podmi<span class="_ _1"></span>oty <span class="_ _8"></span>te <span class="_ _1e"></span>zobowiązały<span class="_ _1"></span> <span class="_ _8"></span>się <span class="_ _1e"></span>do <span class="_ _8"></span>współ<span class="_ _1"></span>działan<span class="_ _1"></span>ia <span class="_ _8"></span>we <span class="_ _1e"></span>wszystkich <span class="_ _8"></span>spr<span class="_ _1"></span>a<span class="_ _1"></span>wach <span class="_ _1e"></span>związanyc<span class="_ _1"></span>h </div><div class="t m0 x1 h3 y5c5 ff3 fs1 fc2 sc0 ls0 ws0">ze <span class="_ _1e"></span>zwoływan<span class="_ _1"></span>iem <span class="_ _1e"></span>i<span class="_ _1"></span> <span class="_ _1e"></span>uczest<span class="_ _1"></span>nictwem <span class="_ _22"></span>w <span class="_ _22"></span>Walnych <span class="_ _22"></span>Zgromadzeniach <span class="_ _1d"> </span>Spółki<span class="_ _1"></span>,<span class="ff1"> <span class="_ _1e"></span></span>a <span class="_ _22"> </span>w <span class="_ _22"></span>szczeg<span class="_ _1"></span>ólności <span class="_ _1e"></span>do<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5c6 ff3 fs1 fc2 sc0 ls0 ws0">wspólnego <span class="_ _8"></span>wykonywania <span class="_ _8"></span>prawa <span class="_ _1"></span>gło<span class="_ _1"></span>su <span class="_ _1"></span>z <span class="_ _8"></span>akcji <span class="_ _1"></span>na<span class="_ _1"></span> <span class="_ _1"></span>Walny<span class="_ _1"></span>ch <span class="_ _1"></span>Zgromadzeni<span class="_ _1"></span>ach <span class="_ _1"></span>Spółki. <span class="_ _8"></span>Zgodnie <span class="_ _8"></span>z </div><div class="t m0 x1 h3 y5c7 ff3 fs1 fc2 sc0 ls0 ws0">tym <span class="_ _11"> </span>porozumieni<span class="_ _1"></span>em, <span class="_ _11"> </span>sposób <span class="_ _11"> </span>w<span class="_ _1"></span>spólnego <span class="_ _11"> </span>gł<span class="_ _1"></span>osowania <span class="_ _12"> </span>na <span class="_ _11"> </span>Walny<span class="_ _1"></span>ch <span class="_ _11"> </span>Zgromadzeniach <span class="_ _12"> </span>jest </div><div class="t m0 x1 h3 y43a ff3 fs1 fc2 sc0 ls0 ws0">określany <span class="_ _19"> </span>przez <span class="_ _20"> </span>AEREF <span class="_ _19"> </span>V <span class="_ _19"> </span>PL <span class="_ _20"> </span>In<span class="_ _1"></span>westycje <span class="_ _19"> </span>sp. <span class="_ _19"> </span>z <span class="_ _20"> </span>o.o. <span class="_ _19"> </span>po <span class="_ _20"> </span>k<span class="_ _1"></span>onsultacji <span class="_ _19"> </span>z <span class="_ _20"> </span>H<span class="_ _1"></span>amp<span class="_ _1"></span><span class="ff1">ont <span class="_ _19"> </span>sp. <span class="_ _20"> </span>z <span class="_ _19"> </span>o.o.. </span></div><div class="t m0 x1 h3 y5c8 ff3 fs1 fc2 sc0 ls0 ws0">Jednocześnie, <span class="_ _1"></span>w<span class="_ _1"></span> <span class="_ _1"></span>dniu <span class="_ _1"></span>12 <span class="_ _8"></span>czerwca <span class="_ _1"></span>2025 <span class="_ _8"></span>roku <span class="_ _1"></span>Ham<span class="_ _1"></span>pont <span class="_ _1"></span>sp. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>o.o. <span class="_ _1"></span>oraz <span class="_ _8"></span>M <span class="_ _1"></span>Equity <span class="_ _8"></span>Invest <span class="_ _1"></span>sp. <span class="_ _1"></span>z<span class="_ _1"></span> <span class="_ _1"></span>o.o. </div><div class="t m0 x1 h3 y5c9 ff3 fs1 fc2 sc0 ls0 ws0">(dawniej: Poddębice R<span class="_ _c"></span>etail<span class="_ _1"></span> <span class="_ _c"></span>Invest sp. <span class="_ _c"></span>z <span class="_ _c"></span>o.o.) <span class="_ _c"></span>zawarły odrębne poro<span class="_ _c"></span>zumienie<span class="_ _1"></span>, <span class="_ _c"></span>o któ<span class="_ _c"></span>rym mowa w </div><div class="t m0 x1 h3 y5ca ff1 fs1 fc2 sc0 ls0 ws0">art. <span class="_ _1"></span>87 <span class="_ _8"></span>ust. <span class="_ _1"></span>1 <span class="_ _1"></span>pkt <span class="_ _8"></span>5 <span class="_ _1"></span>Ustaw<span class="_ _1"></span>y <span class="_ _1"></span>o <span class="_ _8"></span>ofercie <span class="_ _1"></span>public<span class="_ _1"></span>znej, <span class="_ _1"></span>zgodn<span class="_ _1"></span><span class="ff3">ie <span class="_ _8"></span>z <span class="_ _1"></span>którym <span class="_ _1"></span>podmi<span class="_ _1"></span>oty <span class="_ _1"></span>te <span class="_ _8"></span>zobowiązały <span class="_ _8"></span>się </span></div><div class="t m0 x1 h3 y9b ff3 fs1 fc2 sc0 ls0 ws0">do <span class="_ _1e"></span>współdziała<span class="_ _1"></span>nia <span class="_ _1e"></span>we <span class="_ _22"></span>wszystkich <span class="_ _22"></span>sprawach <span class="_ _22"></span>związany<span class="_ _1"></span>ch <span class="_ _1e"></span>ze <span class="_ _1e"></span>zwoływan<span class="_ _1"></span>iem <span class="_ _1e"></span>i <span class="_ _22"></span>uczestnictwem <span class="_ _22"></span>w </div><div class="t m0 x1 h3 y5cb ff3 fs1 fc2 sc0 ls0 ws0">Walnym <span class="_ _1"></span>Zg<span class="_ _1"></span>romadzeniu <span class="_ _1"></span>Spółki <span class="_ _1"></span>, <span class="_ _1"></span>a <span class="_ _8"></span>w szczeg<span class="_ _1"></span>ólności <span class="_ _1"></span>do <span class="_ _1"></span>wsp<span class="_ _1"></span>ólnego <span class="_ _1"></span>wykonyw<span class="_ _1"></span>ania <span class="_ _1"></span>prawa <span class="_ _8"></span>głosu z<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5cc ff3 fs1 fc2 sc0 ls0 ws0">akcji <span class="_ _14"> </span>na <span class="_ _14"> </span>Walnym <span class="_ _14"> </span>Zgromadzeniu  Spółki. <span class="_ _15"> </span>Zg<span class="_ _1"></span>odnie  z <span class="_ _14"> </span>tym <span class="_ _14"> </span>porozumieniem,  sposób <span class="_ _15"> </span>w<span class="_ _1"></span>spólnego </div><div class="t m0 x1 h3 y5cd ff3 fs1 fc2 sc0 ls0 ws0">głosowania <span class="_ _c"></span>na <span class="_ _c"></span>Walnych <span class="_ _c"></span>Zgromadzeniach <span class="_ _c"></span>był <span class="_ _c"></span>określany <span class="_ _c"></span>przez <span class="_ _7"></span>H<span class="_ _1"></span>ampont <span class="_ _c"></span>sp. <span class="_ _c"></span>z <span class="_ _c"></span>o.o. <span class="_ _7"></span>po <span class="_ _c"></span>konsultacji<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5ce ff3 fs1 fc2 sc0 ls0 ws0">z <span class="_ _7"></span>M <span class="_ _7"></span>E<span class="_ _1"></span>quity <span class="_ _7"></span>In<span class="_ _1"></span>vest <span class="_ _7"></span>sp. <span class="_ _7"></span>z <span class="_ _c"></span>o.o.. <span class="_ _7"></span>Następnie, <span class="_ _c"></span>w <span class="_ _7"></span>związku <span class="_ _7"></span>z <span class="_ _c"></span>umową <span class="_ _7"></span>przystąp<span class="_ _1"></span>ienia <span class="_ _c"></span>zawartą <span class="_ _7"></span>przez <span class="_ _7"></span>Hamp<span class="_ _1"></span>ont </div><div class="t m0 x1 h3 y5cf ff1 fs1 fc2 sc0 ls0 ws0">sp. <span class="_ _15"> </span>z <span class="_ _14"> </span>o.o., <span class="_ _14"> </span>M <span class="_ _15"> </span>Equity <span class="_ _14"> </span>Invest <span class="_ _15"> </span>sp.  <span class="ff3">z <span class="_ _15"> </span>o.o. <span class="_ _14"> </span>oraz <span class="_ _15"> </span>Forum<span class="_ _1"></span> <span class="_ _15"> </span>Euro <span class="_ _14"> </span>Nieruchomości <span class="_ _14"> </span>Fundusz <span class="_ _15"> </span>In<span class="_ _1"></span>westycyjny<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y5d0 ff3 fs1 fc2 sc0 ls0 ws0">Zamknięty <span class="_ _8"></span>Aktywów <span class="_ _8"></span>Niepubli<span class="_ _1"></span>cznych <span class="_ _8"></span>(FEN <span class="_ _8"></span>FIZAN), <span class="_ _8"></span>a <span class="_ _1"></span>tak<span class="_ _1"></span>że <span class="_ _8"></span>nabyciem <span class="_ _8"></span>w <span class="_ _8"></span>dniu <span class="_ _8"></span>26 <span class="_ _8"></span>listopada<span class="_ _1"></span> <span class="_ _1"></span>2025<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5d1 ff3 fs1 fc2 sc0 ls0 ws0">roku <span class="_ _c"></span>przez FEN FIZAN <span class="_ _c"></span>akcji od M <span class="_ _c"></span>Equity <span class="_ _c"></span>Invest sp. z <span class="_ _c"></span>o.o., podmiot M<span class="_ _c"></span> Equity Invest <span class="_ _c"></span>sp. z <span class="_ _c"></span>o.o. <span class="_ _c"></span>utracił </div><div class="t m0 x1 h3 y234 ff1 fs1 fc2 sc0 ls0 ws0">status st<span class="ff3">rony poroz<span class="_ _1"></span>umienia, a w jego miej<span class="_ _1"></span>sce do porozumienia p<span class="_ _1"></span>rzystąpił FEN FIZ<span class="_ _1"></span>AN.<span class="_ _1"></span></span> </div></div><div class="c x1 y5d2 w44 h85"><div class="t m0 x6 hf ye5 ff7 fs0 fc5 sc0 ls0 ws0">Imię i<span class="ff8"> Nazwisko (nazwa)  </span></div></div><div class="c x55 y5d2 wb9 h85"><div class="t m0 x63 hf y5d3 ff8 fs0 fc5 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x3b hf y13e ff8 fs0 fc5 sc0 ls0 ws0">uprzywilejowanych </div></div><div class="c xac y5d2 wba h85"><div class="t m0 xc hf y5d3 ff8 fs0 fc5 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x3f hf y13e ff7 fs0 fc5 sc0 ls0 ws0">zwykłych<span class="ff8"> </span></div></div><div class="c xad y5d2 wbb h85"><div class="t m0 xd hf ye5 ff7 fs0 fc5 sc0 ls0 ws0">Liczba głosów<span class="ff8"> </span></div></div><div class="c x85 y5d2 wbc h85"><div class="t m0 x2a hf y5d3 ff7 fs0 fc5 sc0 ls0 ws0">% głosów </div><div class="t m0 x35 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">na WZA </div></div><div class="c x1 y5d4 w44 h86"><div class="t m0 x6 he y5d3 ff1 fs0 fc2 sc0 ls0 ws0">AEREF V PL Inwestycje sp. z </div><div class="t m0 x6 he y13e ff1 fs0 fc2 sc0 ls0 ws0">o.o.* </div></div><div class="c x55 y5d4 wb9 h86"><div class="t m0 x41 he ye5 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xac y5d4 wba h86"><div class="t m0 x35 he ye5 ff1 fs0 fc2 sc0 ls0 ws0">6 996 000 </div></div><div class="c xad y5d4 wbb h86"><div class="t m0 x68 he ye5 ff1 fs0 fc2 sc0 ls0 ws0">6 996 000 </div></div><div class="c x85 y5d4 wbc h86"><div class="t m0 x6a he ye5 ff1 fs0 fc2 sc0 ls0 ws0">17,15% </div></div><div class="c x1 y5d5 w44 h87"><div class="t m0 x6 he y13e ff1 fs0 fc2 sc0 ls0 ws0">Hampont sp. z o.o.* </div></div><div class="c x55 y5d5 wb9 h87"><div class="t m0 x41 he y13e ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xac y5d5 wba h87"><div class="t m0 x35 he y13e ff1 fs0 fc2 sc0 ls0 ws0">6 892 000 </div></div><div class="c xad y5d5 wbb h87"><div class="t m0 x68 he y13e ff1 fs0 fc2 sc0 ls0 ws0">6 892 000 </div></div><div class="c x85 y5d5 wbc h87"><div class="t m0 x6a he y13e ff1 fs0 fc2 sc0 ls0 ws0">16,89% </div></div><div class="c x1 y5d6 w44 h88"><div class="t m0 x6 he y5d7 ff1 fs0 fc2 sc0 ls0 ws0">Nationale-Nederlanden </div><div class="t m0 x6 he y5d8 ff1 fs0 fc2 sc0 ls0 ws0">Powszechne Towarzystwo </div><div class="t m0 x6 he y25b ff1 fs0 fc2 sc0 ls0 ws0">Emerytalne S.A.** </div></div><div class="c x55 y5d6 wb9 h88"><div class="t m0 x41 he y5d9 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xac y5d6 wba h88"><div class="t m0 x35 he y5d9 ff1 fs0 fc2 sc0 ls0 ws0">4 757 113 </div></div><div class="c xad y5d6 wbb h88"><div class="t m0 x68 he y5d9 ff1 fs0 fc2 sc0 ls0 ws0">4 757 113 </div></div><div class="c x85 y5d6 wbc h88"><div class="t m0 x6a he y5d9 ff1 fs0 fc2 sc0 ls0 ws0">11,66% </div></div><div class="c x1 y5da w44 h89"><div class="t m0 x6 he y5db ff3 fs0 fc2 sc0 ls0 ws0">Forum Euro Nieruchomości </div><div class="t m0 x6 he y5dc ff1 fs0 fc2 sc0 ls0 ws0">Fundusz Inwestycyjny </div><div class="t m0 x6 he y5d3 ff3 fs0 fc2 sc0 ls0 ws0">Zamknięty Aktywów </div><div class="t m0 x6 he y13e ff1 fs0 fc2 sc0 ls0 ws0">Niepublicznych* </div></div><div class="c x55 y5da wb9 h89"><div class="t m0 x41 he y334 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xac y5da wba h89"><div class="t m0 x35 he y334 ff1 fs0 fc2 sc0 ls0 ws0">2 652 000 </div></div><div class="c xad y5da wbb h89"><div class="t m0 x68 he y334 ff1 fs0 fc2 sc0 ls0 ws0">2 652 000 </div></div><div class="c x85 y5da wbc h89"><div class="t m0 x93 he y334 ff1 fs0 fc2 sc0 ls0 ws0">6,50% </div></div><div class="c x1 y5dd w44 h8a"><div class="t m0 x6 he y109 ff1 fs0 fc2 sc0 ls0 ws0">Norges Bank </div></div><div class="c x55 y5dd wb9 h8a"><div class="t m0 x41 he y109 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xac y5dd wba h8a"><div class="t m0 x35 he y109 ff1 fs0 fc2 sc0 ls0 ws0">2 079 842 </div></div><div class="c xad y5dd wbb h8a"><div class="t m0 x68 he y109 ff1 fs0 fc2 sc0 ls0 ws0">2 079 842 </div></div><div class="c x85 y5dd wbc h8a"><div class="t m0 x93 he y109 ff1 fs0 fc2 sc0 ls0 ws0">5,10% </div></div><div class="c x1 y5de w44 h87"><div class="t m0 x6 he y13e ff1 fs0 fc2 sc0 ls0 ws0">Pozostali </div></div><div class="c x55 y5de wb9 h87"><div class="t m0 x41 he y13e ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xac y5de wba h87"><div class="t m0 x66 he y13e ff1 fs0 fc2 sc0 ls3 ws0">17<span class="ls0"> 423 045 </span></div></div><div class="c xad y5de wbb h87"><div class="t m0 x93 he y13e ff1 fs0 fc2 sc0 ls3 ws0">17<span class="ls0"> 423 075 </span></div></div><div class="c x85 y5de wbc h87"><div class="t m0 x6a he y13e ff1 fs0 fc2 sc0 ls0 ws0">42,70% </div></div><div class="c x1 y126 w41 h87"><div class="t m0 x6 h2 y13e ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x55 y126 wbd h87"><div class="t m0 x41 h2 y13e ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xac y126 wbe h87"><div class="t m0 x66 h2 y13e ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xad y126 wbf h87"><div class="t m0 x93 h2 y13e ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c x85 y126 wc0 h87"><div class="t m0 x8c h2 y13e ff2 fs0 fc2 sc0 ls0 ws0">100% </div></div></div></div>
<div id="pf38" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc38 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">56</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y37f ff1 fs1 fc2 sc0 ls0 ws0">** <span class="_ _1e"></span>Stan <span class="_ _1e"></span>p<span class="_ _1"></span>osiadania <span class="_ _22"></span>akcji <span class="_ _1e"></span>przez <span class="_ _1e"></span>Na<span class="_ _1"></span>tionale<span class="_ _1"></span>-Nederlanden<span class="_ _1"></span> <span class="_ _1e"></span>Powszechne <span class="_ _22"></span>Towarzystw<span class="_ _1"></span>o <span class="_ _1e"></span>Emerytaln<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">S.A. <span class="_ _22"></span>podano <span class="_ _22"> </span>zgodni<span class="_ _1"></span>e <span class="_ _22"></span>z <span class="_ _22"></span>zawi<span class="_ _1"></span>adomieniem <span class="_ _22"></span>złożonym <span class="_ _22"> </span>w <span class="_ _1d"> </span>trybie <span class="_ _22"></span>art.<span class="_ _1"></span> <span class="_ _1e"></span>69 <span class="_ _1d"> </span>oraz <span class="_ _22"></span>art. <span class="_ _22"></span>87 <span class="_ _22"> </span>u<span class="_ _1"></span>st. <span class="_ _1e"></span>1 <span class="_ _22"> </span>p<span class="_ _1"></span>kt <span class="_ _22"></span>2b </div><div class="t m0 x1 h3 y297 ff3 fs1 fc2 sc0 ls0 ws0">Ustawy <span class="_ _22"></span>o <span class="_ _22"></span>oferci<span class="_ _1"></span>e <span class="_ _22"></span>z <span class="_ _22"></span>dnia <span class="_ _22"> </span>27 <span class="_ _1d"> </span>maja <span class="_ _22"> </span>2025 <span class="_ _1d"> </span>r. <span class="_ _22"></span>i <span class="_ _1d"> </span>obejmuje <span class="_ _22"></span>akcje <span class="_ _1d"> </span>będące <span class="_ _22"> </span>w <span class="_ _1d"> </span>posiadaniu <span class="_ _22"> </span>Na<span class="_ _8"></span><span class="ff1">tionale-</span></div><div class="t m0 x1 h3 y298 ff1 fs1 fc2 sc0 ls0 ws0">Nederlanden Otwarty<span class="_ _1"></span> Fundusz Emerytalny<span class="_ _1"></span>.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y307 ff3 fs1 fc2 sc0 ls0 ws0">W okresie spraw<span class="_ _1"></span>ozdawczy<span class="_ _1"></span>m zakończonym 31<span class="_ _1"></span> grudnia 2025 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 y116 ff3 fs1 fc2 sc0 ls0 ws0">właścicielskiej. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5df ff3 fs1 fc2 sc0 ls0 ws0">1. <span class="_ _8"></span>w <span class="_ _1e"></span>następstwie <span class="_ _1e"></span>przepro<span class="_ _1"></span>wadzonego <span class="_ _8"></span>proc<span class="_ _1"></span>esu <span class="_ _8"></span>prz<span class="_ _1"></span>yspieszonej <span class="_ _8"></span>b<span class="_ _1"></span>udowy <span class="_ _8"></span>k<span class="_ _1"></span>sięgi <span class="_ _8"></span>popytu <span class="_ _1e"></span>(ABB) <span class="_ _8"></span>n<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y5e0 ff3 fs1 fc2 sc0 ls0 ws0">akcje Spółki Murapol S.A. posiadane przez AEREF V PL Inwestycje sp. z o.o. (<span class="_ _1"></span>"AEREF"), w dniu 21 </div><div class="t m0 x1 h3 y5e1 ff3 fs1 fc2 sc0 ls0 ws0">maja <span class="_ _b"> </span>2025 <span class="_ _27"> </span>roku <span class="_ _b"> </span>doszło <span class="_ _b"> </span>do <span class="_ _27"> </span>zawarcia <span class="_ _b"> </span>transak<span class="_ _1"></span>cji <span class="_ _b"> </span>pakietowych <span class="_ _27"> </span>na <span class="_ _b"> </span>rynku <span class="_ _27"> </span>regul<span class="_ _1"></span>ow<span class="_ _1"></span><span class="ff1">anym<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y447 ff3 fs1 fc2 sc0 ls0 ws0">prowadzonym <span class="_ _15"> </span>przez <span class="_ _15"> </span>Giełdę <span class="_ _15"> </span>Papierów <span class="_ _15"> </span>Wartości<span class="_ _1"></span>owych <span class="_ _15"> </span>w <span class="_ _15"> </span>Warszawie <span class="_ _15"> </span>S.A., <span class="_ _15"> </span>w <span class="_ _15"> </span>drodze <span class="_ _15"> </span>których </div><div class="t m0 x1 h3 y5e2 ff3 fs1 fc2 sc0 ls0 ws0">AEREF sprzedał <span class="_ _1"></span>łącznie <span class="_ _1"></span>8.160.000 p<span class="_ _1"></span>osiadanych <span class="_ _1"></span>przez siebie <span class="_ _1"></span>akcji <span class="_ _1"></span>zwykłych na <span class="_ _1"></span>okaziciela <span class="_ _1"></span>Spółki </div><div class="t m0 x1 h3 y5e3 ff3 fs1 fc2 sc0 ls0 ws0">uprawniającyc<span class="_ _1"></span>h <span class="_ _24"> </span>do <span class="_ _11"> </span>8.160.000 <span class="_ _11"> </span>głosów<span class="_ _1"></span> <span class="_ _24"> </span>na<span class="_ _1"></span> <span class="_ _24"> </span>Wa<span class="_ _1"></span>lnym <span class="_ _11"> </span>Zgromadzeniu <span class="_ _11"> </span>Spółki. <span class="_ _11"> </span>Do <span class="_ _11"> </span>rozli<span class="_ _1"></span><span class="ff1">czenia<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y5e4 ff3 fs1 fc2 sc0 ls0 ws0">transakcji pa<span class="_ _1"></span>kietowych doszło w dni<span class="_ _1"></span>u 23 maja 2025 roku.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y5e5 ff3 fs1 fc2 sc0 ls0 ws0">2. w <span class="_ _1"></span>wyni<span class="_ _1"></span>ku nab<span class="_ _1"></span>ycia akcji <span class="_ _1"></span>spółki <span class="_ _1"></span>Murapol S.A. <span class="_ _1"></span>w <span class="_ _1"></span>transakcja<span class="_ _1"></span>ch n<span class="_ _1"></span>a GPW <span class="_ _1"></span>w Wa<span class="_ _1"></span>rszawie w <span class="_ _1"></span>dniu <span class="_ _1"></span>21 </div><div class="t m0 x1 h3 y3dd ff1 fs1 fc2 sc0 ls0 ws0">maja <span class="_ _c"></span>2025 <span class="_ _7"></span>roku, <span class="_ _c"></span>Nationale-<span class="ff3">Nederlan<span class="_ _1"></span>den <span class="_ _7"></span>Otwar<span class="_ _1"></span>ty <span class="_ _7"></span>Fundu<span class="_ _1"></span>sz <span class="_ _7"></span>Emerytaln<span class="_ _1"></span>y <span class="_ _7"></span>zwięks<span class="_ _1"></span>zył <span class="_ _7"></span>stan <span class="_ _c"></span>posiadania </span></div><div class="t m0 x1 h3 y5e6 ff3 fs1 fc2 sc0 ls0 ws0">akcji Spółki, <span class="_ _7"></span>p<span class="_ _1"></span>owyżej <span class="_ _c"></span>10 % <span class="_ _7"></span>głos<span class="_ _1"></span>ów <span class="_ _c"></span>na <span class="_ _c"></span>Walnym Zgromadzeniu A<span class="_ _c"></span>kcjonariuszy Spół<span class="_ _1"></span><span class="ff1">ki <span class="_ _c"></span>(11.66% - <span class="_ _c"></span>stan </span></div><div class="t m0 x1 h3 y5e7 ff1 fs1 fc2 sc0 ls0 ws0">posiadania <span class="_ _20"> </span>akcji <span class="_ _20"> </span>przez <span class="_ _20"> </span>Nationale-Nederlan<span class="_ _1"></span>den <span class="_ _20"> </span>Powszechne <span class="_ _20"> </span>Towarzystw<span class="_ _1"></span>o <span class="_ _25"> </span>Emery<span class="_ _1"></span>talne <span class="_ _20"> </span>S.A. </div><div class="t m0 x1 h3 y5e8 ff3 fs1 fc2 sc0 ls0 ws0">obejmujący <span class="_ _25"> </span>tak<span class="_ _1"></span>że <span class="_ _25"> </span>akcj<span class="_ _1"></span>e <span class="_ _25"> </span>będąc<span class="_ _1"></span>e <span class="_ _25"> </span>w <span class="_ _25"> </span>p<span class="_ _1"></span>osiadaniu <span class="_ _25"> </span>Nati<span class="_ _1"></span>onale<span class="_ _1"></span><span class="ff1">-Nederlande<span class="_ _1"></span>n <span class="_ _25"> </span>Otwarty <span class="_ _20"> </span>Fundusz </span></div><div class="t m0 x1 h3 y5e9 ff1 fs1 fc2 sc0 ls0 ws0">Emerytalny<span class="_ _1"></span>). </div><div class="t m0 x1 h3 yb0 ff3 fs1 fc2 sc0 ls0 ws0">3. <span class="_ _1"></span>w <span class="_ _8"></span>wyniku <span class="_ _1"></span>transak<span class="_ _1"></span>cji <span class="_ _1"></span>przeprowadzonej <span class="_ _8"></span>dnia <span class="_ _8"></span>5 <span class="_ _1"></span>czerwca <span class="_ _8"></span>2025 <span class="_ _1"></span>roku <span class="_ _8"></span>Norges <span class="_ _1"></span>Ban<span class="_ _1"></span>k <span class="_ _1"></span>zwiększył <span class="_ _8"></span>stan </div><div class="t m0 x1 h3 y243 ff3 fs1 fc2 sc0 ls0 ws0">posiadania <span class="_ _15"> </span>akcji <span class="_ _15"> </span>Spółki <span class="_ _1d"> </span>powy<span class="_ _1"></span>żej <span class="_ _1d"> </span>5% <span class="_ _15"> </span>głosów <span class="_ _15"> </span>na <span class="_ _15"> </span>Walnym <span class="_ _15"> </span>Zgromadzeniu <span class="_ _15"> </span>Akcjonariuszy <span class="_ _15"> </span>Spółki </div><div class="t m0 x1 h3 y5ea ff1 fs1 fc2 sc0 ls0 ws0">(5,1%). </div><div class="t m0 x1 h3 y5eb ff3 fs1 fc2 sc0 ls0 ws0">4. <span class="_ _19"> </span>w <span class="_ _24"> </span>dniu <span class="_ _24"> </span>12 <span class="_ _24"> </span>czerwca <span class="_ _24"> </span>2025 <span class="_ _19"> </span>roku <span class="_ _24"> </span>AEREF <span class="_ _24"> </span>zawarł <span class="_ _24"> </span>transakcje <span class="_ _24"> </span>sprzedaży <span class="_ _24"> </span>łącznie <span class="_ _24"> </span>2.040.000 </div><div class="t m0 x1 h3 y3e5 ff3 fs1 fc2 sc0 ls0 ws0">posiadanych p<span class="_ _1"></span>rzez siebie akcji zwykły<span class="_ _1"></span>ch na okaziciela Spółki Murapol S.A. <span class="_ _1"></span>uprawniający<span class="_ _1"></span>ch do </div><div class="t m0 x1 h3 y3e6 ff3 fs1 fc2 sc0 ls0 ws0">łącznie <span class="_ _8"></span>2.040.000 <span class="_ _1"></span>głosów<span class="_ _1"></span> <span class="_ _1"></span>na <span class="_ _8"></span>Walnym <span class="_ _8"></span>Zgromadzeniu <span class="_ _1"></span>Spółki, <span class="_ _8"></span>z <span class="_ _1"></span>czego: <span class="_ _8"></span>(i) <span class="_ _1"></span>1.020.000 <span class="_ _8"></span>ak<span class="_ _1"></span>cji<span class="_ _1"></span> <span class="_ _1"></span>zostało </div><div class="t m0 x1 h3 y5ec ff3 fs1 fc2 sc0 ls0 ws0">sprzedanych <span class="_ _c"></span>na <span class="_ _7"></span>rzecz <span class="_ _7"></span>H<span class="_ _1"></span>ampont <span class="_ _c"></span>sp. <span class="_ _7"></span>z <span class="_ _c"></span>o.o. <span class="_ _7"></span>w <span class="_ _c"></span>drodze <span class="_ _7"></span>transak<span class="_ _1"></span>cji <span class="_ _7"></span>sprzedaży<span class="_ _1"></span> <span class="_ _7"></span>zaw<span class="_ _1"></span>artej <span class="_ _7"></span>poza <span class="_ _c"></span>obrotem </div><div class="t m0 x1 h3 y5ed ff1 fs1 fc2 sc0 ls0 ws0">zorganizowanym <span class="_ _1e"></span>(tran<span class="_ _1"></span>sakcji <span class="_ _1e"></span>OTC) <span class="_ _22"></span>- <span class="_ _1e"></span><span class="ff3">transakcja<span class="_ _1"></span> <span class="_ _8"></span>została <span class="_ _1e"></span>zawarta <span class="_ _1e"></span>w <span class="_ _1e"></span>dni<span class="_ _1"></span>u <span class="_ _8"></span>12 <span class="_ _1e"></span>c<span class="_ _1"></span>zerwca <span class="_ _8"></span>2025 <span class="_ _1e"></span>r<span class="_ _1"></span>oku </span></div><div class="t m0 x1 h3 y5ee ff1 fs1 fc2 sc0 ls0 ws0">oraz <span class="_ _c"></span>rozliczona w dniu <span class="_ _c"></span>13 czerwca <span class="_ _c"></span>2025 roku, a <span class="_ _c"></span>(ii) 1.020.000 <span class="_ _c"></span>a<span class="ff3">k<span class="_ _1"></span>cji zo<span class="_ _c"></span>stało sprzedanych<span class="_ _1"></span> <span class="_ _c"></span>na rzecz </span></div><div class="t m0 x1 h3 y3ea ff3 fs1 fc2 sc0 ls0 ws0">Poddębice <span class="_ _11"> </span>Retail <span class="_ _11"> </span>Invest <span class="_ _11"> </span>sp. <span class="_ _24"> </span>z<span class="_ _1"></span> <span class="_ _24"> </span>o.<span class="_ _1"></span>o. <span class="_ _11"> </span>w <span class="_ _24"> </span>dr<span class="_ _1"></span>odze <span class="_ _24"> </span>tran<span class="_ _1"></span>sakcji <span class="_ _11"> </span>pakietowej <span class="_ _11"> </span>zawartej <span class="_ _11"> </span>na <span class="_ _11"> </span>rynku </div><div class="t m0 x1 h3 y5ef ff3 fs1 fc2 sc0 ls0 ws0">regulowanym <span class="_ _20"> </span>p<span class="_ _1"></span>rowadzony<span class="_ _1"></span>m <span class="_ _20"> </span>przez <span class="_ _20"> </span>Giełd<span class="_ _1"></span>ę <span class="_ _20"> </span>Papi<span class="_ _1"></span>erów <span class="_ _20"> </span>Wartości<span class="_ _1"></span>owych <span class="_ _19"> </span>w <span class="_ _20"> </span>Warszawie <span class="_ _20"> </span>S.<span class="_ _1"></span>A. <span class="_ _19"> </span><span class="ff1">- </span></div><div class="t m0 x1 h3 y5f0 ff3 fs1 fc2 sc0 ls0 ws0">transakcja <span class="_ _1e"></span>została <span class="_ _22"></span>zawarta <span class="_ _1e"></span>w<span class="_ _1"></span> <span class="_ _1e"></span>dniu <span class="_ _1e"></span>12 <span class="_ _1e"></span>c<span class="_ _1"></span>zerwca <span class="_ _1e"></span>2025 <span class="_ _1e"></span>r<span class="_ _1"></span>oku <span class="_ _1e"></span>oraz<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"></span>rozlic<span class="_ _1"></span>zona <span class="_ _1e"></span>w <span class="_ _1e"></span>dniu<span class="_ _1"></span> <span class="_ _8"></span>16<span class="_ _1"></span> <span class="_ _1e"></span>czerwca </span></div><div class="t m0 x1 h3 y5f1 ff1 fs1 fc2 sc0 ls0 ws0">2025 roku. </div><div class="t m0 x1 h3 y5f2 ff3 fs1 fc2 sc0 ls0 ws0">5. W dniu 26 listopada 2025 roku M Equity Invest sp. z o.o. (dawniej: Poddębice Retail Invest sp.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5f3 ff3 fs1 fc2 sc0 ls0 ws0">z o.o.) <span class="_ _1"></span>sprzedał <span class="_ _1"></span>na rzec<span class="_ _1"></span>z Forum <span class="_ _1"></span>Euro <span class="_ _1"></span>Nieruchomości<span class="_ _1"></span> Fundusz In<span class="_ _1"></span>westycyjny<span class="_ _1"></span> Zamkni<span class="_ _1"></span>ęty Aktywów<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5f4 ff3 fs1 fc2 sc0 ls0 ws0">Niepublicznych <span class="_ _26"> </span>(dalej <span class="_ _26"> </span>„FEN <span class="_ _26"> </span>FIZAN”) <span class="_ _26"> </span>1.020.0<span class="_ _1"></span>00 <span class="_ _2b"> </span>akcji<span class="_ _1"></span> <span class="_ _2b"> </span>zwykłyc<span class="_ _1"></span>h <span class="_ _2b"> </span>na <span class="_ _26"> </span>okazi<span class="_ _1"></span>ci<span class="_ _1"></span>ela <span class="_ _2b"> </span>Spółki </div><div class="t m0 x1 h3 y5f5 ff3 fs1 fc2 sc0 ls0 ws0">uprawniającyc<span class="_ _1"></span>h  do <span class="_ _14"> </span>łąc<span class="_ _1"></span>znie  1.020.000  głosów  na  Walnym  Zgromadzeniu  Spółki  w  drodze </div><div class="t m0 x1 h3 y5f6 ff1 fs1 fc2 sc0 ls0 ws0">transakcji <span class="_ _14"> </span>zawartej <span class="_ _15"> </span>poza <span class="_ _15"> </span>zorganizowan<span class="_ _1"></span>ym <span class="_ _15"> </span>systemem <span class="_ _14"> </span>obrotu <span class="_ _15"> </span>- <span class="_ _14"> </span><span class="ff3">transakcja <span class="_ _15"> </span>została <span class="_ _15"> </span>r<span class="_ _1"></span>ozliczona </span></div><div class="t m0 x1 h3 y5f7 ff1 fs1 fc2 sc0 ls0 ws0">tego samego dni<span class="_ _1"></span>a. </div><div class="t m0 x1 h3 y5f8 ff3 fs1 fc2 sc0 ls0 ws0">6. Hampont <span class="_ _c"></span>sp. <span class="_ _c"></span>z o.o. <span class="_ _c"></span>w <span class="_ _c"></span>dniu 27 <span class="_ _c"></span>listopada 2025 ro<span class="_ _c"></span>ku zawarł <span class="_ _c"></span>transakc<span class="_ _1"></span>je <span class="_ _c"></span>zakupu łącznie <span class="_ _c"></span>2.200.000<span class="_ _1"></span> </div><div class="t m0 x1 h3 y1bb ff3 fs1 fc2 sc0 ls0 ws0">posiadanych  przez <span class="_ _14"> </span>AEREF <span class="_ _14"> </span>akcji  zwykłych <span class="_ _14"> </span>na <span class="_ _14"> </span>okazici<span class="_ _1"></span>ela <span class="_ _14"> </span>Spółki <span class="_ _14"> </span>uprawnia<span class="_ _1"></span>jących  do <span class="_ _15"> </span>łączni<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y5f9 ff3 fs1 fc2 sc0 ls2 ws0">2.200.000 <span class="_ _7"></span>gł<span class="_ _1"></span>osów <span class="_ _7"></span>na <span class="_ _c"></span>Walnym <span class="_ _7"></span>Zgromadzeni<span class="_ _1"></span>u <span class="_ _7"></span>Spółki <span class="_ _c"></span>w <span class="_ _7"></span>drodze <span class="_ _7"></span>transak<span class="_ _1"></span>cji <span class="_ _7"></span>sprze<span class="_ _1"></span>daż<span class="ff1 ls0">y<span class="_ _1"></span> <span class="_ _7"></span>zawartej <span class="_ _c"></span>poza </span></div></div></div></div>
<div id="pf39" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc39 w0 h3c"><img 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" class="bi x68 y4a8 w3 h8b" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">57</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff1 fs1 fc2 sc0 ls0 ws0">obrotem <span class="_ _1e"></span>zorganiz<span class="_ _1"></span>owanym <span class="_ _1e"></span>(transakcji<span class="_ _1"></span> <span class="_ _8"></span>O<span class="_ _1"></span>TC) <span class="_ _22"></span>- <span class="_ _1e"></span><span class="ff3">transak<span class="_ _1"></span>cja <span class="_ _1e"></span>została <span class="_ _1e"></span>zawarta<span class="_ _1"></span> <span class="_ _1e"></span>w <span class="_ _1e"></span>dniu<span class="_ _1"></span> <span class="_ _8"></span>27<span class="_ _1"></span> <span class="_ _8"></span>l<span class="_ _1"></span>istopada </span></div><div class="t m0 x1 h3 y1d7 ff1 fs1 fc2 sc0 ls0 ws0">2025 roku oraz rozlic<span class="_ _1"></span>zona w tym samym dn<span class="_ _1"></span>iu. </div><div class="t m0 x1 h3 y380 ff3 fs1 fc2 sc0 ls0 ws0">7. <span class="_ _8"></span>W <span class="_ _8"></span>następstwie <span class="_ _8"></span>p<span class="_ _1"></span>rzeprowadzonego <span class="_ _1e"></span>procesu <span class="_ _8"></span>przyspi<span class="_ _1"></span>eszonej <span class="_ _8"></span>budowy <span class="_ _8"></span>księ<span class="_ _1"></span>gi <span class="_ _8"></span>popytu <span class="_ _8"></span>(ABB) <span class="_ _8"></span>n<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y306 ff3 fs1 fc2 sc0 ls0 ws0">akcje <span class="_ _1d"> </span>Spółki <span class="_ _15"> </span>posiadane <span class="_ _22"></span>przez <span class="_ _1d"> </span>AEREF, <span class="_ _15"> </span>w <span class="_ _22"></span>dniu <span class="_ _1d"> </span>28 <span class="_ _15"> </span>listo<span class="_ _c"></span>pada <span class="_ _1d"> </span>2025 <span class="_ _15"> </span>roku <span class="_ _22"></span>doszł<span class="_ _1"></span>o <span class="_ _1d"> </span>do: <span class="_ _1d"> </span>(i) <span class="_ _1d"> </span>zawarc<span class="_ _1"></span>ia </div><div class="t m0 x1 h3 y307 ff3 fs1 fc2 sc0 ls0 ws0">transakcji <span class="_ _b"> </span>pakietowych <span class="_ _27"> </span>na <span class="_ _b"> </span>rynku <span class="_ _27"> </span>regulowanym <span class="_ _27"> </span>p<span class="_ _1"></span>rowadzonym <span class="_ _27"> </span>przez<span class="_ _1"></span> <span class="_ _27"> </span>Giełdę <span class="_ _27"> </span>Pap<span class="_ _1"></span>ierów </div><div class="t m0 x1 h3 y116 ff1 fs1 fc2 sc0 ls0 ws0">W<span class="ff3">artościowych <span class="_ _11"> </span>w <span class="_ _24"> </span>Warszawi<span class="_ _1"></span>e <span class="_ _24"> </span>S.A., <span class="_ _24"> </span>w<span class="_ _1"></span> <span class="_ _24"> </span>drodze <span class="_ _11"> </span>których <span class="_ _11"> </span>AEREF <span class="_ _24"> </span>sprzedał <span class="_ _11"> </span>łącznie <span class="_ _24"> </span>6.732.00<span class="_ _1"></span>0 </span></div><div class="t m0 x1 h3 y3d7 ff3 fs1 fc2 sc0 ls0 ws0">posiadanych <span class="_ _15"> </span>przez <span class="_ _1d"> </span>siebie <span class="_ _15"> </span>akcji <span class="_ _1d"> </span>zwy<span class="_ _1"></span>kłych <span class="_ _15"> </span>na<span class="_ _c"></span> <span class="_ _1d"> </span>oka<span class="_ _1"></span>ziciela <span class="_ _15"> </span>Spółki <span class="_ _1d"> </span>uprawniający<span class="_ _1"></span>ch <span class="_ _1d"> </span>do <span class="_ _15"> </span>6.732.000 </div><div class="t m0 x1 h3 y19e ff3 fs1 fc2 sc0 ls0 ws0">głosów <span class="_ _1"></span>na<span class="_ _1"></span> <span class="_ _1"></span>Walny<span class="_ _1"></span>m <span class="_ _1"></span>Zgromadzeniu <span class="_ _8"></span>Spółki, <span class="_ _1"></span>w <span class="_ _8"></span>tym <span class="_ _8"></span>1.632.000 <span class="_ _1"></span>na <span class="_ _8"></span>rzecz <span class="_ _1"></span>FE<span class="_ _1"></span>N <span class="_ _1"></span>FIZAN <span class="_ _1e"></span>–<span class="ff1"> <span class="_ _8"></span>do <span class="_ _1"></span>rozlic<span class="_ _1"></span>ze<span class="ls22">nia </span></span></div><div class="t m0 x1 h3 y5fa ff3 fs1 fc2 sc0 ls0 ws0">transakcji <span class="_ _1d"> </span>doszło <span class="_ _22"> </span>w <span class="_ _1d"> </span>dniu <span class="_ _1d"> </span>2 <span class="_ _22"> </span>gr<span class="_ _1"></span>udnia <span class="_ _22"></span>2025<span class="_ _1"></span> <span class="_ _22"></span>roku; <span class="_ _1d"> </span>oraz <span class="_ _22"> </span>(i<span class="_ _1"></span>i) <span class="_ _22"></span>zawarcia<span class="_ _1"></span> <span class="_ _22"></span>transakcji <span class="_ _1d"> </span>sprzedaży <span class="_ _1d"> </span>łączni<span class="_ _1"></span>e </div><div class="t m0 x1 h3 y5fb ff3 fs1 fc2 sc0 ls2 ws0">1.632.000 <span class="_ _1d"> </span>p<span class="_ _1"></span>osiadanych <span class="_ _15"> </span>przez <span class="_ _1d"> </span>siebie <span class="_ _15"> </span>akcji <span class="_ _1d"> </span>zwykłyc<span class="_ _1"></span>h <span class="_ _1d"> </span>na <span class="_ _15"> </span>okaziciela <span class="_ _1d"> </span>Spółki<span class="_ _1"></span> <span class="_ _1d"> </span>uprawniających<span class="_ _1"></span> <span class="_ _1d"> </span>do </div><div class="t m0 x1 h3 y5fc ff3 fs1 fc2 sc0 ls0 ws0">łącznie <span class="_ _25"> </span>1.632.000 <span class="_ _25"> </span>głosó<span class="_ _1"></span>w  n<span class="_ _1"></span>a  Wa<span class="_ _1"></span>lnym <span class="_ _25"> </span>Zgromadzeniu <span class="_ _25"> </span>Spółki <span class="_ _25"> </span>na <span class="_ _25"> </span>rzecz <span class="_ _25"> </span>Hamp<span class="_ _1"></span>o<span class="_ _1"></span><span class="ff1">nt  w<span class="_ _1"></span> <span class="_ _25"> </span>drodze </span></div><div class="t m0 x1 h3 y5fd ff3 fs1 fc2 sc0 ls0 ws0">transakcji <span class="_ _1"></span>sprzedaży <span class="_ _1"></span>zawartej <span class="_ _1"></span>poza <span class="_ _1"></span>obrotem zo<span class="_ _1"></span>rganizowanym <span class="_ _1"></span>(tran<span class="_ _1"></span>sakcji OTC) <span class="_ _8"></span><span class="ff1">- <span class="_ _1"></span>do <span class="_ _1"></span>rozliczenia </span></div><div class="t m0 x1 h3 y5fe ff3 fs1 fc2 sc0 ls0 ws0">transakcji doszło w dni<span class="_ _1"></span>u 2 grudnia 2025 r<span class="_ _1"></span>oku.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h82 y5ff ff2 fs1 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h82 y49 ff9 fs1 fc4 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">4 roku </span></div></div><div class="c x1 y600 wc1 h45"><div class="t m0 xa8 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Imię i Nazwisko (nazwa)<span class="ff8"> </span></div></div><div class="c xae y600 wc2 h45"><div class="t m0 xa3 hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 x6 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">uprzywilejowanych </div></div><div class="c xaf y600 wc3 h45"><div class="t m0 xc hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Liczba akcji </div><div class="t m0 xd hf yd6 ff7 fs0 fc5 sc0 ls0 ws0">zwykłych<span class="ff8"> </span></div></div><div class="c xb0 y600 wc4 h45"><div class="t m0 xa5 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Liczba głosów<span class="ff8"> </span></div></div><div class="c xb1 y600 wc5 h45"><div class="t m0 x10 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">% głosów </div><div class="t m0 x31 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">na WZA </div></div><div class="c x1 y601 wc1 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">AEREF V PL Inwestycje sp. z o.o.*  </div></div><div class="c xae y601 wc2 h10"><div class="t m0 x78 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y601 wc3 h10"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> 760 000 </span></div></div><div class="c xb0 y601 wc4 h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls3 ws0">27<span class="ls0"> 760 000 </span></div></div><div class="c xb1 y601 wc5 h10"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls0 ws0">68,04% </div></div><div class="c x1 y602 wc1 h72"><div class="t m0 x6 he y4c0 ff1 fs0 fc2 sc0 ls0 ws0">Nationale-Nederlanden </div><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Powszechne Towarzystwo </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">Emerytalne S.A.** </div></div><div class="c xae y602 wc2 h72"><div class="t m0 x78 he ybc ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y602 wc3 h72"><div class="t m0 x51 he ybc ff1 fs0 fc2 sc0 ls0 ws0">2 960 000 </div></div><div class="c xb0 y602 wc4 h72"><div class="t m0 x8c he ybc ff1 fs0 fc2 sc0 ls0 ws0">2 960 000 </div></div><div class="c xb1 y602 wc5 h72"><div class="t m0 x51 he ybc ff1 fs0 fc2 sc0 ls0 ws0">7,25% </div></div><div class="c x1 y603 wc1 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Hampont sp. z o.o. </div></div><div class="c xae y603 wc2 h10"><div class="t m0 x78 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y603 wc3 h10"><div class="t m0 x51 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 040 000 </div></div><div class="c xb0 y603 wc4 h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 040 000 </div></div><div class="c xb1 y603 wc5 h10"><div class="t m0 x51 he y75 ff1 fs0 fc2 sc0 ls0 ws0">5,00% </div></div><div class="c x1 y604 wc1 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Pozostali </div></div><div class="c xae y604 wc2 h11"><div class="t m0 x78 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y604 wc3 h11"><div class="t m0 x51 he y79 ff1 fs0 fc2 sc0 ls0 ws0">8 040 000 </div></div><div class="c xb0 y604 wc4 h11"><div class="t m0 x8c he y79 ff1 fs0 fc2 sc0 ls0 ws0">8 040 000 </div></div><div class="c xb1 y604 wc5 h11"><div class="t m0 x63 he y79 ff1 fs0 fc2 sc0 ls0 ws0">19,71% </div></div><div class="c x1 y605 wc6 h60"><div class="t m0 x5d he y606 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xae y605 wc7 h60"><div class="t m0 x78 h2 y59c ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xaf y605 wc3 h60"><div class="t m0 x63 h2 y59c ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xb0 y605 wc4 h60"><div class="t m0 x67 h2 y59c ff2 fs0 fc2 sc0 ls0 ws0">40 800 000 </div></div><div class="c xb1 y605 wc5 h60"><div class="t m0 x20 h2 y59c ff2 fs0 fc2 sc0 ls0 ws0">100% </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 he y607 ff3 fs0 fc2 sc0 ls0 ws0">*informacje uzupełniające do odnośnik<span class="ff1">a </span>przedstawiono powyżej tabeli<span class="ff1"> </span></div><div class="t m0 x1 h3 y608 ff1 fs0 fc2 sc0 ls17 ws0">**<span class="fs1 fc1 ls0"> </span><span class="ff3 ls0">informacje uzupełniające do odnośnik<span class="ff1">a </span>przedstawiono powyżej tabeli<span class="ff1"> </span></span></div><div class="t m0 x1 hc y609 ff1 fs7 fc3 sc0 ls0 ws0">24.2<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Zyski <span class="_ _15"></span>zatrzymane<span class="_ _c"></span>/niepokryte <span class="_ _1d"></span>straty <span class="_ _1d"></span>oraz <span class="_ _15"></span>ogranic<span class="_ _c"></span>zenia <span class="_ _1d"></span>zakresie </span></span></div><div class="t m0 x6e hc y60a ff3 fs7 fc3 sc0 ls0 ws0">wypłaty dywiden<span class="_ _c"></span>dy<span class="ff1"> </span></div><div class="t m0 x1 h3 y60b 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 y60c wc8 h8c"><div class="t m0 x6 he y60d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb2 y60c wc9 h8c"><div class="t m0 xc hf y60e ff7 fs0 fc5 sc0 ls0 ws0">Kapitał </div><div class="t m0 x89 hf y60f ff8 fs0 fc5 sc0 ls0 ws0">zapasowy </div></div><div class="c xb3 y60c wca h8c"><div class="t m0 x8 hf y610 ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x96 hf y611 ff7 fs0 fc5 sc0 ls0 ws0">kapitały </div><div class="t m0 xa hf y612 ff8 fs0 fc5 sc0 ls0 ws0">rezerwowe </div></div><div class="c x7 y60c wcb h8c"><div class="t m0 x10 hf y613 ff7 fs0 fc5 sc0 ls0 ws0">Kapitał<span class="ff8"> </span></div><div class="t m0 x10 hf y614 ff8 fs0 fc5 sc0 ls0 ws0">z <span class="ff7">tytułu </span></div><div class="t m0 x6 hf y60e ff8 fs0 fc5 sc0 ls0 ws0">transakcji </div><div class="t m0 x6 hf y60f ff7 fs0 fc5 sc0 ls0 ws0">płatności<span class="ff8"> </span></div><div class="t m0 x89 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">w formie </div><div class="t m0 x1e hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">akcji </div></div><div class="c xb4 y60c waf h8c"><div class="t m0 x6 hf y614 ff8 fs0 fc5 sc0 ls0 ws0">Niepodzielony </div><div class="t m0 x96 hf y60e ff8 fs0 fc5 sc0 ls0 ws0">zysk(strata) </div><div class="t m0 x63 hf y60f ff8 fs0 fc5 sc0 ls0 ws0">z lat </div><div class="t m0 x31 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">ubiegłych<span class="ff8"> </span></div></div><div class="c xb5 y60c wcc h8c"><div class="t m0 x94 hf y614 ff8 fs0 fc5 sc0 ls0 ws0">Zyski </div><div class="t m0 x10 hf y60e ff8 fs0 fc5 sc0 ls0 ws0">zatrzymane  / </div><div class="t m0 x8e hf y60f ff8 fs0 fc5 sc0 ls0 ws0">niepokryte </div><div class="t m0 x63 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">straty </div></div><div class="c x1 y564 wcd h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">5 roku </span></div></div><div class="c xb2 y564 wca h10"><div class="t m0 x66 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">330 520 </div></div><div class="c xb3 y564 wca h10"><div class="t m0 x35 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">25 748 </div></div><div class="c x7 y564 wcb h10"><div class="t m0 x52 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">9 400 </div></div><div class="c xb4 y564 waf h10"><div class="t m0 x49 h2 y75 ff2 fs0 fc2 sc0 ls10 ws0">(4<span class="ls0"> 675) </span></div></div><div class="c xb5 y564 wcc h10"><div class="t m0 x17 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">360 993 </div></div><div class="c x1 y615 wcd h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">wynik finansowy za 2024 rok </div></div><div class="c xb2 y615 wca h10"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y615 wca h10"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7 y615 wcb h10"><div class="t m0 x8b he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y615 waf h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c xb5 y615 wcc h10"><div class="t m0 x17 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">241 808 </div></div><div class="c x1 y616 wcd h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Wycena <span class="ff3">programu płatności </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">na bazie akcji* </div></div><div class="c xb2 y616 wca h39"><div class="t m0 x21 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y616 wca h39"><div class="t m0 x21 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7 y616 wcb h39"><div class="t m0 x3f he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 044 </div></div><div class="c xb4 y616 waf h39"><div class="t m0 x1c he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb5 y616 wcc h39"><div class="t m0 x41 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 044 </div></div><div class="c x1 y617 wcd h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">dywidenda </div></div><div class="c xb2 y617 wca h10"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y617 wca h10"><div class="t m0 x1e he y75 ff1 fs0 fc2 sc0 ls0 ws0">(119 952) </div></div><div class="c x7 y617 wcb h10"><div class="t m0 x8b he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y617 waf h10"><div class="t m0 x20 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(80 376) </div></div><div class="c xb5 y617 wcc h10"><div class="t m0 x93 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x1 y618 wcd h11"><div class="t m0 x6 he y79 ff3 fs0 fc2 sc0 ls0 ws0">transfer między kapitałami<span class="ff1"> </span></div></div><div class="c xb2 y618 wca h11"><div class="t m0 x35 he y79 ff1 fs0 fc2 sc0 ls0 ws0">41 480 </div></div><div class="c xb3 y618 wca h11"><div class="t m0 x66 he y79 ff1 fs0 fc2 sc0 ls3 ws0">119<span class="ls0"> 952 </span></div></div><div class="c x7 y618 wcb h11"><div class="t m0 x8b he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y618 waf h11"><div class="t m0 x94 he y79 ff1 fs0 fc2 sc0 ls5 ws0">(1<span class="ls0">61 432) </span></div></div><div class="c xb5 y618 wcc h11"><div class="t m0 x22 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y619 wcd h11"><div class="t m0 x6 h2 y61a ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">5 roku </span></div></div><div class="c xb2 y619 wca h11"><div class="t m0 x66 h2 y61a ff2 fs0 fc2 sc0 ls0 ws0">372 000 </div></div><div class="c xb3 y619 wca h11"><div class="t m0 x35 h2 y61a ff2 fs0 fc2 sc0 ls0 ws0">25 748 </div></div><div class="c x7 y619 wcb h11"><div class="t m0 xd h2 y61a ff2 fs0 fc2 sc0 ls0 ws0">11 444 </div></div><div class="c xb4 y619 waf h11"><div class="t m0 x49 h2 y61a ff2 fs0 fc2 sc0 ls10 ws0">(4<span class="ls0"> 675) </span></div></div><div class="c xb5 y619 wcc h11"><div class="t m0 x17 h2 y61a ff2 fs0 fc2 sc0 ls0 ws0">404 517 </div></div></div></div>
<div id="pf3a" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc3a w0 h3c"><img 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" class="bi x68 y4a8 w3 h8d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">58</span><span class="fs0"> </span></span></div></div><div class="c x1 y61b wc8 h8c"><div class="t m0 x6 he y61c ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb2 y61b wc9 h8c"><div class="t m0 xc hf y61d ff7 fs0 fc5 sc0 ls0 ws0">Kapitał </div><div class="t m0 x89 hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">zapasowy </div></div><div class="c xb3 y61b wca h8c"><div class="t m0 x8 hf y61e ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe </div><div class="t m0 x96 hf y61f ff7 fs0 fc5 sc0 ls0 ws0">kapitały </div><div class="t m0 xa hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">rezerwowe </div></div><div class="c x7 y61b wcb h8c"><div class="t m0 x10 hf y620 ff7 fs0 fc5 sc0 ls0 ws0">Kapitał<span class="ff8"> </span></div><div class="t m0 x10 hf y621 ff8 fs0 fc5 sc0 ls0 ws0">z <span class="ff7">tytułu </span></div><div class="t m0 x6 hf y61d ff8 fs0 fc5 sc0 ls0 ws0">transakcji </div><div class="t m0 x6 hf y4c0 ff7 fs0 fc5 sc0 ls0 ws0">płatności<span class="ff8"> </span></div><div class="t m0 x89 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">w formie </div><div class="t m0 x1e hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">akcji </div></div><div class="c xb4 y61b waf h8c"><div class="t m0 x6 hf y621 ff8 fs0 fc5 sc0 ls0 ws0">Niepodzielony </div><div class="t m0 x96 hf y61d ff8 fs0 fc5 sc0 ls0 ws0">zysk(strata) </div><div class="t m0 x63 hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">z lat </div><div class="t m0 x31 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">ubiegłych<span class="ff8"> </span></div></div><div class="c xb5 y61b wcc h8c"><div class="t m0 x94 hf y621 ff8 fs0 fc5 sc0 ls0 ws0">Zyski </div><div class="t m0 x10 hf y61d ff8 fs0 fc5 sc0 ls0 ws0">zatrzymane  / </div><div class="t m0 x8e hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">niepokryte </div><div class="t m0 x63 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">straty </div></div><div class="c x1 y50e wcd h11"><div class="t m0 x5e h2 y0 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xb2 y50e wca h11"><div class="t m0 x16 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb3 y50e wca h11"><div class="t m0 x16 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y50e wcb h11"><div class="t m0 x11 he y79 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb4 y50e waf h11"><div class="t m0 x23 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xb5 y50e wcc h11"><div class="t m0 xe h2 yd2 ff2 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y569 wcd h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">4 roku </span></div></div><div class="c xb2 y569 wca h10"><div class="t m0 x66 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">213 770 </div></div><div class="c xb3 y569 wca h10"><div class="t m0 x66 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">125 700 </div></div><div class="c x7 y569 wcb h10"><div class="t m0 x52 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">6 575 </div></div><div class="c xb4 y569 waf h10"><div class="t m0 x49 h2 y75 ff2 fs0 fc2 sc0 ls10 ws0">(4<span class="ls0"> 675) </span></div></div><div class="c xb5 y569 wcc h10"><div class="t m0 x17 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">341 370 </div></div><div class="c x1 y256 wcd h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">wynik finansowy za 2023 rok </div></div><div class="c xb2 y256 wca h10"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y256 wca h10"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7 y256 wcb h10"><div class="t m0 x8b he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb4 y256 waf h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls0 ws0">217 126 </div></div><div class="c xb5 y256 wcc h10"><div class="t m0 x17 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">217 126 </div></div><div class="c x1 y4da wcd h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Wycena <span class="_ _11"> </span>programu <span class="_ _24"> </span>płatności </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">na bazie akcji* </div></div><div class="c xb2 y4da wca h39"><div class="t m0 x21 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y4da wca h39"><div class="t m0 x21 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x7 y4da wcb h39"><div class="t m0 x3f he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c xb4 y4da waf h39"><div class="t m0 x1c he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb5 y4da wcc h39"><div class="t m0 x41 h2 y7f ff2 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x1 y622 wcd h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">dywidenda </div></div><div class="c xb2 y622 wca h10"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb3 y622 wca h10"><div class="t m0 x1e he y75 ff1 fs0 fc2 sc0 ls0 ws0">(119 952) </div></div><div class="c x7 y622 wcb h10"><div class="t m0 x8b he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb4 y622 waf h10"><div class="t m0 x20 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(80 376)<span class="fc1"> </span></div></div><div class="c xb5 y622 wcc h10"><div class="t m0 x93 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(200 328) </div></div><div class="c x1 y623 wcd h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">transfer między kapitałami<span class="ff1"> </span></div></div><div class="c xb2 y623 wca h10"><div class="t m0 x66 he y75 ff1 fs0 fc2 sc0 ls0 ws0">116 750 </div></div><div class="c xb3 y623 wca h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls3 ws0">20<span class="ls0"> </span>000<span class="ls0"> </span></div></div><div class="c x7 y623 wcb h10"><div class="t m0 x8b he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xb4 y623 waf h10"><div class="t m0 x94 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(136 750) </div></div><div class="c xb5 y623 wcc h10"><div class="t m0 x22 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y624 wcd h60"><div class="t m0 x6 h2 y625 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 2024 roku<span class="ff1"> </span></div></div><div class="c xb2 y624 wca h60"><div class="t m0 x66 h2 y625 ff2 fs0 fc2 sc0 ls0 ws0">330 520<span class="ff1"> </span></div></div><div class="c xb3 y624 wca h60"><div class="t m0 x35 h2 y625 ff2 fs0 fc2 sc0 ls0 ws0">25 748<span class="ff1 fc1"> </span></div></div><div class="c x7 y624 wcb h60"><div class="t m0 x52 h2 y625 ff2 fs0 fc2 sc0 ls0 ws0">9 400<span class="ff1"> </span></div></div><div class="c xb4 y624 waf h60"><div class="t m0 x49 h2 y625 ff2 fs0 fc2 sc0 ls10 ws0">(4<span class="ls0"> 675)<span class="ff1"> </span></span></div></div><div class="c xb5 y624 wcc h60"><div class="t m0 x17 h2 y625 ff2 fs0 fc2 sc0 ls0 ws0">360 993 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 he y626 ff3 fs0 fc1 sc0 ls0 ws0">*płatności<span class="ff1"> w </span>formie akcji dotyczą premii motywacyjnej <span class="ff1 fc2">opisanej w noc<span class="_ _1"></span>ie 31.4.1.<span class="fc1"> </span></span></div><div class="t m0 x1 h3 y627 ff3 fs1 fc1 sc0 ls0 ws0">Pozostały <span class="_ _1e"></span>kapi<span class="_ _1"></span>tał <span class="_ _1e"></span>rezerw<span class="_ _1"></span>owy <span class="_ _1e"></span>obejm<span class="_ _1"></span>uje <span class="_ _1e"></span>kapitał <span class="_ _22"></span>przeznacz<span class="_ _1"></span>ony <span class="_ _1e"></span>na <span class="_ _22"></span>wypłatę <span class="_ _22"></span>zaliczek <span class="_ _1e"></span>n<span class="_ _1"></span>a <span class="_ _1e"></span>poczet </div><div class="t m0 x1 h3 y628 ff3 fs1 fc1 sc0 ls0 ws0">dywidendy <span class="_ _24"> </span>l<span class="_ _1"></span>ub <span class="_ _24"> </span>dywidendy <span class="_ _24"> </span>z <span class="_ _24"> </span>uwzględnieniem <span class="_ _24"> </span>regulac<span class="_ _1"></span>ji <span class="_ _24"> </span>wynikających<span class="_ _1"></span> <span class="_ _19"> </span>z <span class="_ _24"> </span>kodeks<span class="_ _1"></span>u <span class="_ _24"> </span>spółek </div><div class="t m0 x1 h3 y629 ff1 fs1 fc1 sc0 ls0 ws0">handlowych.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y62a ff3 fs1 fc1 sc0 ls0 ws0">Pozycja <span class="_ _25"> </span>Zyski <span class="_ _20"> </span>zatrzymane/niep<span class="_ _1"></span>okryte <span class="_ _25"> </span>straty <span class="_ _20"> </span>obejmuje <span class="_ _25"> </span>również<span class="_ _1"></span> <span class="_ _25"> </span>kwoty, <span class="_ _25"> </span>kt<span class="_ _1"></span>óre <span class="_ _25"> </span>nie <span class="_ _25"> </span>podlegają<span class="_ _1"></span> </div><div class="t m0 x1 h3 y62b 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 y62c ff3 fs1 fc1 sc0 ls0 ws0">Informacje <span class="_ _15"> </span>na <span class="_ _14"> </span>temat <span class="_ _15"> </span>dywi<span class="_ _1"></span>dend <span class="_ _15"> </span>wypłac<span class="_ _1"></span>onych <span class="_ _15"> </span>oraz <span class="_ _15"> </span>zap<span class="_ _1"></span>roponowanyc<span class="_ _1"></span>h <span class="_ _15"> </span>do <span class="_ _15"> </span>wypłaty<span class="_ _1"></span> <span class="_ _15"> </span>zostały<span class="_ _1"></span> </div><div class="t m0 x1 h3 yb1 ff1 fs1 fc2 sc0 ls0 ws0">zaprezentowane w n<span class="_ _1"></span>ocie 14.<span class="_ _1"></span> </div><div class="t m0 x1 h3 yf6 ff6 fs1 fc2 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf3b" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc3b w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8e" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">59</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4be ff1 fs5 fc4 sc0 ls16 ws0">25<span class="ff6 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 x54 h7 y524 ff1 fs5 fc4 sc0 ls0 ws0">obligacji <span class="ff3">oraz pozostałe zobowiązania </span></div><div class="t m0 x54 h7 y62d ff1 fs5 fc4 sc0 ls0 ws0">finansowe <span class="ff3">(krótko i długoterminowe)</span> </div></div><div class="c x1 y62e wce h36"><div class="t m0 x6 he y13d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xac y62e wcf h36"><div class="t m0 x93 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x93 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x9f y62e wb2 h36"><div class="t m0 x93 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x93 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y239 wd0 h11"><div class="t m0 x6 h2 y79 ff9 fs0 fc1 sc0 ls0 ws0">Krótkoterminowe<span class="ff2"> </span></div></div><div class="c xac y239 wd1 h11"><div class="t m0 x2d h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">46 638 </div></div><div class="c x9f y239 wb2 h11"><div class="t m0 x22 h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">113 160<span class="fc1"> </span></div></div><div class="c x1 y62f wd0 h11"><div class="t m0 x6 he y75 ff1 fs0 fc1 sc0 ls0 ws0">Kredyty </div></div><div class="c xac y62f wd1 h11"><div class="t m0 x2d he yd4 ff1 fs0 fc2 sc0 ls0 ws0">41 430 </div></div><div class="c x9f y62f wb2 h11"><div class="t m0 x2d he yd4 ff1 fs0 fc2 sc0 ls0 ws0">63 855<span class="fc1"> </span></div></div><div class="c x1 y630 wd0 h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span></div></div><div class="c xac y630 wd1 h10"><div class="t m0 x6e he yd4 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x9f y630 wb2 h10"><div class="t m0 x2d he yd4 ff1 fs0 fc2 sc0 ls0 ws0">45 368<span class="fc1"> </span></div></div><div class="c x1 y631 wd0 h21"><div class="t m0 x6 he y632 ff1 fs0 fc1 sc0 ls0 ws0">Obligacje </div></div><div class="c xac y631 wd1 h21"><div class="t m0 x2e he y426 ff1 fs0 fc2 sc0 ls0 ws0">2 577 </div></div><div class="c x9f y631 wb2 h21"><div class="t m0 x2e he y426 ff1 fs0 fc2 sc0 ls0 ws0">1 336<span class="fc1"> </span></div></div><div class="c x1 y633 wd0 h39"><div class="t m0 x6 h2 ybc ff9 fs0 fc1 sc0 ls0 ws0">Razem zobowiązania z tytułu kredytów, pożyczek<span class="ff2"> </span></div><div class="t m0 x6 h2 yc0 ff2 fs0 fc1 sc0 ls0 ws0">i obligacji </div></div><div class="c xac y633 wd1 h39"><div class="t m0 x2d h2 y2c9 ff2 fs0 fc2 sc0 ls0 ws0">44 007 </div></div><div class="c x9f y633 wb2 h39"><div class="t m0 x22 h2 y2c9 ff2 fs0 fc2 sc0 ls0 ws0">110 559<span class="fc1"> </span></div></div><div class="c x1 y634 wd0 h8f"><div class="t m0 x6 he y635 ff3 fs0 fc1 sc0 ls0 ws0">Wycena <span class="_ _35"> </span>udzielonych <span class="_ _34"> </span>poręczeń, <span class="_ _35"> </span>zabezpieczeń, </div><div class="t m0 x6 he y636 ff1 fs0 fc1 sc0 ls0 ws0">gwarancji </div></div><div class="c xac y634 wd1 h8f"><div class="t m0 x3 he y4a3 ff1 fs0 fc2 sc0 ls3 ws0">983<span class="ls0"> </span></div></div><div class="c x9f y634 wb2 h8f"><div class="t m0 x3 he y4a3 ff1 fs0 fc2 sc0 ls3 ws0">952<span class="fc1 ls0"> </span></div></div><div class="c x1 y387 wd0 h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe instrumenty finansowe<span class="ff1"> </span></div></div><div class="c xac y387 wd1 h10"><div class="t m0 x2e he yd4 ff1 fs0 fc2 sc0 ls0 ws0">1 648 </div></div><div class="c x9f y387 wb2 h10"><div class="t m0 x2e he yd4 ff1 fs0 fc2 sc0 ls0 ws0">1 649<span class="fc1"> </span></div></div><div class="c x1 y120 wd0 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc1 sc0 ls0 ws0">Razem pozostałe instrumenty finansowe<span class="ff2"> </span></div></div><div class="c xac y120 wd1 h10"><div class="t m0 x2e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 631 </div></div><div class="c x9f y120 wb2 h10"><div class="t m0 x2e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 601<span class="fc1"> </span></div></div><div class="c x1 y637 wd0 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc1 sc0 ls0 ws0">Długoterminowe<span class="ff2"> </span></div></div><div class="c xac y637 wd1 h10"><div class="t m0 x22 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">856 570 </div></div><div class="c x9f y637 wb2 h10"><div class="t m0 x22 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">677 255<span class="fc1"> </span></div></div><div class="c x1 y638 wd0 h10"><div class="t m0 x6 he y75 ff1 fs0 fc1 sc0 ls0 ws0">Kredyty </div></div><div class="c xac y638 wd1 h10"><div class="t m0 x22 he ye6 ff1 fs0 fc2 sc0 ls0 ws0">404 183 </div></div><div class="c x9f y638 wb2 h10"><div class="t m0 x22 he ye6 ff1 fs0 fc2 sc0 ls0 ws0">400 549<span class="fc1"> </span></div></div><div class="c x1 y639 wd0 h11"><div class="t m0 x6 he y79 ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki<span class="ff1"> </span></div></div><div class="c xac y639 wd1 h11"><div class="t m0 x22 he yd4 ff1 fs0 fc2 sc0 ls0 ws0">204 137 </div></div><div class="c x9f y639 wb2 h11"><div class="t m0 x22 he yd4 ff1 fs0 fc2 sc0 ls0 ws0">126 960<span class="fc1"> </span></div></div><div class="c x1 y4b9 wd0 h11"><div class="t m0 x6 he y75 ff1 fs0 fc1 sc0 ls0 ws0">Obligacje </div></div><div class="c xac y4b9 wd1 h11"><div class="t m0 x22 he yd4 ff1 fs0 fc2 sc0 ls0 ws0">244 841 </div></div><div class="c x9f y4b9 wb2 h11"><div class="t m0 x22 he yd4 ff1 fs0 fc2 sc0 ls0 ws0">145 737<span class="fc1"> </span></div></div><div class="c x1 y63a wd0 h73"><div class="t m0 x6 h2 y4cf ff9 fs0 fc1 sc0 ls0 ws0">Razem zobowiązania z tytułu kredytów, pożyczek<span class="ff2"> </span></div><div class="t m0 x6 h2 y63b ff2 fs0 fc1 sc0 ls0 ws0">i obligacji<span class="ff1"> </span></div></div><div class="c xac y63a wd1 h73"><div class="t m0 x22 h2 y63c ff2 fs0 fc2 sc0 ls0 ws0">853 161 </div></div><div class="c x9f y63a wb2 h73"><div class="t m0 x22 h2 y63c ff2 fs0 fc2 sc0 ls0 ws0">673 246<span class="ff1 fc1"> </span></div></div><div class="c x1 y1e6 wd0 h11"><div class="t m0 x6 h2 y75 ff3 fs0 fc1 sc0 ls0 ws0">Pozostałe instrumenty finansowe<span class="ff2"> </span></div></div><div class="c xac y1e6 wd1 h11"><div class="t m0 x2e he yd4 ff1 fs0 fc2 sc0 ls0 ws0">3 409 </div></div><div class="c x9f y1e6 wb2 h11"><div class="t m0 x2e he yd4 ff1 fs0 fc2 sc0 ls0 ws0">4 009<span class="fc1"> </span></div></div><div class="c x1 y63d wd0 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc1 sc0 ls0 ws0">Razem pozostałe instrumenty finansowe<span class="ff2"> </span></div></div><div class="c xac y63d wd1 h10"><div class="t m0 x2e h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">3 409 </div></div><div class="c x9f y63d wb2 h10"><div class="t m0 x2e h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">4 009<span class="fc1"> </span></div></div><div class="c x1 y32c wd0 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc1 sc0 ls0 ws0">Razem </div></div><div class="c xac y32c wd1 h10"><div class="t m0 x22 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">903 208 </div></div><div class="c x9f y32c wb2 h10"><div class="t m0 x22 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">790 415 <span class="fc1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y63e ff3 fs1 fc1 sc0 ls0 ws0">Wycena <span class="_ _15"> </span>udzielony<span class="_ _1"></span>ch <span class="_ _15"> </span>poręczeń, <span class="_ _14"> </span>zabezpieczeń <span class="_ _15"> </span>i <span class="_ _14"> </span>gwarancji <span class="_ _15"> </span>jest <span class="_ _14"> </span>przygotowywa<span class="_ _1"></span>na<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>w opa<span class="_ _1"></span>rciu </span></div><div class="t m0 x1 h3 y63f 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>poręczenia, <span class="_ _8"></span>zabezpieczeni<span class="_ _1"></span>a <span class="_ _1"></span>i <span class="_ _8"></span>gwarancje<span class="_ _1"></span></span> <span class="_ _8"></span>w <span class="ff3">Grupie <span class="_ _1"></span>(dla <span class="_ _8"></span>zobowiązań </span></div><div class="t m0 x1 h3 y181 ff1 fs1 fc1 sc0 ls0 ws0">finansowych oraz handl<span class="_ _1"></span>owych). <span class="_ _1"></span> </div><div class="t m0 x1 h90 y640 ff8 fs1 fc1 sc0 ls0 ws0">Kredyty </div><div class="t m0 x1 h3 y641 ff1 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _c"></span><span class="ff3 fc1">dzień <span class="_ _7"></span>31 <span class="_ _c"></span>grudnia <span class="_ _c"></span>2025 <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>wrześni<span class="_ _1"></span>u <span class="_ _7"></span>20<span class="_ _1"></span>22 </span></div><div class="t m0 x1 h3 y642 ff3 fs1 fc1 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 y643 ff3 fs1 fc1 sc0 ls0 ws0">wysokości 500<span class="ff1"> 0<span class="_ _1"></span>00 tys. PL<span class="_ _1"></span>N </span>(ii) kredyt obr<span class="_ _1"></span>otowy nie<span class="_ _1"></span>przekraczający kwoty 5<span class="_ _1"></span>0<span class="ff1"> <span class="_ _1"></span>000 tys. PLN.<span class="_ _1"></span> Kredyt </span></div><div class="t m0 x1 h3 y644 ff3 fs1 fc1 sc0 ls0 ws0">został <span class="_ _11"> </span>w <span class="_ _24"> </span>pełni<span class="_ _1"></span> <span class="_ _24"> </span>urucho<span class="_ _1"></span>miony. <span class="_ _11"> </span>Przeznaczeniem<span class="_ _1"></span> <span class="_ _24"> </span>kredy<span class="_ _1"></span>tu <span class="_ _24"> </span>było <span class="_ _11"> </span>refinans<span class="_ _1"></span>owanie <span class="_ _11"> </span>istniejącego </div><div class="t m0 x1 h3 y645 ff3 fs1 fc1 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 y646 ff1 fs1 fc1 sc0 ls0 ws0">obrotowego. D<span class="ff3">nia 17 <span class="_ _c"></span>listopada 2025 <span class="_ _c"></span>roku <span class="_ _c"></span>zawarty został <span class="_ _c"></span>aneks d<span class="ff1">o umowy <span class="_ _c"></span>kredytowej, zgodnie </span></span></div><div class="t m0 x1 h3 y647 ff3 fs1 fc1 sc0 ls0 ws0">z <span class="_ _22"></span>którym <span class="_ _22"></span>nastąp<span class="_ _1"></span>iło <span class="_ _22"></span>przed<span class="_ _1"></span>łużenie <span class="_ _22"></span>termin<span class="_ _1"></span>u <span class="_ _1e"></span>spł<span class="_ _1"></span>aty <span class="_ _22"></span>kredy<span class="_ _1"></span>tów <span class="_ _22"></span>do <span class="_ _22"> </span>30<span class="_ _1"></span><span class="ff1"> </span>c<span class="_ _1"></span>zerwca <span class="_ _1d"> </span>2029 <span class="_ _22"></span>roku <span class="_ _1d"> </span>z <span class="_ _22"></span>łączną<span class="_ _1"></span> </div><div class="t m0 x1 h3 y648 ff3 fs1 fc1 sc0 ls0 ws0">wysokości <span class="_ _1"></span>kredytów <span class="_ _1"></span>wyn<span class="_ _1"></span>oszącą <span class="_ _1"></span>550 <span class="_ _1"></span>000 <span class="_ _8"></span><span class="ff1">tys. </span>P<span class="_ _1"></span>LN, <span class="_ _1"></span>na <span class="_ _1"></span>co skła<span class="_ _1"></span>dają <span class="_ _1"></span>się <span class="_ _1"></span>(iii) <span class="_ _1"></span>Transza <span class="_ _1"></span>Refinansująca<span class="_ _1"></span> </div><div class="t m0 x1 h3 y649 ff3 fs1 fc1 sc0 ls0 ws0">A <span class="_ _1"></span>w <span class="_ _8"></span>kw<span class="_ _1"></span>ocie <span class="_ _8"></span>150 <span class="_ _1"></span>00<span class="_ _1"></span>0 <span class="_ _1"></span>ty<span class="_ _1"></span>s. <span class="_ _8"></span>PLN, <span class="_ _1"></span>(i<span class="_ _1"></span>iii) <span class="_ _8"></span>Transza <span class="_ _8"></span>Refinansująca <span class="_ _8"></span>B <span class="_ _1"></span>w <span class="_ _8"></span>kwocie <span class="_ _8"></span>300<span class="_ _8"></span><span class="ff1"> 000 <span class="_ _8"></span>tys. <span class="_ _1"></span>PL<span class="_ _1"></span>N, <span class="_ _8"></span>oraz <span class="_ _1"></span>(ii<span class="_ _1"></span>ii) </span></div><div class="t m0 x1 h3 y64a ff1 fs1 fc1 sc0 ls0 ws0">Kredyt <span class="_ _15"> </span>Obrotowy <span class="_ _15"> </span>w <span class="_ _1d"> </span>kwo<span class="_ _1"></span>cie <span class="_ _15"> </span>100 000 <span class="_ _15"> </span>tys. <span class="_ _1d"> </span>P<span class="_ _1"></span>LN. <span class="_ _15"> </span><span class="ff3">Uruchomione <span class="_ _15"> </span>zastał</span>o <span class="_ _15"> </span>450 000 <span class="_ _15"> </span>tys. <span class="_ _1d"> </span>PL<span class="_ _1"></span>N. <span class="_ _15"> </span><span class="ff3">Spłata </span></div></div></div></div>
<div id="pf3c" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc3c w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h91" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">60</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">kredytu <span class="_ _1"></span>terminowego <span class="_ _1"></span>n<span class="_ _1"></span>astępuje <span class="_ _1"></span>zgodnie <span class="_ _8"></span>z p<span class="_ _1"></span>rzyjętym <span class="_ _1"></span>harmonogra<span class="_ _1"></span>mem <span class="_ _1"></span>spłat, <span class="_ _1"></span>z <span class="_ _1"></span>czego <span class="_ _1"></span>300 <span class="_ _8"></span>000 </div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc1 sc0 ls0 ws0">tys. PLN będzie spła<span class="_ _1"></span>cone jednorazowo, n<span class="_ _1"></span>ajpóźniej w dni<span class="_ _1"></span>u 30 czerwca 2029 <span class="_ _1"></span>roku<span class="ff1 fc2">.<span class="_ _1"></span><span class="fc6"> </span></span></div><div class="t m0 x1 h3 y16c ff3 fs1 fc2 sc0 ls0 ws0">Oprocentowanie <span class="_ _6"> </span>mające <span class="_ _26"> </span>zastos<span class="_ _1"></span>owanie <span class="_ _26"> </span>d<span class="_ _1"></span>o <span class="_ _26"> </span>każdego<span class="_ _1"></span> <span class="_ _26"> </span>kredyt<span class="_ _1"></span>u <span class="_ _26"> </span>dla <span class="_ _6"> </span>każdego <span class="_ _26"> </span>okresu </div><div class="t m0 x1 h3 y16d ff3 fs1 fc2 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></div><div class="t m0 x1 h3 y29a 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">5 roku: </span></div></div><div class="c x1 y150 wd2 h92"><div class="t m0 x6 h6a ye5 ff2 fsd fc5 sc0 ls0 ws0">Bank </div></div><div class="c xb6 y150 wc3 h92"><div class="t m0 x2a h6a ye5 ff2 fsd fc5 sc0 ls0 ws0">Kredytobiorca<span class="_ _c"></span> </div></div><div class="c xb7 y150 wd3 h92"><div class="t m0 xa8 h6a y4a7 ff2 fsd fc5 sc0 ls0 ws0">Maksymalna </div><div class="t m0 x2a h6a y499 ff2 fsd fc5 sc0 ls0 ws0">kwota kredytu </div></div><div class="c xb8 y150 wc3 h92"><div class="t m0 x17 h6a y64b ff9 fsd fc5 sc0 ls0 ws0">Bieżące </div><div class="t m0 xd h6a y4a7 ff2 fsd fc5 sc0 ls0 ws0">wykorzystanie </div><div class="t m0 x8b h6a y499 ff2 fsd fc5 sc0 ls0 ws0">kredytu </div></div><div class="c x83 y150 wd4 h92"><div class="t m0 x94 h6a y4a7 ff2 fsd fc5 sc0 ls0 ws0">Ostateczny </div><div class="t m0 xa8 h6a y499 ff9 fsd fc5 sc0 ls0 ws0">termin spłaty<span class="ff2"> </span></div></div><div class="c xb9 y150 wd5 h92"><div class="t m0 x89 h6a ye5 ff2 fsd fc5 sc0 ls0 ws0">Oprocentowanie<span class="_ _c"></span> </div></div><div class="c x1 y64c wd2 h93"><div class="t m0 x6 h6c y64d ff1 fsd fc2 sc0 ls0 ws0">Konsorcjum </div><div class="t m0 x6 h6c y4a7 ff3 fsd fc2 sc0 ls0 ws0">banków: <span class="_ _b"> </span>PEKAO<span class="_ _c"></span> </div><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">S.A./SANTA<span class="_ _c"></span>NDER </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">Bank S.A.  </div></div><div class="c xb6 y64c wc3 h93"><div class="t m0 x52 h6c ye5 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xb7 y64c wd3 h93"><div class="t m0 x8b h6c ye5 ff1 fsd fc2 sc0 ls0 ws0">550 000 </div></div><div class="c xb8 y64c wc3 h93"><div class="t m0 x8b h6c ye5 ff1 fsd fc2 sc0 ls0 ws0">4<span class="ls19">50</span> <span class="ls19">000</span> </div></div><div class="c x83 y64c wd4 h93"><div class="t m0 x51 h6c ye5 ff1 fsd fc2 sc0 ls0 ws0">30.06.2029 </div></div><div class="c xb9 y64c wd5 h93"><div class="t m0 x35 h6c y4a7 ff1 fsd fc2 sc0 ls0 ws0">WIBOR 3M + </div><div class="t m0 x19 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">marża<span class="ff1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y64e ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y626 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">5<span class="_ _1"></span> <span class="ls24">r.</span>: </span></div></div><div class="c x1 y64f wd6 h94"><div class="t m0 x6 h3 y650 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 x6 h3 y651 ff1 fs1 fc2 sc0 ls2 ws0">1. <span class="_ _15"> </span><span class="ff3 ls0">Hipoteka <span class="_ _15"> </span>łączna <span class="_ _1d"> </span>do <span class="_ _15"> </span>kwoty <span class="_ _15"> </span>825 <span class="_ _15"> </span>000 <span class="_ _1d"> </span>00<span class="_ _1"></span>0 <span class="_ _15"> </span>PLN <span class="_ _1d"> </span>ja<span class="_ _1"></span>ko <span class="_ _1d"> </span>zab<span class="_ _1"></span>ezpieczenie <span class="_ _15"> </span>wynikają<span class="_ _1"></span>ce <span class="_ _15"> </span>z <span class="_ _1d"> </span>umowy </span></div><div class="t m0 x6 h3 y652 ff3 fs1 fc2 sc0 ls0 ws0">kredytów <span class="_ _14"> </span>z <span class="_ _14"> </span>dnia <span class="_ _14"> </span>14.09.2022 <span class="_ _14"> </span>r., <span class="_ _14"> </span>ustanowiona <span class="_ _14"> </span>na  nieruchomościach <span class="_ _14"> </span>GK <span class="_ _14"> </span>Murapol, <span class="_ _14"> </span>na <span class="_ _14"> </span>rzecz </div><div class="t m0 x6 h3 y653 ff1 fs1 fc2 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 x6 h3 y654 ff1 fs1 fc2 sc0 ls0 ws0">Zabezpieczenia<span class="_ _1"></span> inne: </div><div class="t m0 x6 h3 y655 ff1 fs1 fc2 sc0 ls0 ws0">1<span class="ls1">. <span class="_ _22"> </span></span><span class="ff3">um<span class="_ _1"></span>owy <span class="_ _22"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _1d"> </span>zastawów <span class="_ _1d"> </span>reje<span class="_ _1"></span>strowych <span class="_ _1d"> </span>i<span class="_ _1"></span></span> <span class="ff3">finansowych <span class="_ _1d"> </span>na <span class="_ _1d"> </span>prawach <span class="_ _1d"> </span>do <span class="_ _1d"> </span>rachunków </span></div><div class="t m0 x6 h3 y656 ff3 fs1 fc2 sc0 ls0 ws0">bankowych <span class="_ _15"> </span>zawarte <span class="_ _15"> </span>pomiędzy <span class="_ _15"> </span>kredytobiorcą <span class="_ _15"> </span>oraz <span class="_ _1d"> </span>k<span class="_ _1"></span>ażdą <span class="_ _15"> </span>spółką <span class="_ _1d"> </span>przystę<span class="_ _1"></span>pującą <span class="_ _15"> </span>do <span class="_ _1d"> </span>dług<span class="_ _1"></span>u </div><div class="t m0 x6 h3 y657 ff1 fs1 fc2 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 x6 h3 y658 ff1 fs1 fc2 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> </div><div class="t m0 x6 h3 y659 ff1 fs1 fc2 sc0 ls2 ws0">2.<span class="ls0"> <span class="_ _12"> </span><span class="ff3">umowy<span class="_ _1"></span> <span class="_ _12"> </span>ustanowieni<span class="_ _1"></span>a <span class="_ _12"> </span>zastawów<span class="_ _1"></span> <span class="_ _12"> </span>rejestrowy<span class="_ _1"></span>ch <span class="_ _12"> </span>i<span class="_ _1"></span></span> <span class="ff3">zastawów <span class="_ _27"> </span>finansowych <span class="_ _12"> </span>n<span class="_ _1"></span>a <span class="_ _12"> </span>akcjach </span></span></div><div class="t m0 x6 h3 y65a ff1 fs1 fc2 sc0 ls0 ws0">w Murapol <span class="_ _1"></span>Real<span class="_ _1"></span> <span class="_ _1"></span>Estate <span class="_ _8"></span>S.A., <span class="_ _1"></span>Cross <span class="_ _1"></span>Bud <span class="_ _8"></span>S.A. <span class="_ _1"></span>i<span class="_ _1"></span> Mura<span class="_ _1"></span>pol <span class="_ _1"></span>Venture <span class="_ _8"></span><span class="ff3">Partner <span class="_ _1"></span>S.A.<span class="_ _1"></span> <span class="_ _1"></span>zawarte <span class="_ _8"></span>pomiędzy </span></div><div class="t m0 x6 h3 y65b ff1 fs1 fc2 sc0 ls0 ws0">akcjonariuszami <span class="_ _11"> </span>jako <span class="_ _11"> </span>zastawc<span class="_ _1"></span>ami <span class="_ _11"> </span>a <span class="_ _24"> </span>Bank<span class="_ _1"></span> <span class="_ _11"> </span>Polska <span class="_ _11"> </span>Kasa <span class="_ _11"> </span>Opieki <span class="_ _11"> </span>S.A. <span class="_ _11"> </span>jako <span class="_ _11"> </span>zastawnikiem </div><div class="t m0 x6 h3 y65c ff1 fs1 fc2 sc0 ls0 ws0">i administratorem za<span class="_ _1"></span>stawu rejestrowego <span class="_ _1"></span>oraz Santander Ba<span class="_ _1"></span>nk Polska S.A. jak<span class="_ _1"></span>o zastawnikiem<span class="_ _8"></span>; </div><div class="t m0 x6 h3 y65d ff1 fs1 fc2 sc0 ls0 ws0">3<span class="ls1">. <span class="_ _19"> </span></span><span class="ff3">umowa <span class="_ _20"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _19"> </span>zastawów <span class="_ _19"> </span>rejestrowych <span class="_ _19"> </span>i<span class="_ _1"></span></span> <span class="ff3">zastawów <span class="_ _19"> </span>finansowy<span class="_ _1"></span>ch <span class="_ _19"> </span>na <span class="_ _20"> </span>udziałac<span class="_ _1"></span>h </span></div><div class="t m0 x6 h3 y65e ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">spółkach <span class="_ _3c"> </span>przystępują<span class="_ _1"></span>cych <span class="_ _3c"> </span>do <span class="_ _d"> </span>dług<span class="_ _1"></span>u <span class="_ _d"> </span>(b<span class="_ _1"></span>ędących <span class="_ _3c"> </span>spółkami <span class="_ _3c"> </span>z<span class="_ _1"></span></span> <span class="ff3">ograniczoną </span></div><div class="t m0 x6 h3 y65f ff3 fs1 fc2 sc0 ls0 ws0">odpowiedzialności<span class="_ _1"></span>ą) <span class="_ _22"></span>zawarta <span class="_ _22"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _22"></span>wspóln<span class="_ _1"></span>ikami <span class="_ _22"> </span>ja<span class="_ _1"></span>ko <span class="_ _22"></span>zastawcami <span class="_ _22"> </span>a<span class="_ _1"></span> <span class="_ _22"></span>Bank<span class="_ _1"></span> <span class="_ _22"></span>Polska <span class="_ _22"></span>Kasa </div><div class="t m0 x6 h3 y660 ff1 fs1 fc2 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="_ _1e"></span>Bank </div><div class="t m0 x6 h3 y661 ff1 fs1 fc2 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span> </div><div class="t m0 x6 h3 y662 ff1 fs1 fc2 sc0 ls2 ws0">4.<span class="ls0"> <span class="_ _1e"></span><span class="ff3">umo<span class="_ _1"></span>wa <span class="_ _1e"></span>ustan<span class="_ _1"></span>owienia <span class="_ _22"></span>zastawów <span class="_ _22"></span>rejestrowy<span class="_ _1"></span>ch <span class="_ _22"></span>i<span class="_ _1"></span></span> <span class="ff3">zastawów <span class="_ _1e"></span>zwykłyc<span class="_ _1"></span>h <span class="_ _1e"></span>na<span class="_ _1"></span> <span class="_ _1e"></span>wierzytel<span class="_ _1"></span>nościach </span></span></div><div class="t m0 x6 h3 y663 ff3 fs1 fc2 sc0 ls0 ws0">pieniężnyc<span class="_ _1"></span>h <span class="_ _27"> </span>wspólników <span class="_ _b"> </span>w<span class="ff1"> </span>spółkach <span class="_ _b"> </span>przystępujących <span class="_ _b"> </span>do <span class="_ _27"> </span>długu <span class="_ _27"> </span>(będąc<span class="_ _1"></span>ych <span class="_ _27"> </span>spółkami </div><div class="t m0 x6 h3 y664 ff3 fs1 fc2 sc0 ls0 ws0">jawnymi) <span class="_ _1d"> </span>zawarta <span class="_ _22"> </span>pomię<span class="_ _1"></span>dzy <span class="_ _22"></span>wspólni<span class="_ _1"></span>kami <span class="_ _22"></span>jako <span class="_ _1d"> </span>zastawcami<span class="_ _1"></span> <span class="_ _22"></span>a <span class="_ _22"></span>Bank<span class="_ _1"></span> <span class="_ _22"></span>Polska <span class="_ _1d"> </span>Kasa <span class="_ _22"></span>Opieki<span class="_ _1"></span> <span class="_ _22"></span>S.A. </div><div class="t m0 x6 h3 y665 ff1 fs1 fc2 sc0 ls0 ws0">jako <span class="_ _1e"></span>zastaw<span class="_ _1"></span>nikiem <span class="_ _1e"></span>i<span class="_ _1"></span> administratorem<span class="_ _1"></span> <span class="_ _1e"></span>zastawu <span class="_ _22"></span>rejestrowego<span class="_ _1"></span> <span class="_ _1e"></span>oraz <span class="_ _22"></span>Santan<span class="_ _1"></span>der <span class="_ _1e"></span>Ban<span class="_ _1"></span>k <span class="_ _1e"></span>Polska <span class="_ _22"></span>S.A </div><div class="t m0 x6 h3 y666 ff1 fs1 fc2 sc0 ls0 ws0">jako zastawnikiem;<span class="_ _1"></span> </div><div class="t m0 x6 h3 y667 ff1 fs1 fc2 sc0 ls0 ws0">5<span class="ls1">. <span class="_ _22"></span></span>umowa <span class="_ _1d"> </span>ustanowieni<span class="_ _1"></span>a <span class="_ _22"></span>zastawu <span class="_ _22"> </span>reje<span class="_ _1"></span>strowego <span class="_ _22"> </span>n<span class="_ _1"></span>a <span class="_ _22"> </span>zbi<span class="_ _1"></span>orze <span class="_ _1e"></span>r<span class="_ _1"></span>zeczy <span class="_ _22"></span>i<span class="_ _1"></span> <span class="ff3">praw <span class="_ _1d"> </span>zawa<span class="_ _1"></span>rta <span class="_ _22"></span>pomiędzy </span></div><div class="t m0 x6 h3 y668 ff3 fs1 fc2 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 x6 h3 y669 ff1 fs1 fc2 sc0 ls0 ws0">rejestrowego;<span class="_ _1"></span> </div><div class="t m0 x6 h3 y66a ff1 fs1 fc2 sc0 ls0 ws0">6<span class="ls1">. <span class="_ _c"></span><span class="ff3 ls0">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 x6 h3 y66b ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _15"> </span>znaki <span class="_ _14"> </span>towarowe <span class="_ _15"> </span>zawarta <span class="_ _14"> </span>pomiędzy <span class="_ _15"> </span>kredyt<span class="_ _1"></span>obiorcą <span class="_ _15"> </span>jak<span class="_ _1"></span>o <span class="_ _15"> </span>zastawcą <span class="_ _15"> </span>a <span class="_ _14"> </span>Bank <span class="_ _15"> </span>Polska <span class="_ _15"> </span>Ka<span class="_ _1"></span>sa </div><div class="t m0 x6 h3 y66c ff1 fs1 fc2 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="_ _1e"></span>Bank </div><div class="t m0 x6 h3 y66d ff1 fs1 fc2 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span> </div><div class="t m0 x6 h3 y66e ff1 fs1 fc2 sc0 ls0 ws0">7<span class="ls1">. <span class="_ _1f"> </span></span><span class="ff3">umowa <span class="_ _36"> </span>p<span class="_ _1"></span>odporządk<span class="_ _1"></span>owania <span class="_ _1f"> </span>wierzytelności <span class="_ _1f"> </span>oraz <span class="_ _1f"> </span>przelewu <span class="_ _36"> </span>p<span class="_ _1"></span>odporządko<span class="_ _1"></span>wanych </span></div><div class="t m0 x6 h3 y66f ff3 fs1 fc2 sc0 ls0 ws0">wierzytelności <span class="_ _1e"></span>zawarta <span class="_ _8"></span>pomiędzy<span class="_ _1"></span> <span class="_ _8"></span>kredytobiorcą <span class="_ _1e"></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="pf3d" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc3d w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h1c" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">61</span><span class="fs0"> </span></span></div></div><div class="c x1 y670 wd6 h95"><div class="t m0 x6 h3 y671 ff3 fs1 fc2 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 x6 h3 y672 ff1 fs1 fc2 sc0 ls0 ws0">jako bankiem;<span class="_ _1"></span> </div><div class="t m0 x6 h3 y673 ff1 fs1 fc2 sc0 ls0 ws0">8<span class="ls1">. <span class="_ _8"></span></span><span class="ff3">umowa <span class="_ _8"></span>przelewu <span class="_ _8"></span>wierzy<span class="_ _1"></span>telności <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="_ _1e"></span>Murapol <span class="_ _8"></span>S.A., </span></div><div class="t m0 x6 h3 y674 ff3 fs1 fc2 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 x6 h3 y675 ff1 fs1 fc2 sc0 ls0 ws0">Murapol <span class="_ _1d"> </span>Projekt <span class="_ _22"> </span>43 <span class="_ _1d"> </span>sp. <span class="_ _1d"> </span>z <span class="_ _1"></span>o.o. <span class="_ _22"></span>oraz <span class="_ _1d"> </span>Murapol <span class="_ _1d"> </span>Projekt <span class="_ _1d"> </span>59 <span class="_ _1d"> </span>sp. <span class="_ _1d"> </span>z o.o., <span class="_ _1d"> </span>jako <span class="_ _1d"> </span>cedenta<span class="_ _1"></span>mi <span class="_ _1d"> </span>oraz <span class="_ _22"></span>Bank<span class="_ _1"></span> </div><div class="t m0 x6 h3 y676 ff1 fs1 fc2 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 x6 h3 y677 ff1 fs1 fc2 sc0 ls0 ws0">9<span class="ls1">. <span class="_ _1e"></span></span><span class="ff3">oświadczenie <span class="_ _1e"></span>kredy<span class="_ _1"></span>tobiorcy <span class="_ _1e"></span>o<span class="_ _1"></span></span> <span class="ff3">poddaniu <span class="_ _1e"></span>się <span class="_ _1e"></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="_ _1e"></span>art. <span class="_ _1e"></span>777 <span class="_ _1e"></span>§ <span class="_ _22"></span>1 <span class="_ _1e"></span>punkt <span class="_ _1e"></span>5 </span></div><div class="t m0 x6 h3 y678 ff3 fs1 fc2 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 x6 h3 y679 ff1 fs1 fc2 sc0 ls0 ws0">Polska S.A<span class="ls1">. </span><span class="ff3">jako kredy<span class="_ _1"></span>todawców;</span> <span class="_ _1"></span> </div><div class="t m0 x6 h3 y67a ff1 fs1 fc2 sc0 ls0 ws0">10<span class="ls1">. <span class="_ _19"> </span></span><span class="ff3">oświadc<span class="_ _1"></span>zenie <span class="_ _19"> </span>każd<span class="_ _1"></span>ej <span class="_ _19"> </span>spółki <span class="_ _24"> </span>przystępującej<span class="_ _1"></span> <span class="_ _19"> </span>do <span class="_ _19"> </span>dł<span class="_ _1"></span>ugu <span class="_ _19"> </span>o<span class="_ _1"></span></span> <span class="ff3">poddaniu<span class="_ _1"></span> <span class="_ _19"> </span>się <span class="_ _19"> </span>egzek<span class="_ _1"></span>ucji <span class="_ _19"> </span>na </span></div><div class="t m0 x6 h3 y67b ff3 fs1 fc2 sc0 ls0 ws0">podstawie <span class="_ _1d"> </span>a<span class="_ _1"></span>rt. <span class="_ _1d"> </span>777 <span class="_ _15"> </span>§ <span class="_ _1d"> </span>1 <span class="_ _15"> </span>punkt <span class="_ _1d"> </span>5 <span class="_ _15"> </span>Kodeksu <span class="_ _1d"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _15"> </span>Cywilnego <span class="_ _1d"> </span>złożo<span class="_ _1"></span>ne <span class="_ _1d"> </span>na <span class="_ _15"> </span>rzecz <span class="_ _1d"> </span>Bank </div><div class="t m0 x6 h3 y67c ff1 fs1 fc2 sc0 ls0 ws0">Polska Kasa Opiek<span class="_ _1"></span>i S.A. i Santander Bank<span class="_ _1"></span> Polska S.A<span class="_ _1"></span><span class="ls1">. </span><span class="ff3">jako kredyt<span class="_ _1"></span>odawców;</span> <span class="_ _1"></span> </div><div class="t m0 x6 h3 y67d ff1 fs1 fc2 sc0 ls0 ws0">11<span class="ls1">. <span class="_ _19"> </span></span><span class="ff3">oświadczenia <span class="_ _19"> </span>wsp<span class="_ _1"></span>ólników/akcjonari<span class="_ _1"></span>uszy <span class="_ _19"> </span>(będących<span class="_ _1"></span> <span class="_ _19"> </span>jednocześnie <span class="_ _19"> </span>kredytobi<span class="_ _1"></span>orcą <span class="_ _19"> </span>lub </span></div><div class="t m0 x6 h3 y67e ff3 fs1 fc2 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 x6 h3 y67f ff3 fs1 fc2 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 x6 h3 y680 ff1 fs1 fc2 sc0 ls25 ws0">Po<span class="ls0">lska Kasa Opi<span class="_ _1"></span>eki S.A. i Santander Ban<span class="_ _1"></span>k Polska S.A<span class="_ _1"></span><span class="ls1">. </span><span class="ff3">jako kredyt<span class="_ _1"></span>odawców;<span class="_ _1"></span></span> </span></div><div class="t m0 x6 h3 y681 ff1 fs1 fc2 sc0 ls0 ws0">12<span class="ls1">. <span class="_ _2d"> </span></span><span class="ff3">oświadczeni<span class="_ _1"></span>a <span class="_ _2d"> </span>wsp<span class="_ _1"></span>ólników <span class="_ _2d"> </span>(n<span class="_ _1"></span>iebędących <span class="_ _13"> </span>jednocześnie <span class="_ _2d"> </span>kredytob<span class="_ _1"></span>iorcą <span class="_ _2d"> </span>lub <span class="_ _13"> </span>spółką </span></div><div class="t m0 x6 h3 y682 ff3 fs1 fc2 sc0 ls0 ws0">przystępującą <span class="_ _14"> </span>do <span class="_ _14"> </span>długu)<span class="_ _1"></span> <span class="_ _15"> </span>spółek<span class="_ _1"></span> <span class="_ _14"> </span>przystępujących  do <span class="_ _15"> </span>długu  o<span class="ff1"> </span>poddani<span class="_ _1"></span>u <span class="_ _14"> </span>się <span class="_ _14"> </span>egzekucji <span class="_ _14"> </span>na </div><div class="t m0 x6 h3 y683 ff3 fs1 fc2 sc0 ls0 ws0">podstawie <span class="_ _1d"> </span>a<span class="_ _1"></span>rt. <span class="_ _1d"> </span>777 <span class="_ _15"> </span>§ <span class="_ _1d"> </span>1 <span class="_ _15"> </span>punkt <span class="_ _1d"> </span>6 <span class="_ _15"> </span>Kodeksu <span class="_ _1d"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _15"> </span>Cywilnego <span class="_ _1d"> </span>złożo<span class="_ _1"></span>ne <span class="_ _1d"> </span>na <span class="_ _15"> </span>rzecz <span class="_ _1d"> </span>Bank </div><div class="t m0 x6 h3 y19b ff1 fs1 fc2 sc0 ls0 ws0">Polska Kasa Opi<span class="_ _1"></span>eki S.A. i Santander Ba<span class="_ _1"></span>nk Polska S.A.<span class="_ _1"></span> <span class="ff3">jako kredyt<span class="_ _1"></span>odawców;<span class="_ _1"></span></span> </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y684 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y2f5 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 y685 wd2 h6e"><div class="t m0 x6 h6a y186 ff2 fsd fc5 sc0 ls0 ws0">Bank </div></div><div class="c xb6 y685 wc3 h6e"><div class="t m0 x2a h6a y186 ff2 fsd fc5 sc0 ls0 ws0">Kredytobiorca<span class="_ _c"></span> </div></div><div class="c xb7 y685 wd3 h6e"><div class="t m0 xa8 h6a y4ee ff2 fsd fc5 sc0 ls0 ws0">Maksymalna </div><div class="t m0 x2a h6a y189 ff2 fsd fc5 sc0 ls0 ws0">kwota kredytu </div></div><div class="c xb8 y685 wc3 h6e"><div class="t m0 x17 h6a y49f ff9 fsd fc5 sc0 ls0 ws0">Bieżące </div><div class="t m0 xd h6a y186 ff2 fsd fc5 sc0 ls0 ws0">wykorzystanie </div><div class="t m0 x8b h6a y49a ff2 fsd fc5 sc0 ls0 ws0">kredytu </div></div><div class="c x83 y685 wd4 h6e"><div class="t m0 x94 h6a y4ee ff2 fsd fc5 sc0 ls0 ws0">Ostateczny </div><div class="t m0 xa8 h6a y189 ff9 fsd fc5 sc0 ls0 ws0">termin spłaty<span class="ff2"> </span></div></div><div class="c xb9 y685 wd5 h6e"><div class="t m0 x89 h6a y186 ff2 fsd fc5 sc0 ls0 ws0">Oprocentowanie<span class="_ _c"></span> </div></div><div class="c x1 y289 wd2 h96"><div class="t m0 x6 h6c y686 ff1 fsd fc2 sc0 ls0 ws0">Konsorcjum </div><div class="t m0 x6 h6c y64d ff3 fsd fc2 sc0 ls0 ws0">banków: <span class="_ _b"> </span>PEKAO<span class="_ _c"></span> </div><div class="t m0 x6 h6c y49f ff1 fsd fc2 sc0 ls0 ws0">S.A./SANTA<span class="_ _c"></span>NDER </div><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Bank <span class="_ _a"> </span>S.A. <span class="_ _a"> </span>/ <span class="_ _a"> </span>Alior </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">Bank S.A. </div></div><div class="c xb6 y289 wc3 h96"><div class="t m0 x52 h6c y49f ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xb7 y289 wd3 h96"><div class="t m0 x8b h6c y49f ff1 fsd fc2 sc0 ls0 ws0">550 000 </div></div><div class="c xb8 y289 wc3 h96"><div class="t m0 x8b h6c y49f ff1 fsd fc2 sc0 ls0 ws0">550 000 </div></div><div class="c x83 y289 wd4 h96"><div class="t m0 x51 h6c y49f ff1 fsd fc2 sc0 ls0 ws0">30.06.2026 </div></div><div class="c xb9 y289 wd5 h96"><div class="t m0 x35 h6c y687 ff1 fsd fc2 sc0 ls0 ws0">WIBOR 3M + </div><div class="t m0 x19 h6c y4ee ff3 fsd fc2 sc0 ls0 ws0">marża<span class="ff1 fc9"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y688 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y689 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 y68a wd6 h97"><div class="t m0 x6 he y68b ff1 fs0 fc1 sc0 ls0 ws0"> </div><div class="t m0 x6 h3 y68c 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 x6 h3 y68d ff1 fs1 fc1 sc0 ls2 ws0">1. <span class="_ _15"> </span><span class="ff3 ls0">Hipoteka <span class="_ _15"> </span>łączna <span class="_ _1d"> </span>do <span class="_ _15"> </span>kwoty <span class="_ _15"> </span>825 <span class="_ _15"> </span>000 <span class="_ _1d"> </span>00<span class="_ _1"></span>0 <span class="_ _15"> </span>PLN <span class="_ _1d"> </span>ja<span class="_ _1"></span>ko <span class="_ _1d"> </span>zab<span class="_ _1"></span>ezpieczenie <span class="_ _15"> </span>wynikają<span class="_ _1"></span>ce <span class="_ _15"> </span>z <span class="_ _1d"> </span>umowy </span></div><div class="t m0 x6 h3 y68e ff3 fs1 fc1 sc0 ls0 ws0">kredytów <span class="_ _14"> </span>z <span class="_ _14"> </span>dnia <span class="_ _14"> </span>14.09.2022 <span class="_ _14"> </span>r., <span class="_ _14"> </span>ustanowiona <span class="_ _14"> </span>na  nieruchomościach <span class="_ _14"> </span>GK <span class="_ _14"> </span>Murapol, <span class="_ _14"> </span>na <span class="_ _14"> </span>rzecz </div><div class="t m0 x6 h3 y68f 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 x6 h3 y690 ff1 fs1 fc2 sc0 ls0 ws0">Zabezpieczenia<span class="_ _1"></span> inne: </div><div class="t m0 x6 h3 y691 ff1 fs1 fc2 sc0 ls2 ws0">1.<span class="fc9 ls0"> <span class="_ _22"> </span><span class="ff3 fc1">um<span class="_ _1"></span>owy <span class="_ _22"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _1d"> </span>zastawów <span class="_ _1d"> </span>rejestro<span class="_ _1"></span>wych <span class="_ _1d"> </span>i<span class="_ _1"></span><span class="ff1"> </span>finansowych <span class="_ _1d"> </span>na <span class="_ _1d"> </span>prawach <span class="_ _1d"> </span>do <span class="_ _1d"> </span>rachunków </span></span></div><div class="t m0 x6 h3 y669 ff3 fs1 fc1 sc0 ls0 ws0">bankowych <span class="_ _15"> </span>zawarte <span class="_ _15"> </span>pomiędzy <span class="_ _15"> </span>kredytobiorcą <span class="_ _15"> </span>oraz <span class="_ _1d"> </span>k<span class="_ _1"></span>ażdą <span class="_ _15"> </span>spółką <span class="_ _1d"> </span>przystę<span class="_ _1"></span>pującą <span class="_ _15"> </span>do <span class="_ _1d"> </span>dług<span class="_ _1"></span>u </div><div class="t m0 x6 h3 y692 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 x6 h3 y693 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="fc9"> </span></div><div class="t m0 x6 h3 y66c ff1 fs1 fc2 sc0 ls2 ws0">2. <span class="_ _12"> </span><span class="ff3 fc1 ls0">umowy<span class="_ _1"></span> <span class="_ _12"> </span>ustanowieni<span class="_ _1"></span>a <span class="_ _12"> </span>zastawów<span class="_ _1"></span> <span class="_ _12"> </span>rejestrowy<span class="_ _1"></span>ch <span class="_ _12"> </span>i<span class="_ _1"></span><span class="ff1"> </span>zastawów <span class="_ _27"> </span>finansowych <span class="_ _12"> </span>n<span class="_ _1"></span>a <span class="_ _12"> </span>akcjach </span></div><div class="t m0 x6 h3 y66d ff1 fs1 fc1 sc0 ls0 ws0">w Murapol <span class="_ _15"> </span>S.A., <span class="_ _15"> </span>Murapol <span class="_ _15"> </span>Real <span class="_ _15"> </span>Estate <span class="_ _15"> </span>S.A., <span class="_ _15"> </span>Cross <span class="_ _15"> </span>Bud <span class="_ _15"> </span>S.A. <span class="_ _15"> </span>i<span class="_ _1"></span> <span class="ff3">Partner <span class="_ _15"> </span>S.A. <span class="_ _15"> </span>z<span class="_ _1"></span>awarte <span class="_ _15"> </span>pomiędzy </span></div><div class="t m0 x6 h3 y694 ff1 fs1 fc1 sc0 ls0 ws0">akcjonariuszami <span class="_ _11"> </span>jako <span class="_ _11"> </span>zastawc<span class="_ _1"></span>ami <span class="_ _11"> </span>a <span class="_ _24"> </span>Bank<span class="_ _1"></span> <span class="_ _11"> </span>Polska <span class="_ _11"> </span>Kasa <span class="_ _11"> </span>Opieki <span class="_ _11"> </span>S.A. <span class="_ _11"> </span>jako <span class="_ _11"> </span>zastawnikiem </div><div class="t m0 x6 h3 y695 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="fc9"> </span></span></div></div></div></div>
<div id="pf3e" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc3e w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h98" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">62</span><span class="fs0"> </span></span></div></div><div class="c x1 y696 wd6 h99"><div class="t m0 x6 h3 y697 ff1 fs1 fc2 sc0 ls2 ws0">3.<span class="fc9 ls0"> <span class="_ _19"> </span><span class="ff3 fc1">umowa <span class="_ _20"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _19"> </span>zastawów <span class="_ _19"> </span>rejestrowych <span class="_ _19"> </span>i<span class="_ _1"></span><span class="ff1"> </span>zastawów <span class="_ _19"> </span>finansowy<span class="_ _1"></span>ch <span class="_ _19"> </span>na <span class="_ _20"> </span>udziałac<span class="_ _1"></span>h </span></span></div><div class="t m0 x6 h3 y698 ff1 fs1 fc1 sc0 ls0 ws0">w <span class="ff3">spółkach <span class="_ _3c"> </span>przystępują<span class="_ _1"></span>cych <span class="_ _3c"> </span>do <span class="_ _d"> </span>dług<span class="_ _1"></span>u <span class="_ _d"> </span>(b<span class="_ _1"></span>ędących <span class="_ _3c"> </span>spółkami <span class="_ _3c"> </span>z<span class="_ _1"></span></span> <span class="ff3">ograniczoną </span></div><div class="t m0 x6 h3 y699 ff3 fs1 fc1 sc0 ls0 ws0">odpowiedzialności<span class="_ _1"></span>ą) <span class="_ _22"></span>zawarta <span class="_ _22"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _22"></span>wspóln<span class="_ _1"></span>ikami <span class="_ _22"> </span>ja<span class="_ _1"></span>ko <span class="_ _22"></span>zastawcami <span class="_ _22"> </span>a<span class="_ _1"></span> <span class="_ _22"></span>Bank<span class="_ _1"></span> <span class="_ _22"></span>Polska <span class="_ _22"></span>Kasa </div><div class="t m0 x6 h3 y69a 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="_ _1e"></span>Bank </div><div class="t m0 x6 h3 y69b ff1 fs1 fc1 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span><span class="fc9"> </span></div><div class="t m0 x6 h3 y69c ff1 fs1 fc2 sc0 ls2 ws0">4.<span class="fc9 ls0"> <span class="_ _1e"></span><span class="ff3 fc1">umo<span class="_ _1"></span>wa <span class="_ _1e"></span>ustan<span class="_ _1"></span>owienia <span class="_ _22"></span>zastawów <span class="_ _22"></span>rejestrowy<span class="_ _1"></span>ch <span class="_ _22"></span>i<span class="_ _1"></span><span class="ff1"> </span>zastawów <span class="_ _1e"></span>zwykłyc<span class="_ _1"></span>h <span class="_ _1e"></span>na<span class="_ _1"></span> <span class="_ _1e"></span>wierzytel<span class="_ _1"></span>nościach </span></span></div><div class="t m0 x6 h3 y69d ff3 fs1 fc1 sc0 ls0 ws0">pieniężnyc<span class="_ _1"></span>h <span class="_ _27"> </span>wspólników <span class="_ _b"> </span>w<span class="ff1"> </span>spółkach <span class="_ _b"> </span>przystępujących <span class="_ _b"> </span>do <span class="_ _27"> </span>długu <span class="_ _27"> </span>(będąc<span class="_ _1"></span>ych <span class="_ _27"> </span>spółkami </div><div class="t m0 x6 h3 y69e ff3 fs1 fc1 sc0 ls0 ws0">jawnymi) <span class="_ _1d"> </span>zawarta <span class="_ _22"> </span>pomię<span class="_ _1"></span>dzy <span class="_ _22"></span>wspólni<span class="_ _1"></span>kami <span class="_ _22"></span>jako <span class="_ _1d"> </span>zastawcami<span class="_ _1"></span> <span class="_ _22"></span>a <span class="_ _22"></span>Bank<span class="_ _1"></span> <span class="_ _22"></span>Polska <span class="_ _1d"> </span>Kasa <span class="_ _22"></span>Opieki<span class="_ _1"></span> <span class="_ _22"></span>S.A. </div><div class="t m0 x6 h3 y69f ff1 fs1 fc1 sc0 ls0 ws0">jako <span class="_ _1e"></span>zastaw<span class="_ _1"></span>nikiem <span class="_ _1e"></span>i<span class="_ _1"></span> administratorem<span class="_ _1"></span> <span class="_ _1e"></span>zastawu <span class="_ _22"></span>rejestrowego<span class="_ _1"></span> <span class="_ _1e"></span>oraz <span class="_ _22"></span>Santan<span class="_ _1"></span>der <span class="_ _1e"></span>Ban<span class="_ _1"></span>k <span class="_ _1e"></span>Polska <span class="_ _22"></span>S.A </div><div class="t m0 x6 h3 y6a0 ff1 fs1 fc1 sc0 ls0 ws0">jako zastawnikiem;<span class="_ _1"></span><span class="fc9"> </span></div><div class="t m0 x6 h3 y6a1 ff1 fs1 fc2 sc0 ls2 ws0">5.<span class="fc9 ls0"> <span class="_ _22"></span><span class="fc1">umowa <span class="_ _1d"> </span>ustanowieni<span class="_ _1"></span>a <span class="_ _22"></span>zastawu <span class="_ _22"> </span>reje<span class="_ _1"></span>strowego <span class="_ _22"> </span>n<span class="_ _1"></span>a <span class="_ _22"> </span>zbi<span class="_ _1"></span>orze <span class="_ _1e"></span>r<span class="_ _1"></span>zeczy <span class="_ _22"></span>i<span class="_ _1"></span> <span class="ff3">praw <span class="_ _1d"> </span>zawa<span class="_ _1"></span>rta <span class="_ _22"></span>pomiędzy </span></span></span></div><div class="t m0 x6 h3 y6a2 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 x6 h3 y6a3 ff1 fs1 fc1 sc0 ls0 ws0">rejestrowego;<span class="_ _1"></span><span class="fc9"> </span></div><div class="t m0 x6 h3 y6a4 ff1 fs1 fc2 sc0 ls2 ws0">6.<span class="fc9 ls0"> <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 x6 h3 y6a5 ff3 fs1 fc1 sc0 ls0 ws0">na <span class="_ _15"> </span>znaki <span class="_ _14"> </span>towarowe <span class="_ _15"> </span>zawarta <span class="_ _14"> </span>pomiędzy <span class="_ _15"> </span>kredyt<span class="_ _1"></span>obiorcą <span class="_ _15"> </span>jak<span class="_ _1"></span>o <span class="_ _15"> </span>zastawcą <span class="_ _15"> </span>a <span class="_ _14"> </span>Bank <span class="_ _15"> </span>Polska <span class="_ _15"> </span>Ka<span class="_ _1"></span>sa </div><div class="t m0 x6 h3 y6a6 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="_ _1e"></span>Bank </div><div class="t m0 x6 h3 y650 ff1 fs1 fc1 sc0 ls0 ws0">Polska S.A jako zasta<span class="_ _1"></span>wnikiem;<span class="_ _1"></span><span class="fc9"> </span></div><div class="t m0 x6 h3 y6a7 ff1 fs1 fc2 sc0 ls2 ws0">7.<span class="fc9 ls0"> <span class="_ _1f"> </span><span class="ff3 fc1">umowa <span class="_ _36"> </span>p<span class="_ _1"></span>odporządk<span class="_ _1"></span>owania <span class="_ _1f"> </span>wierzytelności <span class="_ _1f"> </span>oraz <span class="_ _1f"> </span>przelewu <span class="_ _36"> </span>p<span class="_ _1"></span>odporządko<span class="_ _1"></span>wanych </span></span></div><div class="t m0 x6 h3 y652 ff3 fs1 fc1 sc0 ls0 ws0">wierzytelności <span class="_ _1e"></span>zawarta <span class="_ _8"></span>pomiędzy<span class="_ _1"></span> <span class="_ _8"></span>kredytobiorcą <span class="_ _1e"></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 x6 h3 y653 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 x6 h3 y6a8 ff1 fs1 fc1 sc0 ls0 ws0">jako bankiem<span class="_ _1"></span>;<span class="fc9"> </span></div><div class="t m0 x6 h3 y6a9 ff1 fs1 fc2 sc0 ls2 ws0">8.<span class="fc9 ls0"> <span class="_ _8"></span><span class="ff3 fc1">umowa <span class="_ _8"></span>przelewu <span class="_ _8"></span>wierzy<span class="_ _1"></span>telności <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="_ _8"></span>Murap<span class="_ _1"></span>ol <span class="_ _8"></span>S.A., </span></span></div><div class="t m0 x6 h3 y6aa 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 x6 h3 y6ab ff1 fs1 fc1 sc0 ls0 ws0">Murapol <span class="_ _1d"> </span>Projekt <span class="_ _22"> </span>43 <span class="_ _1d"> </span>sp. <span class="_ _1d"> </span>z <span class="_ _1"></span>o.o. <span class="_ _22"></span>oraz <span class="_ _1d"> </span>Murapol <span class="_ _1d"> </span>Projekt <span class="_ _1d"> </span>59 <span class="_ _1d"> </span>sp. <span class="_ _1d"> </span>z o.o., <span class="_ _1d"> </span>jako <span class="_ _1d"> </span>cedenta<span class="_ _1"></span>mi <span class="_ _1d"> </span>oraz <span class="_ _22"></span>Bank<span class="_ _1"></span> </div><div class="t m0 x6 h3 y6ac 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="fc9"> </span></div><div class="t m0 x6 h3 y6ad ff1 fs1 fc2 sc0 ls2 ws0">9.<span class="fc9 ls0"> <span class="_ _1e"></span><span class="ff3 fc1">oświadczenie <span class="_ _1e"></span>kredy<span class="_ _1"></span>tobiorcy <span class="_ _1e"></span>o<span class="_ _1"></span><span class="ff1"> </span>poddaniu <span class="_ _1e"></span>się <span class="_ _1e"></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="_ _1e"></span>art. <span class="_ _1e"></span>777 <span class="_ _1e"></span>§ <span class="_ _22"></span>1 <span class="_ _1e"></span>punkt <span class="_ _1e"></span>5 </span></span></div><div class="t m0 x6 h3 y6ae 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 x6 h3 y6af 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 fc9"> <span class="_ _1"></span> </span></div><div class="t m0 x6 h3 y65c ff1 fs1 fc2 sc0 ls2 ws0">10.<span class="fc9 ls0"> <span class="_ _19"> </span><span class="ff3 fc1">oświadc<span class="_ _1"></span>zenie <span class="_ _19"> </span>każd<span class="_ _1"></span>ej <span class="_ _19"> </span>spółki <span class="_ _24"> </span>przystępującej<span class="_ _1"></span> <span class="_ _19"> </span>do <span class="_ _19"> </span>dł<span class="_ _1"></span>ugu <span class="_ _19"> </span>o<span class="_ _1"></span><span class="ff1"> </span>poddaniu<span class="_ _1"></span> <span class="_ _19"> </span>się <span class="_ _19"> </span>egzek<span class="_ _1"></span>ucji <span class="_ _19"> </span>na </span></span></div><div class="t m0 x6 h3 y6b0 ff3 fs1 fc1 sc0 ls0 ws0">podstawie <span class="_ _1d"> </span>a<span class="_ _1"></span>rt. <span class="_ _1d"> </span>777 <span class="_ _15"> </span>§ <span class="_ _1d"> </span>1 <span class="_ _15"> </span>punkt <span class="_ _1d"> </span>5 <span class="_ _15"> </span>Kodeksu <span class="_ _1d"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _15"> </span>Cywilnego <span class="_ _1d"> </span>złożo<span class="_ _1"></span>ne <span class="_ _1d"> </span>na <span class="_ _15"> </span>rzecz <span class="_ _1d"> </span>Bank </div><div class="t m0 x6 h3 y6b1 ff1 fs1 fc1 sc0 ls0 ws0">Polska  Kasa <span class="_ _14"> </span>Opieki  S.A<span class="_ _c"></span>.  i <span class="_ _14"> </span>Santander  Bank <span class="_ _14"> </span>Polska  S.A,  o<span class="_ _c"></span>raz  na <span class="_ _14"> </span>rzecz  Alior <span class="_ _14"> </span>Bank  S.A<span class="_ _c"></span>.  jako </div><div class="t m0 x6 h3 y6b2 ff3 fs1 fc1 sc0 ls0 ws0">kredytodawców;<span class="ff1 fc9"> <span class="_ _1"></span> </span></div><div class="t m0 x6 h3 y660 ff1 fs1 fc2 sc0 ls2 ws0">11.<span class="fc9 ls0"> <span class="_ _19"> </span><span class="ff3 fc1">oświadczenia <span class="_ _19"> </span>wsp<span class="_ _1"></span>ólników/akcjonari<span class="_ _1"></span>uszy <span class="_ _19"> </span>(będących<span class="_ _1"></span> <span class="_ _19"> </span>jednocześnie <span class="_ _19"> </span>kredytobi<span class="_ _1"></span>orcą <span class="_ _19"> </span>lub </span></span></div><div class="t m0 x6 h3 y661 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 x6 h3 y6b3 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 x6 h3 y6b4 ff1 fs1 fc1 sc0 ls25 ws0">Po<span class="ls0">lska  Kasa <span class="_ _14"> </span>Opieki  S.A. <span class="_ _14"> </span>i  S<span class="_ _c"></span>antander  Bank <span class="_ _14"> </span>Polska  S.A<span class="_ _c"></span>,  oraz <span class="_ _14"> </span>na <span class="_ _14"> </span>rzecz  Alior <span class="_ _14"> </span>Bank  S.A. <span class="_ _14"> </span>jako </span></div><div class="t m0 x6 h3 y68d ff3 fs1 fc1 sc0 ls0 ws0">kredytodawców;<span class="_ _1"></span><span class="ff1 fc9"> </span></div><div class="t m0 x6 h3 y665 ff1 fs1 fc2 sc0 ls2 ws0">12.<span class="fc9 ls0"> <span class="_ _2d"> </span><span class="ff3 fc1">oświadczeni<span class="_ _1"></span>a <span class="_ _2d"> </span>wsp<span class="_ _1"></span>ólników <span class="_ _2d"> </span>(n<span class="_ _1"></span>iebędących <span class="_ _13"> </span>jednocześnie <span class="_ _2d"> </span>kredytob<span class="_ _1"></span>iorcą <span class="_ _2d"> </span>lub <span class="_ _13"> </span>spółką </span></span></div><div class="t m0 x6 h3 y6b5 ff3 fs1 fc1 sc0 ls0 ws0">przystępującą <span class="_ _14"> </span>do <span class="_ _14"> </span>długu)<span class="_ _1"></span> <span class="_ _15"> </span>spółek<span class="_ _1"></span> <span class="_ _14"> </span>przystępujących  do <span class="_ _15"> </span>długu  o<span class="ff1"> </span>poddani<span class="_ _1"></span>u <span class="_ _14"> </span>się <span class="_ _14"> </span>egzekucji <span class="_ _14"> </span>na </div><div class="t m0 x6 h3 y690 ff3 fs1 fc1 sc0 ls0 ws0">podstawie <span class="_ _1d"> </span>a<span class="_ _1"></span>rt. <span class="_ _1d"> </span>777 <span class="_ _15"> </span>§ <span class="_ _1d"> </span>1 <span class="_ _15"> </span>punkt <span class="_ _1d"> </span>6 <span class="_ _15"> </span>Kodeksu <span class="_ _1d"> </span>Postęp<span class="_ _1"></span>owania <span class="_ _15"> </span>Cywilnego <span class="_ _1d"> </span>złożo<span class="_ _1"></span>ne <span class="_ _1d"> </span>na <span class="_ _15"> </span>rzecz <span class="_ _1d"> </span>Bank </div><div class="t m0 x6 h3 y6b6 ff1 fs1 fc1 sc0 ls0 ws0">Polska <span class="_ _14"> </span>Kasa <span class="_ _14"> </span>Opieki <span class="_ _14"> </span>S.A. <span class="_ _14"> </span>i <span class="_ _15"> </span>San<span class="_ _1"></span>tander <span class="_ _14"> </span>Bank <span class="_ _14"> </span>Polska <span class="_ _14"> </span>S.A., <span class="_ _14"> </span>oraz <span class="_ _15"> </span>na<span class="_ _1"></span> <span class="_ _14"> </span>rzecz <span class="_ _15"> </span>Alio<span class="_ _1"></span>r <span class="_ _14"> </span>Bank <span class="_ _14"> </span>S.A. <span class="_ _15"> </span>jako </div><div class="t m0 x6 h3 y6b7 ff3 fs1 fc1 sc0 ls0 ws0">kredytodawców;<span class="_ _1"></span><span class="ff1 fc9"> </span></div><div class="t m0 x6 h3 y692 ff1 fs1 fc2 sc0 ls2 ws0">13.<span class="fc9 ls0"> <span class="_ _15"> </span><span class="ff3 fc1">umowy <span class="_ _1d"> </span>ustanowi<span class="_ _1"></span>enia <span class="_ _1d"> </span>zasta<span class="_ _1"></span>wów <span class="_ _15"> </span>finansowych <span class="_ _15"> </span>na <span class="_ _1d"> </span>prawach <span class="_ _15"> </span>do <span class="_ _1d"> </span>rach<span class="_ _1"></span>unków <span class="_ _15"> </span>bankowych </span></span></div><div class="t m0 x6 h3 y693 ff3 fs1 fc1 sc0 ls0 ws0">zawarte <span class="_ _b"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _2d"> </span>kredy<span class="_ _1"></span>tobiorcą <span class="_ _b"> </span>ora<span class="_ _1"></span>z <span class="_ _b"> </span>każdą<span class="_ _1"></span> <span class="_ _b"> </span>spółką<span class="_ _1"></span> <span class="_ _b"> </span>przys<span class="_ _1"></span>tępującą <span class="_ _2d"> </span>do <span class="_ _2d"> </span>długu <span class="_ _2d"> </span>jako </div><div class="t m0 x6 h3 y6b8 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="fc9"> </span></div><div class="t m0 x6 h3 y66d ff1 fs1 fc2 sc0 ls2 ws0">14.<span class="fc9 ls0"> <span class="ff3 fc1">um<span class="_ _1"></span>owy <span class="_ _1"></span>ustanowienia <span class="_ _1"></span>zastawów <span class="_ _1"></span>finans<span class="_ _1"></span>owych <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 x6 h3 y694 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 x6 h3 y9d 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></div></div>
<div id="pf3f" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc3f w0 h3c"><img 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" class="bi x68 y4a8 w3 h9a" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">63</span><span class="fs0"> </span></span></div></div><div class="c x1 y6b9 wd6 h9b"><div class="t m0 x6 h3 y10e 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 x6 h3 y6ba ff3 fs1 fc1 sc0 ls0 ws0">do <span class="_ _20"> </span>dł<span class="_ _1"></span>ugu <span class="_ _19"> </span>(będących <span class="_ _19"> </span>spółkami<span class="_ _1"></span> <span class="_ _20"> </span>z <span class="_ _19"> </span>ograni<span class="_ _1"></span>czoną <span class="_ _19"> </span>odpowiedzialnością<span class="_ _1"></span>) <span class="_ _19"> </span>zawarte <span class="_ _19"> </span>pomiędzy </div><div class="t m0 x6 h3 y6bb 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 x6 h3 y680 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 x6 h3 y6bc ff3 fs1 fc1 sc0 ls0 ws0">w <span class="_ _15"> </span>spółkach <span class="_ _15"> </span>p<span class="_ _1"></span>rzystępujących <span class="_ _14"> </span>do <span class="_ _15"> </span>długu <span class="_ _15"> </span>(będących<span class="_ _1"></span> <span class="_ _15"> </span>spółkami <span class="_ _15"> </span>jawn<span class="_ _1"></span>ymi) <span class="_ _15"> </span>zawarte <span class="_ _15"> </span>pomiędzy </div><div class="t m0 x6 h3 y6bd 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 x6 h3 y683 ff1 fs1 fc1 sc0 ls2 ws0">17. <span class="_ _1d"> </span><span class="ff3 ls0">umowa <span class="_ _1d"> </span>ustan<span class="_ _1"></span>owienia <span class="_ _1d"> </span>zastaw<span class="_ _1"></span>u <span class="_ _1d"> </span>zwykłego <span class="_ _1d"> </span>na <span class="_ _15"> </span>prawach <span class="_ _1d"> </span>ochronnych <span class="_ _15"> </span>n<span class="_ _c"></span>a <span class="_ _1d"> </span>znaki <span class="_ _15"> </span>towarowe </span></div><div class="t m0 x6 h3 y9d 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"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h90 y1f8 ff8 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h90 y6be ff8 fs1 fc1 sc0 ls0 ws0">Obligacje </div><div class="t m0 x1 h3 y174 ff1 fs1 fc2 sc0 ls0 ws0">W  dniu <span class="_ _25"> </span>29  kwietni<span class="_ _1"></span>a  <span class="ls2">202</span>5 <span class="_ _25"> </span><span class="ff3">roku  miała  mi<span class="_ _1"></span>ejsce  emisja <span class="_ _25"> </span>1</span>0 000 <span class="_ _25"> </span>niezabezpieczonych <span class="_ _25"> </span>obligacji </div><div class="t m0 x1 h3 y175 ff3 fs1 fc2 sc0 ls0 ws0">zwykłych <span class="_ _1"></span>na <span class="_ _1"></span>okaziciela <span class="_ _1"></span>seri<span class="_ _1"></span>i 1/202<span class="_ _1"></span><span class="ff1">5</span>, <span class="_ _1"></span>o <span class="_ _1"></span>wartości<span class="_ _1"></span> n<span class="_ _1"></span>ominaln<span class="_ _1"></span>ej 10<span class="_ _1"></span><span class="ff1"> </span>000 <span class="_ _1"></span>PLN <span class="_ _1"></span>każda <span class="_ _1"></span>i <span class="_ _1"></span>łącznej <span class="_ _1"></span>wartości<span class="_ _1"></span> </div><div class="t m0 x1 h3 y6bf ff3 fs1 fc2 sc0 ls0 ws0">nominalnej <span class="_ _19"> </span>wynoszącej <span class="_ _19"> </span>1<span class="_ _1"></span><span class="ff1">00 <span class="ls2">000</span> </span>000 <span class="_ _19"> </span>PLN. <span class="_ _19"> </span>Cena <span class="_ _19"> </span>emisji <span class="_ _19"> </span>obligacji <span class="_ _19"> </span>była <span class="_ _19"> </span>równa <span class="_ _19"> </span>ich <span class="_ _19"> </span>wartości </div><div class="t m0 x1 h3 y6c0 ff3 fs1 fc2 sc0 ls0 ws0">nominalnej. <span class="_ _1d"> </span>Obliga<span class="_ _1"></span>cje <span class="_ _22"> </span>są <span class="_ _1d"> </span>oprocent<span class="_ _1"></span>owane <span class="_ _1d"> </span>według <span class="_ _1d"> </span>zmien<span class="_ _1"></span>nej <span class="_ _22"> </span>st<span class="_ _1"></span>opy <span class="_ _22"> </span>p<span class="_ _1"></span>rocentowej <span class="_ _1d"> </span>wynosząc<span class="_ _1"></span>ej </div><div class="t m0 x1 h3 y6c1 ff3 fs1 fc2 sc0 ls0 ws0">WIBOR <span class="_ _14"> </span>3M <span class="_ _15"> </span>po<span class="_ _1"></span>większonej <span class="_ _14"> </span>o <span class="_ _14"> </span>marżę <span class="_ _14"> </span>w <span class="_ _14"> </span>wysokości <span class="_ _14"> </span>4,00% <span class="_ _15"> </span>w <span class="_ _14"> </span>skali <span class="_ _14"> </span>roku. <span class="_ _14"> </span>Dzień <span class="_ _14"> </span>wykupu <span class="_ _15"> </span>obli<span class="_ _1"></span>gacji </div><div class="t m0 x1 h3 y6c2 ff1 fs1 fc2 sc0 ls0 ws0">przypada na 29 k<span class="_ _1"></span>wietnia 2028 roku.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y6c3 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 y6c4 ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _19"> </span>okaziciela <span class="_ _19"> </span>serii <span class="_ _19"> </span>1/2024, <span class="_ _20"> </span>o <span class="_ _19"> </span>warto<span class="_ _1"></span>ści <span class="_ _19"> </span>nominalnej <span class="_ _19"> </span>100<span class="_ _1"></span><span class="ff1"> </span>000 <span class="_ _19"> </span>PLN <span class="_ _20"> </span>ka<span class="_ _1"></span>żda <span class="_ _19"> </span>i <span class="_ _19"> </span>łącznej <span class="_ _20"> </span>wa<span class="_ _1"></span>rtości </div><div class="t m0 x1 h3 y6c5 ff3 fs1 fc2 sc0 ls0 ws0">nominalnej <span class="_ _19"> </span>wynoszącej <span class="_ _19"> </span>150<span class="_ _1"></span><span class="ff1"> <span class="ls2">000</span> </span>000 <span class="_ _19"> </span>PLN. <span class="_ _19"> </span>Cena <span class="_ _19"> </span>emisji <span class="_ _19"> </span>obligacji <span class="_ _19"> </span>była <span class="_ _19"> </span>równa <span class="_ _19"> </span>ich <span class="_ _19"> </span>warto<span class="_ _1"></span>ści </div><div class="t m0 x1 h3 y6c6 ff3 fs1 fc2 sc0 ls0 ws0">nominalnej. <span class="_ _1d"> </span>Obliga<span class="_ _1"></span>cje <span class="_ _22"> </span>są <span class="_ _1d"> </span>oprocent<span class="_ _1"></span>owane <span class="_ _1d"> </span>według <span class="_ _1d"> </span>zmien<span class="_ _1"></span>nej <span class="_ _22"> </span>st<span class="_ _1"></span>opy <span class="_ _22"> </span>p<span class="_ _1"></span>rocentowej <span class="_ _1d"> </span>wynosząc<span class="_ _1"></span>ej </div><div class="t m0 x1 h3 y6c7 ff3 fs1 fc2 sc0 ls0 ws0">WIBOR <span class="_ _14"> </span>3M <span class="_ _15"> </span>po<span class="_ _1"></span>większonej <span class="_ _14"> </span>o <span class="_ _14"> </span>marżę <span class="_ _14"> </span>w <span class="_ _14"> </span>wysokości <span class="_ _14"> </span>4,00% <span class="_ _15"> </span>w <span class="_ _14"> </span>skali <span class="_ _14"> </span>roku. <span class="_ _14"> </span>Dzień <span class="_ _14"> </span>wykupu <span class="_ _15"> </span>obli<span class="_ _1"></span>gacji </div><div class="t m0 x1 h3 y6c8 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 h90 y6c9 ff7 fs1 fc1 sc0 ls0 ws0">Pozostałe instrumenty <span class="_ _1"></span>finansowe<span class="_ _1"></span><span class="ff8"> </span></div><div class="t m0 x1 h3 y6ca ff3 fs1 fc2 sc0 ls0 ws0">Główną  pozycją <span class="_ _14"> </span>pozost<span class="_ _1"></span>ałych  zobowiązań <span class="_ _14"> </span>finan<span class="_ _1"></span>sowych <span class="_ _14"> </span>jest  zobowiązani<span class="_ _1"></span>e <span class="_ _14"> </span>z  tytułu <span class="_ _14"> </span>zakupu </div><div class="t m0 x1 h3 y6cb 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"> 008 <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 y4d2 ff3 fs1 fc2 sc0 ls0 ws0">zapłaty  przypada<span class="_ _1"></span>  na  dzień  29  marc<span class="_ _1"></span>a  2027  r<span class="_ _1"></span>oku.  Pozostałe  p<span class="_ _1"></span>ozycje  to:  zobowiązan<span class="_ _1"></span>ia  ze </div><div class="t m0 x1 h3 y2c6 ff3 fs1 fc2 sc0 ls0 ws0">spółkami wewnątr<span class="_ _1"></span>z grupy z realizacji<span class="_ _1"></span> projektów deweloperskich<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h90 y5a ff7 fs1 fc1 sc0 ls0 ws0">Pożyczki<span class="ff8"> </span></div><div class="t m0 x1 h3 y6cc ff3 fs1 fc2 sc0 ls0 ws0">Pożyczki na 31.12.202<span class="_ _1"></span><span class="ff1">5 roku:<span class="_ _1"></span> </span></div></div><div class="c x1 y6cd wd7 h36"><div class="t m0 x6 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Pożyczkodawca<span class="ff8"> </span></div></div><div class="c xa0 y6cd wd8 h36"><div class="t m0 x3b hf y132 ff8 fs0 fc5 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c x56 y6cd wd9 h36"><div class="t m0 x6 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Długoterminowe<span class="ff8"> </span></div></div><div class="c x2b y6cd wda h36"><div class="t m0 xc hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Krótkoterminowe<span class="ff8"> </span></div></div><div class="c x1 y6ce wd7 h38"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Jednostki powiązane<span class="ff1"> </span></div></div><div class="c xa0 y6ce wd8 h38"><div class="t m0 x26 he y75 ff3 fs0 fc2 sc0 ls0 ws0">stałe<span class="ff1"> </span></div></div><div class="c x56 y6ce wd9 h38"><div class="t m0 x8b he y75 ff1 fs0 fc2 sc0 ls0 ws0">204 137  </div></div><div class="c x2b y6ce wda h38"><div class="t m0 x2c he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y6cf wdb h11"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xa0 y6cf wdc h11"><div class="t m0 x30 he y79 ff1 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c x56 y6cf wdd h11"><div class="t m0 x8b h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">204 137 </div></div><div class="c x2b y6cf wda h11"><div class="t m0 x2c h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y6d0 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y6d1 ff3 fs1 fc2 sc0 ls0 ws0">Pożyczki na 31.12.202<span class="_ _1"></span><span class="ff1">4 roku:<span class="_ _1"></span> </span></div></div><div class="c x1 y6d2 w46 h45"><div class="t m0 x6 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Pożyczkodawca<span class="ff8"> </span></div></div><div class="c xba y6d2 wde h45"><div class="t m0 x35 hf y132 ff8 fs0 fc5 sc0 ls0 ws0">Oprocentowanie </div></div><div class="c xbb y6d2 wdf h45"><div class="t m0 x31 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Długoterminowe<span class="ff8"> </span></div></div><div class="c x7d y6d2 we0 h45"><div class="t m0 x31 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Krótkoterminowe<span class="ff8"> </span></div></div><div class="c x1 y295 w46 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Jednostki powiązane<span class="ff1"> </span></div></div><div class="c xba y295 wde h10"><div class="t m0 x1a he y75 ff3 fs0 fc1 sc0 ls0 ws0">stałe<span class="ff1 fc2"> </span></div></div><div class="c xbb y295 wdf h10"><div class="t m0 x12 he y75 ff1 fs0 fc2 sc0 ls0 ws0">126 960  </div></div><div class="c x7d y295 we0 h10"><div class="t m0 x80 he y75 ff1 fs0 fc2 sc0 ls0 ws0">45 368 </div></div><div class="c x1 y6d3 we1 h10"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xba y6d3 we2 h10"><div class="t m0 x9e he y6d4 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xbb y6d3 we3 h10"><div class="t m0 x12 h2 y61a ff2 fs0 fc2 sc0 ls0 ws0">126 960 </div></div><div class="c x7d y6d3 we0 h10"><div class="t m0 x14 h2 y61a ff2 fs0 fc2 sc0 ls0 ws0">45 368 </div></div></div></div>
<div id="pf40" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc40 w0 h3c"><img 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" class="bi x68 y4a8 w3 h9c" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">64</span><span class="fs0"> </span></span></div><div class="t m0 x1 h90 y16a ff7 fs1 fc1 sc0 ls0 ws0">Omówienie progn<span class="_ _1"></span>ozowanych zobo<span class="_ _1"></span>wiązań finanso<span class="_ _1"></span>wych<span class="ff8"> </span></div><div class="t m0 x1 h3 y16b ff3 fs1 fc2 sc0 ls0 ws0">Zgodnie <span class="_ _22"></span>z <span class="_ _22"></span>art. <span class="_ _1e"></span>35 <span class="_ _1d"> </span>ustęp <span class="_ _22"></span>1a <span class="_ _22"></span>i <span class="_ _22"></span>1c <span class="_ _22"></span>Ustawy <span class="_ _22"></span>o <span class="_ _22"></span>Obligac<span class="_ _1"></span>jach <span class="_ _22"></span>Spółka <span class="_ _22"></span>przedstawiła<span class="_ _1"></span> <span class="_ _1e"></span>na <span class="_ _22"> </span>swojej <span class="_ _22"></span>stronie<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16c ff3 fs1 fc2 sc0 ls0 ws0">internetowej w <span class="_ _c"></span>sekcji relacje <span class="_ _c"></span>inwestorskie prognozy <span class="_ _c"></span>kształtowania się <span class="_ _c"></span>zobowiązań finansowych, </div><div class="t m0 x1 h3 y16d ff3 fs1 fc2 sc0 ls0 ws0">w ty<span class="_ _1"></span>m s<span class="_ _1"></span>zacunkową <span class="_ _1"></span>wartość <span class="_ _1"></span>zobowią<span class="_ _1"></span>zań fin<span class="_ _1"></span>ansowych <span class="_ _1"></span>oraz <span class="_ _1"></span>szacowaną <span class="_ _1"></span>struktur<span class="_ _8"></span>ę fin<span class="_ _1"></span>ansowania<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16e ff3 fs1 fc2 sc0 ls0 ws0">rozumianą <span class="_ _1e"></span>jako <span class="_ _8"></span>wartość <span class="_ _1e"></span>i <span class="_ _1e"></span>udział <span class="_ _8"></span>procento<span class="_ _1"></span>wy <span class="_ _8"></span>zobowią<span class="_ _1"></span>zań <span class="_ _8"></span>z <span class="_ _8"></span>tytuł<span class="_ _1"></span>u <span class="_ _8"></span>kredytów <span class="_ _1e"></span>i <span class="_ _8"></span>p<span class="_ _1"></span>ożyczek, <span class="_ _8"></span>emisji </div><div class="t m0 x1 h3 y16f ff3 fs1 fc2 sc0 ls0 ws0">dłużnych papierów wart<span class="_ _1"></span>ościowych, leasingu <span class="_ _1"></span>w sumie pasy<span class="_ _1"></span>wów na bilansie <span class="_ _1"></span>Spółki<span class="_ _1"></span><span class="ff1 ls1">. <span class="ls0"> </span></span></div><div class="t m0 x1 h3 y6d5 ff3 fs1 fc2 sc0 ls0 ws0">Różnica <span class="_ _20"> </span>w <span class="_ _20"> </span>wykonaniu <span class="_ _25"> </span>prognozy <span class="_ _20"> </span>kredytów <span class="_ _20"> </span>wyni<span class="_ _1"></span>ka <span class="_ _20"> </span>z <span class="_ _25"> </span>refinansowani<span class="_ _1"></span>a <span class="_ _25"> </span>k<span class="_ _1"></span>redytu <span class="_ _25"> </span>w <span class="_ _20"> </span>czwartym </div><div class="t m0 x1 h3 y6d6 ff3 fs1 fc2 sc0 ls0 ws0">kwartale <span class="_ _8"></span>2025 <span class="_ _8"></span>r. <span class="_ _8"></span>Różnica <span class="_ _8"></span>w <span class="_ _8"></span>wykonaniu <span class="_ _8"></span>prognozy <span class="_ _8"></span>dłużnych <span class="_ _8"></span>papierów <span class="_ _8"></span>wart<span class="_ _1"></span>ościowych <span class="_ _8"></span>wynika <span class="_ _8"></span>z </div><div class="t m0 x1 h3 y6d7 ff3 fs1 fc2 sc0 ls0 ws0">wyemitowania obli<span class="_ _1"></span>gacji o wartości 100 <span class="_ _1"></span>mln PLN w kwietn<span class="_ _1"></span>iu 2025 roku.<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y6d8 w36 h9d"><div class="t m0 x6 h2 y4c7 ff2 fs0 fc5 sc0 ls0 ws0">Dane jednostkowe (w mln PLN) </div></div><div class="c x4c y6d8 wca h9d"><div class="t m0 xc h2 y4c7 ff2 fs0 fc5 sc0 ls0 ws0">Prognoza </div></div><div class="c xbc y6d8 we4 h9d"><div class="t m0 x8 h2 y612 ff9 fs0 fc5 sc0 ls0 ws0">Udział procentowy </div><div class="t m0 x10 h2 y4df ff9 fs0 fc5 sc0 ls0 ws0">w sumie pasywów<span class="ff2"> </span></div></div><div class="c xbd y6d8 w3b h9d"><div class="t m0 x3b h2 y4c7 ff2 fs0 fc5 sc0 ls0 ws0">Wykonanie </div></div><div class="c xb5 y6d8 w7 h9d"><div class="t m0 x12 h2 y60f ff9 fs0 fc5 sc0 ls0 ws0">Udział </div><div class="t m0 xa3 h2 y4c7 ff2 fs0 fc5 sc0 ls0 ws0">procentowy w </div><div class="t m0 xc h2 yc0 ff9 fs0 fc5 sc0 ls0 ws0">sumie pasywów<span class="ff2"> </span></div></div><div class="c x1 y6d9 w36 h9e"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Kredyty i pożyczki </div><div class="t m0 x6 he yc0 ff3 fs0 fc2 sc0 ls0 ws0">wewnątrzgrupowe<span class="ff1"> </span></div></div><div class="c x4c y6d9 wca h9e"><div class="t m0 x8c he y7f ff1 fs0 fc2 sc0 ls0 ws0"> 587  </div></div><div class="c xbc y6d9 we4 h9e"><div class="t m0 x14 he y7f ff1 fs0 fc2 sc0 ls0 ws0">39,15% </div></div><div class="c xbd y6d9 w3b h9e"><div class="t m0 x15 he y7f ff1 fs0 fc2 sc0 ls3 ws0">651<span class="ls0"> </span></div></div><div class="c xb5 y6d9 w7 h9e"><div class="t m0 x41 he y7f ff1 fs0 fc2 sc0 ls0 ws0">41,22% </div></div><div class="c x1 y6da w36 h10"><div class="t m0 x6 he yc0 ff3 fs0 fc2 sc0 ls0 ws0">Dłużne papiery wartościowe<span class="ff1"> </span></div></div><div class="c x4c y6da wca h10"><div class="t m0 x8c he yc0 ff1 fs0 fc2 sc0 ls0 ws0"> 200  </div></div><div class="c xbc y6da we4 h10"><div class="t m0 x14 he yc0 ff1 fs0 fc2 sc0 ls3 ws0">13,34<span class="ls0">%<span class="_ _c"></span> </span></div></div><div class="c xbd y6da w3b h10"><div class="t m0 x15 he yc0 ff1 fs0 fc2 sc0 ls3 ws0">247<span class="ls0"> </span></div></div><div class="c xb5 y6da w7 h10"><div class="t m0 x41 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">15,67% </div></div><div class="c x1 y2a0 w36 h10"><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">Leasing</div><div class="t m0 x2 h43 y77 ff1 fsc fc2 sc0 ls0 ws0"> </div></div><div class="c x4c y2a0 wca h10"><div class="t m0 x21 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">-  </div></div><div class="c xbc y2a0 we4 h10"><div class="t m0 x1c he yc0 ff1 fs0 fc2 sc0 ls0 ws0">0,03% </div></div><div class="c xbd y2a0 w3b h10"><div class="t m0 x8d he yc0 ff1 fs0 fc2 sc0 ls0 ws0">1 </div></div><div class="c xb5 y2a0 w7 h10"><div class="t m0 x1b he yc0 ff1 fs0 fc2 sc0 ls0 ws0">0,05% </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y6db ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y6dc ff1 fs5 fc4 sc0 ls16 ws0">26<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Pochodne instrumenty finansowe </span></span></div></div><div class="c x1 y347 wd h36"><div class="t m0 x6 he y13d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d y347 w84 h36"><div class="t m0 x63 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x77 y347 we5 h36"><div class="t m0 xa3 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xa3 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y6dd w11 h60"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Aktywa<span class="fc1"> </span></div></div><div class="c x1d y6dd w85 h60"><div class="t m0 x65 h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6dd we5 h60"><div class="t m0 x47 h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">1 443<span class="fc1"> </span></div></div><div class="c x1 y6de w11 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1 fc1"> </span></div></div><div class="c x1d y6de w85 h11"><div class="t m0 x65 h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6de we5 h11"><div class="t m0 x1f h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">763<span class="ff1 fc1"> </span></div></div><div class="c x1 y5c4 w11 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS </div></div><div class="c x1d y5c4 w85 h10"><div class="t m0 x70 he yd4 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y5c4 we5 h10"><div class="t m0 x1f he yd4 ff1 fs0 fc2 sc0 ls3 ws0">763<span class="fc1 ls0"> </span></div></div><div class="c x1 y6df w11 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne krótkoterminowe<span class="ff2"> </span></div></div><div class="c x1d y6df w85 h10"><div class="t m0 x65 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6df we5 h10"><div class="t m0 x1f h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">680<span class="fc1"> </span></div></div><div class="c x1 y6e0 w11 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS<span class="fc1"> </span></div></div><div class="c x1d y6e0 w85 h10"><div class="t m0 x70 he ye6 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6e0 we5 h10"><div class="t m0 x1f he ye6 ff1 fs0 fc2 sc0 ls3 ws0">680<span class="fc1 ls0"> </span></div></div><div class="c x1 y6e1 wd h45"><div class="t m0 x6 he y131 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d y6e1 w84 h45"><div class="t m0 x63 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x63 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025<span class="fc2"> </span></div></div><div class="c x77 y6e1 we5 h45"><div class="t m0 xa3 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xa3 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y6e2 w11 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc1 sc0 ls0 ws0">Zobowiązania<span class="ff2"> </span></div></div><div class="c x1d y6e2 w85 h11"><div class="t m0 x1f h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">3 705 </div></div><div class="c x77 y6e2 we5 h11"><div class="t m0 x47 h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">1 304<span class="fc1"> </span></div></div><div class="c x1 y6e3 w11 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne długoterminowe<span class="ff1 fc1"> </span></div></div><div class="c x1d y6e3 w85 h10"><div class="t m0 x1f h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">2 216<span class="ff1"> </span></div></div><div class="c x77 y6e3 we5 h10"><div class="t m0 x78 h2 yd4 ff2 fs0 fc2 sc0 ls0 ws0">-<span class="ff1 fc1"> </span></div></div><div class="c x1 y6e4 w11 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS </div></div><div class="c x1d y6e4 w85 h10"><div class="t m0 x1f he ye6 ff1 fs0 fc2 sc0 ls0 ws0">2 216 </div></div><div class="c x77 y6e4 we5 h10"><div class="t m0 x30 he ye6 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1 y30 w11 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Instrumenty pochodne krótkoterminowe<span class="ff2"> </span></div></div><div class="c x1d y30 w85 h10"><div class="t m0 x1f h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">1 489 </div></div><div class="c x77 y30 we5 h10"><div class="t m0 x47 h2 ye6 ff2 fs0 fc2 sc0 ls0 ws0">1 304<span class="fc1"> </span></div></div><div class="c x1 y6e5 w11 h38"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wycena IRS<span class="fc1"> </span></div></div><div class="c x1d y6e5 w85 h38"><div class="t m0 x1f he ye6 ff1 fs0 fc2 sc0 ls0 ws0">1 489 </div></div><div class="c x77 y6e5 we5 h38"><div class="t m0 x47 he ye6 ff1 fs0 fc2 sc0 ls0 ws0">1 304<span class="fc1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h90 y6e6 ff8 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h90 y6e7 ff8 fs1 fc1 sc0 ls0 ws0">IRS </div><div class="t m0 x1 h3 y6e8 ff3 fs1 fc1 sc0 ls0 ws0">Na dzień 1 <span class="_ _c"></span>stycznia 2025 roku Grupa była stroną kontraktów <span class="_ _1"></span><span class="ff1">typu interest rate swap (IRS), </span>które </div><div class="t m0 x1 h3 y6e9 ff3 fs1 fc1 sc0 ls0 ws0">zabezpieczały <span class="_ _28"> </span>75<span class="_ _1"></span>% <span class="_ _28"> </span>ekspozyc<span class="_ _1"></span>ji <span class="_ _28"> </span>kredyt<span class="_ _1"></span>u <span class="_ _13"> </span>pr<span class="_ _1"></span>zed <span class="_ _28"> </span>zmian<span class="_ _1"></span>ą <span class="_ _28"> </span>stóp <span class="_ _2a"> </span>procentowych. <span class="_ _2a"> </span>Kontrakty </div><div class="t m0 x1 h3 y6ea ff3 fs1 fc1 sc0 ls0 ws0">obowiązywały <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>czerwca<span class="_ _1"></span> <span class="_ _1"></span>2026 <span class="_ _1"></span>r. <span class="_ _8"></span><span class="ff1">W <span class="_ _1"></span>2025 <span class="_ _1"></span></span>r<span class="_ _1"></span>oku <span class="_ _1"></span>w <span class="_ _1"></span>ra<span class="_ _1"></span>mach <span class="_ _1"></span>umowy <span class="_ _1"></span>kredy<span class="_ _1"></span>towej <span class="_ _1"></span>Gr<span class="_ _1"></span>upa <span class="_ _1"></span>zawarła<span class="_ _1"></span> </div><div class="t m0 x1 h3 y6eb ff1 fs1 fc1 sc0 ls0 ws0">kolejne <span class="_ _14"> </span>kontrakty<span class="_ _1"></span> <span class="_ _14"> </span><span class="ff3">typu <span class="_ _14"> </span>IRS, <span class="_ _15"> </span>dzięk<span class="_ _1"></span>i <span class="_ _14"> </span>czemu <span class="_ _14"> </span></span>60%<span class="_ _1"></span> <span class="_ _14"> </span>ekspozycji <span class="_ _14"> </span>kredytu <span class="_ _14"> </span>jest  zabezpieczone<span class="_ _1"></span> <span class="_ _14"> </span>przed </div><div class="t m0 x1 h3 y6d3 ff3 fs1 fc1 sc0 ls0 ws0">zmianą stóp procen<span class="_ _1"></span>towych. Now<span class="_ _1"></span>e kontrakty obo<span class="_ _1"></span>wiązują do czerwca 2029<span class="_ _1"></span> r<span class="ff1">.  </span></div></div></div></div>
<div id="pf41" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc41 w0 h3c"><img 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" class="bi x68 y4a8 w3 h9f" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">65</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff1 fs1 fc2 sc0 ls0 ws0">Zabezpieczenia<span class="_ _1"></span> w postaci hipotek:<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16b ff3 fs1 fc2 sc0 ls0 ws0">1. <span class="_ _22"></span>Hipoteka <span class="_ _1d"> </span>łączna <span class="_ _22"> </span>do <span class="_ _1d"> </span>kwoty <span class="_ _1d"> </span>15<span class="ff1"> </span>000 <span class="_ _1d"> </span>000 <span class="_ _1d"> </span>PLN <span class="_ _22"></span>jak<span class="_ _1"></span>o <span class="_ _22"></span>zabezpieczen<span class="_ _1"></span>ie <span class="_ _22"></span>wynika<span class="_ _1"></span>jące <span class="_ _22"></span>z <span class="_ _22"></span>um<span class="_ _1"></span>owy <span class="_ _22"></span>IRS, </div><div class="t m0 x1 h3 y6ec 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="_ _1e"></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 y6ed ff1 fs1 fc2 sc0 ls0 ws0">S.A. </div><div class="t m0 x1 h3 y6ee ff3 fs1 fc2 sc0 ls0 ws0">2. <span class="_ _1e"></span>H<span class="_ _1"></span>ipoteka <span class="_ _22"></span>łączna <span class="_ _22"></span>do <span class="_ _22"></span>k<span class="_ _1"></span>woty <span class="_ _1e"></span>24<span class="_ _1"></span> <span class="_ _1e"></span>000 <span class="_ _1d"> </span>000 <span class="_ _22"></span>PLN <span class="_ _22"></span>jak<span class="_ _1"></span>o <span class="_ _1e"></span>zabe<span class="_ _1"></span>zpieczenie <span class="_ _22"></span>wynik<span class="_ _1"></span>ające <span class="_ _22"></span>z <span class="_ _1e"></span>u<span class="_ _1"></span>mowy <span class="_ _1e"></span>I<span class="_ _1"></span>RS, </div><div class="t m0 x1 h3 y6ef 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 y6f0 ff1 fs1 fc2 sc0 ls0 ws0">S.A. </div><div class="t m0 x1 h3 y6f1 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y6f2 ff1 fs5 fc4 sc0 ls16 ws0">27<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Rezerwy </span></span></div></div><div class="c x1 y6f3 w66 h36"><div class="t m0 x6 he y131 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x50 y6f3 w67 h36"><div class="t m0 xa hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Rezerwy na sprawy </div><div class="t m0 x6 hf yd6 ff7 fs0 fc5 sc0 ls0 ws0">sądowe i pozostałe<span class="ff8"> </span></div></div><div class="c x77 y6f3 w60 h36"><div class="t m0 x94 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y6f4 w63 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 202<span class="ff2">5 roku </span></div></div><div class="c x50 y6f4 w64 h10"><div class="t m0 x47 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x77 y6f4 w60 h10"><div class="t m0 x48 hf y75 ff2 fs0 fc2 sc0 ls0 ws0">4 723<span class="ff8"> </span></div></div><div class="c x1 y6f5 w63 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Utworzone w <span class="ff3">ciągu roku obrotowego</span> </div></div><div class="c x50 y6f5 w64 h11"><div class="t m0 x30 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6f5 w60 h11"><div class="t m0 x78 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y6f6 w63 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Wykorzystane </div></div><div class="c x50 y6f6 w64 h11"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6f6 w60 h11"><div class="t m0 x78 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y410 w63 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Rozwiązane<span class="ff1"> </span></div></div><div class="c x50 y410 w64 h10"><div class="t m0 x46 he y75 ff1 fs0 fc2 sc0 ls0 ws0">(97) </div></div><div class="c x77 y410 w60 h10"><div class="t m0 x1 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(97) </div></div><div class="c x1 y6c4 w63 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 202<span class="ff2">5 roku  </span></div></div><div class="c x50 y6c4 w64 h10"><div class="t m0 x47 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 626 </div></div><div class="c x77 y6c4 w60 h10"><div class="t m0 x48 h2 y2c9 ff2 fs0 fc2 sc0 ls0 ws0">4 626 </div></div><div class="c x1 y6f7 w63 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">Krótkoterminowe na dzień 31<span class="ff4"> grudnia 2025 roku </span></div></div><div class="c x50 y6f7 w64 h10"><div class="t m0 x47 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">4 626 </div></div><div class="c x77 y6f7 w60 h10"><div class="t m0 x47 h37 y75 ff4 fs0 fc2 sc0 ls3 ws0">4 <span class="ls0">626 </span></div></div><div class="c x1 y6f8 w63 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">Długoterminowe na dzień 31<span class="ff4"> grudnia 2025 roku </span></div></div><div class="c x50 y6f8 w64 h10"><div class="t m0 x30 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6f8 w60 h10"><div class="t m0 x30 h37 y9c ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y6f9 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y6fa w66 h4b"><div class="t m0 x6 he y131 ff1 fs0 fc5 sc0 ls0 ws0"> </div></div><div class="c x50 y6fa w67 h4b"><div class="t m0 xa hf y133 ff8 fs0 fc5 sc0 ls0 ws0">Rezerwy na sprawy </div><div class="t m0 x6 hf yd6 ff7 fs0 fc5 sc0 ls0 ws0">sądowe i pozostałe<span class="ff8"> </span></div></div><div class="c x77 y6fa w60 h4b"><div class="t m0 x94 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y6fb w63 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 1 stycznia 2024 roku<span class="ff2"> </span></div></div><div class="c x50 y6fb w64 h10"><div class="t m0 x47 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 438 </div></div><div class="c x77 y6fb w60 h10"><div class="t m0 x48 hf y75 ff2 fs0 fc2 sc0 ls0 ws0">4 438<span class="ff8"> </span></div></div><div class="c x1 y6fc w63 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Utworzone w <span class="ff3">ciągu roku obrotowego</span> </div></div><div class="c x50 y6fc w64 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">285<span class="ls0"> </span></div></div><div class="c x77 y6fc w60 h10"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">285 </div></div><div class="c x1 y6fd w63 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">Wykorzystane </div></div><div class="c x50 y6fd w64 h11"><div class="t m0 x30 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y6fd w60 h11"><div class="t m0 x78 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y6fe w63 h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Rozwiązane<span class="ff1"> </span></div></div><div class="c x50 y6fe w64 h11"><div class="t m0 x78 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">-<span class="ff1"> </span></div></div><div class="c x77 y6fe w60 h11"><div class="t m0 x78 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y402 w63 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Na dzień 31 grudnia 2024 roku <span class="ff2"> </span></div></div><div class="c x50 y402 w64 h10"><div class="t m0 x47 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x77 y402 w60 h10"><div class="t m0 x48 h2 y2c9 ff2 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x1 y6ff w63 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">Krótkoterminowe na dzień 31<span class="ff4"> grudnia 2024 roku </span></div></div><div class="c x50 y6ff w64 h10"><div class="t m0 x26 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0"> 4 723 </div></div><div class="c x77 y6ff w60 h10"><div class="t m0 x47 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">4 723 </div></div><div class="c x1 y700 w63 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">Długoterminowe na dzień 31<span class="ff4"> grudnia 2024 roku </span></div></div><div class="c x50 y700 w64 h10"><div class="t m0 x30 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y700 w60 h10"><div class="t m0 x30 h37 y9c ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y701 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y702 ff6 fs1 fc1 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf42" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc42 w0 h3c"><img 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" class="bi x68 y4a8 w3 h8e" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">66</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4be ff1 fs5 fc4 sc0 ls16 ws0">28<span class="ff6 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 x54 h7 y524 ff3 fs5 fc4 sc0 ls0 ws0">pozostałe zobowiązania i rozliczenia </div><div class="t m0 x54 h7 y62d ff3 fs5 fc4 sc0 ls0 ws0">międzyokresowe (krótko i długoterminowe)<span class="ff1"> </span></div></div><div class="c x1 y62e we6 h36"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xbe y62e we7 h36"><div class="t m0 x51 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x51 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c xbf y62e we8 h36"><div class="t m0 x51 hf y13f ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x51 hf y140 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y239 we9 h11"><div class="t m0 x6 h2 y79 ff9 fs0 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff2"> z </span>tytułu dostaw i usług<span class="ff2"> </span></div></div><div class="c xbe y239 wea h11"><div class="t m0 x25 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">6 629 </div></div><div class="c xbf y239 we8 h11"><div class="t m0 x25 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">5 013 </div></div><div class="c x1 y62f we9 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania,<span class="ff2"> w tym: </span></div></div><div class="c xbe y62f wea h11"><div class="t m0 x25 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 718 </div></div><div class="c xbf y62f we8 h11"><div class="t m0 x25 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">1 484 </div></div><div class="c x1 y630 we9 h10"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">Rozrachunki publicznoprawne </div></div><div class="c xbe y630 wea h10"><div class="t m0 x25 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 116 </div></div><div class="c xbf y630 we8 h10"><div class="t m0 x25 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 099 </div></div><div class="c x1 y6d8 we9 h38"><div class="t m0 x6 h37 y426 ff4 fs0 fc2 sc0 ls0 ws0">Rozrachunki z <span class="ffb">tyt. wynagrodzeń</span> </div></div><div class="c xbe y6d8 wea h38"><div class="t m0 x73 he y426 ff1 fs0 fc2 sc0 ls3 ws0">23<span class="ls0">7 </span></div></div><div class="c xbf y6d8 we8 h38"><div class="t m0 x73 he y426 ff1 fs0 fc2 sc0 ls3 ws0">215<span class="ls0"> </span></div></div><div class="c x1 y1a we9 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> </span>z tytułu podatkowej grupy kapitałowej<span class="ff4"> </span></div></div><div class="c xbe y1a wea h10"><div class="t m0 x73 he y75 ff1 fs0 fc2 sc0 ls3 ws0">356<span class="ls0"> </span></div></div><div class="c xbf y1a we8 h10"><div class="t m0 x62 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y703 we9 h10"><div class="t m0 x6 h37 y75 ffb fs0 fc2 sc0 ls0 ws0">Pozostałe<span class="ff4"> </span></div></div><div class="c xbe y703 wea h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0">9 </div></div><div class="c xbf y703 we8 h10"><div class="t m0 x73 he y75 ff1 fs0 fc2 sc0 ls3 ws0">170<span class="ls0"> </span></div></div><div class="c x1 y704 we6 h11"><div class="t m0 xc hf yc0 ff8 fs0 fc2 sc0 ls0 ws0">Razem, w tym:  </div></div><div class="c xbe y704 we7 h11"><div class="t m0 x25 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">8 347 </div></div><div class="c xbf y704 we8 h11"><div class="t m0 x25 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">6 497 </div></div><div class="c x1 y25e we6 h11"><div class="t m0 x6 h37 yc0 ffb fs0 fc2 sc0 ls0 ws0">Długoterminowe<span class="ff4"> </span></div></div><div class="c xbe y25e we7 h11"><div class="t m0 x62 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xbf y25e we8 h11"><div class="t m0 x62 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y705 we6 h10"><div class="t m0 x6 h37 yc0 ffb fs0 fc2 sc0 ls0 ws0">Krótkoterminowe<span class="ff4"> </span></div></div><div class="c xbe y705 we7 h10"><div class="t m0 x25 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">8 347 </div></div><div class="c xbf y705 we8 h10"><div class="t m0 x25 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">6 497 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y670 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 warto<span class="_ _1"></span>ści godziwej.<span class="_ _1"></span> </div><div class="t m0 x1 h3 y706 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 y707 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 y54c ff6 fs1 fc2 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf43" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc43 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 ha0" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">67</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4be ff1 fs5 fc4 sc0 ls16 ws0">29<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Przyczyny występowania różnic pomiędzy </span></span></div><div class="t m0 x54 h7 y524 ff3 fs5 fc4 sc0 ls0 ws0">zmianami wynikającymi ze sprawozdania<span class="ff1"> </span></div><div class="t m0 x54 h7 y62d ff1 fs5 fc4 sc0 ls0 ws0">z sytuacji finansowej oraz zmianami </div><div class="t m0 x54 h7 y708 ff3 fs5 fc4 sc0 ls0 ws0">wynikającymi ze sprawozdania<span class="ff1"> <span class="_ _1"></span>z </span>przepływów </div><div class="t m0 x54 h7 y709 ff3 fs5 fc4 sc0 ls0 ws0">pieniężnych<span class="ff1"> </span></div><div class="t m0 x1 h3 y2ec 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 y2ed ff3 fs1 fc1 sc0 ls0 ws0">finansowej <span class="_ _1f"> </span>oraz <span class="_ _1f"> </span>zmianami<span class="_ _1"></span> <span class="_ _1f"> </span>wynikającymi<span class="_ _1"></span><span class="ff1"> <span class="_ _1f"> </span>z sprawozdania <span class="_ _1f"> </span>z </span>przepły<span class="_ _1"></span>wów <span class="_ _1f"> </span>pieniężnych </div><div class="t m0 x1 h3 y309 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 y70a web h36"><div class="t m0 xa he yf3 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xbb y70a wec h36"><div class="t m0 x8 h2 y133 ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x8 h2 y81 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025  </div></div><div class="c x6f y70a w56 h36"><div class="t m0 x3f h2 y133 ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x3f h2 y81 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y467 wed h44"><div class="t m0 xa he y2a2 ff3 fs0 fc1 sc0 ls0 ws0">Zmiana <span class="_ _27"> </span>stanu <span class="_ _27"> </span>należności <span class="_ _27"> </span>w<span class="_ _1"></span>ynikająca <span class="_ _27"> </span>ze <span class="_ _27"> </span>sprawozdania<span class="ff1"> </span></div><div class="t m0 xa he yd4 ff1 fs0 fc1 sc0 ls0 ws0">z sytuacji finansowej </div></div><div class="c xbb y467 wee h44"><div class="t m0 x18 he yaa ff1 fs0 fc2 sc0 ls0 ws0">35 794<span class="fc6"> </span></div></div><div class="c x6f y467 w56 h44"><div class="t m0 x14 he yaa ff1 fs0 fc2 sc0 ls5 ws0">(2<span class="ls0">7 989)<span class="fc1"> </span></span></div></div><div class="c x1 y70b wed h10"><div class="t m0 xa he y9c ff1 fs0 fc1 sc0 ls0 ws0">Zmiana prezentacji kaucji<span class="fc2"> </span></div></div><div class="c xbb y70b wee h10"><div class="t m0 x1f he y9c ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x6f y70b w56 h10"><div class="t m0 x1 he y9c ff1 fs0 fc2 sc0 ls0 ws0">1 051 </div></div><div class="c x1 y70c wed h10"><div class="t m0 xa he y9c ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu odpisu na należności<span class="ff1"> </span></div></div><div class="c xbb y70c wee h10"><div class="t m0 x64 he y9c ff1 fs0 fc2 sc0 ls3 ws0">22<span class="ls0">7 </span></div></div><div class="c x6f y70c w56 h10"><div class="t m0 x46 he y9c ff1 fs0 fc2 sc0 ls0 ws0">(146)<span class="fc1"> </span></div></div><div class="c x1 y21 wed h11"><div class="t m0 xa he y189 ff1 fs0 fc1 sc0 ls0 ws0">Zmiana stanu <span class="ff3">z tytułu należności PGK</span> </div></div><div class="c xbb y21 wee h11"><div class="t m0 x17 he y189 ff1 fs0 fc2 sc0 ls0 ws0">(16 873)<span class="fc6"> </span></div></div><div class="c x6f y21 w56 h11"><div class="t m0 x47 he y189 ff1 fs0 fc2 sc0 ls0 ws0">16 873<span class="fc1"> </span></div></div><div class="c x1 y8c wed h44"><div class="t m0 xa h2 y2a2 ff9 fs0 fc1 sc0 ls0 ws0">Zmiana stanu należności wynikająca ze sprawozdania<span class="ff2"> </span></div><div class="t m0 xa h2 yd4 ff2 fs0 fc1 sc0 ls0 ws0">z <span class="ff9">przepływów pieniężnych<span class="ff1"> </span></span></div></div><div class="c xbb y8c wee h44"><div class="t m0 x19 h2 y109 ff2 fs0 fc2 sc0 ls0 ws0">19 148<span class="ff1 fc6"> </span></div></div><div class="c x6f y8c w56 h44"><div class="t m0 x14 h2 y109 ff2 fs0 fc2 sc0 ls0 ws0">(10 211)<span class="ff1 fc1"> </span></div></div><div class="c x1 y70d wed ha1"><div class="t m0 xa he y70e ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu zobowiązań wynikająca ze sprawozdania<span class="ff1"> </span></div><div class="t m0 xa he y70f ff1 fs0 fc1 sc0 ls0 ws0">z sytuacji finansowej </div></div><div class="c xbb y70d wee ha1"><div class="t m0 x12 h2 y710 ff2 fs0 fc2 sc0 ls0 ws0">1 993<span class="fc6"> </span></div></div><div class="c x6f y70d w56 ha1"><div class="t m0 x14 h2 y710 ff2 fs0 fc2 sc0 ls0 ws0">(13 020)<span class="fc1"> </span></div></div><div class="c x1 y480 wed h10"><div class="t m0 xa he y9c ff3 fs0 fc1 sc0 ls0 ws0">Zmiana stanu wyceny gwarancji i poręczeń<span class="ff1"> </span></div></div><div class="c xbb y480 wee h10"><div class="t m0 x1f h2 y9c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="ff2 fc6"> </span></div></div><div class="c x6f y480 w56 h10"><div class="t m0 x25 he y9c ff1 fs0 fc2 sc0 ls3 ws0">51<span class="ls0">5<span class="fc1"> </span></span></div></div><div class="c x1 y27 wed h10"><div class="t m0 xa he y9c ff3 fs0 fc2 sc0 ls0 ws0">Zmiana stanu z tytułu zobowiązania PGK<span class="ff1 fc1"> </span></div></div><div class="c xbb y27 wee h10"><div class="t m0 x64 he y9c ff1 fs0 fc2 sc0 ls3 ws0">356<span class="ls0"> </span></div></div><div class="c x6f y27 w56 h10"><div class="t m0 x7c h2 y9c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="ff2"> </span></div></div><div class="c x1 y59f wed h44"><div class="t m0 xa he y2a2 ff1 fs0 fc1 sc0 ls0 ws0">Zmiana <span class="_ _21"> </span>stanu <span class="_ _21"> </span>z <span class="ff3">tytułu <span class="_ _21"> </span>sprzedaży/nabycia <span class="_ _21"> </span>udziałów</span> </div><div class="t m0 xa he y10c ff1 fs0 fc1 sc0 ls0 ws0">w <span class="ff3">spółkach zależnych</span><span class="fc2"> </span></div></div><div class="c xbb y59f wee h44"><div class="t m0 x64 he yaa ff1 fs0 fc2 sc0 ls3 ws0">600<span class="ls0"> </span></div></div><div class="c x6f y59f w56 h44"><div class="t m0 x25 he yaa ff1 fs0 fc2 sc0 ls3 ws0">600<span class="ls0"> </span></div></div><div class="c x1 y711 wed h44"><div class="t m0 xa h2 y2a2 ff9 fs0 fc1 sc0 ls0 ws0">Zmiana <span class="_ _19"> </span>stanu <span class="_ _19"> </span>zobowiązań <span class="_ _19"> </span>wynikająca <span class="_ _19"> </span>ze <span class="_ _19"> </span>sprawozdania<span class="ff2"> </span></div><div class="t m0 xa h2 y10c ff2 fs0 fc1 sc0 ls0 ws0">z <span class="ff9">przepływów pieniężnych<span class="ff1"> </span></span></div></div><div class="c xbb y711 wee h44"><div class="t m0 x12 h2 yaa ff2 fs0 fc2 sc0 ls0 ws0">2 949<span class="ff1"> </span></div></div><div class="c x6f y711 w56 h44"><div class="t m0 x14 h2 yaa ff2 fs0 fc2 sc0 ls0 ws0">(11 905)<span class="ff1 fc1"> </span></div></div><div class="c x1 y712 wed ha2"><div class="t m0 xa h2 y713 ff2 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xbb y712 wee ha2"><div class="t m0 x2d h2 y499 ff2 fs0 fc6 sc0 ls0 ws0"> </div></div><div class="c x6f y712 w56 ha2"><div class="t m0 x7e h2 y499 ff2 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y6e3 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 ha3 y714 ffe fs7 fc1 sc0 ls0 ws0"> <span class="_ _3d"> </span><span class="ff1 fs1"> </span></div></div></div></div>
<div id="pf44" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc44 w0 h3c"><img 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" class="bi x68 y4a8 w3 ha4" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">68</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y4be ff1 fs5 fc4 sc0 ls16 ws0">30<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Zobowiązania warunkowe<span class="ff1"> </span></span></span></div><div class="t m0 x1 hc y58e ff1 fs7 fc3 sc0 ls0 ws0">30.1<span class="ff6"> <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 x6e hc y715 ff1 fs7 fc3 sc0 ls0 ws0">i gwarancje </div></div><div class="c x1 y14f wef h36"><div class="t m0 x6 h68 y716 ff8 fsd fc5 sc0 ls0 ws0">Gwarant </div></div><div class="c xc0 y14f wf0 h36"><div class="t m0 x6 h68 y716 ff8 fsd fc5 sc0 ls0 ws0">Beneficjent<span class="_ _c"></span> </div></div><div class="c x39 y14f wf1 h36"><div class="t m0 x6 h68 y716 ff8 fsd fc5 sc0 ls0 ws0">Przedmiot g<span class="_ _c"></span>warancji </div></div><div class="c xc1 y14f wf2 h36"><div class="t m0 x6 h68 y716 ff8 fsd fc5 sc0 ls0 ws0">Do kwoty </div></div><div class="c x7d y14f wf3 h36"><div class="t m0 xd h68 y716 ff8 fsd fc5 sc0 ls26 ws0">Od<span class="ls0"> </span></div></div><div class="c x5c y14f wf4 h36"><div class="t m0 xc2 h68 y716 ff8 fsd fc5 sc0 ls27 ws0">Do<span class="ls0"> </span></div></div><div class="c x1 y239 wef h6d"><div class="t m0 x6 h6c y189 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y239 wf0 h6d"><div class="t m0 x6 h6c y189 ff1 fsd fc2 sc0 ls0 ws0">Leier Polska S.<span class="_ _c"></span>A. </div></div><div class="c x39 y239 wf1 h6d"><div class="t m0 x6 h6c y186 ff3 fsd fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">dostaw i usług<span class="ff1"> </span></div></div><div class="c xc1 y239 wf2 h6d"><div class="t m0 x66 h6c y189 ff1 fsd fc2 sc0 ls0 ws0">2 000 </div></div><div class="c x7d y239 wf3 h6d"><div class="t m0 x6 h6c y189 ff1 fsd fc2 sc0 ls19 ws0">2020<span class="ls0">-</span>10<span class="ls0">-</span>08<span class="ls0"> </span></div></div><div class="c x5c y239 wf4 h6d"><div class="t m0 x96 h6c y189 ff1 fsd fc2 sc0 ls19 ws0">2028<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y717 wef h6d"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y717 wf0 h6d"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">Biuro Inwestycj<span class="_ _c"></span>i Kapitałowych<span class="_ _c"></span> </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">Sosnowiec 2 Sp<span class="_ _c"></span>. z o.o. </div></div><div class="c x39 y717 wf1 h6d"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">dostaw i usług<span class="ff1"> </span></div></div><div class="c xc1 y717 wf2 h6d"><div class="t m0 x3f h6c y9c ff1 fsd fc2 sc0 ls0 ws0"> 700     </div></div><div class="c x7d y717 wf3 h6d"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">2019<span class="ls0">-</span>05<span class="ls0">-</span>13<span class="ls0"> </span></div></div><div class="c x5c y717 wf4 h6d"><div class="t m0 x8 h6c y9c ff3 fsd fc2 sc0 ls0 ws0">nieokreślony<span class="_ _c"></span><span class="ff1"> </span></div></div><div class="c x1 y718 wef h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y718 wf0 h10"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Student Depot<span class="_ _c"></span> Łódź 2 Sp. z<span class="ff1"> o.o. </span></div></div><div class="c x39 y718 wf1 h10"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y718 wf2 h10"><div class="t m0 x66 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">6 500 </div></div><div class="c x7d y718 wf3 h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2021<span class="ls0">-</span>05<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x5c y718 wf4 h10"><div class="t m0 x96 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2025<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y719 wef h38"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y719 wf0 h38"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Student Depot<span class="_ _c"></span> Łódź 2 Sp. z<span class="ff1"> o.o. </span></div></div><div class="c x39 y719 wf1 h38"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y719 wf2 h38"><div class="t m0 x66 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">1 967 </div></div><div class="c x7d y719 wf3 h38"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>30<span class="ls0"> </span></div></div><div class="c x5c y719 wf4 h38"><div class="t m0 x96 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2028<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y71a wef h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y71a wf0 h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x39 y71a wf1 h10"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y71a wf2 h10"><div class="t m0 x8e h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">32 074 </div></div><div class="c x7d y71a wf3 h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5c y71a wf4 h10"><div class="t m0 x96 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2032<span class="ls0">-</span>05<span class="ls0">-</span>20<span class="ls0"> </span></div></div><div class="c x1 y71b wef h11"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y71b wf0 h11"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x39 y71b wf1 h11"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y71b wf2 h11"><div class="t m0 x8e h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">48 678 </div></div><div class="c x7d y71b wf3 h11"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5c y71b wf4 h11"><div class="t m0 x96 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2032<span class="ls0">-</span>12<span class="ls0">-</span>18<span class="ls0"> </span></div></div><div class="c x1 y71c wef h11"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y71c wf0 h11"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x39 y71c wf1 h11"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y71c wf2 h11"><div class="t m0 x3b h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">141 209 </div></div><div class="c x7d y71c wf3 h11"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5c y71c wf4 h11"><div class="t m0 x96 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2033<span class="ls0">-</span>06<span class="ls0">-</span>30<span class="ls0"> </span></div></div><div class="c x1 y3de wef h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y3de wf0 h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Aceno Sp. z o.o<span class="_ _c"></span>. </div></div><div class="c x39 y3de wf1 h10"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y3de wf2 h10"><div class="t m0 x8e h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">51 406 </div></div><div class="c x7d y3de wf3 h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2021<span class="ls0">-</span>11<span class="ls0">-</span>02<span class="ls0"> </span></div></div><div class="c x5c y3de wf4 h10"><div class="t m0 x96 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2032<span class="ls0">-</span>07<span class="ls0">-</span>22<span class="ls0"> </span></div></div><div class="c x1 y71d wef ha5"><div class="t m0 x6 h6c y686 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y71d wf0 ha5"><div class="t m0 x6 h6c y686 ff1 fsd fc2 sc0 ls0 ws0">Stena Sp. z o.o<span class="_ _c"></span>. </div><div class="t m0 x6 h6c y64d ff1 fsd fc2 sc0 ls0 ws0">Samaki Sp. z o. o<span class="_ _c"></span>.,  </div><div class="t m0 x6 h6c y4a7 ff1 fsd fc2 sc0 ls0 ws0">Soro Sp. z o. o.,<span class="_ _c"></span>  </div><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Moeda Sp. z o<span class="_ _c"></span>. o.,  </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">Bank Pekao S.<span class="_ _c"></span>A. </div></div><div class="c x39 y71d wf1 ha5"><div class="t m0 x6 h6c y4a7 ff1 fsd fc2 sc0 ls0 ws0">Umowa gwara<span class="_ _c"></span>ncji </div></div><div class="c xc1 y71d wf2 ha5"><div class="t m0 x8e h6c y686 ff1 fsd fc2 sc0 ls0 ws0">33 500 </div></div><div class="c x7d y71d wf3 ha5"><div class="t m0 x6 h6c y686 ff1 fsd fc2 sc0 ls19 ws0">2021<span class="ls0">-</span>10<span class="ls0">-</span>28<span class="ls0"> </span></div></div><div class="c x5c y71d wf4 ha5"><div class="t m0 x96 h6c y686 ff1 fsd fc2 sc0 ls19 ws0">2027<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y3e2 wef h6b"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y3e2 wf0 h6b"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Aceno Sp. z o.o<span class="_ _c"></span>. </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">Santander Bank<span class="_ _c"></span> Polska S.A. </div></div><div class="c x39 y3e2 wf1 h6b"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">Umowa gwara<span class="_ _c"></span>ncji </div></div><div class="c xc1 y3e2 wf2 h6b"><div class="t m0 x66 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">5 462 </div></div><div class="c x7d y3e2 wf3 h6b"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2022<span class="ls0">-</span>02<span class="ls0">-</span>03<span class="ls0"> </span></div></div><div class="c x5c y3e2 wf4 h6b"><div class="t m0 x96 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2032<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y4e4 wef h6d"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y4e4 wf0 h6d"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Life Spot Sp. z o.<span class="_ _c"></span>o </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">Santander Bank<span class="_ _c"></span> Polska S.A. </div></div><div class="c x39 y4e4 wf1 h6d"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">Umowa gwara<span class="_ _c"></span>ncji </div></div><div class="c xc1 y4e4 wf2 h6d"><div class="t m0 x8e h6c y499 ff1 fsd fc2 sc0 ls0 ws0">22 000 </div></div><div class="c x7d y4e4 wf3 h6d"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2023<span class="ls0">-</span>02<span class="ls0">-</span>07<span class="ls0"> </span></div></div><div class="c x5c y4e4 wf4 h6d"><div class="t m0 x96 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2033<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y71e wef h38"><div class="t m0 x6 h6c y71f ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y71e wf0 h38"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Bank Pekao S.<span class="_ _c"></span>A </div></div><div class="c x39 y71e wf1 h38"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Umowa gwara<span class="_ _c"></span>ncji </div></div><div class="c xc1 y71e wf2 h38"><div class="t m0 x8e h6c y71f ff1 fsd fc2 sc0 ls0 ws0">28 848 </div></div><div class="c x7d y71e wf3 h38"><div class="t m0 x6 h6c y71f ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>02<span class="ls0">-</span>03<span class="ls0"> </span></div></div><div class="c x5c y71e wf4 h38"><div class="t m0 x96 h6c y71f ff1 fsd fc2 sc0 ls19 ws0">2034<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y720 wef h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y720 wf0 h10"><div class="t m0 x6 h6c yd4 ff1 fsd 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 x39 y720 wf1 h10"><div class="t m0 x6 h6c yd4 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenie<span class="ff1"> </span></div></div><div class="c xc1 y720 wf2 h10"><div class="t m0 x8e h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">62 591 </div></div><div class="c x7d y720 wf3 h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2023<span class="ls0">-</span>01<span class="ls0">-</span>05<span class="ls0"> </span></div></div><div class="c x5c y720 wf4 h10"><div class="t m0 x96 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">2035<span class="ls0">-</span>01<span class="ls0">-</span>22<span class="ls0"> </span></div></div><div class="c x1 y1c8 wef h6b"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y1c8 wf0 h6b"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">Life Spot Kraków<span class="_ _c"></span> Czerwone M<span class="_ _c"></span>aki Sp.. </div><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">z o.o. </div></div><div class="c x39 y1c8 wf1 h6b"><div class="t m0 x6 h6c y9c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenie<span class="ff1"> </span></div></div><div class="c xc1 y1c8 wf2 h6b"><div class="t m0 x8e h6c y9c ff1 fsd fc2 sc0 ls0 ws0">93 402 </div></div><div class="c x7d y1c8 wf3 h6b"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">2023<span class="ls0">-</span>02<span class="ls0">-</span>01<span class="ls0"> </span></div></div><div class="c x5c y1c8 wf4 h6b"><div class="t m0 x96 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">2035<span class="ls0">-</span>04<span class="ls0">-</span>10<span class="ls0"> </span></div></div><div class="c x1 y246 wef h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y246 wf0 h11"><div class="t m0 x6 h6c y25c ff3 fsd 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 x39 y246 wf1 h11"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y246 wf2 h11"><div class="t m0 x8e h6c y25c ff1 fsd fc2 sc0 ls0 ws0">59 690 </div></div><div class="c x7d y246 wf3 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>01<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y246 wf4 h11"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2036<span class="ls0">-</span>03<span class="ls0">-</span>12<span class="ls0"> </span></div></div><div class="c x1 y721 wef h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y721 wf0 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Life Spot Proj<span class="_ _c"></span>ekt 11 Sp. z o.o. </div></div><div class="c x39 y721 wf1 h11"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y721 wf2 h11"><div class="t m0 x3b h6c y25c ff1 fsd fc2 sc0 ls19 ws0">112<span class="ls0"> </span>521<span class="ls0"> </span></div></div><div class="c x7d y721 wf3 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>01<span class="ls0">-</span>08<span class="ls0"> </span></div></div><div class="c x5c y721 wf4 h11"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2036<span class="ls0">-</span>05<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y96 wef h6b"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y96 wf0 h6b"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">SCG Spółka z<span class="ff1"> </span>ogra<span class="_ _c"></span>niczoną </div><div class="t m0 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">odpowiedzialnośc<span class="_ _c"></span>ią Sp. k.<span class="ff1"> </span></div></div><div class="c x39 y96 wf1 h6b"><div class="t m0 x6 h6c y9c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y96 wf2 h6b"><div class="t m0 x8e h6c y9c ff1 fsd fc2 sc0 ls0 ws0">21 500 </div></div><div class="c x7d y96 wf3 h6b"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">2023<span class="ls0">-</span>06<span class="ls0">-</span>27<span class="ls0"> </span></div></div><div class="c x5c y96 wf4 h6b"><div class="t m0 x96 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">2026<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x1 y12c wef h6d"><div class="t m0 x6 h6c y186 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y12c wf0 h6d"><div class="t m0 x6 h6c y186 ff1 fsd fc2 sc0 ls0 ws0">EPP RETAIL - POW<span class="_ _c"></span>ERPARK TYC<span class="_ _c"></span>HY Sp. z </div><div class="t m0 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">o.o. z siedzibą <span class="_ _c"></span>w Warszawie<span class="ff1"> </span></div></div><div class="c x39 y12c wf1 h6d"><div class="t m0 x6 h6c y186 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y12c wf2 h6d"><div class="t m0 x8e h6c y186 ff1 fsd fc2 sc0 ls0 ws0">30 996 </div></div><div class="c x7d y12c wf3 h6d"><div class="t m0 x6 h6c y186 ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y12c wf4 h6d"><div class="t m0 x96 h6c y186 ff1 fsd fc2 sc0 ls19 ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x1 y722 wef h6d"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y722 wf0 h6d"><div class="t m0 x6 h6c y499 ff1 fsd fc2 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 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">siedzibą w Wars<span class="_ _c"></span>zawie<span class="ff1"> </span></div></div><div class="c x39 y722 wf1 h6d"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y722 wf2 h6d"><div class="t m0 x8e h6c y499 ff1 fsd fc2 sc0 ls0 ws0">90 479 </div></div><div class="c x7d y722 wf3 h6d"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y722 wf4 h6d"><div class="t m0 x96 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x1 y723 wef h6b"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y723 wf0 h6b"><div class="t m0 x6 h6c y499 ff1 fsd fc2 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 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">o.o. z siedzibą <span class="_ _c"></span>w Warszawie<span class="ff1"> </span></div></div><div class="c x39 y723 wf1 h6b"><div class="t m0 x6 h6c y499 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y723 wf2 h6b"><div class="t m0 x8e h6c y499 ff1 fsd fc2 sc0 ls0 ws0">12 989 </div></div><div class="c x7d y723 wf3 h6b"><div class="t m0 x6 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y723 wf4 h6b"><div class="t m0 x96 h6c y499 ff1 fsd fc2 sc0 ls19 ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x1 y724 wef ha6"><div class="t m0 x6 h6c y725 ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y724 wf0 ha6"><div class="t m0 x6 h6c y725 ff1 fsd fc2 sc0 ls0 ws0">EPP RETAIL - POW<span class="_ _c"></span>ERPARK KIEL<span class="_ _c"></span>CE Sp. z </div><div class="t m0 x6 h6c y726 ff3 fsd fc2 sc0 ls0 ws0">o.o. z siedzibą <span class="_ _c"></span>w Warszawie<span class="ff1"> </span></div></div><div class="c x39 y724 wf1 ha6"><div class="t m0 x6 h6c y725 ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y724 wf2 ha6"><div class="t m0 x8e h6c y725 ff1 fsd fc2 sc0 ls0 ws0">21 992 </div></div><div class="c x7d y724 wf3 ha6"><div class="t m0 x6 h6c y725 ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y724 wf4 ha6"><div class="t m0 x96 h6c y725 ff1 fsd fc2 sc0 ls19 ws0">2039<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x1 y727 wef h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y727 wf0 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">EPP N.V. </div></div><div class="c x39 y727 wf1 h11"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y727 wf2 h11"><div class="t m0 x66 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 207 </div></div><div class="c x7d y727 wf3 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y727 wf4 h11"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2028<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="ls0"> </span></div></div><div class="c x1 y728 wef h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y728 wf0 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">EPP N.V. </div></div><div class="c x39 y728 wf1 h10"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y728 wf2 h10"><div class="t m0 x66 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">3 448 </div></div><div class="c x7d y728 wf3 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y728 wf4 h10"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2029<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="ls0"> </span></div></div><div class="c x1 y729 wef h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y729 wf0 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">EPP N.V. </div></div><div class="c x39 y729 wf1 h10"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y729 wf2 h10"><div class="t m0 x63 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">862<span class="ls0"> </span></div></div><div class="c x7d y729 wf3 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y729 wf4 h10"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2029<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="ls0"> </span></div></div><div class="c x1 y72a wef h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y72a wf0 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">EPP N.V. </div></div><div class="c x39 y72a wf1 h10"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y72a wf2 h10"><div class="t m0 x51 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">86<span class="ls0"> </span></div></div><div class="c x7d y72a wf3 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>05<span class="ls0">-</span>09<span class="ls0"> </span></div></div><div class="c x5c y72a wf4 h10"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2028<span class="ls0">-</span>01<span class="ls0">-</span>07<span class="ls0"> </span></div></div><div class="c x1 y72b wef h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y72b wf0 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Twarda S.A R<span class="_ _c"></span>.L. </div></div><div class="c x39 y72b wf1 h10"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y72b wf2 h10"><div class="t m0 x3b h6c y25c ff1 fsd fc2 sc0 ls0 ws0">119 575 </div></div><div class="c x7d y72b wf3 h10"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>11<span class="ls0">-</span>21<span class="ls0"> </span></div></div><div class="c x5c y72b wf4 h10"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2037<span class="ls0">-</span>07<span class="ls0">-</span>11<span class="ls0"> </span></div></div><div class="c x1 y567 wef h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y567 wf0 h11"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Śląska S.A R.L.<span class="_ _c"></span><span class="ff1"> </span></div></div><div class="c x39 y567 wf1 h11"><div class="t m0 x6 h6c y25c ff3 fsd fc2 sc0 ls0 ws0">Umowa poręc<span class="_ _c"></span>zenia<span class="ff1"> </span></div></div><div class="c xc1 y567 wf2 h11"><div class="t m0 x3b h6c y25c ff1 fsd fc2 sc0 ls0 ws0">142 509 </div></div><div class="c x7d y567 wf3 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2024<span class="ls0">-</span>11<span class="ls0">-</span>21<span class="ls0"> </span></div></div><div class="c x5c y567 wf4 h11"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2037<span class="ls0">-</span>11<span class="ls0">-</span>18<span class="ls0"> </span></div></div><div class="c x1 y72c wef h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y72c wf0 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Bank Pekao S.<span class="_ _c"></span>A. </div></div><div class="c x39 y72c wf1 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">Umowa gwara<span class="_ _c"></span>ncji </div></div><div class="c xc1 y72c wf2 h11"><div class="t m0 x8e h6c y25c ff1 fsd fc2 sc0 ls0 ws0">43 473 </div></div><div class="c x7d y72c wf3 h11"><div class="t m0 x6 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2025<span class="ls0">-</span>03<span class="ls0">-</span>31<span class="ls0"> </span></div></div><div class="c x5c y72c wf4 h11"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">2034<span class="ls0">-</span>12<span class="ls0">-</span>31<span class="ls0"> </span></div></div></div></div>
<div id="pf45" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc45 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">69</span><span class="fs0"> </span></span></div></div><div class="c x1 y72d wef ha6"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">Murapol S.A. </div></div><div class="c xc0 y72d wf0 ha6"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">Cross Bud S.A. </div></div><div class="c x39 y72d wf1 ha6"><div class="t m0 x6 h6c y72e ff3 fsd fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">dostaw i usług<span class="ff1"> </span></div></div><div class="c xc1 y72d wf2 ha6"><div class="t m0 x66 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">8 000 </div></div><div class="c x7d y72d wf3 ha6"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">2019<span class="ls0">-</span>07<span class="ls0">-</span>18<span class="ls0"> </span></div></div><div class="c x5c y72d wf4 ha6"><div class="t m0 x6 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">bezterminowo<span class="_ _c"></span> </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 he y1f2 ff1 fs0 fc9 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y72f ff3 fs1 fc2 sc0 ls0 ws0">Gwarancje  u<span class="_ _1"></span>dzielone  pr<span class="_ _1"></span>zez  Spółkę  ty<span class="_ _1"></span>tułem <span class="_ _25"> </span>zabezpieczenia<span class="_ _1"></span>  kredytów  b<span class="_ _1"></span>ankowych <span class="_ _25"> </span>zostały </div><div class="t m0 x1 h3 y730 ff3 fs1 fc2 sc0 ls0 ws0">szczegółowo opisan<span class="_ _1"></span>e<span class="ff1"> w Nocie 25<span class="_ _1"></span> do niniejszego sp<span class="_ _1"></span>rawozdania finansowego.<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y731 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y732 ff1 fs7 fc3 sc0 ls0 ws0">30.2<span class="ff6"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Sprawy sądowe</span> </span></span></div><div class="t m0 x1 h3 y733 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _15"> </span>dzień <span class="_ _14"> </span>31 <span class="_ _15"> </span>grudnia <span class="_ _15"> </span>2<span class="_ _1"></span>02<span class="ff1">5 <span class="_ _14"> </span></span>roku <span class="_ _15"> </span>łączna <span class="_ _14"> </span>wartość <span class="_ _15"> </span>postępowań<span class="_ _1"></span> <span class="_ _15"> </span>toczący<span class="_ _1"></span>ch <span class="_ _15"> </span>się <span class="_ _15"> </span>przed<span class="_ _1"></span> <span class="_ _15"> </span>sądami,<span class="_ _1"></span> </div><div class="t m0 x1 h3 y734 ff3 fs1 fc2 sc0 ls0 ws0">organami <span class="_ _12"> </span>właści<span class="_ _1"></span>wymi <span class="_ _12"> </span>i <span class="_ _27"> </span>organami <span class="_ _12"> </span>administracji<span class="_ _1"></span> <span class="_ _12"> </span>publicznej, <span class="_ _27"> </span>dotyczących <span class="_ _12"> </span>potencjaln<span class="_ _1"></span>ych </div><div class="t m0 x1 h3 y735 ff3 fs1 fc2 sc0 ls0 ws0">zobowiązań Spółki<span class="_ _1"></span> wynio<span class="_ _1"></span>sła 11,<span class="_ _1"></span><span class="ff1 ls2">3 <span class="ls0">mln <span class="_ _1"></span>PLN. W<span class="_ _1"></span> </span></span>odniesieniu <span class="_ _1"></span>do roszczeń <span class="_ _1"></span>Spółk<span class="_ _1"></span>a zawiązała <span class="_ _1"></span>rezerw </div><div class="t m0 x1 h3 y2ee 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">5 <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 y53d 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 ls2">3 <span class="ls0">mln PLN.<span class="_ _1"></span><span class="fc6"> </span></span></span></div><div class="t m0 x1 h3 y736 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _15"> </span>dzień <span class="_ _14"> </span>31 <span class="_ _15"> </span>grudnia <span class="_ _15"> </span>2<span class="_ _1"></span>024 <span class="_ _15"> </span>rok<span class="_ _1"></span>u <span class="_ _15"> </span>łączna <span class="_ _15"> </span>wa<span class="_ _1"></span>rtość <span class="_ _15"> </span>post<span class="_ _1"></span>ępowań <span class="_ _15"> </span>toc<span class="_ _1"></span>zących <span class="_ _15"> </span>się <span class="_ _15"> </span>p<span class="_ _1"></span>rzed <span class="_ _15"> </span>sądami,<span class="_ _1"></span> </div><div class="t m0 x1 h3 y5b5 ff3 fs1 fc2 sc0 ls0 ws0">organami <span class="_ _12"> </span>właści<span class="_ _1"></span>wymi <span class="_ _12"> </span>i <span class="_ _27"> </span>organami <span class="_ _12"> </span>administracji<span class="_ _1"></span> <span class="_ _12"> </span>publicznej, <span class="_ _27"> </span>dotyczących <span class="_ _12"> </span>potencjaln<span class="_ _1"></span>ych </div><div class="t m0 x1 h3 y6db 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>11,6mln <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 y737 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>4,7 <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 y738 ff3 fs1 fc2 sc0 ls0 ws0">których 5 największyc<span class="_ _1"></span>h składa się n<span class="_ _1"></span>a łączną kwotę 4,3 mln PL<span class="_ _1"></span>N.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y36d ff3 fs1 fc2 sc0 ls0 ws0">Rezerwy <span class="_ _27"> </span>na <span class="_ _27"> </span>sprawy <span class="_ _27"> </span>sądowe <span class="_ _12"> </span>tw<span class="_ _1"></span>orzone <span class="_ _27"> </span>są, <span class="_ _12"> </span>g<span class="_ _1"></span>dy <span class="_ _27"> </span>szacowane <span class="_ _27"> </span>ryzyko <span class="_ _27"> </span>przegrania <span class="_ _27"> </span>sprawy <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y36e ff3 fs1 fc2 sc0 ls0 ws0">i <span class="_ _6"> </span>zasądzen<span class="_ _1"></span>ia <span class="_ _6"> </span>kw<span class="_ _1"></span>oty <span class="_ _36"> </span>na <span class="_ _36"> </span>rzecz <span class="_ _6"> </span>p<span class="_ _1"></span>owoda <span class="_ _36"> </span>przekrac<span class="_ _1"></span>za <span class="_ _6"> </span>50% <span class="_ _1f"> </span><span class="ff1">(przegr<span class="_ _1"></span>anie <span class="_ _36"> </span>sprawy <span class="_ _36"> </span>jest </span></div><div class="t m0 x1 h3 y36f ff1 fs1 fc2 sc0 ls0 ws0">prawdopodobne)<span class="_ _1"></span>. <span class="_ _24"> </span><span class="ff3">W <span class="_ _11"> </span>przypadku <span class="_ _24"> </span>sporów <span class="_ _11"> </span>co <span class="_ _24"> </span>do <span class="_ _24"> </span>k<span class="_ _1"></span>tórych <span class="_ _24"> </span>Spółka <span class="_ _11"> </span>nie <span class="_ _24"> </span>zawiązała<span class="_ _1"></span> <span class="_ _24"> </span>rezerwy </span></div><div class="t m0 x1 h3 y370 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 y739 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 y73a ff1 fs1 fc2 sc0 ls0 ws0"> <span class="ff3">Wartość <span class="_ _22"></span>zobowiązań<span class="_ _1"></span> <span class="_ _1e"></span>w<span class="_ _1"></span>arunkowych <span class="_ _22"></span>dotyczący<span class="_ _1"></span>ch <span class="_ _1e"></span>spra<span class="_ _1"></span>w <span class="_ _1e"></span>sąd<span class="_ _1"></span>owych <span class="_ _22"></span>nieob<span class="_ _1"></span>jętych <span class="_ _22"></span>rezerwą <span class="_ _22"></span>na<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y73b ff3 fs1 fc2 sc0 ls0 ws0">dzień 31 grudnia<span class="_ _1"></span> 202<span class="ff1">4 wynosi 7<span class="_ _1"></span>,0 mln PLN. </span></div><div class="t m0 x1 h3 y73c ff3 fs1 fc2 sc0 ls0 ws0">Wartość <span class="_ _1d"> </span>zob<span class="_ _1"></span>owiązań <span class="_ _1d"> </span>warunkowy<span class="_ _1"></span>ch <span class="_ _1d"> </span>dotyczący<span class="_ _1"></span>ch <span class="_ _1d"> </span>spraw <span class="_ _1d"> </span>sąd<span class="_ _1"></span>owych <span class="_ _1d"> </span>nieobj<span class="_ _1"></span>ętych <span class="_ _1d"> </span>rezerwą <span class="_ _15"> </span>na </div><div class="t m0 x1 h3 y73d ff3 fs1 fc2 sc0 ls0 ws0">dzień 31 grudnia<span class="_ _1"></span> 2024 wynosi 7,6 mln P<span class="_ _1"></span>LN.<span class="ff1"> </span></div><div class="t m0 x1 h3 y73e ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _1e"></span>dzień <span class="_ _22"></span>31 <span class="_ _1e"></span>grudnia <span class="_ _22"></span>202<span class="ff1">5 <span class="_ _22"></span></span>roku <span class="_ _1e"></span>łączna <span class="_ _22"></span>wartość <span class="_ _1e"></span>sporny<span class="_ _1"></span>ch <span class="_ _1e"></span>należności<span class="_ _1"></span> <span class="_ _1e"></span>co <span class="_ _1e"></span>do <span class="_ _1e"></span>których <span class="_ _22"></span>toczą <span class="_ _1e"></span>si<span class="_ _1"></span>ę </div><div class="t m0 x1 h3 y73f ff3 fs1 fc2 sc0 ls0 ws0">postępowania <span class="_ _1e"></span>przed<span class="_ _1"></span> <span class="_ _1e"></span>sądami <span class="_ _1e"></span>wyn<span class="_ _1"></span>osiła <span class="_ _1e"></span>około <span class="_ _1e"></span>1,<span class="_ _1"></span><span class="ff1">0 <span class="_ _1e"></span>mln <span class="_ _1e"></span>PL<span class="_ _1"></span>N <span class="_ _1e"></span>z <span class="_ _8"></span>c<span class="_ _1"></span>zego <span class="_ _1e"></span>kwota<span class="_ _1"></span> <span class="_ _1e"></span>ok. <span class="_ _1e"></span>0,<span class="_ _1"></span>5 <span class="_ _1e"></span>mln <span class="_ _1e"></span>PLN <span class="_ _1e"></span>je<span class="_ _1"></span>st </span></div><div class="t m0 x1 h3 y6cc 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 y5d ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _1e"></span>dzień <span class="_ _22"></span>31 <span class="_ _1e"></span>grudnia <span class="_ _22"></span>2024 <span class="_ _1e"></span>roku <span class="_ _1e"></span>łąc<span class="_ _1"></span>zna <span class="_ _1e"></span>wartość <span class="_ _22"></span>sp<span class="_ _1"></span>ornych <span class="_ _1e"></span>nal<span class="_ _1"></span>eżności <span class="_ _1e"></span>co <span class="_ _1e"></span>do <span class="_ _1e"></span>których <span class="_ _22"></span>toczą <span class="_ _1e"></span>si<span class="_ _1"></span>ę </div><div class="t m0 x1 h3 y740 ff3 fs1 fc2 sc0 ls0 ws0">postępowania <span class="_ _1e"></span>przed<span class="_ _1"></span> <span class="_ _1e"></span>sądami <span class="_ _1e"></span>wyn<span class="_ _1"></span>osiła <span class="_ _1e"></span>około <span class="_ _1e"></span>1,0 <span class="_ _1e"></span>ml<span class="_ _1"></span>n <span class="_ _8"></span>PL<span class="_ _1"></span>N <span class="_ _1e"></span>z <span class="_ _8"></span>c<span class="_ _1"></span>zego <span class="_ _1e"></span>kwota<span class="_ _1"></span> <span class="_ _1e"></span>ok. <span class="_ _1e"></span>0,8 <span class="_ _1e"></span>mln <span class="_ _22"></span>PLN <span class="_ _1e"></span>jest </div><div class="t m0 x1 h3 y741 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 y742 ff6 fs1 fc6 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf46" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc46 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">70</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">30.3<span class="ff6"> <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 h82 y237 ff9 fs1 fc2 sc0 ls0 ws0">Urząd Komisji Nadzoru Fi<span class="_ _1"></span>nansowego<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1 h3 y743 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 y254 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 y255 ff1 fs1 fc2 sc0 ls0 ws0">ust. <span class="_ _22"></span>1 <span class="_ _22"></span>pkt <span class="_ _22"> </span>5 <span class="_ _1d"> </span>ustawy <span class="_ _22"> </span>o<span class="_ _1"></span> ofercie <span class="_ _1d"> </span>publicznej <span class="_ _1d"> </span>oraz <span class="_ _22"></span>na <span class="_ _22"> </span>podstawi<span class="_ _1"></span>e <span class="_ _22"></span>art. <span class="_ _22"></span>97 <span class="_ _1d"> </span>ust. <span class="_ _22"></span>1<span class="_ _1"></span>a <span class="_ _22"></span>pkt <span class="_ _15"> </span>2 <span class="_ _1e"></span>alb<span class="_ _1"></span>o <span class="_ _1e"></span>ust. <span class="_ _22"> </span>1b<span class="_ _1"></span>  </div><div class="t m0 x1 h3 y256 ff1 fs1 fc2 sc0 ls0 ws0">ustawy <span class="_ _1e"></span>o ofercie <span class="_ _1e"></span>w <span class="_ _1"></span><span class="ff3">związku <span class="_ _1e"></span>z</span> p<span class="_ _1"></span>odejrzeniem <span class="_ _1e"></span>narus<span class="_ _1"></span>zenia <span class="_ _1e"></span>art. <span class="_ _1e"></span>69 <span class="_ _1e"></span>w<span class="_ _1"></span> zw. <span class="_ _1e"></span>z art.<span class="_ _1"></span> <span class="_ _8"></span>8<span class="_ _1"></span>7 <span class="_ _1e"></span>ust. <span class="_ _1e"></span>1 <span class="_ _1e"></span>pkt <span class="_ _1e"></span>3 <span class="_ _1e"></span>lit. <span class="_ _1e"></span>a<span class="_ _1"></span> </div><div class="t m0 x1 h3 y257 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 y258 ff1 fs1 fc2 sc0 ls0 ws0">(Dz.U. <span class="_ _15"> </span>z 2019 <span class="_ _15"> </span>r. <span class="_ _14"> </span>poz. <span class="_ _15"> </span>623) <span class="_ _15"> </span>w<span class="_ _1"></span> <span class="ff3">związku <span class="_ _15"> </span>z</span> <span class="ff3">transak<span class="_ _1"></span>cjami <span class="_ _15"> </span>na <span class="_ _14"> </span>akcjach <span class="_ _15"> </span>spółki <span class="_ _15"> </span>Skarbiec<span class="_ _1"></span> <span class="_ _15"> </span>Holding <span class="_ _15"> </span>S.A. </span></div><div class="t m0 x1 h3 y259 ff1 fs1 fc2 sc0 ls0 ws0">w latach <span class="_ _14"> </span>2017-<span class="ff3">2018. <span class="_ _14"> </span>Postępowani<span class="_ _1"></span>e <span class="_ _15"> </span>san<span class="_ _1"></span>kcyjne <span class="_ _14"> </span>prowadzone <span class="_ _14"> </span>przez <span class="_ _15"> </span>K<span class="_ _1"></span>NF <span class="_ _15"> </span>w<span class="_ _1"></span>obec <span class="_ _14"> </span>Murapol <span class="_ _14"> </span>S.A. </span></div><div class="t m0 x1 h3 y340 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="_ _1e"></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 y341 ff1 fs1 fc2 sc0 ls0 ws0">Murapol <span class="_ _1"></span>S.A. pr<span class="_ _1"></span>ocederu <span class="_ _1"></span>tzw. pa<span class="_ _1"></span>rkowania <span class="_ _1"></span>akcji <span class="_ _1"></span>Skarbiec <span class="_ _1"></span>Holding <span class="_ _1"></span>S.A. <span class="_ _1"></span>na p<span class="_ _1"></span>odmiotach <span class="_ _1"></span>trzecich. </div><div class="t m0 x1 h3 y342 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 y40d ff3 fs1 fc2 sc0 ls0 ws0">pieniężne o<span class="ff1"> </span>łącznej wy<span class="_ _1"></span>sokości 10<span class="_ _1"></span><span class="ff1 ls1">.4<span class="ls0"> mln </span></span>PLN., na<span class="_ _1"></span> które utworzono rezerwy w<span class="_ _1"></span> 2019 roku.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y744 ff3 fs1 fc2 sc0 ls0 ws0">10 <span class="_ _15"> </span>września <span class="_ _1d"> </span>2019 <span class="_ _15"> </span>roku <span class="_ _15"> </span>został <span class="_ _1d"> </span>zł<span class="_ _1"></span>ożony <span class="_ _15"> </span>do <span class="_ _1d"> </span>Komisji<span class="_ _1"></span> <span class="_ _15"> </span>Nadzoru <span class="_ _1d"> </span>Finansowego <span class="_ _15"> </span>wniosek <span class="_ _15"> </span>o<span class="_ _1"></span><span class="ff1"> ponowne<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y40f ff3 fs1 fc2 sc0 ls0 ws0">rozpatrzenie <span class="_ _15"> </span>decyzji. <span class="_ _15"> </span>26 <span class="_ _15"> </span>l<span class="_ _1"></span>utego <span class="_ _15"> </span>2021 <span class="_ _15"> </span>roku <span class="_ _15"> </span>Komisja <span class="_ _15"> </span>Nadzoru<span class="_ _1"></span> <span class="_ _15"> </span>Finansowego <span class="_ _15"> </span>uchyliła <span class="_ _15"> </span>w<span class="_ _8"></span><span class="ff1"> </span>całości </div><div class="t m0 x1 h3 y410 ff3 fs1 fc2 sc0 ls0 ws0">decyzję <span class="_ _1d"> </span>z<span class="ff1"> </span>dnia<span class="_ _1"></span> <span class="_ _1d"> </span>20 <span class="_ _1d"> </span>sierpn<span class="_ _1"></span>ia <span class="_ _1d"> </span>2019<span class="_ _1"></span> <span class="_ _1d"> </span>roku. <span class="_ _1d"> </span>J<span class="_ _1"></span>ednocześni<span class="_ _1"></span>e, <span class="_ _1d"> </span>Komisja <span class="_ _1d"> </span>na<span class="_ _1"></span>łożyła <span class="_ _1d"> </span>na <span class="_ _15"> </span>Murapol <span class="_ _1d"> </span>S<span class="_ _1"></span>.<span class="_ _1"></span>A. <span class="_ _22"> </span>k<span class="_ _1"></span>arę </div><div class="t m0 x1 h3 y411 ff3 fs1 fc2 sc0 ls0 ws0">pieniężną <span class="_ _15"> </span>w<span class="ff1"> </span>łącznej <span class="_ _1d"> </span>wy<span class="_ _1"></span>sokości <span class="_ _1d"> </span><span class="ff1">9,1 <span class="_ _15"> </span>mln <span class="_ _15"> </span>PLN <span class="_ _1d"> </span>w </span>zw<span class="_ _1"></span>iązku <span class="_ _1d"> </span>z<span class="ff1"> </span>kwe<span class="_ _1"></span>stiami <span class="_ _15"> </span>opisanymi <span class="_ _15"> </span>powyżej, <span class="_ _1d"> </span>która </div><div class="t m0 x1 h3 y745 ff3 fs1 fc2 sc0 ls0 ws0">została uregulowan<span class="_ _1"></span>a w<span class="ff1"> marc<span class="_ _1"></span>u 2021 roku. </span></div><div class="t m0 x1 h3 y746 ff1 fs1 fc2 sc0 ls0 ws0">W <span class="ff3">kwietniu <span class="_ _1"></span>2021 <span class="_ _1"></span>r<span class="_ _1"></span>oku <span class="_ _1"></span>Emitent <span class="_ _1"></span>zło<span class="_ _1"></span>żył <span class="_ _1"></span>do <span class="_ _1"></span>Wojewódz<span class="_ _1"></span>kiego <span class="_ _1"></span>Sądu <span class="_ _1"></span>Admini<span class="_ _1"></span>stracyjnego <span class="_ _1"></span>w<span class="_ _8"></span></span> Warszawie </div><div class="t m0 x1 h3 y747 ff3 fs1 fc2 sc0 ls0 ws0">skargę <span class="_ _1"></span>na <span class="_ _1"></span>decy<span class="_ _1"></span>zję <span class="_ _1"></span>Komisj<span class="_ _1"></span>i <span class="_ _1"></span>Nadzoru <span class="_ _1"></span>Fina<span class="_ _1"></span>nsowego. <span class="_ _8"></span>Skarga <span class="_ _1"></span>została <span class="_ _1"></span>oddal<span class="_ _1"></span>ona <span class="_ _1"></span>przez <span class="_ _1"></span>W<span class="_ _1"></span>ojewódzki </div><div class="t m0 x1 h3 y748 ff3 fs1 fc2 sc0 ls0 ws0">Sąd  Administracyjny  w<span class="ff1"> </span>czerwcu  2021  r.  W <span class="_ _14"> </span>dniu  26  sierpnia  2021  r.  S<span class="_ _c"></span>półka  wniosła <span class="_ _25"> </span>skargę </div><div class="t m0 x1 h3 y749 ff3 fs1 fc2 sc0 ls0 ws0">kasacyjną  do <span class="_ _14"> </span>Naczelnego  Sądu <span class="_ _14"> </span>Administracyjn<span class="_ _1"></span>ego  w<span class="ff1"> </span>przedmi<span class="_ _1"></span>ocie <span class="_ _14"> </span>zaska<span class="_ _1"></span>rżenia  o<span class="_ _c"></span>rzeczenia </div><div class="t m0 x1 h3 y74a ff3 fs1 fc2 sc0 ls0 ws0">Wojewódzkiego Sąd<span class="_ _1"></span>u Administracy<span class="_ _1"></span>jnego oddalającego skargę. <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y74b ff3 fs1 fc2 sc0 ls0 ws0">7 <span class="_ _1"></span>sierpnia <span class="_ _1"></span>2025 <span class="_ _8"></span>r. Nac<span class="_ _1"></span>zelny <span class="_ _1"></span>Sąd <span class="_ _1"></span>Administracy<span class="_ _1"></span>jny <span class="_ _1"></span>oddalił <span class="_ _1"></span>skargę <span class="_ _8"></span>kasacyjną <span class="_ _1"></span>Emitenta <span class="_ _1"></span>od <span class="_ _8"></span>wyroku </div><div class="t m0 x1 h3 y74c ff3 fs1 fc2 sc0 ls0 ws0">Wojewódzkiego <span class="_ _c"></span>Sądu <span class="_ _c"></span>Administracyjnego <span class="_ _c"></span>w <span class="_ _7"></span>Warsza<span class="_ _1"></span>wie <span class="_ _7"></span>z <span class="_ _c"></span>dnia <span class="_ _7"></span>16 <span class="_ _c"></span>września <span class="_ _c"></span>2021 <span class="_ _7"></span>r. <span class="_ _c"></span>oddalającego<span class="_ _1"></span> </div><div class="t m0 x1 h3 y247 ff3 fs1 fc2 sc0 ls0 ws0">skargę <span class="_ _22"></span>Emi<span class="_ _1"></span>tenta <span class="_ _22"></span>na <span class="_ _22"> </span>dec<span class="_ _1"></span>yzję <span class="_ _22"> </span>adm<span class="_ _1"></span>inistracyjną <span class="_ _1d"> </span>Komisji <span class="_ _1d"> </span>Nadzoru <span class="_ _22"></span>Finan<span class="_ _1"></span>sowego <span class="_ _22"></span>z<span class="_ _1"></span> <span class="_ _22"></span>dn<span class="_ _1"></span><span class="ff1">i<span class="_ _1"></span>a <span class="_ _22"></span>26 <span class="_ _22"></span>lutego<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y248 ff3 fs1 fc2 sc0 ls0 ws0">2021 <span class="_ _15"> </span>r., <span class="_ _14"> </span>na <span class="_ _15"> </span>m<span class="_ _1"></span>ocy <span class="_ _15"> </span>k<span class="_ _1"></span>tórej <span class="_ _15"> </span>KNF <span class="_ _14"> </span>nałożyła <span class="_ _14"> </span>na <span class="_ _15"> </span>Emitenta <span class="_ _14"> </span>dwie <span class="_ _15"> </span>a<span class="_ _1"></span>dministracyjne <span class="_ _14"> </span>kary <span class="_ _14"> </span>pieniężne <span class="_ _15"> </span>w </div><div class="t m0 x1 h3 y249 ff3 fs1 fc2 sc0 ls0 ws0">łącznej <span class="_ _15"> </span>wysokości <span class="_ _15"> </span><span class="ff1 ls2">9,1<span class="ls0"> <span class="_ _15"> </span></span></span>mln <span class="_ _15"> </span>PLN, <span class="_ _1d"> </span>z <span class="_ _15"> </span>tytułu <span class="_ _15"> </span>rzekomego <span class="_ _15"> </span>dopuszczenia <span class="_ _15"> </span>się <span class="_ _15"> </span>przez <span class="_ _15"> </span>Spółkę <span class="_ _1d"> </span>del<span class="_ _1"></span>iktów </div><div class="t m0 x1 h3 y6e3 ff3 fs1 fc2 sc0 ls0 ws0">administracyjn<span class="_ _1"></span>ych. Kary zostały opłacone prze<span class="_ _1"></span>z Emitenta w całości w<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span>marcu 2021 <span class="_ _1"></span>r. </span></div><div class="t m0 x1 h82 y714 ff9 fs1 fc2 sc0 ls0 ws0">Urząd Ochrony Konkur<span class="_ _1"></span>encji i Konsumentó<span class="_ _1"></span>w<span class="ff2"> </span></div><div class="t m0 x1 h3 y74d ff3 fs1 fc2 sc0 ls0 ws0">Od  2021  rok<span class="_ _1"></span>u,  Prezes  U<span class="_ _1"></span>rzędu  Ochrony <span class="_ _25"> </span>Konkurencji <span class="_ _25"> </span>i  Konsumentów  pro<span class="_ _1"></span>wadził  łącznie <span class="_ _25"> </span>trzy </div><div class="t m0 x1 h3 y74e 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 y74f 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 y750 ff3 fs1 fc2 sc0 ls0 ws0">niedozwolone <span class="_ _b"> </span>lub <span class="_ _b"> </span>p<span class="_ _1"></span>ostępowania <span class="_ _b"> </span>w <span class="_ _b"> </span>spra<span class="_ _1"></span>wie <span class="_ _b"> </span>praktyk <span class="_ _b"> </span>na<span class="_ _1"></span>ruszających <span class="_ _b"> </span>zbiorowe <span class="_ _b"> </span>intere<span class="_ _1"></span>sy </div><div class="t m0 x1 h3 y751 ff3 fs1 fc2 sc0 ls0 ws0">konsumentów <span class="_ _24"> </span>(które <span class="_ _24"> </span>dotyczyły <span class="_ _24"> </span>m.in. <span class="_ _24"> </span>badania <span class="_ _24"> </span>rynku <span class="_ _24"> </span>w <span class="_ _19"> </span>zakresie <span class="_ _24"> </span>sto<span class="_ _1"></span>sowania <span class="_ _24"> </span>tzw. <span class="_ _19"> </span>kl<span class="_ _1"></span>auzul </div><div class="t m0 x1 h3 y617 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></div></div>
<div id="pf47" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc47 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">71</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a 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 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">jednak <span class="_ _2d"> </span>skutkować <span class="_ _b"> </span>w<span class="_ _1"></span>szczęciem <span class="_ _2d"> </span>jednego <span class="_ _2d"> </span>z <span class="_ _b"> </span>w<span class="_ _1"></span>yżej <span class="_ _2d"> </span>wskazanych <span class="_ _2d"> </span>postępowań <span class="_ _2d"> </span>przeciwk<span class="_ _1"></span>o </div><div class="t m0 x1 h3 y297 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 y16d 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 y16e ff3 fs1 fc2 sc0 ls0 ws0">w <span class="_ _1e"></span>ramach <span class="_ _1e"></span>swoich <span class="_ _1e"></span>ustawowych <span class="_ _1e"></span>komp<span class="_ _1"></span>etencji <span class="_ _1e"></span>na <span class="_ _8"></span>p<span class="_ _1"></span>łaszczyźnie <span class="_ _1e"></span>zbierania <span class="_ _1e"></span>in<span class="_ _1"></span>formacji <span class="_ _8"></span>i <span class="_ _1e"></span>dan<span class="_ _1"></span>ych <span class="_ _8"></span>o<span class="_ _1"></span> </div><div class="t m0 x1 h3 y16f ff3 fs1 fc2 sc0 ls0 ws0">rynkowych <span class="_ _24"> </span>działaniach <span class="_ _19"> </span>przedsięb<span class="_ _1"></span>iorców <span class="_ _19"> </span>wzglę<span class="_ _1"></span>dem <span class="_ _19"> </span>kons<span class="_ _1"></span>umentów, <span class="_ _19"> </span>wy<span class="_ _1"></span>stąpił <span class="_ _19"> </span>do <span class="_ _24"> </span>Spółki <span class="_ _19"> </span>w </div><div class="t m0 x1 h3 y170 ff1 fs1 fc2 sc0 ls28 ws0">sp<span class="ff3 ls0">rawach <span class="_ _22"></span>z <span class="_ _1e"></span>zakresu <span class="_ _22"></span>ochrony <span class="_ _22"></span>konkurencji <span class="_ _22"></span>i <span class="_ _1e"></span>konsumen<span class="_ _1"></span>tów, <span class="_ _1e"></span>bez <span class="_ _22"></span>wszczynania<span class="_ _1"></span> <span class="_ _1e"></span>postępowania<span class="_ _1"></span>, <span class="_ _1e"></span>w </span></div><div class="t m0 x1 h3 y171 ff1 fs1 fc2 sc0 ls0 ws0">lutym 2021 r. </div><div class="t m0 x1 h3 y3f6 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 y352 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 y2b8 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _20"> </span>dniu <span class="_ _20"> </span>18 <span class="_ _20"> </span>kwietnia<span class="_ _1"></span> <span class="_ _20"> </span>2023 <span class="_ _20"> </span>r. <span class="_ _20"> </span>Prezes <span class="_ _20"> </span>Urzęd<span class="_ _1"></span>u <span class="_ _20"> </span>Ochrony <span class="_ _20"> </span>Konkurencji <span class="_ _20"> </span>i<span class="_ _1"></span> <span class="_ _20"> </span>Konsumentów <span class="_ _20"> </span>wszczął<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3f7 ff3 fs1 fc2 sc0 ls0 ws0">postępowanie  w <span class="_ _15"> </span>spra<span class="_ _1"></span>wie <span class="_ _14"> </span>o <span class="_ _14"> </span>uznanie <span class="_ _14"> </span>postanowi<span class="_ _1"></span>eń <span class="_ _14"> </span>wzorca <span class="_ _14"> </span>umowy <span class="_ _14"> </span>za <span class="_ _14"> </span>niedozwolone  (sygn. </div><div class="t m0 x1 h3 y3f8 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 y176 ff1 fs1 fc2 sc0 ls0 ws0">umo<span class="ff3">wnych. <span class="_ _15"> </span>Ostatnie <span class="_ _15"> </span>pismo <span class="_ _15"> </span>do <span class="_ _1d"> </span>Preze<span class="_ _1"></span>sa <span class="_ _15"> </span>UOKiK <span class="_ _1d"> </span>w<span class="_ _1"></span>ysłano <span class="_ _15"> </span>13 <span class="_ _1d"> </span>luteg<span class="_ _1"></span>o <span class="_ _1d"> </span>20<span class="_ _1"></span>25 <span class="_ _15"> </span>roku. <span class="_ _1d"> </span>D<span class="_ _1"></span>otychczas <span class="_ _15"> </span>w </span></div><div class="t m0 x1 h3 y2a0 ff3 fs1 fc2 sc0 ls0 ws0">komunikacji <span class="_ _19"> </span>z <span class="_ _20"> </span>UOKiK <span class="_ _19"> </span>nie <span class="_ _20"> </span>otrzymano <span class="_ _19"> </span>dodatkowyc<span class="_ _1"></span>h <span class="_ _20"> </span>informacji<span class="_ _1"></span> <span class="_ _20"> </span>w <span class="_ _20"> </span>spra<span class="_ _1"></span>wie <span class="_ _20"> </span>dalszego <span class="_ _19"> </span>ciągu </div><div class="t m0 x1 h3 y30d ff3 fs1 fc2 sc0 ls0 ws0">postępowania.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y752 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 y753 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 y2c0 ff3 fs1 fc2 sc0 ls0 ws0">zbiorowe <span class="_ _20"> </span>interesy <span class="_ _20"> </span>konsumentów <span class="_ _20"> </span>na <span class="_ _20"> </span>skutek <span class="_ _20"> </span>postępowani<span class="_ _1"></span>a <span class="_ _20"> </span>wyjaśniającego, <span class="_ _20"> </span>Prezes <span class="_ _20"> </span>Urzę<span class="_ _1"></span><span class="ff1">d<span class="_ _1"></span>u </span></div><div class="t m0 x1 h3 y2c1 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 y754 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 y203 ff3 fs1 fc2 sc0 ls0 ws0">w <span class="_ _12"> </span>związku <span class="_ _27"> </span>z <span class="_ _11"> </span>h<span class="_ _1"></span>andlem <span class="_ _27"> </span>konsumenckim, <span class="_ _12"> </span>wówc<span class="_ _1"></span>zas <span class="_ _12"> </span>Preze<span class="_ _1"></span>s <span class="_ _12"> </span>Urzędu <span class="_ _27"> </span>Ochrony <span class="_ _12"> </span>Konk<span class="_ _1"></span>urencji <span class="_ _12"> </span>i<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y204 ff3 fs1 fc2 sc0 ls0 ws0">Konsumentów <span class="_ _1e"></span>może, <span class="_ _1e"></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="_ _1e"></span>uznaniu <span class="_ _1e"></span>takiej <span class="_ _1e"></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 y2c3 ff3 fs1 fc2 sc0 ls0 ws0">nakazać <span class="_ _15"> </span>zaniechania <span class="_ _15"> </span>jej <span class="_ _15"> </span>sto<span class="_ _c"></span>sowania, <span class="_ _15"> </span>jeżeli <span class="_ _15"> </span>na <span class="_ _15"> </span>moment <span class="_ _1d"> </span>wydan<span class="_ _1"></span>ia <span class="_ _15"> </span>decyzji <span class="_ _15"> </span>danej <span class="_ _1d"> </span>prak<span class="_ _1"></span>tyki <span class="_ _15"> </span>nie<span class="_ _c"></span> </div><div class="t m0 x1 h3 y2c4 ff3 fs1 fc2 sc0 ls0 ws0">zaniechano, <span class="_ _20"> </span>lub <span class="_ _20"> </span>uznać <span class="_ _20"> </span>postanowien<span class="_ _1"></span>ia <span class="_ _20"> </span>wzorca <span class="_ _20"> </span>umowy <span class="_ _20"> </span>za <span class="_ _20"> </span>niedozw<span class="_ _1"></span>olone <span class="_ _20"> </span>i <span class="_ _25"> </span>zak<span class="_ _1"></span>azać <span class="_ _20"> </span>jego </div><div class="t m0 x1 h3 y755 ff1 fs1 fc2 sc0 ls0 ws0">w<span class="ff3">ykorzystywania. <span class="_ _26"> </span>W <span class="_ _26"> </span>przypadk<span class="_ _1"></span>u <span class="_ _2b"> </span>uznania <span class="_ _26"> </span>pra<span class="_ _1"></span>ktyki <span class="_ _26"> </span>za <span class="_ _2b"> </span>narus<span class="_ _1"></span>zającą <span class="_ _26"> </span>zbiorowe <span class="_ _26"> </span>interesy </span></div><div class="t m0 x1 h3 y756 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 y757 ff3 fs1 fc2 sc0 ls0 ws0">Konkurencji <span class="_ _25"> </span>i<span class="_ _1"></span> <span class="_ _25"> </span>Kons<span class="_ _1"></span>umentów <span class="_ _20"> </span>może <span class="_ _25"> </span>tak<span class="_ _1"></span>że: <span class="_ _25"> </span>(i) <span class="_ _20"> </span>określić <span class="_ _20"> </span>środki <span class="_ _25"> </span>usunięci<span class="_ _1"></span>a <span class="_ _25"> </span>trwa<span class="_ _1"></span>jących <span class="_ _20"> </span>skutków </div><div class="t m0 x1 h3 y758 ff1 fs1 fc2 sc0 ls0 ws0">naruszenia <span class="_ _1e"></span><span class="ff3">i<span class="_ _1"></span> <span class="_ _1e"></span>(ii) <span class="_ _22"></span>nałożyć <span class="_ _22"></span>na <span class="_ _22"></span>podmiot <span class="_ _1e"></span>karę<span class="_ _1"></span> <span class="_ _1e"></span>pieni<span class="_ _1"></span>ężną <span class="_ _1e"></span>w <span class="_ _1e"></span>wy<span class="_ _1"></span>sokości <span class="_ _1e"></span>nie <span class="_ _22"></span>więk<span class="_ _1"></span>szej <span class="_ _1e"></span>niż <span class="_ _1e"></span>1<span class="_ _1"></span>0% <span class="_ _1e"></span>obrotu<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y759 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 y75a ff3 fs1 fc2 sc0 ls0 ws0">Prezes <span class="_ _2d"> </span>Urzędu <span class="_ _2d"> </span>Ochron<span class="_ _1"></span>y <span class="_ _b"> </span>Konkur<span class="_ _1"></span>encji <span class="_ _2d"> </span>i <span class="_ _2d"> </span>Konsumentów <span class="_ _2d"> </span>m<span class="_ _1"></span>oże <span class="_ _b"> </span>także<span class="_ _1"></span> <span class="_ _2d"> </span>nałożyć <span class="_ _2d"> </span>na <span class="_ _2d"> </span>osobę<span class="_ _1"></span> </div><div class="t m0 x1 h3 y75b ff3 fs1 fc2 sc0 ls0 ws0">zarządzającą<span class="ff1"> <span class="_ _24"> </span></span>karę <span class="_ _24"> </span>pieniężną <span class="_ _24"> </span>w <span class="_ _24"> </span>wysokości <span class="_ _24"> </span>do <span class="_ _24"> </span>2.000.000 <span class="_ _24"> </span>zł, <span class="_ _19"> </span>jeżeli<span class="_ _1"></span> <span class="_ _19"> </span>o<span class="_ _1"></span>soba <span class="_ _24"> </span>ta, <span class="_ _19"> </span>w <span class="_ _24"> </span>ramach </div><div class="t m0 x1 h3 y2cb ff3 fs1 fc2 sc0 ls0 ws0">sprawowania <span class="_ _1d"> </span>swoj<span class="_ _1"></span>ej <span class="_ _1d"> </span>funkcji <span class="_ _15"> </span>w <span class="_ _22"></span>czasie <span class="_ _15"> </span>trwania <span class="_ _1d"> </span>stwierdzonego <span class="_ _1d"> </span>naruszenia, <span class="_ _1d"> </span>umyśln<span class="_ _1"></span>ie <span class="_ _1d"> </span>dopuściła<span class="_ _1"></span> </div><div class="t m0 x1 h3 y75c 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 y75d ff1 fs1 fc2 sc0 ls0 ws0">wyd<span class="ff3">aniem  decyzji <span class="_ _14"> </span>o <span class="_ _14"> </span>stwierdzen<span class="_ _1"></span>iu <span class="_ _14"> </span>naruszenia,  zobowiąże  się <span class="_ _15"> </span>d<span class="_ _1"></span>o <span class="_ _14"> </span>podjęcia<span class="_ _1"></span> <span class="_ _14"> </span>lub <span class="_ _14"> </span>zaniechan<span class="_ _1"></span>ia </span></div><div class="t m0 x1 h3 y75e ff3 fs1 fc2 sc0 ls0 ws0">określonych <span class="_ _15"> </span>działań <span class="_ _15"> </span>zmi<span class="_ _1"></span>erzających <span class="_ _15"> </span>do <span class="_ _15"> </span>zakończe<span class="_ _1"></span>nia <span class="_ _15"> </span>domniemanego <span class="_ _15"> </span>lub<span class="_ _1"></span> <span class="_ _15"> </span>usunięcia <span class="_ _15"> </span>skutków<span class="_ _1"></span> </div><div class="t m0 x1 h3 y75f ff3 fs1 fc2 sc0 ls0 ws0">tego <span class="_ _15"> </span>naruszenia, <span class="_ _15"> </span>z<span class="_ _c"></span>amias<span class="_ _1"></span>t <span class="_ _1d"> </span>wy<span class="_ _1"></span>dać <span class="_ _15"> </span>decyzję <span class="_ _1d"> </span>o <span class="_ _15"> </span>stwierdzeniu <span class="_ _15"> </span>naruszenia <span class="_ _15"> </span>Prezes <span class="_ _1d"> </span>Urzęd<span class="_ _1"></span>u <span class="_ _1d"> </span>Ochr<span class="_ _1"></span>ony </div><div class="t m0 x1 h3 y760 ff1 fs1 fc2 sc0 ls29 ws0">Ko<span class="ff3 ls0">nkurencji <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="_ _1"></span> <span class="_ _1"></span>decyzję <span class="_ _1"></span>zobowiązującą <span class="_ _8"></span>ten p<span class="_ _1"></span>odmiot <span class="_ _1"></span>do <span class="_ _1"></span>wykonani<span class="_ _1"></span>a </span></div><div class="t m0 x1 h3 y761 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 y42b ff3 fs1 fc2 sc0 ls0 ws0">nakłada kary<span class="_ _1"></span>).<span class="ff1"> </span></div></div></div></div>
<div id="pf48" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc48 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">72</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a 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 y1d7 ff3 fs1 fc2 sc0 ls0 ws0">prawdopodobień<span class="_ _1"></span>stwo <span class="_ _23"> </span>nałożenia <span class="_ _23"> </span>kary <span class="_ _23"> </span>przez<span class="_ _1"></span> <span class="_ _1f"> </span>Prezesa <span class="_ _3f"> </span>Urzędu <span class="_ _23"> </span>Ochrony <span class="_ _23"> </span>Konk<span class="_ _1"></span>urencji<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y297 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 y298 ff3 fs1 fc2 sc0 ls0 ws0">aktualny <span class="_ _15"> </span>etap <span class="_ _15"> </span>postępowania<span class="_ _1"></span>, <span class="_ _15"> </span>o<span class="_ _c"></span> <span class="_ _15"> </span>czym <span class="_ _15"> </span>mowa <span class="_ _15"> </span>powyżej <span class="_ _15"> </span>Spółka <span class="_ _15"> </span>nie <span class="_ _15"> </span>jest <span class="_ _15"> </span>w <span class="_ _1d"> </span>stanie <span class="_ _15"> </span>oszacować<span class="_ _1"></span> </div><div class="t m0 x1 h3 y299 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 h82 y16f ff9 fs1 fc2 sc0 ls0 ws0">Urzędy Skarbowe<span class="_ _1"></span><span class="ff2"> </span></div><div class="t m0 x1 h3 y29c ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _20"> </span>dni<span class="_ _1"></span>u <span class="_ _20"> </span>15 <span class="_ _20"> </span>września <span class="_ _19"> </span>2025 <span class="_ _20"> </span>r. <span class="_ _20"> </span>E<span class="_ _1"></span>mitent <span class="_ _20"> </span>otrzymał <span class="_ _19"> </span>od <span class="_ _20"> </span>Naczelnika <span class="_ _19"> </span>Lubelskiego <span class="_ _20"> </span>Urz<span class="_ _1"></span>ędu <span class="_ _20"> </span>Celno<span class="_ _8"></span><span class="ff1">-</span></div><div class="t m0 x1 h3 y3f5 ff3 fs1 fc2 sc0 ls0 ws0">Skarbowego <span class="_ _27"> </span>w <span class="_ _27"> </span>Białej <span class="_ _27"> </span>Podlaskiej <span class="_ _27"> </span>wynik <span class="_ _27"> </span>kontroli <span class="_ _12"> </span>dotycząc<span class="_ _1"></span>ej <span class="_ _27"> </span>prawidłowości <span class="_ _27"> </span>i <span class="_ _12"> </span>rzetelności<span class="_ _1"></span> </div><div class="t m0 x1 h3 y3f6 ff3 fs1 fc2 sc0 ls0 ws0">wywiązywania<span class="_ _1"></span> <span class="_ _1"></span>się <span class="_ _1"></span>z <span class="_ _1"></span>obowi<span class="_ _1"></span>ązków <span class="_ _1"></span>płatnika <span class="_ _1"></span>zry<span class="_ _1"></span>czałtowanego <span class="_ _1"></span>poda<span class="_ _1"></span>tku <span class="_ _1"></span>doc<span class="_ _1"></span>hodowego <span class="_ _1"></span>od <span class="_ _8"></span>osób </div><div class="t m0 x1 h3 y352 ff1 fs1 fc2 sc0 ls0 ws0">prawn<span class="ff3">ych z<span class="_ _c"></span> <span class="_ _c"></span>tytułu <span class="_ _7"></span>wyp<span class="_ _1"></span>łat <span class="_ _c"></span>należności <span class="_ _c"></span>wymienionych <span class="_ _c"></span>w <span class="_ _c"></span>art. <span class="_ _7"></span>22 ust. <span class="_ _7"></span>1 <span class="_ _c"></span>ustawy <span class="_ _c"></span>z <span class="_ _c"></span>dnia <span class="_ _c"></span>15 <span class="_ _7"></span>luteg<span class="_ _1"></span>o <span class="_ _7"></span>19<span class="_ _1"></span>92 </span></div><div class="t m0 x1 h3 y153 ff3 fs1 fc2 sc0 ls0 ws0">r. <span class="_ _8"></span>o <span class="_ _8"></span>podatku <span class="_ _8"></span>dochodow<span class="_ _1"></span>ym <span class="_ _8"></span>od <span class="_ _8"></span>osób <span class="_ _8"></span>prawnych <span class="_ _8"></span>(<span class="_ _1"></span>„Ustawa <span class="_ _8"></span>o <span class="_ _8"></span>CIT”) <span class="_ _8"></span>w <span class="_ _8"></span>okresie <span class="_ _1e"></span>od <span class="_ _8"></span>1.01.2022 <span class="_ _8"></span>r. <span class="_ _8"></span>do </div><div class="t m0 x1 h3 y29e ff3 fs1 fc2 sc0 ls2 ws0">31.12.2022 <span class="_ _22"></span>r., <span class="_ _22"></span>zgodnie <span class="_ _22"></span>z <span class="_ _22"></span>którym, <span class="_ _22"></span>w <span class="_ _22"></span>ocenie <span class="_ _22"></span>organu, <span class="_ _22"></span>Emi<span class="_ _1"></span>tent <span class="_ _1e"></span>jak<span class="_ _1"></span>o <span class="_ _1e"></span>płatni<span class="_ _1"></span>k <span class="_ _1e"></span>na <span class="_ _1e"></span>p<span class="_ _1"></span>odst<span class="_ _1"></span><span class="ff1 ls0">awie <span class="_ _22"></span>art. <span class="_ _22"></span>26 </span></div><div class="t m0 x1 h3 y29f ff3 fs1 fc2 sc0 ls0 ws0">Ustawy <span class="_ _7"></span>o <span class="_ _c"></span>CIT <span class="_ _7"></span>zobowiązan<span class="_ _1"></span>y <span class="_ _7"></span>był <span class="_ _c"></span>naliczyć <span class="_ _7"></span>i <span class="_ _7"></span>p<span class="_ _1"></span>obrać <span class="_ _7"></span>zryczałtowany <span class="_ _c"></span>podatek <span class="_ _7"></span>dochodowy <span class="_ _c"></span>wg <span class="_ _7"></span>stawki<span class="_ _1"></span> </div><div class="t m0 x1 h3 y353 ff3 fs1 fc2 sc0 ls0 ws0">19% <span class="_ _27"> </span>w <span class="_ _12"> </span>dniu <span class="_ _27"> </span>dokonania <span class="_ _27"> </span>wypłaty <span class="_ _27"> </span>dywidendy <span class="_ _27"> </span>na <span class="_ _12"> </span>rzecz <span class="_ _27"> </span>AEREF <span class="_ _27"> </span>V <span class="_ _12"> </span>PL <span class="_ _27"> </span>Investment <span class="_ _27"> </span>S.à<span class="_ _1"></span><span class="ff1"> r.l<span class="_ _1"></span>. </span></div><div class="t m0 x1 h3 y354 ff1 fs1 fc2 sc0 ls0 ws0">w <span class="ff3">następujący sp<span class="_ _1"></span>osób: </span> </div><div class="t m0 x1 h3 y30d ff1 fs1 fc2 sc0 ls0 ws0">- <span class="ff3 ls2">24.10.2022 r. od k<span class="_ _1"></span>woty dywidendy<span class="_ _1"></span> 76,7 mln PLN kwotę podatku 14,6 mln<span class="_ _1"></span> PLN,<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y752 ff1 fs1 fc2 sc0 ls0 ws0">- <span class="ff3 ls2">7.11.2022 r. od kw<span class="_ _1"></span>oty dywidendy 196,1 ml<span class="_ _1"></span>n PLN kwotę podatku<span class="_ _1"></span> 37,2 mln PLN<span class="_ _1"></span></span> </div><div class="t m0 x1 h3 y762 ff3 fs1 fc2 sc0 ls0 ws0">a  następnie  przekazać  pobrany  podatek  w  terminie  do  7.11.2022  r.  i  do  7.12.2022  r.  na </div><div class="t m0 x1 h3 y763 ff3 fs1 fc2 sc0 ls0 ws0">rachunek <span class="_ _1d"> </span>właściwego <span class="_ _1d"> </span>urzędu <span class="_ _22"> </span>ska<span class="_ _1"></span>rbowego. <span class="_ _1d"> </span>Opróc<span class="_ _1"></span>z <span class="_ _22"></span>wskazanyc<span class="_ _1"></span>h <span class="_ _22"> </span>powyżej <span class="_ _1d"> </span>kwot <span class="_ _1d"> </span>podatk<span class="_ _1"></span>u, <span class="_ _22"></span>do<span class="_ _1"></span> </div><div class="t m0 x1 h3 y764 ff3 fs1 fc2 sc0 ls0 ws0">zapłaty <span class="_ _1"></span>pozostają <span class="_ _1"></span>równi<span class="_ _1"></span>eż odsetki<span class="_ _1"></span> <span class="_ _1"></span>za <span class="_ _1"></span>zwłokę <span class="_ _1"></span>od <span class="_ _1"></span>z<span class="_ _1"></span>aległości <span class="_ _1"></span>podatkowych, <span class="_ _8"></span>szacowane n<span class="_ _1"></span>a 2<span class="_ _1"></span>1,8<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y370 ff1 fs1 fc2 sc0 ls0 ws0">mln PLN.  </div><div class="t m0 x1 h3 y204 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _15"> </span>dniu <span class="_ _1d"> </span>22<span class="_ _1"></span> <span class="_ _15"> </span>września <span class="_ _15"> </span>2025 <span class="_ _1d"> </span>r. <span class="_ _15"> </span>Emitent <span class="_ _15"> </span>zawarł <span class="_ _15"> </span>z <span class="_ _15"> </span>AEREF <span class="_ _15"> </span>V <span class="_ _1d"> </span>P<span class="_ _1"></span>L <span class="_ _1d"> </span>In<span class="_ _1"></span>vestment <span class="_ _15"> </span>S.à <span class="_ _15"> </span>r.l. <span class="_ _15"> </span>(tj. <span class="_ _1d"> </span>podmi<span class="_ _1"></span>otem, </div><div class="t m0 x1 h3 y348 ff3 fs1 fc1 sc0 ls0 ws0">któremu <span class="_ _20"> </span>Emi<span class="_ _1"></span>tent <span class="_ _20"> </span>ja<span class="_ _1"></span>ko <span class="_ _20"> </span>ak<span class="_ _1"></span>cjonariuszowi <span class="_ _20"> </span>wy<span class="_ _1"></span>płacił <span class="_ _20"> </span>w <span class="_ _19"> </span>2022 <span class="_ _19"> </span>r. <span class="_ _20"> </span>dywiden<span class="_ _1"></span>dy <span class="_ _19"> </span>w <span class="_ _20"> </span>łącznej <span class="_ _19"> </span>kwocie<span class="_ _1"></span> </div><div class="t m0 x1 h3 y765 ff1 fs1 fc1 sc0 ls2 ws0">272<span class="ls0"> </span>742<span class="ls0"> <span class="ff3">337,73 PL<span class="_ _1"></span>N) porozumienie, na m<span class="_ _1"></span>ocy którego ustalon<span class="_ _1"></span>o, że AEREF V <span class="_ _1"></span>PL Investme<span class="_ _1"></span>nt S.à r.l.<span class="_ _1"></span> </span></span></div><div class="t m0 x1 h3 y766 ff3 fs1 fc1 sc0 ls0 ws0">pokryje <span class="_ _14"> </span>Emitentowi <span class="_ _14"> </span>pełny <span class="_ _14"> </span>koszt <span class="_ _15"> </span>poda<span class="_ _1"></span>tku <span class="_ _14"> </span>u <span class="_ _14"> </span><span class="fc2">źródła<span class="_ _1"></span> <span class="_ _15"> </span>(<span class="_ _1"></span>WHT) <span class="_ _14"> </span>w <span class="_ _15"> </span>wysoko<span class="_ _1"></span>ści <span class="_ _14"> </span>51,8 <span class="_ _14"> </span>mln <span class="_ _14"> </span>PLN<span class="_ _c"></span> <span class="_ _14"> </span>wraz <span class="_ _14"> </span>z </span></div><div class="t m0 x1 h3 y756 ff3 fs1 fc2 sc0 ls0 ws0">należnymi <span class="_ _1e"></span>odsetkami <span class="_ _1e"></span>za <span class="_ _1e"></span>zwłokę.<span class="_ _1"></span> <span class="_ _8"></span>Środki<span class="_ _1"></span> <span class="_ _8"></span>te <span class="_ _1e"></span>otrzyma<span class="_ _1"></span>no <span class="_ _8"></span>23 <span class="_ _1e"></span>września <span class="_ _1e"></span>2025 <span class="_ _1e"></span>roku<span class="_ _1"></span><span class="ff1">. <span class="_ _8"></span></span>W<span class="_ _1"></span> <span class="_ _8"></span>związk<span class="_ _1"></span>u <span class="_ _8"></span>z <span class="_ _1e"></span>tym<span class="_ _1"></span> </div><div class="t m0 x1 h3 y757 ff3 fs1 fc2 sc0 ls0 ws0">Emitent <span class="_ _8"></span>złożył <span class="_ _8"></span>stosowne <span class="_ _8"></span>k<span class="_ _1"></span>orekty <span class="_ _8"></span>informacji <span class="_ _8"></span>podatkowyc<span class="_ _1"></span>h <span class="_ _8"></span>i <span class="_ _8"></span>właściwe <span class="_ _8"></span>de<span class="_ _1"></span><span class="ff1">kl<span class="_ _1"></span>aracje <span class="_ _8"></span>oraz <span class="_ _8"></span></span><span class="fc1">dokonał<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y758 ff3 fs1 fc1 sc0 ls0 ws0">zapłaty należny<span class="_ _1"></span>ch zobowiązań podatkowy<span class="_ _1"></span>ch wraz z odsetkami<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y26b ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _1e"></span>dniu <span class="_ _22"></span>20 <span class="_ _1e"></span>l<span class="_ _1"></span>utego <span class="_ _1e"></span>202<span class="_ _1"></span>6 <span class="_ _1e"></span>r. <span class="_ _22"></span>Emitent <span class="_ _22"></span>odebrał <span class="_ _22"></span>od <span class="_ _22"></span>Naczel<span class="_ _1"></span>nika <span class="_ _1e"></span>Lubelskiego<span class="_ _1"></span> <span class="_ _1e"></span>Urzędu <span class="_ _22"></span>Skarbow<span class="_ _1"></span>ego <span class="_ _1e"></span>w<span class="_ _1"></span> </div><div class="t m0 x1 h3 y767 ff1 fs1 fc1 sc0 ls0 ws0">Lublinie:  </div><div class="t m0 x1 h3 y26d ff1 fs1 fc1 sc0 ls0 ws0">- <span class="ff3">decy<span class="_ _1"></span>zję odmawiającą<span class="_ _1"></span> zwrotu <span class="_ _1"></span>zryczałtowanego <span class="_ _1"></span>podatku d<span class="_ _1"></span>ochodowego <span class="_ _1"></span>od osób <span class="_ _1"></span>prawnych<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y26e ff3 fs1 fc1 sc0 ls0 ws0">w kwocie 18 247 451<span class="_ _1"></span>,00 zł, pobranego <span class="_ _1"></span>od wypłaconej w maj<span class="_ _1"></span>u 2023 r. dywidendy<span class="_ _1"></span> oraz <span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y26f ff1 fs1 fc1 sc0 ls0 ws0">- <span class="_ _20"> </span><span class="ff3">decyzję <span class="_ _20"> </span>odmawiającą <span class="_ _20"> </span>stwierdzenia <span class="_ _20"> </span>i <span class="_ _20"> </span>zwrotu <span class="_ _20"> </span>nadpłaty <span class="_ _20"> </span>w <span class="_ _20"> </span>kwocie <span class="_ _25"> </span>380<span class="_ _8"></span></span> <span class="ff3">000,00 <span class="_ _25"> </span>zł <span class="_ _20"> </span>z <span class="_ _20"> </span>tytułu </span></div><div class="t m0 x1 h3 y270 ff3 fs1 fc1 sc0 ls0 ws0">zryczałtowanego <span class="_ _1e"></span>podatku <span class="_ _8"></span>doch<span class="_ _1"></span>odowego <span class="_ _8"></span>od <span class="_ _1e"></span>os<span class="_ _1"></span>ób <span class="_ _8"></span>prawnyc<span class="_ _1"></span>h <span class="_ _8"></span>pobranego <span class="_ _1e"></span>od <span class="_ _8"></span>wypła<span class="_ _1"></span>conej <span class="_ _8"></span>w </div><div class="t m0 x1 h3 y271 ff1 fs1 fc1 sc0 ls0 ws0">maju 2023 r. dywiden<span class="_ _1"></span>dy. </div><div class="t m0 x1 h3 y272 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _1"></span>dni<span class="_ _1"></span>u <span class="_ _1"></span>5 <span class="_ _1"></span>ma<span class="_ _1"></span>rca <span class="_ _1"></span>20<span class="_ _1"></span>26 <span class="_ _1"></span>r. <span class="_ _8"></span>Emitent <span class="_ _8"></span>złożył <span class="_ _1"></span>odwołan<span class="_ _1"></span>ia <span class="_ _8"></span>od <span class="_ _1"></span>obu <span class="_ _1"></span>w<span class="_ _1"></span>w. <span class="_ _1"></span>decy<span class="_ _1"></span>zji <span class="_ _1"></span>Nac<span class="_ _1"></span>zelnika <span class="_ _8"></span>Lubelskiego </div><div class="t m0 x1 h3 y273 ff3 fs1 fc1 sc0 ls0 ws0">Urzędu Skarboweg<span class="_ _1"></span>o w Lublinie do Dy<span class="_ _1"></span>rektora Izby Administracji Ska<span class="_ _1"></span>rbowej w Lublinie.<span class="_ _1"></span><span class="ff1"> <span class="_ _1"></span> </span></div></div></div></div>
<div id="pf49" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc49 w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">73</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">Zarząd <span class="_ _8"></span>nie <span class="_ _8"></span>zgadza <span class="_ _8"></span>się <span class="_ _1e"></span>z <span class="_ _8"></span>wydany<span class="_ _1"></span>mi <span class="_ _8"></span>decyzjami. <span class="_ _8"></span>W <span class="_ _8"></span>ocenie <span class="_ _8"></span>E<span class="_ _1"></span>mitenta, <span class="_ _8"></span>wydane <span class="_ _8"></span>decy<span class="_ _1"></span>zję <span class="_ _8"></span>pomijają </div><div class="t m0 x1 h3 y1d7 ff3 fs1 fc1 sc0 ls0 ws0">kluczowe <span class="_ _7"></span>ustalen<span class="_ _1"></span>ia <span class="_ _7"></span>fakty<span class="_ _1"></span>czne <span class="_ _7"></span>i <span class="_ _7"></span>dokumenty<span class="_ _1"></span> <span class="_ _7"></span>źródłowe. <span class="_ _c"></span>Zdaniem <span class="_ _7"></span>Zarządu <span class="_ _c"></span>Emitenta <span class="_ _7"></span>istnieją <span class="_ _7"></span>m<span class="_ _1"></span>ocne </div><div class="t m0 x1 h3 y297 ff1 fs1 fc1 sc0 ls0 ws0">argumenty <span class="_ _15"> </span><span class="ff3 fc2">wynikają<span class="_ _1"></span>ce <span class="_ _15"> </span>z <span class="_ _1d"> </span>realnego <span class="_ _15"> </span>przebiegu<span class="_ _1"></span> <span class="_ _15"> </span>transakcji <span class="_ _15"> </span>i <span class="_ _1d"> </span>jej<span class="_ _1"></span> <span class="_ _15"> </span>uwarunkowań <span class="_ _15"> </span>gospodarczych,<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y298 ff3 fs1 fc2 sc0 ls0 ws0">których <span class="_ _7"></span>organ <span class="_ _7"></span>ni<span class="_ _1"></span>e <span class="_ _7"></span>uwzglę<span class="_ _1"></span>dnił<span class="ff1">. <span class="_ _c"></span><span class="ff3">Spółka<span class="ff1"> <span class="_ _7"></span><span class="ff3">stoi <span class="_ _7"></span>na <span class="_ _7"></span>stan<span class="_ _1"></span>owisku, <span class="_ _7"></span>że <span class="_ _7"></span>war<span class="_ _1"></span>unki <span class="_ _7"></span>do <span class="_ _7"></span>zas<span class="_ _1"></span>tosowania <span class="_ _7"></span>zwolnien<span class="_ _1"></span>ia </span></span></span></span></div><div class="t m0 x1 h3 y299 ff3 fs1 fc2 sc0 ls0 ws0">z <span class="_ _28"> </span>obowi<span class="_ _1"></span>ązku <span class="_ _28"> </span>pob<span class="_ _1"></span>oru <span class="_ _28"> </span>podatku <span class="_ _2a"> </span>u <span class="_ _28"> </span>źr<span class="_ _1"></span>ódła <span class="_ _28"> </span>z<span class="_ _1"></span>ostały <span class="_ _28"> </span>speł<span class="_ _1"></span>nione.<span class="_ _1"></span><span class="ff1"> <span class="_ _28"> </span></span>Emi<span class="_ _1"></span>tent <span class="_ _28"> </span>posiada <span class="_ _2a"> </span>polisę </div><div class="t m0 x1 h3 y29a ff3 fs1 fc2 sc0 ls0 ws0">ubezpieczeniową <span class="_ _15"> </span>obejmującą <span class="_ _22"> </span>ry<span class="_ _1"></span>zyko <span class="_ _1d"> </span>zakwestion<span class="_ _1"></span>owania <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>organ <span class="_ _1d"> </span>p<span class="_ _1"></span>odatkowy <span class="_ _1d"> </span>prawa<span class="_ _1"></span> <span class="_ _22"></span>do </div><div class="t m0 x1 h3 y29b ff3 fs1 fc2 sc0 ls0 ws0">zwolnienia <span class="_ _1d"> </span>kra<span class="_ _1"></span>jowego <span class="_ _1d"> </span>lu<span class="_ _1"></span>b <span class="_ _1d"> </span>wynikają<span class="_ _1"></span>cego <span class="_ _1d"> </span>z <span class="_ _1d"> </span>umo<span class="_ _1"></span>wy <span class="_ _1d"> </span>o <span class="_ _1d"> </span>unik<span class="_ _1"></span>aniu <span class="_ _1d"> </span>podw<span class="_ _1"></span>ójnego <span class="_ _1d"> </span>opoda<span class="_ _1"></span>tkowania </div><div class="t m0 x1 h3 y29c ff3 fs1 fc2 sc0 ls0 ws0">mającego <span class="_ _1d"> </span>zastosowa<span class="_ _1"></span>nie <span class="_ _22"> </span>do <span class="_ _15"> </span>wypłaconej <span class="_ _22"></span>dywi<span class="_ _1"></span>dendy<span class="_ _1"></span><span class="ff1">. <span class="_ _1d"> </span></span>Zarząd <span class="_ _1d"> </span>nie <span class="_ _1d"> </span>identyfi<span class="_ _1"></span>kuje <span class="_ _1d"> </span>utraty <span class="_ _1d"> </span>wartości<span class="_ _1"></span> </div><div class="t m0 x1 h3 y768 ff3 fs1 fc2 sc0 ls0 ws0">prezentowanej w bi<span class="_ _1"></span>lansie należności<span class="_ _1"></span><span class="ff1">.<span class="fc6"> </span></span></div><div class="t m0 x1 h3 y173 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y2b8 ff1 fs7 fc3 sc0 ls0 ws0">30.4<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Rozliczenia podatkowe </span></span></div><div class="t m0 x1 h3 y323 ff3 fs1 fc2 sc0 ls0 ws0">Rozliczenia <span class="_ _1e"></span>podatkowe <span class="_ _1e"></span>oraz <span class="_ _8"></span>i<span class="_ _1"></span>nne <span class="_ _1e"></span>obszary <span class="_ _8"></span>d<span class="_ _1"></span>ziałalności <span class="_ _1e"></span>podlegające <span class="_ _1e"></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 y2d6 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 y2d7 ff1 fs1 fc2 sc0 ls0 ws0">sankcji.  </div><div class="t m0 x1 h3 y44c 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 y769 ff3 fs1 fc2 sc0 ls0 ws0">co <span class="_ _2b"> </span>do <span class="_ _2a"> </span>in<span class="_ _1"></span>terpretacji <span class="_ _2b"> </span>prawnej <span class="_ _2b"> </span>przepi<span class="_ _1"></span>sów <span class="_ _2b"> </span>podatkowych <span class="_ _2b"> </span>zarówno <span class="_ _2b"> </span>wewną<span class="_ _1"></span>trz <span class="_ _2b"> </span>organów </div><div class="t m0 x1 h3 y76a ff3 fs1 fc2 sc0 ls0 ws0">państwowych, <span class="_ _11"> </span>jak <span class="_ _11"> </span>i <span class="_ _24"> </span>p<span class="_ _1"></span>omiędzy <span class="_ _11"> </span>organami <span class="_ _11"> </span>państwowymi<span class="_ _1"></span> <span class="_ _24"> </span>i <span class="_ _11"> </span>przedsięb<span class="_ _1"></span>iorstwami, <span class="_ _11"> </span>powod<span class="_ _1"></span>ują </div><div class="t m0 x1 h3 y52f 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 class="t m0 x1 h3 y76b ff3 fs1 fc2 sc0 ls0 ws0">Rozliczenia <span class="_ _1d"> </span>p<span class="_ _1"></span>odatkowe <span class="_ _1d"> </span>mogą <span class="_ _15"> </span>być <span class="_ _1d"> </span>przedmiotem<span class="_ _1"></span> <span class="_ _1d"> </span>kontroli <span class="_ _1d"> </span>prze<span class="_ _1"></span>z <span class="_ _1d"> </span>okres <span class="_ _1d"> </span>co <span class="_ _15"> </span>najmniej <span class="_ _1d"> </span>pi<span class="_ _1"></span>ęciu <span class="_ _1d"> </span>lat, </div><div class="t m0 x1 h3 y76c 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 y76d 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 y76e ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y60a ff1 fs5 fc4 sc0 ls16 ws0">31<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Informacje o <span class="ff3">podmiotach powiązanych</span> </span></span></div><div class="t m0 x1 hc y161 ff1 fs7 fc3 sc0 ls0 ws0">31.1<span class="ff6"> <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 y75a ff3 fs1 fc2 sc0 ls0 ws0">Jednostką <span class="_ _1"></span>dominującą <span class="_ _1"></span>wobec <span class="_ _1"></span>Murapol <span class="_ _1"></span>S.A. <span class="_ _1"></span>jest <span class="_ _1"></span>AEREF V <span class="_ _1"></span>PL <span class="_ _8"></span><span class="ff1">Inwestycje <span class="_ _1"></span>Sp. <span class="_ _1"></span>z <span class="_ _1"></span>o.o.. P<span class="_ _1"></span>odmiot ten<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y75b ff3 fs1 fc2 sc0 ls0 ws0">sprawuje <span class="_ _8"></span>kontr<span class="_ _1"></span>olę <span class="_ _8"></span>wspóln<span class="_ _1"></span>ie <span class="_ _8"></span>z <span class="_ _8"></span>p<span class="_ _1"></span>odmiotem <span class="_ _8"></span>powiąza<span class="_ _1"></span>nym <span class="_ _8"></span>pod <span class="_ _1e"></span>wspólną <span class="_ _1e"></span>kontrolą <span class="_ _22"></span>–<span class="ff1"> <span class="_ _8"></span>Ha<span class="_ _1"></span>mpont <span class="_ _8"></span>Sp. </span></div><div class="t m0 x1 h3 y2cb ff1 fs1 fc2 sc0 ls0 ws0">z o.o. <span class="ff3">–</span> <span class="ff3">na podstawi<span class="_ _1"></span>e uprawnień osobistych<span class="_ _1"></span> wynikający<span class="_ _1"></span>ch ze Statutu Emitenta.<span class="_ _1"></span></span> </div><div class="t m0 x1 hc y75d ff1 fs7 fc3 sc0 ls0 ws0">31.2<span class="ff6"> <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 y76f ff3 fs1 fc2 sc0 ls0 ws0">Jednostką dominującą<span class="_ _1"></span> najwyższeg<span class="_ _1"></span>o szczebla jest Ares Partn<span class="_ _1"></span>ers HoldCo LLC<span class="_ _1"></span><span class="ff1">. </span></div><div class="t m0 x1 hc y65 ff1 fs7 fc3 sc0 ls0 ws0">31.3<span class="ff6"> <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 y770 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></div></div>
<div id="pf4a" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc4a w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 ha7" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">74</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">31.4<span class="ff6"> <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 h58 y3b9 ff1 fse fc7 sc0 ls0 ws0">31.4.1<span class="ff6"> <span class="_ _1f"> </span><span class="ff3">Wynagrodzenie <span class="_ _15"> </span>wypłacone <span class="_ _14"> </span>lub <span class="_ _15"> </span>należne <span class="_ _15"> </span>c<span class="_ _1"></span>złonkom<span class="_ _c"></span> <span class="_ _14"> </span>Zarządu <span class="_ _14"> </span>or<span class="_ _c"></span>az <span class="_ _14"> </span>członkom<span class="_ _c"></span> </span></span></div><div class="t m0 x43 h58 y771 ff3 fse fc7 sc0 ls0 ws0">Rady Nadzorcz<span class="_ _c"></span>ej Spółki<span class="ff1"> </span></div></div><div class="c x1 y772 wd h36"><div class="t m0 x6 he y13d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1d y772 w84 h36"><div class="t m0 x63 h2 y13f ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x63 hf y140 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 <span class="ff8"> </span></div></div><div class="c x77 y772 wf5 h36"><div class="t m0 x4e h2 y13f ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x4e hf y140 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 <span class="ff8"> </span></div></div><div class="c x1 y4c2 wd h11"><div class="t m0 x6 h2 y79 ff9 fs0 fc2 sc0 ls0 ws0">Zarząd<span class="ff2"> </span></div></div><div class="c x1d y4c2 wab h11"><div class="t m0 x70 hf y79 ff8 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x77 y4c2 wf1 h11"><div class="t m0 x3 hf y79 ff8 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y4c3 w11 h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe świadczenia pracownicze<span class="ff1"> z Murapol S.A. </span></div></div><div class="c x1d y4c3 w85 h11"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 602 </div></div><div class="c x77 y4c3 wf5 h11"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 758 </div></div><div class="c x1 y773 w11 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Premia motywacyjna </div></div><div class="c x1d y773 w85 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls3 ws0">1 <span class="ls0">590 </span></div></div><div class="c x77 y773 wf5 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 825 </div></div><div class="c x1 y774 wd h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Rada Nadzorcza </div></div><div class="c x1d y774 wab h10"><div class="t m0 x57 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x77 y774 wf1 h10"><div class="t m0 x65 h2 y76 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y775 w11 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Krótkoterminowe świadczenia pracownicze<span class="ff1"> z Murapol S.A. </span></div></div><div class="c x1d y775 w85 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">550<span class="ls0"> </span></div></div><div class="c x77 y775 wf5 h10"><div class="t m0 x2d he y75 ff1 fs0 fc2 sc0 ls3 ws0">487<span class="ls0"> </span></div></div><div class="c x1 y776 wd h38"><div class="t m0 x6 he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1d y776 w84 h38"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">6 097 </div></div><div class="c x77 y776 wf5 h38"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">7 070  </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y777 ff3 fs1 fc1 sc0 ls0 ws0">17 <span class="_ _14"> </span>listopada <span class="_ _14"> </span>2021 <span class="_ _14"> </span>roku <span class="_ _14"> </span>została <span class="_ _14"> </span>podpisana <span class="_ _14"> </span>umowa <span class="_ _14"> </span>dotycząca <span class="_ _14"> </span>programu <span class="_ _14"> </span>długoterminowe<span class="_ _1"></span>j </div><div class="t m0 x1 h3 y47a ff3 fs1 fc1 sc0 ls0 ws0">premii  motywacyjnej  pomiędzy  niektórymi <span class="_ _14"> </span>członka<span class="_ _1"></span>mi  Zarządu <span class="_ _14"> </span>Murapol  S.A.,<span class="ff1">  a AEREF  V <span class="_ _14"> </span>PL </span></div><div class="t m0 x1 h3 y778 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 y779 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="_ _1"></span>uzależni<span class="_ _1"></span>ona <span class="_ _1"></span>od <span class="_ _1"></span>stopy <span class="_ _1"></span>zwrotu<span class="_ _1"></span><span class="ff1"> <span class="_ _8"></span>z inwestycji <span class="_ _1"></span>w </span>Grupę <span class="_ _1"></span>dl<span class="_ _1"></span>a </div><div class="t m0 x1 h3 y601 ff3 fs1 fc1 sc0 ls0 ws0">AEREF <span class="_ _25"> </span>V <span class="_ _20"> </span>PL <span class="_ _25"> </span>Inve<span class="_ _1"></span>stment <span class="_ _20"> </span>S.a.r.l. <span class="_ _25"> </span>lub <span class="_ _20"> </span>AEREF <span class="_ _20"> </span>V <span class="_ _25"> </span>PL <span class="_ _20"> </span>Master <span class="_ _20"> </span>S.a.r.l. <span class="_ _25"> </span>(tj. <span class="_ _20"> </span>podmi<span class="_ _1"></span>otu <span class="_ _25"> </span>bezpośredn<span class="_ _1"></span>io </div><div class="t m0 x1 h3 y77a ff3 fs1 fc1 sc0 ls0 ws0">kontrolującego  AEREF  V  PL  Investment  S.a.r.l.)  (razem  jako  „AEREF  V  PL”).  Premia  będzie </div><div class="t m0 x1 h3 y1ab 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 y77b ff1 fs1 fc1 sc0 ls0 ws0">z <span class="ff3">uczestników <span class="_ _2d"> </span>jako <span class="_ _2d"> </span>proc<span class="_ _1"></span>ent <span class="_ _b"> </span>wpły<span class="_ _1"></span>wów <span class="_ _b"> </span>n<span class="_ _1"></span>etto<span class="_ _1"></span></span> <span class="_ _2d"> </span>z inwestycji<span class="_ _1"></span> <span class="_ _b"> </span>AEREF <span class="_ _13"> </span>V <span class="_ _b"> </span>PL<span class="_ _1"></span> <span class="_ _b"> </span>w <span class="_ _1"></span>Murapol <span class="_ _2d"> </span>S.A. </div><div class="t m0 x1 h3 y77c 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 y77d 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 y77e 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 usługi).<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y77f ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _25"> </span>ocenie <span class="_ _25"> </span>Spółki, <span class="_ _25"> </span>wysokość <span class="_ _25"> </span>premi<span class="_ _1"></span>i <span class="_ _25"> </span>jest <span class="_ _25"> </span>efektywn<span class="_ _1"></span>ie <span class="_ _25"> </span>uzależniona <span class="_ _25"> </span>od <span class="_ _25"> </span>wartości <span class="_ _25"> </span>i<span class="_ _1"></span>nstrumentów </div><div class="t m0 x1 h3 y780 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 y781 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 y782 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 y783 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 y784 ff3 fs1 fc1 sc0 ls0 ws0">Dniem <span class="_ _c"></span>przyznania <span class="_ _7"></span>uprawnień, <span class="_ _c"></span>tj. <span class="_ _7"></span><span class="ff1">dn<span class="_ _1"></span>iem, <span class="_ _7"></span>w <span class="ff3">którym <span class="_ _c"></span>zawarta <span class="_ _7"></span>została <span class="_ _c"></span>umowa <span class="_ _7"></span>dotycząca <span class="_ _c"></span>płatności<span class="_ _1"></span><span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y785 ff1 fs1 fc1 sc0 ls0 ws0">w formie <span class="_ _20"> </span>akcji<span class="_ _1"></span> <span class="_ _20"> </span>jest <span class="_ _19"> </span>17 <span class="_ _20"> </span>li<span class="_ _1"></span>stopada <span class="_ _20"> </span>20<span class="_ _1"></span>21 <span class="_ _20"> </span>roku, <span class="_ _19"> </span>niemniej <span class="_ _19"> </span>jednak <span class="_ _20"> </span>uczestni<span class="_ _1"></span>cy <span class="_ _20"> </span>progra<span class="_ _1"></span>mu <span class="_ _20"> </span>zostali<span class="_ _1"></span> </div><div class="t m0 x1 h3 y786 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 y787 ff3 fs1 fc1 sc0 ls0 ws0">dlatego <span class="_ _25"> </span>dzień  ten<span class="_ _1"></span> <span class="_ _25"> </span>został <span class="_ _25"> </span>przyjęty <span class="_ _25"> </span>jako <span class="_ _25"> </span>początek <span class="_ _25"> </span>okresu <span class="_ _25"> </span>nabywania <span class="_ _25"> </span>uprawnień<span class="_ _1"></span>,<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w </span>którym </div><div class="t m0 x1 h3 y3d0 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 y788 ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _25"> </span>g<span class="_ _1"></span>odziwa <span class="_ _25"> </span>p<span class="_ _1"></span>rogramu <span class="_ _25"> </span>na <span class="_ _20"> </span>dzień <span class="_ _20"> </span>przyznania <span class="_ _20"> </span>wynosiła <span class="_ _25"> </span>9 <span class="_ _20"> </span>mln <span class="_ _25"> </span>PLN <span class="_ _20"> </span>i <span class="_ _25"> </span>została<span class="_ _1"></span> <span class="_ _25"> </span>ustalon<span class="_ _1"></span>a<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y789 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 y78a ff1 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>202<span class="_ _1"></span>4 <span class="_ _8"></span><span class="ff3">koszt <span class="_ _1"></span>programu <span class="_ _8"></span>dla <span class="_ _1"></span>Spółka<span class="_ _1"></span> <span class="_ _1"></span>wynosi <span class="_ _1"></span>narastając<span class="_ _1"></span>o <span class="_ _8"></span></span>9 <span class="_ _1"></span>ml<span class="_ _1"></span>n <span class="_ _1"></span><span class="ff3">złotych <span class="_ _1"></span>i <span class="_ _8"></span>został </span></div><div class="t m0 x1 h3 y78b ff3 fs1 fc2 sc0 ls0 ws0">ujęty<span class="ff1"> <span class="_ _25"> </span>w kor<span class="_ _1"></span>espondencji <span class="_ _20"> </span>z </span>linią <span class="_ _20"> </span>„Kapitał <span class="_ _20"> </span>zapasowy, <span class="_ _25"> </span>pozostały <span class="_ _20"> </span>kapitał <span class="_ _20"> </span>rezerwowy <span class="_ _25"> </span>oraz <span class="_ _20"> </span>zyski </div><div class="t m0 x1 h3 y78c ff3 fs1 fc2 sc0 ls0 ws0">zatrzymane/ niepokryte <span class="_ _1"></span>straty”. <span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
<div id="pf4b" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc4b w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 h8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">75</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc2 sc0 ls0 ws0">31 <span class="_ _1d"> </span>październ<span class="_ _1"></span>ika <span class="_ _1d"> </span>2024 <span class="_ _15"> </span>roku, <span class="_ _1d"> </span>Spółka<span class="_ _1"></span> <span class="_ _1d"> </span>zawarła <span class="_ _15"> </span>z <span class="_ _22"> </span>c<span class="_ _1"></span>złonkami <span class="_ _1d"> </span>Zarząd<span class="_ _1"></span>u <span class="_ _15"> </span>oraz <span class="_ _1d"> </span>wy<span class="_ _1"></span>branymi <span class="_ _1d"> </span>członka<span class="_ _1"></span>mi </div><div class="t m0 x1 h3 y1d7 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 y297 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="_ _1"></span>menadżerów <span class="_ _1"></span>Sp<span class="_ _1"></span>ółki <span class="_ _1"></span>na <span class="_ _1"></span>la<span class="_ _1"></span>ta <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 y298 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 y299 ff3 fs1 fc2 sc0 ls0 ws0">opinii <span class="_ _24"> </span>Komitetu <span class="_ _19"> </span>ds. <span class="_ _19"> </span>Wy<span class="_ _1"></span>nagrodzeń <span class="_ _19"> </span>i<span class="_ _1"></span> <span class="_ _19"> </span>Nomina<span class="_ _1"></span>cji <span class="_ _24"> </span>Rady <span class="_ _19"> </span>Nadzorc<span class="_ _1"></span>zej <span class="_ _19"> </span>okre<span class="_ _1"></span>ślając <span class="_ _19"> </span>jed<span class="_ _1"></span>nocześnie </div><div class="t m0 x1 h3 y29a 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="_ _25"> </span>przedmi<span class="_ _1"></span>otowego  progra<span class="_ _1"></span>mu  m<span class="_ _1"></span>otywacyjnego, </div><div class="t m0 x1 h3 y29b ff3 fs1 fc2 sc0 ls0 ws0">osoby <span class="_ _25"> </span>nim <span class="_ _25"> </span>objęte <span class="_ _25"> </span>b<span class="_ _1"></span>ędą <span class="_ _25"> </span>upra<span class="_ _1"></span>wnione <span class="_ _25"> </span>do <span class="_ _25"> </span>obję<span class="_ _1"></span>cia <span class="_ _25"> </span>akcji <span class="_ _25"> </span>Spółki<span class="_ _1"></span>, <span class="_ _25"> </span>na <span class="_ _25"> </span>co <span class="_ _25"> </span>wymagana <span class="_ _25"> </span>będzie </div><div class="t m0 x1 h3 y29c 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 y768 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 y447 ff3 fs1 fc2 sc0 ls0 ws0">Uprawnienia <span class="_ _14"> </span>do <span class="_ _14"> </span>premii <span class="_ _14"> </span>nabywane <span class="_ _14"> </span>są <span class="_ _15"> </span>w  o<span class="_ _c"></span>kresie <span class="_ _14"> </span>do <span class="_ _15"> </span>dn<span class="_ _1"></span>ia <span class="_ _14"> </span>31 <span class="_ _15"> </span>grudni<span class="_ _1"></span>a <span class="_ _14"> </span>2028 <span class="_ _15"> </span>r., <span class="_ _14"> </span>w <span class="_ _14"> </span>przypadku </div><div class="t m0 x1 h3 y5e2 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 y5e3 ff3 fs1 fc2 sc0 ls0 ws0">(tzw. <span class="_ _15"> </span>warunek <span class="_ _15"> </span>nabycia <span class="_ _15"> </span>uprawnień <span class="_ _15"> </span>związany <span class="_ _15"> </span>ze <span class="_ _15"> </span>świadczeniem <span class="_ _15"> </span>usługi).<span class="_ _8"></span><span class="ff1"> <span class="_ _15"> </span></span>Wysokość <span class="_ _15"> </span>premii <span class="_ _15"> </span>jest </div><div class="t m0 x1 h3 y5e4 ff3 fs1 fc2 sc0 ls0 ws0">efektywnie  uzależniona <span class="_ _14"> </span>od <span class="_ _14"> </span>wartości<span class="_ _1"></span> <span class="_ _14"> </span>instrumentów  kapitałowych <span class="_ _14"> </span>Spółki,  w <span class="_ _14"> </span>związku  z <span class="_ _15"> </span>c<span class="_ _1"></span>zym </div><div class="t m0 x1 h3 y21d ff3 fs1 fc2 sc0 ls0 ws0">premia st<span class="_ _c"></span>anowi <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 jako <span class="_ _7"></span>rozlic<span class="_ _1"></span>zaną </div><div class="t m0 x1 h3 y78d ff3 fs1 fc2 sc0 ls0 ws0">w instrumentach k<span class="_ _1"></span>apitałowych.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y23f 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="_ _25"> </span><span class="ff1">9,<span class="_ _1"></span>6  mln  PLN  i<span class="_ _1"></span> </span>została  ustalona </div><div class="t m0 x1 h3 y240 ff1 fs1 fc2 sc0 ls0 ws0">w oparciu <span class="_ _20"> </span>o <span class="ff3">oczekiwan<span class="_ _1"></span>ą <span class="_ _25"> </span>stopę <span class="_ _20"> </span>zwrotu <span class="_ _20"> </span>z</span> <span class="ff3">inwe<span class="_ _1"></span>stycji<span class="_ _1"></span>, <span class="_ _25"> </span>z <span class="_ _20"> </span>czego <span class="_ _20"> </span>na <span class="_ _20"> </span>członków <span class="_ _20"> </span>Zarządu <span class="_ _20"> </span>Spółki </span></div><div class="t m0 x1 h3 y78e ff1 fs1 fc2 sc0 ls0 ws0">przypada 6,6 mln PLN.  <span class="_ _c"></span>Do dnia 31 grudni<span class="_ _1"></span>a 2025 <span class="ff3">koszt programu dla Grupy wynosi narastająco </span></div><div class="t m0 x1 h3 y78f ff1 fs1 fc2 sc0 ls0 ws0">2 <span class="ls2">369 <span class="_ _1"></span></span><span class="ff3">tys. <span class="_ _1"></span>PLN, <span class="_ _1"></span>z <span class="_ _1"></span>czeg<span class="_ _1"></span>o <span class="_ _1"></span>na <span class="_ _1"></span>członków <span class="_ _1"></span>Zarządu <span class="_ _1"></span>Spół<span class="_ _1"></span>ki <span class="_ _1"></span>przypadło <span class="_ _8"></span></span>1 <span class="ls2">856</span> <span class="_ _1"></span>tys. <span class="_ _8"></span>PLN. Koszt <span class="_ _1"></span><span class="ff3">został <span class="_ _1"></span>ujęty<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y790 ff1 fs1 fc2 sc0 ls0 ws0">w korespondencji<span class="_ _1"></span> <span class="_ _28"> </span>z <span class="ff3">lin<span class="_ _1"></span>ią <span class="_ _28"> </span>„Kap<span class="_ _1"></span>itał <span class="_ _28"> </span>zap<span class="_ _1"></span>asowy, <span class="_ _2a"> </span>pozostały <span class="_ _2a"> </span>kapitał <span class="_ _2a"> </span>rezerwowy <span class="_ _2a"> </span>oraz <span class="_ _2a"> </span>zyski </span></div><div class="t m0 x1 h3 y243 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 y286 ff3 fs1 fc2 sc0 ls0 ws0">Dnia <span class="_ _13"> </span>1 <span class="_ _13"> </span>lipca <span class="_ _13"> </span>2025 <span class="_ _2d"> </span>roku <span class="_ _13"> </span>Rada <span class="_ _13"> </span>Nadzorcza <span class="_ _13"> </span>w <span class="_ _2d"> </span>ra<span class="_ _1"></span>mach <span class="_ _13"> </span>długoterminowego <span class="_ _13"> </span>programu<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y791 ff3 fs1 fc2 sc0 ls0 ws0">motywacyjnego <span class="_ _15"> </span>przyznała <span class="_ _15"> </span>u<span class="_ _c"></span>czestnikom <span class="_ _15"> </span>programu <span class="_ _15"> </span>35 <span class="_ _1d"> </span>344 <span class="_ _15"> </span>warrantów <span class="_ _1d"> </span>s<span class="_ _1"></span>ubskrypcyjn<span class="_ _1"></span>ych.<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>Dnia </span></div><div class="t m0 x1 h3 y792 ff1 fs1 fc2 sc0 ls0 ws0">2 <span class="ff3">października<span class="_ _1"></span></span>  2025 <span class="_ _14"> </span>roku<span class="_ _1"></span>  <span class="ff3">Rada  N<span class="_ _c"></span>adzorc<span class="_ _1"></span>za  rozszerzyła  program  o  dodatkowych  członków </span></div><div class="t m0 x1 h3 y46d ff3 fs1 fc2 sc0 ls0 ws0">wyższej <span class="_ _1f"> </span>kadry <span class="_ _36"> </span>zarząd<span class="_ _1"></span>zając<span class="_ _1"></span>ej <span class="_ _36"> </span>i<span class="_ _1"></span> <span class="_ _1f"> </span>przyznała <span class="_ _36"> </span>uczestnikom <span class="_ _1f"> </span>programy<span class="_ _1"></span> <span class="_ _1f"> </span>7<span class="ff1"> </span>717 <span class="_ _1f"> </span>warrantów </div><div class="t m0 x1 h3 y28a ff1 fs1 fc2 sc0 ls0 ws0">subskrypcyjnyc<span class="_ _1"></span>h. </div><div class="t m0 x1 h3 y267 ff6 fs1 fc2 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf4c" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc4c w0 h3c"><img 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" class="bi x68 y4a8 w3 ha8" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">76</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y236 ff1 fs7 fc3 sc0 ls0 ws0">31.5<span class="ff6"> <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 y793 wf6 h36"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y793 wa8 h36"><div class="t m0 x63 h2 y13f ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x63 hf y140 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 <span class="ff8"> </span></div></div><div class="c x6f y793 wa8 h36"><div class="t m0 xc2 h2 y13f ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 xc2 hf y140 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 <span class="ff8"> </span></div></div><div class="c x1 y794 wf6 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">zakup usług przez: <span class="ff2"> </span></div></div><div class="c x7 y794 w57 h11"><div class="t m0 x70 hf y75 ff8 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x6f y794 w57 h11"><div class="t m0 x70 hf y75 ff8 fs0 fc2 sc0 ls0 ws0">  </div></div><div class="c x1 y4c1 wf7 h10"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. od: </div></div><div class="c x7 y4c1 w55 h10"><div class="t m0 x57 h37 y76 ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y4c1 wa8 h10"><div class="t m0 x57 he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y795 wf7 h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0"> -<span class="ff3">spółek <span class="_ _40"> </span>oraz <span class="_ _40"> </span>osób<span class="_ _c"></span> <span class="_ _40"> </span>fizycznych <span class="_ _40"> </span>po<span class="_ _c"></span>wiązanych<span class="ff1"> </span></span></div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">z akcjonariuszami <span class="ff3">i członkami zarządu</span> </div></div><div class="c x7 y795 w55 h39"><div class="t m0 x1f he y7f ff1 fs0 fc2 sc0 ls0 ws0">7 733 </div></div><div class="c x6f y795 wa8 h39"><div class="t m0 x1f he y7f ff1 fs0 fc2 sc0 ls0 ws0">8 582 </div></div><div class="c x1 y796 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y796 w55 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">513<span class="ls0"> </span></div></div><div class="c x6f y796 wa8 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">609<span class="ls0"> </span></div></div><div class="c x1 y797 wf7 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">sprzedaż wyrobów, materiałów i usług przez: <span class="ff2"> </span></div></div><div class="c x7 y797 w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y797 wa8 h10"><div class="t m0 x57 he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y798 wf7 h11"><div class="t m0 x6 h37 y79 ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. na rzecz: </div></div><div class="c x7 y798 w55 h11"><div class="t m0 x57 h37 y79 ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y798 wa8 h11"><div class="t m0 x57 he yd2 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y799 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y799 w55 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">47 113 </div></div><div class="c x6f y799 wa8 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">50 392<span class="fc1"> </span></div></div><div class="c x1 y1fc wf7 h38"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">odsetki od pożyczek otrzymanych przez: <span class="ff2"> </span></div></div><div class="c x7 y1fc w55 h38"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y1fc wa8 h38"><div class="t m0 x57 he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y79a wf7 h10"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0"> Murapol S.A. od: </div></div><div class="c x7 y79a w55 h10"><div class="t m0 x57 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y79a wa8 h10"><div class="t m0 x57 he y76 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y79b wf7 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y79b w55 h11"><div class="t m0 x27 he y79 ff1 fs0 fc2 sc0 ls0 ws0">10 552 </div></div><div class="c x6f y79b wa8 h11"><div class="t m0 x1f he y79 ff1 fs0 fc2 sc0 ls0 ws0">9 056 </div></div><div class="c x1 y79c wf7 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">odsetki od pożyczek udzielonych przez: <span class="ff2"> </span></div></div><div class="c x7 y79c w55 h11"><div class="t m0 x57 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y79c wa8 h11"><div class="t m0 x57 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y4b5 wf7 h10"><div class="t m0 x6 he y75 ff4 fs0 fc2 sc0 ls0 ws0"> Murapol S.A. do:<span class="ff1"> </span></div></div><div class="c x7 y4b5 w55 h10"><div class="t m0 x57 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y4b5 wa8 h10"><div class="t m0 x57 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y79d wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> - <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y79d w55 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">5 425 </div></div><div class="c x6f y79d wa8 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 042 </div></div><div class="c x1 y79e wf7 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">odsetki od należności pozostałych<span class="ff2 ls2a">: </span><span class="ff1"> </span></div></div><div class="c x7 y79e w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y79e wa8 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y2db wf7 h10"><div class="t m0 x6 he y75 ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. od:<span class="ff1"> </span></div></div><div class="c x7 y2db w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y2db wa8 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y79f wf7 h65"><div class="t m0 x6 he y183 ff1 fs0 fc2 sc0 ls0 ws0"> -<span class="ff3">spółek <span class="_ _40"> </span>oraz <span class="_ _40"> </span>osób<span class="_ _c"></span> <span class="_ _40"> </span>fizycznych <span class="_ _40"> </span>po<span class="_ _c"></span>wiązanych<span class="ff1"> </span></span></div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">z akcjonariuszami <span class="ff3">i członkami zarządu</span> </div></div><div class="c x7 y79f w55 h65"><div class="t m0 x2e he y89 ff1 fs0 fc2 sc0 ls3 ws0">694<span class="ls0"> </span></div></div><div class="c x6f y79f wa8 h65"><div class="t m0 x70 he y89 ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y3c8 wf6 ha9"><div class="t m0 x6 he y7a0 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7 y7a1 wa8 h11"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">72 030 </div></div><div class="c x6f y7a1 wa8 h11"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">71 681 </div></div><div class="c x7 y3c8 w57 h11"><div class="t m0 x57 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y3c8 w57 h11"><div class="t m0 x57 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y7a2 wf7 h11"><div class="t m0 x6 hf y75 ff7 fs0 fc2 sc0 ls0 ws0">Należności od podmiotów powiązanych: <span class="ff8"> </span></div></div><div class="c x7 y7a2 w55 h11"><div class="t m0 x7b hf y75 ff8 fs0 fc2 sc0 ls0 ws0">136 905 </div></div><div class="c x6f y7a2 wa8 h11"><div class="t m0 x7b hf y75 ff8 fs0 fc2 sc0 ls0 ws0">159 770  </div></div><div class="c x1 y7a3 wf7 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Należności z<span class="ff2"> </span>tytułu dostaw i usług<span class="ff2"> </span></div></div><div class="c x7 y7a3 w55 h10"><div class="t m0 x27 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">11 716 </div></div><div class="c x6f y7a3 wa8 h10"><div class="t m0 x27 hf y75 ff2 fs0 fc2 sc0 ls0 ws0">44 846<span class="ff8 fc1"> </span></div></div><div class="c x1 y46f wf7 h10"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x7 y46f w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y46f wa8 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y315 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y315 w55 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">11 716 </div></div><div class="c x6f y315 wa8 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">44 846 </div></div><div class="c x1 y757 wf7 h11"><div class="t m0 x6 h2 y79 ff9 fs0 fc2 sc0 ls0 ws0">Pozostałe należności<span class="ff2"> </span></div></div><div class="c x7 y757 w55 h11"><div class="t m0 x27 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">13 027 </div></div><div class="c x6f y757 wa8 h11"><div class="t m0 x27 hf y79 ff2 fs0 fc2 sc0 ls0 ws0">29 249    <span class="ff8 fc1"> </span></div></div><div class="c x1 y7a4 wf7 h11"><div class="t m0 x6 h37 y75 ff4 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x7 y7a4 w55 h11"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y7a4 wa8 h11"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y403 wf7 h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">-<span class="ff3">spółek <span class="_ _33"> </span>oraz <span class="_ _41"> </span>osób <span class="_ _41"> </span>fizycznych <span class="_ _33"> </span>po<span class="_ _c"></span>wiązanych </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">z <span class="ff3">akcjonariuszami i członkami zarządu</span> </div></div><div class="c x7 y403 w55 h39"><div class="t m0 x27 he y7f ff1 fs0 fc2 sc0 ls0 ws0">12 451 </div></div><div class="c x6f y403 wa8 h39"><div class="t m0 x27 he y7f ff1 fs0 fc2 sc0 ls0 ws0">11 785 </div></div><div class="c x1 y7a5 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y7a5 w55 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls3 ws0">576<span class="ls0"> </span></div></div><div class="c x6f y7a5 wa8 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">17 464 </div></div><div class="c x1 y7a6 wf7 h38"><div class="t m0 x6 h2 y426 ff9 fs0 fc2 sc0 ls0 ws0">Należności z<span class="ff2"> </span>tytułu pożyczek<span class="ff2"> </span></div></div><div class="c x7 y7a6 w55 h38"><div class="t m0 x7b h2 y426 ff2 fs0 fc2 sc0 ls0 ws0">112 162 </div></div><div class="c x6f y7a6 wa8 h38"><div class="t m0 x27 hf y426 ff2 fs0 fc2 sc0 ls0 ws0">85 675<span class="ff8 fc1"> </span></div></div><div class="c x1 y7a7 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x7 y7a7 w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y7a7 wa8 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y7a8 wf7 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y7a8 w55 h11"><div class="t m0 x26 he y79 ff1 fs0 fc2 sc0 ls0 ws0">112 162 </div></div><div class="c x6f y7a8 wa8 h11"><div class="t m0 x27 he y79 ff1 fs0 fc2 sc0 ls0 ws0">85 675 </div></div><div class="c x1 y7a9 wf7 haa"><div class="t m0 x6 h37 yc0 ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x7 y7a9 w55 haa"><div class="t m0 x57 h37 yc0 ff4 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y7a9 wa8 haa"><div class="t m0 x57 h37 yc0 ff4 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y7aa wf7 h11"><div class="t m0 x6 hf y79 ff7 fs0 fc2 sc0 ls0 ws0">Zobowiązania wobec podmiotów powiązanych: <span class="ff8"> </span></div></div><div class="c x7 y7aa w55 h11"><div class="t m0 x7b hf y79 ff8 fs0 fc2 sc0 ls0 ws0">211 662 </div></div><div class="c x6f y7aa wa8 h11"><div class="t m0 x7b hf y79 ff8 fs0 fc2 sc0 ls0 ws0">180 663 </div></div><div class="c x1 y7ab wf7 h11"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Zobowiązania z<span class="ff2"> </span>tytułu dostaw<span class="ff2"> </span></div></div><div class="c x7 y7ab w55 h11"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 469 </div></div><div class="c x6f y7ab wa8 h11"><div class="t m0 x1f h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">2 678<span class="fc1"> </span></div></div><div class="c x1 y649 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x7 y649 w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y649 wa8 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y7ac wf7 h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">-<span class="ff3">spółek <span class="_ _33"> </span>oraz <span class="_ _41"> </span>osób <span class="_ _41"> </span>fizycznych <span class="_ _33"> </span>po<span class="_ _c"></span>wiązanych </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">z <span class="ff3">akcjonariuszami i członkami zarządu</span> </div></div><div class="c x7 y7ac w55 h39"><div class="t m0 x1f he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 411 </div></div><div class="c x6f y7ac wa8 h39"><div class="t m0 x1f he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 622 </div></div><div class="c x1 y7ad wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y7ad w55 h10"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls3 ws0">58<span class="ls0"> </span></div></div><div class="c x6f y7ad wa8 h10"><div class="t m0 x30 he y75 ff1 fs0 fc2 sc0 ls3 ws0">56<span class="ls0"> </span></div></div></div></div>
<div id="pf4d" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc4d w0 h3c"><img 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" class="bi x68 y4a8 w3 h8d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">77</span><span class="fs0"> </span></span></div></div><div class="c x1 y3b wf6 h4b"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c x7 y3b wa8 h4b"><div class="t m0 x63 h2 y508 ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 x63 hf yd6 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 <span class="ff8"> </span></div></div><div class="c x6f y3b wa8 h4b"><div class="t m0 xc2 h2 y508 ff9 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff2"> </span></div><div class="t m0 xc2 hf yd6 ff2 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 <span class="ff8"> </span></div></div><div class="c x1 y7ae wf7 h10"><div class="t m0 x6 h2 y75 ff9 fs0 fc2 sc0 ls0 ws0">Zobowiązania z<span class="ff2"> </span>tytułu pożyczek<span class="ff2"> </span></div></div><div class="c x7 y7ae w55 h10"><div class="t m0 x7b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">204 137 </div></div><div class="c x6f y7ae wa8 h10"><div class="t m0 x7b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">172 328 </div></div><div class="c x1 y6ed wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x7 y6ed w55 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y6ed wa8 h10"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y277 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y277 w55 h10"><div class="t m0 x26 he y75 ff1 fs0 fc2 sc0 ls0 ws0">204 137 </div></div><div class="c x6f y277 wa8 h10"><div class="t m0 x26 he y75 ff1 fs0 fc2 sc0 ls3 ws0">172<span class="ls0"> 328 </span></div></div><div class="c x1 y278 wf7 h11"><div class="t m0 x6 h2 y79 ff9 fs0 fc2 sc0 ls0 ws0">Pozostałe rozrachunki<span class="ff2"> </span></div></div><div class="c x7 y278 w55 h11"><div class="t m0 x1f h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">5 056 </div></div><div class="c x6f y278 wa8 h11"><div class="t m0 x1f h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">5 657 </div></div><div class="c x1 y7af wf7 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Murapol S.A. do: </div></div><div class="c x7 y7af w55 h11"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x6f y7af wa8 h11"><div class="t m0 x57 he y75 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y7b0 wf7 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">- <span class="ff3">jednostek zależnych</span> </div></div><div class="c x7 y7b0 w55 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">5 056 </div></div><div class="c x6f y7b0 wa8 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">5 657 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h7 y42f ff1 fs5 fc4 sc0 ls16 ws0">32<span class="ff6 ls0"> <span class="_ _34"> </span><span class="ff1">Informacje<span class="_ _1"></span> o <span class="ff3">wynagrodzeniu biegłego </span></span></span></div><div class="t m0 x3a h7 y4f6 ff1 fs5 fc4 sc0 ls0 ws0">rewidenta lub podmiotu uprawnionego do </div><div class="t m0 x3a h7 y7b1 ff3 fs5 fc4 sc0 ls0 ws0">badania sprawozdań finansowych<span class="ff1"> </span></div><div class="t m0 x1 h3 y7b2 ff3 fs1 fc1 sc0 ls0 ws0">Poniższa <span class="_ _26"> </span>tabela <span class="_ _26"> </span>przedstawia<span class="_ _1"></span> <span class="_ _2b"> </span>wy<span class="_ _1"></span>nagrodzenie <span class="_ _26"> </span>podmi<span class="_ _1"></span>otu <span class="_ _2b"> </span>uprawn<span class="_ _1"></span>ionego <span class="_ _26"> </span>do <span class="_ _26"> </span>badania<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7b3 ff3 fs1 fc1 sc0 ls0 ws0">sprawozdań <span class="_ _15"> </span>finansowych <span class="_ _15"> </span>wypłacone <span class="_ _15"> </span><span class="fc2">lub <span class="_ _15"> </span>należne <span class="_ _1d"> </span>za<span class="_ _1"></span> <span class="_ _1d"> </span>rok<span class="_ _1"></span> <span class="_ _1d"> </span>zakończ<span class="_ _1"></span>ony <span class="_ _1d"> </span>31<span class="_ _1"></span> <span class="_ _1d"> </span>grudnia <span class="_ _15"> </span>202<span class="_ _1"></span><span class="ff1">5 <span class="_ _15"> </span>roku </span></span></div><div class="t m0 x1 h3 y25f ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ls2">31</span> grudnia 2024 <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 y7b4 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y7b5 wf8 h45"><div class="t m0 x6 h2 y132 ff9 fs0 fc1 sc0 ls0 ws0">Rodzaj usługi<span class="ff2"> </span></div></div><div class="c xc3 y7b5 wf9 h45"><div class="t m0 x4e hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff8"> </span></div><div class="t m0 x4e hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x72 y7b5 wfa h45"><div class="t m0 x66 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony <span class="ff8"> </span></div><div class="t m0 x4e hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y7b6 wfb h73"><div class="t m0 x6 he y4cf ff3 fs0 fc2 sc0 ls0 ws0">Obowiązkowe badanie rocznego sprawozdania </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">finansowego </div></div><div class="c xc3 y7b6 wfc h73"><div class="t m0 xe he y7b7 ff1 fs0 fc2 sc0 ls3 ws0">450<span class="ls0"> </span></div></div><div class="c x72 y7b6 wfa h73"><div class="t m0 xe he y7b7 ff1 fs0 fc2 sc0 ls3 ws0">460<span class="ls0"> </span></div></div><div class="c x1 y7b8 wfb h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe usługi<span class="ff1"> </span></div></div><div class="c xc3 y7b8 wfc h10"><div class="t m0 x1 he y75 ff1 fs0 fc2 sc0 ls3 ws0">316<span class="ls0">* </span></div></div><div class="c x72 y7b8 wfa h10"><div class="t m0 x1 he y75 ff1 fs0 fc2 sc0 ls3 ws0">334<span class="ls0">* </span></div></div><div class="c x1 y7b9 wf8 h10"><div class="t m0 x6 he y76 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc3 y7b9 wf9 h10"><div class="t m0 x2d h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">766 </div></div><div class="c x72 y7b9 wfa h10"><div class="t m0 xe h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">794 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h6c y7ba ff3 fsd fc1 sc0 ls0 ws0">* odnosi się d<span class="_ _c"></span>o<span class="ff1"> innych </span>usług at<span class="_ _c"></span>estacyjnych<span class="ff1"> </span></div><div class="t m0 x1 h6c y7bb ff1 fsd fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y2c ff1 fs5 fc4 sc0 ls16 ws0">33<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Cele i zasady zarządzania ryzykiem<span class="ff1"> </span></span></span></div><div class="t m0 x54 h7 y7bc ff1 fs5 fc4 sc0 ls0 ws0">finansowym </div><div class="t m0 x1 h3 y34b ff3 fs1 fc2 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>bankowe, </div><div class="t m0 x1 h3 y7bd ff3 fs1 fc2 sc0 ls0 ws0">pożyczki, <span class="_ _1d"> </span>obligacje, <span class="_ _15"> </span>u<span class="_ _c"></span>mowy <span class="_ _1d"> </span>leasingu <span class="_ _1d"> </span>i <span class="_ _1d"> </span>środki<span class="_ _1"></span> <span class="_ _22"></span>pien<span class="_ _1"></span>iężne<span class="_ _1"></span><span class="ff4">.<span class="ff1"> <span class="_ _1d"> </span></span></span>Głównym <span class="_ _1d"> </span>celem<span class="_ _1"></span> <span class="_ _22"> </span>t<span class="_ _1"></span>ych <span class="_ _1d"> </span>instrumentów </div><div class="t m0 x1 h3 y7be ff3 fs1 fc2 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 class="t m0 x1 h3 y53b ff3 fs1 fc2 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="_ _1e"></span>jak <span class="_ _1e"></span>należności <span class="_ _1e"></span>i<span class="_ _1"></span><span class="ff1"> </span>zobowią<span class="_ _1"></span>zania<span class="ff1"> <span class="_ _1e"></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="_ _1e"></span>które<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7bf ff3 fs1 fc2 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 y760 ff3 fs1 fc2 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 y761 ff3 fs1 fc2 sc0 ls0 ws0">stopy <span class="_ _15"> </span>procentowej, <span class="_ _14"> </span>ryzyko <span class="_ _15"> </span>związane<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>z </span>płynności<span class="_ _1"></span>ą, <span class="_ _15"> </span>ryzyko <span class="_ _14"> </span>walutowe <span class="_ _15"> </span>oraz <span class="_ _15"> </span>ry<span class="_ _1"></span>zyko <span class="_ _15"> </span>kredytowe. </div><div class="t m0 x1 h3 y42b ff3 fs1 fc2 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 y7c0 ff3 fs1 fc2 sc0 ls0 ws0">–<span class="ff1"> <span class="_ _20"> </span></span>zasady <span class="_ _20"> </span>te <span class="_ _20"> </span>zostały<span class="ff1"> <span class="_ _20"> </span>w </span>skróci<span class="_ _1"></span>e <span class="_ _25"> </span>om<span class="_ _1"></span>ówione <span class="_ _20"> </span>poniżej. <span class="_ _20"> </span>Spółka <span class="_ _20"> </span>monitoruj<span class="_ _1"></span>e <span class="_ _25"> </span>r<span class="_ _1"></span>ównież <span class="_ _20"> </span>ryzyko <span class="_ _20"> </span>cen </div></div></div></div>
<div id="pf4e" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc4e w0 h3c"><img src="data:image/png;base64,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" class="bi x68 y4a8 w3 hab" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">78</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc2 sc0 ls0 ws0">rynkowych <span class="_ _1d"> </span>dotyczące <span class="_ _1d"> </span>wszystki<span class="_ _1"></span>ch <span class="_ _22"> </span>p<span class="_ _1"></span>osiadanych <span class="_ _1d"> </span>przez <span class="_ _1d"> </span>nią <span class="_ _1d"> </span>instrumentów <span class="_ _1d"> </span>fin<span class="_ _1"></span>ansowych. <span class="_ _22"> </span>Za<span class="_ _1"></span>sady </div><div class="t m0 x1 h3 y1d7 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 y16c ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y16e ff1 fs7 fc3 sc0 ls0 ws0">33.1<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Ryzyko stopy procentowej </span></span></div><div class="t m0 x1 h3 y4d8 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 y7c1 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 y119 ff3 fs1 fc1 sc0 ls0 ws0">Spó<span class="_ _c"></span>łka <span class="_ _2d"> </span>zarz<span class="_ _c"></span>ądza<span class="_ _c"></span> <span class="_ _13"> </span>kos<span class="_ _c"></span>ztam<span class="_ _c"></span>i <span class="_ _13"> </span>o<span class="_ _c"></span>pro<span class="_ _c"></span>cento<span class="_ _c"></span>wani<span class="_ _c"></span>a <span class="_ _2d"> </span>poprzez<span class="_ _c"></span> <span class="_ _13"> </span>kor<span class="_ _c"></span>zy<span class="_ _c"></span>stan<span class="_ _c"></span>ie <span class="_ _13"> </span>z<span class="_ _c"></span>arów<span class="_ _c"></span>no<span class="ff1"> <span class="_ _13"> </span>z<span class="_ _c"></span> <span class="ff3">zo<span class="_ _c"></span>bowią<span class="_ _c"></span>zań<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y2d3 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 h53 y7c2 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="ffb">–<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 y7c3 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 y4f7 ff3 fs1 fc1 sc0 ls0 ws0">procentowych <span class="_ _22"> </span>przy<span class="_ _1"></span> <span class="_ _22"></span>założeniu <span class="_ _22"> </span>ni<span class="_ _1"></span>ezmienności <span class="_ _22"></span>inn<span class="_ _1"></span>ych <span class="_ _22"></span>czynników <span class="_ _1d"> </span>(w <span class="_ _22"></span>związku<span class="_ _1"></span><span class="ff1"> <span class="_ _22"></span>z </span>zobo<span class="_ _1"></span>wiązaniami<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y7c4 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="_ _1e"></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="_ _1e"></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 y7c5 ff3 fs1 fc1 sc0 ls0 ws0">dochody ogółem <span class="_ _1"></span>Spółki.<span class="ff1"> </span></div><div class="t m0 x1 h82 y7c6 ff9 fs0 fc4 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">5<span class="fs1"> </span></span></div></div><div class="c x1 y7c7 wfd hac"><div class="t m0 x6 he y7c8 ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xc4 y7c7 w39 hac"><div class="t m0 x80 hf y7c9 ff7 fs0 fc5 sc0 ls0 ws0">Zwiększenie/ <span class="ff8"> </span></div><div class="t m0 x4e hf y7c8 ff8 fs0 fc5 sc0 ls0 ws0">zmniejszenie o punkty </div><div class="t m0 x1c hf y7ca ff8 fs0 fc5 sc0 ls0 ws0">procentowe </div></div><div class="c x4f y7c7 wfe hac"><div class="t m0 x96 hf y7cb ff7 fs0 fc5 sc0 ls0 ws0">Wpływ na zysk lub stratę </div><div class="t m0 x65 hf ya9 ff8 fs0 fc5 sc0 ls0 ws0">brutto </div></div><div class="c x1 y7cc wff h10"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc4 y7cc w100 h10"><div class="t m0 xc5 he ye6 ff1 fs0 fc2 sc0 ls2b ws0">+ <span class="ls0">5% </span></div></div><div class="c x4f y7cc wfe h10"><div class="t m0 x2c he ye6 ff1 fs0 fc2 sc0 ls0 ws0">(34 837) </div></div><div class="c x1 y7cd wff h10"><div class="t m0 x6 he ye6 ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc4 y7cd w100 h10"><div class="t m0 x9e he ye6 ff1 fs0 fc2 sc0 ls0 ws0">- 5% </div></div><div class="c x4f y7cd wfe h10"><div class="t m0 x4a he ye6 ff1 fs0 fc2 sc0 ls0 ws0">34 837 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y7ce ff2 fs0 fc4 sc0 ls0 ws0"> </div><div class="t m0 x1 h82 y7cf ff9 fs0 fc4 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">4<span class="fs1"> </span></span></div></div><div class="c x1 y688 wff h10"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc4 y688 w100 h10"><div class="t m0 xc5 he ye6 ff1 fs0 fc2 sc0 ls2b ws0">+ <span class="ls0">5% </span></div></div><div class="c x4f y688 wfe h10"><div class="t m0 x2c he ye6 ff1 fs0 fc2 sc0 ls0 ws0">(30 639) </div></div><div class="c x1 y1b0 wff h10"><div class="t m0 x6 he ye6 ff1 fs0 fc2 sc0 ls0 ws0">PLN </div></div><div class="c xc4 y1b0 w100 h10"><div class="t m0 x9e he ye6 ff1 fs0 fc2 sc0 ls0 ws0">- 5% </div></div><div class="c x4f y1b0 wfe h10"><div class="t m0 x4a he ye6 ff1 fs0 fc2 sc0 ls0 ws0">30 639 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y7d0 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y7d1 ff3 fs1 fc1 sc0 ls0 ws0">Na dzień 1 <span class="_ _c"></span>stycznia 2025 roku Grupa była stroną kontraktów <span class="_ _1"></span><span class="ff1">typu interest rate swap (IRS), </span>które </div><div class="t m0 x1 h3 y100 ff3 fs1 fc1 sc0 ls0 ws0">zabezpieczały <span class="_ _28"> </span>75<span class="_ _1"></span>% <span class="_ _28"> </span>ekspozyc<span class="_ _1"></span>ji <span class="_ _28"> </span>kredyt<span class="_ _1"></span>u <span class="_ _13"> </span>pr<span class="_ _1"></span>zed <span class="_ _28"> </span>zmian<span class="_ _1"></span>ą <span class="_ _28"> </span>stóp <span class="_ _2a"> </span>procentowych. <span class="_ _2a"> </span>Kontrakty </div><div class="t m0 x1 h3 y98 ff3 fs1 fc1 sc0 ls0 ws0">obowiązywały <span class="_ _1"></span>d<span class="_ _1"></span>o <span class="_ _1"></span>czerwca<span class="_ _1"></span> <span class="_ _1"></span>2026 <span class="_ _1"></span>r. <span class="_ _8"></span><span class="ff1">W <span class="_ _1"></span>2025 <span class="_ _1"></span></span>r<span class="_ _1"></span>oku <span class="_ _1"></span>w <span class="_ _1"></span>ra<span class="_ _1"></span>mach <span class="_ _1"></span>umowy <span class="_ _1"></span>kredy<span class="_ _1"></span>towej <span class="_ _1"></span>Gr<span class="_ _1"></span>upa <span class="_ _1"></span>zawarła<span class="_ _1"></span> </div><div class="t m0 x1 h3 y7d2 ff1 fs1 fc1 sc0 ls0 ws0">kolejne <span class="_ _14"> </span>kontrakty<span class="_ _1"></span> <span class="_ _14"> </span><span class="ff3">typu <span class="_ _14"> </span>IRS, <span class="_ _15"> </span>dzięk<span class="_ _1"></span>i <span class="_ _14"> </span>czemu <span class="_ _14"> </span></span>60%<span class="_ _1"></span> <span class="_ _14"> </span>ekspozycji <span class="_ _14"> </span>kredytu <span class="_ _14"> </span>jest  zabezpieczone<span class="_ _1"></span> <span class="_ _14"> </span>przed </div><div class="t m0 x1 h3 y723 ff3 fs1 fc1 sc0 ls0 ws0">zmianą stóp procen<span class="_ _1"></span>towych. Now<span class="_ _1"></span>e kontrakty obo<span class="_ _1"></span>wiązują do czerwca 2029<span class="_ _1"></span> r<span class="ff1 fc2">.<span class="fc1"> </span></span></div><div class="t m0 x1 h3 y22e 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 y7d3 ff3 fs1 fc2 sc0 ls0 ws0">narażonych na ry<span class="_ _1"></span>zyko stopy procentowej,<span class="_ _1"></span><span class="ff1"> 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 y7d4 ff6 fs1 fc2 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
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" class="bi x68 y4a8 w3 had" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">79</span><span class="fs0"> </span></span></div><div class="t m0 x1 h82 y7d5 ff9 fs0 fc4 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">5<span class="fs1"> </span></span></div><div class="t m0 x1 h90 y7d6 ff8 fs1 fc2 sc0 ls0 ws0">Oprocentowanie zmienn<span class="_ _1"></span>e </div></div><div class="c x1 y7d7 wc1 h36"><div class="t m0 x6 he y13d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xae y7d7 w101 h36"><div class="t m0 x94 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">&lt;1rok </div></div><div class="c x60 y7d7 w102 h36"><div class="t m0 x3f hf y13e ff8 fs0 fc5 sc0 ls0 ws0">1<span class="ff7">–</span>2 lat </div></div><div class="c x3e y7d7 w103 h36"><div class="t m0 x52 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">2-3 lat </div></div><div class="c xc6 y7d7 w104 h36"><div class="t m0 x10 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">3-4 lat </div></div><div class="c xc7 y7d7 w105 h36"><div class="t m0 x10 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">&gt;4 lat </div></div><div class="c x99 y7d7 w106 h36"><div class="t m0 x8e hf y13e ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y7d8 w107 h39"><div class="t m0 x6 he ybc ff3 fs0 fc1 sc0 ls0 ws0">Środki pieniężne<span class="ff1"> i ich </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">ekwiwalenty </div></div><div class="c xae y7d8 w108 h39"><div class="t m0 x35 he y7f ff1 fs0 fc2 sc0 ls3 ws0">43<span class="ls0"> </span>534<span class="fc6 ls0"> </span></div></div><div class="c x60 y7d8 w102 h39"><div class="t m0 x18 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x3e y7d8 w103 h39"><div class="t m0 x11 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c xc6 y7d8 w104 h39"><div class="t m0 x20 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c xc7 y7d8 w105 h39"><div class="t m0 x67 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x99 y7d8 w106 h39"><div class="t m0 x3f he y7f ff1 fs0 fc2 sc0 ls0 ws0">43 534<span class="fc6"> </span></div></div><div class="c x1 y7d9 w107 h11"><div class="t m0 x6 he y79 ff1 fs0 fc1 sc0 ls0 ws0">Kontrakty IRS (aktywa) </div></div><div class="c xae y7d9 w108 h11"><div class="t m0 x18 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x60 y7d9 w102 h11"><div class="t m0 x18 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x3e y7d9 w103 h11"><div class="t m0 x11 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c xc6 y7d9 w104 h11"><div class="t m0 x20 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c xc7 y7d9 w105 h11"><div class="t m0 x67 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x99 y7d9 w106 h11"><div class="t m0 x18 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x1 y7da w107 h11"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki udzielone<span class="ff1"> </span></div></div><div class="c xae y7da w108 h11"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x60 y7da w102 h11"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x3e y7da w103 h11"><div class="t m0 x11 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c xc6 y7da w104 h11"><div class="t m0 x20 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c xc7 y7da w105 h11"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x99 y7da w106 h11"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x1 y7db w107 h10"><div class="t m0 x6 he y75 ff1 fs0 fc1 sc0 ls0 ws0">Kredyty bankowe </div></div><div class="c xae y7db w108 h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls0 ws0">41 430<span class="fc6"> </span></div></div><div class="c x60 y7db w102 h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls0 ws0">41 563<span class="fc6"> </span></div></div><div class="c x3e y7db w103 h10"><div class="t m0 xa8 he y75 ff1 fs0 fc2 sc0 ls0 ws0">41 703<span class="fc6"> </span></div></div><div class="c xc6 y7db w104 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls3 ws0">320<span class="ls0"> </span>91<span class="ls0">7<span class="_ _c"></span><span class="fc6"> </span></span></div></div><div class="c xc7 y7db w105 h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x99 y7db w106 h10"><div class="t m0 xa3 he y75 ff1 fs0 fc2 sc0 ls0 ws0">445 613<span class="fc6"> </span></div></div><div class="c x1 y7dc w107 h10"><div class="t m0 x6 he y75 ff1 fs0 fc1 sc0 ls0 ws0">Obligacje </div></div><div class="c xae y7dc w108 h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">2 577<span class="fc6"> </span></div></div><div class="c x60 y7dc w102 h10"><div class="t m0 x66 he y75 ff1 fs0 fc2 sc0 ls0 ws0">147 376<span class="fc6"> </span></div></div><div class="c x3e y7dc w103 h10"><div class="t m0 xa8 he y75 ff1 fs0 fc2 sc0 ls3 ws0">97<span class="ls0"> </span>46<span class="ls0">5<span class="fc6"> </span></span></div></div><div class="c xc6 y7dc w104 h10"><div class="t m0 x20 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c xc7 y7dc w105 h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x99 y7dc w106 h10"><div class="t m0 xa3 he y75 ff1 fs0 fc2 sc0 ls0 ws0">247 418<span class="fc6"> </span></div></div><div class="c x1 y7dd w107 h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Kontrakt IRS (zobowiązania)<span class="ff1"> </span></div></div><div class="c xae y7dd w108 h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 489<span class="fc6"> </span></div></div><div class="c x60 y7dd w102 h10"><div class="t m0 x49 he y75 ff1 fs0 fc2 sc0 ls3 ws0">456<span class="fc6 ls0"> </span></div></div><div class="c x3e y7dd w103 h10"><div class="t m0 x8c he y75 ff1 fs0 fc2 sc0 ls3 ws0">456<span class="fc6 ls0"> </span></div></div><div class="c xc6 y7dd w104 h10"><div class="t m0 x31 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 304<span class="fc6"> </span></div></div><div class="c xc7 y7dd w105 h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc6"> </span></div></div><div class="c x99 y7dd w106 h10"><div class="t m0 x6a he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 705<span class="fc6"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y366 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h82 y7de ff9 fs0 fc4 sc0 ls0 ws0">Rok zakończony dnia 31 grudnia 202<span class="ff2">4<span class="fs1"> </span></span></div><div class="t m0 x1 h90 y78d ff8 fs1 fc2 sc0 ls0 ws0">Oprocentowanie zmienn<span class="_ _1"></span>e </div></div><div class="c x1 y56f w109 h36"><div class="t m0 x6 he y13d ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xae y56f w10a h36"><div class="t m0 x94 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">&lt;1rok </div></div><div class="c x4d y56f w10b h36"><div class="t m0 xa8 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">1<span class="ff7">–</span>2 lat </div></div><div class="c x3e y56f w10c h36"><div class="t m0 x52 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">2-3 lat </div></div><div class="c xc6 y56f w37 h36"><div class="t m0 xc hf y13e ff8 fs0 fc5 sc0 ls0 ws0">3-4 lat </div></div><div class="c xc8 y56f w10d h36"><div class="t m0 x8 hf y13e ff8 fs0 fc5 sc0 ls0 ws0">&gt;4 lat </div></div><div class="c x99 y56f w10e h36"><div class="t m0 x2a hf y13e ff7 fs0 fc5 sc0 ls0 ws0">Ogółem<span class="ff8"> </span></div></div><div class="c x1 y77a wb8 h39"><div class="t m0 x6 he ybc ff3 fs0 fc1 sc0 ls0 ws0">Środki pieniężne<span class="ff1"> i ich </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">ekwiwalenty </div></div><div class="c xc9 y77a w10f h39"><div class="t m0 x67 he y7f ff1 fs0 fc2 sc0 ls0 ws0">3 951<span class="fc1"> </span></div></div><div class="c x4d y77a w10b h39"><div class="t m0 x11 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x3e y77a w10c h39"><div class="t m0 x11 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc6 y77a w37 h39"><div class="t m0 x53 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc8 y77a w10d h39"><div class="t m0 x63 he y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y77a w10e h39"><div class="t m0 x67 he y7f ff1 fs0 fc2 sc0 ls0 ws0">3 951<span class="fc1"> </span></div></div><div class="c x1 y15a wb8 h11"><div class="t m0 x6 he y79 ff1 fs0 fc1 sc0 ls0 ws0">Kontrakty IRS (aktywa) </div></div><div class="c xc9 y15a w10f h11"><div class="t m0 x49 he y79 ff1 fs0 fc2 sc0 ls3 ws0">680<span class="fc1 ls0"> </span></div></div><div class="c x4d y15a w10b h11"><div class="t m0 x8c he y79 ff1 fs0 fc2 sc0 ls3 ws0">763<span class="fc1 ls0"> </span></div></div><div class="c x3e y15a w10c h11"><div class="t m0 x11 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc6 y15a w37 h11"><div class="t m0 x53 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc8 y15a w10d h11"><div class="t m0 x63 he y79 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y15a w10e h11"><div class="t m0 x67 he y79 ff1 fs0 fc2 sc0 ls0 ws0">1 443<span class="fc1"> </span></div></div><div class="c x1 y3fb wb8 h11"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Pożyczki udzielone<span class="ff1"> </span></div></div><div class="c xc9 y3fb w10f h11"><div class="t m0 x18 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x4d y3fb w10b h11"><div class="t m0 x11 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x3e y3fb w10c h11"><div class="t m0 x11 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc6 y3fb w37 h11"><div class="t m0 x53 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc8 y3fb w10d h11"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y3fb w10e h11"><div class="t m0 x21 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x1 y59a wb8 h10"><div class="t m0 x6 he y75 ff1 fs0 fc1 sc0 ls0 ws0">Kredyty bankowe </div></div><div class="c xc9 y59a w10f h10"><div class="t m0 x35 he y75 ff1 fs0 fc2 sc0 ls0 ws0">63 855<span class="fc1"> </span></div></div><div class="c x4d y59a w10b h10"><div class="t m0 xd he y75 ff1 fs0 fc2 sc0 ls0 ws0">400 549<span class="fc1"> </span></div></div><div class="c x3e y59a w10c h10"><div class="t m0 x11 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc6 y59a w37 h10"><div class="t m0 x53 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc8 y59a w10d h10"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y59a w10e h10"><div class="t m0 x66 he y75 ff1 fs0 fc2 sc0 ls0 ws0">464 404<span class="fc1"> </span></div></div><div class="c x1 y59b wb8 h38"><div class="t m0 x6 he y59c ff1 fs0 fc1 sc0 ls0 ws0">Obligacje </div></div><div class="c xc9 y59b w10f h38"><div class="t m0 x67 he y59c ff1 fs0 fc2 sc0 ls0 ws0">1 336<span class="fc1"> </span></div></div><div class="c x4d y59b w10b h38"><div class="t m0 x11 he y59c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x3e y59b w10c h38"><div class="t m0 xd he y59c ff1 fs0 fc2 sc0 ls0 ws0">145 737<span class="fc1"> </span></div></div><div class="c xc6 y59b w37 h38"><div class="t m0 x53 he y59c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc8 y59b w10d h38"><div class="t m0 x63 he y59c ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y59b w10e h38"><div class="t m0 x66 he y59c ff1 fs0 fc2 sc0 ls0 ws0">147 073<span class="fc1"> </span></div></div><div class="c x1 y7df wb8 h10"><div class="t m0 x6 he y75 ff3 fs0 fc1 sc0 ls0 ws0">Kontrakt IRS (zobowiązania)<span class="ff1"> </span></div></div><div class="c xc9 y7df w10f h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 304<span class="fc1"> </span></div></div><div class="c x4d y7df w10b h10"><div class="t m0 x11 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x3e y7df w10c h10"><div class="t m0 x11 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc6 y7df w37 h10"><div class="t m0 x53 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c xc8 y7df w10d h10"><div class="t m0 x63 he y75 ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x99 y7df w10e h10"><div class="t m0 x67 he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 304<span class="fc1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y7e0 ff1 fs1 fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y7e1 ff3 fs1 fc1 sc0 ls0 ws0">Pożyczki udzielone są op<span class="_ _1"></span>rocentowane<span class="_ _1"></span><span class="ff1"> 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 hc y482 ff1 fs7 fc3 sc0 ls0 ws0">33.2<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Ryzyko walutowe </span></span></div><div class="t m0 x1 h3 y100 ff3 fs1 fc1 sc0 ls0 ws0">Spółka <span class="_ _25"> </span>nie <span class="_ _25"> </span>po<span class="_ _1"></span>siada <span class="_ _25"> </span>istotny<span class="_ _1"></span>ch <span class="_ _25"> </span>instrumentów <span class="_ _25"> </span>fina<span class="_ _1"></span>nsowych<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w </span>wal<span class="_ _1"></span>utach <span class="_ _25"> </span>obc<span class="_ _1"></span>ych. <span class="_ _25"> </span>W <span class="_ _25"> </span>związku<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y2b0 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 hc y2e3 ff1 fs7 fc3 sc0 ls0 ws0">33.3<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Ryzyko kredytowe </span></span></div><div class="t m0 x1 h3 y7e2 ff3 fs1 fc1 sc0 ls0 ws0">Głównymi  aktywami  finansowymi  posiadanymi<span class="_ _1"></span>  przez <span class="_ _14"> </span>Spółkę  są:  gotówka  na  rachunkach </div><div class="t m0 x1 h3 y459 ff3 fs1 fc1 sc0 ls0 ws0">bankowych,  należności  handlowe <span class="_ _14"> </span>i  pozostałe,<span class="ff1">  z </span>którymi  związane <span class="_ _14"> </span>jest  maksymalne  ryzyko </div><div class="t m0 x1 h3 y729 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 y7e3 ff3 fs1 fc1 sc0 ls0 ws0">W <span class="_ _22"> </span>odni<span class="_ _1"></span>esieniu <span class="_ _1d"> </span>do <span class="_ _1d"> </span>innyc<span class="_ _1"></span>h <span class="_ _22"></span>akty<span class="_ _1"></span>wów <span class="_ _22"> </span>fi<span class="_ _1"></span>nansowych <span class="_ _1d"> </span>Sp<span class="_ _1"></span>ółki, <span class="_ _22"> </span>taki<span class="_ _1"></span>ch <span class="_ _22"> </span>ja<span class="_ _1"></span>k <span class="_ _22"> </span>pożyc<span class="_ _1"></span>zki <span class="_ _1d"> </span>udzielone, <span class="_ _1d"> </span>środki </div><div class="t m0 x1 h3 y2b6 ff3 fs1 fc1 sc0 ls0 ws0">pieniężne <span class="_ _27"> </span>i <span class="_ _11"> </span>ich<span class="_ _1"></span> <span class="_ _12"> </span>ekwiwa<span class="_ _1"></span>lenty, <span class="_ _12"> </span>ryzyko <span class="_ _27"> </span>kredytowe <span class="_ _12"> </span>Sp<span class="_ _1"></span>ółki <span class="_ _12"> </span>powstaje<span class="_ _8"></span><span class="ff1"> <span class="_ _12"> </span>w </span>wy<span class="_ _1"></span>niku <span class="_ _12"> </span>niemożn<span class="_ _1"></span>ości </div><div class="t m0 x1 h3 y305 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 y7e4 ff3 fs1 fc1 sc0 ls0 ws0">jest wartości bila<span class="_ _1"></span>nsowej tych instrumentów.<span class="_ _1"></span><span class="ff1"> </span></div></div></div></div>
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" class="bi x68 y4a8 w3 hae" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">80</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a 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 y7e5 w110 h36"><div class="t m0 x8f hf y131 ff8 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x59 y7e5 w111 h36"><div class="t m0 x93 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony </div><div class="t m0 x93 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x6f y7e5 wa8 h36"><div class="t m0 xc2 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xc2 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y50a w112 h11"><div class="t m0 x6 he y79 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 x59 y50a w113 h11"><div class="t m0 x2d he y79 ff1 fs0 fc2 sc0 ls0 ws0">11 828<span class="fc6"> </span></div></div><div class="c x6f y50a wa8 h11"><div class="t m0 x27 he y79 ff1 fs0 fc2 sc0 ls0 ws0">31 454 </div></div><div class="c x1 y50b w112 h11"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Należności pozostałe długoterminowe<span class="ff1">* </span></div></div><div class="c x59 y50b w113 h11"><div class="t m0 x2d he y75 ff1 fs0 fc2 sc0 ls0 ws0">10 896<span class="fc6"> </span></div></div><div class="c x6f y50b wa8 h11"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">1 136 </div></div><div class="c x1 y7e6 w112 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Należności pozostałe krótkoterminowe<span class="ff1">* </span></div></div><div class="c x59 y7e6 w113 h10"><div class="t m0 x2e he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 247<span class="fc6"> </span></div></div><div class="c x6f y7e6 wa8 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">29 175 </div></div><div class="c x1 y7e7 w112 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe aktywa finansowe długoterminowe<span class="ff1"> </span></div></div><div class="c x59 y7e7 w113 h10"><div class="t m0 x22 he y75 ff1 fs0 fc2 sc0 ls0 ws0">108 903  </div></div><div class="c x6f y7e7 wa8 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">58 640  </div></div><div class="c x1 y7e8 w112 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe aktywa finansowe krótkoterminowe<span class="ff1"> </span></div></div><div class="c x59 y7e8 w113 h10"><div class="t m0 x70 he y75 ff1 fs0 fc2 sc0 ls3 ws0">14<span class="ls0"> </span></div></div><div class="c x6f y7e8 wa8 h10"><div class="t m0 x27 he y75 ff1 fs0 fc2 sc0 ls0 ws0">27 060 </div></div><div class="c x1 y4c4 w112 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Środki pieniężne w banku i kasie<span class="ff1"> </span></div></div><div class="c x59 y4c4 w113 h10"><div class="t m0 x2d he y75 ff1 fs0 fc2 sc0 ls0 ws0">43 534<span class="fc6"> </span></div></div><div class="c x6f y4c4 wa8 h10"><div class="t m0 x1f he y75 ff1 fs0 fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x1 y27c w112 h11"><div class="t m0 x6 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x59 y27c w113 h11"><div class="t m0 x22 h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">178 422<span class="fc6"> </span></div></div><div class="c x6f y27c wa8 h11"><div class="t m0 x7b h2 y79 ff2 fs0 fc2 sc0 ls0 ws0">151 416 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y7e9 ff1 fs1 fc2 sc0 ls0 ws0">*<span class="ff3">Pozostałe <span class="_ _1"></span>na<span class="_ _1"></span>leżności <span class="_ _1"></span>za<span class="_ _1"></span>wierają <span class="_ _8"></span>głównie <span class="_ _1"></span>należności <span class="_ _8"></span>od <span class="_ _1"></span>AEREF <span class="_ _1"></span>V <span class="_ _8"></span>PL <span class="_ _1"></span>Invest<span class="_ _1"></span>ment <span class="_ _1"></span>S.a <span class="_ _8"></span>r.l. <span class="_ _1"></span>opisane<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y7ea ff1 fs1 fc2 sc0 ls0 ws0">w nocie 22<span class="ls1">. </span> </div><div class="t m0 x1 h3 y7eb ff3 fs1 fc2 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 ycc ff1 fs1 fc2 sc0 ls0 ws0">i <span class="ff3">pożyczkami, <span class="_ _25"> </span>prezent<span class="_ _1"></span>owanymi<span class="_ _1"></span> <span class="_ _25"> </span>jako <span class="_ _25"> </span>pozostałe <span class="_ _25"> </span>ak<span class="_ _1"></span>tywa <span class="_ _25"> </span>finansowe <span class="_ _25"> </span>dł<span class="_ _1"></span>ugoterminowe. <span class="_ _20"> </span>Kwoty </span></div><div class="t m0 x1 h3 y7ec ff1 fs1 fc2 sc0 ls0 ws0">prezentowane <span class="_ _20"> </span>w <span class="ff3">bilansie <span class="_ _20"> </span>są <span class="_ _25"> </span>wart<span class="_ _1"></span>ościami <span class="_ _25"> </span>netto,<span class="_ _1"></span> <span class="_ _25"> </span>po <span class="_ _25"> </span>p<span class="_ _1"></span>omniejszeniu<span class="_ _1"></span></span> <span class="_ _25"> </span>o <span class="_ _1"></span><span class="ff3">odpisy <span class="_ _20"> </span>aktualizujące, </span></div><div class="t m0 x1 h3 y120 ff3 fs1 fc2 sc0 ls0 ws0">oszacowane <span class="_ _14"> </span>przez <span class="_ _15"> </span>kiero<span class="_ _1"></span>wnictwo <span class="_ _15"> </span>Spółki <span class="_ _14"> </span>na <span class="_ _15"> </span>p<span class="_ _1"></span>odstawie <span class="_ _14"> </span>przeszłych <span class="_ _15"> </span>doświadc<span class="_ _1"></span>zeń <span class="_ _15"> </span>oraz <span class="_ _14"> </span>oceny </div><div class="t m0 x1 h3 y7ed ff1 fs1 fc2 sc0 ls0 ws0">aktualnej sytuacji ekon<span class="_ _1"></span>omicznej. <span class="_ _1"></span> </div><div class="t m0 x1 h3 y221 ff3 fs1 fc2 sc0 ls0 ws0">Aktywa <span class="_ _6"> </span>finansowe <span class="_ _6"> </span>są <span class="_ _42"> </span>pogrupowane <span class="_ _42"> </span>n<span class="_ _1"></span>a <span class="_ _42"> </span>podstawie <span class="_ _42"> </span>c<span class="_ _1"></span>harakteru <span class="_ _6"> </span>(kategorii), <span class="_ _6"> </span>okresu </div><div class="t m0 x1 h3 y7ee ff3 fs1 fc2 sc0 ls0 ws0">przeterminowania  (gdzie  było <span class="_ _14"> </span>to  możliwe)<span class="_ _1"></span><span class="ff1"> <span class="_ _14"> </span>a </span>następnie  zbiorczo  dla <span class="_ _14"> </span>poszczególn<span class="_ _1"></span>ych  grup </div><div class="t m0 x1 h3 y7ef ff3 fs1 fc2 sc0 ls0 ws0">szacowane <span class="_ _1e"></span>są <span class="_ _1e"></span>wartości <span class="_ _22"></span>odpisów. <span class="_ _8"></span>Za<span class="_ _1"></span>łożenia <span class="_ _1e"></span>przyjęte<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"></span>w </span>modelu <span class="_ _1e"></span>oparte <span class="_ _1e"></span>są<span class="_ _1"></span><span class="ff1"> <span class="_ _1e"></span>o dane <span class="_ _1e"></span>historyczne<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y52 ff1 fs1 fc2 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 y225 ff3 fs1 fc2 sc0 ls0 ws0">kredytowe. <span class="_ _14"> </span>Jeżeli <span class="_ _15"> </span>ryzyk<span class="_ _1"></span>o <span class="_ _15"> </span>kredy<span class="_ _1"></span>towe <span class="_ _15"> </span>z<span class="_ _1"></span>wiązane<span class="_ _1"></span><span class="ff1"> <span class="_ _15"> </span>z <span class="_ _1"></span>danym <span class="_ _14"> </span>instrumentem <span class="_ _15"> </span>fin<span class="_ _1"></span>ansowym <span class="_ _14"> </span>znacznie </span></div><div class="t m0 x1 h3 y226 ff3 fs1 fc2 sc0 ls0 ws0">wzrosło <span class="_ _14"> </span>od  momentu <span class="_ _14"> </span>p<span class="_ _1"></span>oczątkowego  ujęcia, <span class="_ _14"> </span>Spółka  wycenia  odpis <span class="_ _14"> </span>na <span class="_ _14"> </span>oczekiwane  straty </div><div class="t m0 x1 h3 y7f0 ff1 fs1 fc2 sc0 ls0 ws0">kredytowe <span class="_ _2a"> </span>z <span class="ff3">tytułu <span class="_ _2a"> </span>instrumentu <span class="_ _2a"> </span>finansoweg<span class="_ _1"></span>o</span> <span class="_ _2a"> </span>w <span class="ff3">kwocie <span class="_ _2a"> </span>równej <span class="_ _2a"> </span>oczeki<span class="_ _1"></span>wanym <span class="_ _28"> </span>strato<span class="_ _1"></span>m </span></div><div class="t m0 x1 h3 y7f1 ff1 fs1 fc2 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 y229 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 y7f2 w114 h45"><div class="t m0 x6 hf y132 ff7 fs0 fc5 sc0 ls0 ws0">Przedział<span class="ff8"> </span></div></div><div class="c xca y7f2 w115 h45"><div class="t m0 x7b hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x7b hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x98 y7f2 w116 h45"><div class="t m0 x8d hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 x8d hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y5c9 w114 h10"><div class="t m0 x6 h3 y77 ff3 fs1 fc2 sc0 ls0 ws0">Bieżące<span class="ff1"> </span></div></div><div class="c xca y5c9 w115 h10"><div class="t m0 x45 h3 y77 ff1 fs1 fc2 sc0 ls2 ws0">11 82<span class="ls0">3  </span></div></div><div class="c x98 y5c9 w116 h10"><div class="t m0 x70 h3 y77 ff1 fs1 fc2 sc0 ls2 ws0">31 449 <span class="ls0"> </span></div></div><div class="c x1 y7f3 w114 h10"><div class="t m0 x6 h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">1-<span class="ls2">30</span> </div></div><div class="c xca y7f3 w115 h10"><div class="t m0 xcb h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">1 </div></div><div class="c x98 y7f3 w116 h10"><div class="t m0 xcc h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">3 </div></div><div class="c x1 y7f4 w114 h10"><div class="t m0 x6 h3 y77 ff1 fs1 fc2 sc0 ls2 ws0">31<span class="ls0">-</span>60<span class="ls0"> </span></div></div><div class="c xca y7f4 w115 h10"><div class="t m0 xcb h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">1 </div></div><div class="c x98 y7f4 w116 h10"><div class="t m0 xcd h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y7f5 w114 h38"><div class="t m0 x6 h3 y77 ff1 fs1 fc2 sc0 ls2 ws0">61<span class="ls0">-</span>90<span class="ls0"> </span></div></div><div class="c xca y7f5 w115 h38"><div class="t m0 xcb h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">1 </div></div><div class="c x98 y7f5 w116 h38"><div class="t m0 xcc h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">2 </div></div><div class="c x1 y7f6 w114 h11"><div class="t m0 x6 h3 y77 ff1 fs1 fc2 sc0 ls2 ws0">91<span class="ls0">-</span>180<span class="ls0"> </span></div></div><div class="c xca y7f6 w115 h11"><div class="t m0 xcb h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">2 </div></div><div class="c x98 y7f6 w116 h11"><div class="t m0 xcd h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y7f7 w114 h11"><div class="t m0 x6 h3 y77 ff1 fs1 fc2 sc0 ls0 ws0"> &gt;180 </div></div><div class="c xca y7f7 w115 h11"><div class="t m0 x54 h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x98 y7f7 w116 h11"><div class="t m0 xcd h3 y77 ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x1 y7f8 w117 h10"><div class="t m0 x6 h3 y77 ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c xca y7f8 w44 h10"><div class="t m0 x6e h82 y77 ff2 fs1 fc2 sc0 ls0 ws0">11 828 </div></div><div class="c x98 y7f8 w116 h10"><div class="t m0 x70 h82 y77 ff2 fs1 fc2 sc0 ls0 ws0">31 454 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y7f9 ff3 fs1 fc1 sc0 ls0 ws0">Ryzyko 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 </div><div class="t m0 x1 h3 y2e8 ff3 fs1 fc1 sc0 ls0 ws0">Spółki <span class="_ _22"></span>są <span class="_ _22"></span>banki<span class="ff1"> <span class="_ _22"> </span>o </span>wysoki<span class="_ _1"></span>m <span class="_ _22"></span>ratingu <span class="_ _22"></span>kredytowym <span class="_ _22"></span>p<span class="_ _1"></span>rzyznanym <span class="_ _22"></span>przez <span class="_ _22"></span>międzyna<span class="_ _1"></span>rodowe <span class="_ _1e"></span>ag<span class="_ _1"></span>encje </div><div class="t m0 x1 h3 y7fa ff1 fs1 fc1 sc0 ls0 ws0">ratingowe. </div></div></div></div>
<div id="pf51" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc51 w0 h3c"><img 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" class="bi x68 y4a8 w3 haf" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">81</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff3 fs1 fc1 sc0 ls0 ws0">Poniższa <span class="_ _27"> </span>tabela <span class="_ _12"> </span>przed<span class="_ _1"></span>stawia <span class="_ _27"> </span>założenia <span class="_ _12"> </span>p<span class="_ _1"></span>rzyjęcie <span class="_ _27"> </span>do <span class="_ _11"> </span>m<span class="_ _1"></span>odelu <span class="_ _27"> </span>utraty <span class="_ _27"> </span>wartości <span class="_ _12"> </span>aktyw<span class="_ _1"></span>ów </div><div class="t m0 x1 h3 y1d7 ff1 fs1 fc1 sc0 ls0 ws0">finansowych: </div></div><div class="c x1 y7fb wc6 hb0"><div class="t m0 x6 he y0 ff1 fs0 fc1 sc0 ls0 ws0"> </div></div><div class="c xae y7fb w42 hb0"><div class="t m0 x18 he y61f ff3 fs0 fc5 sc0 ls0 ws0">Prawdopodobieństwo </div><div class="t m0 x4e he y4bf ff3 fs0 fc5 sc0 ls0 ws0">niewykonania zobowiązania </div><div class="t m0 x15 he y7f ff1 fs0 fc5 sc0 ls0 ws0">przez kontrahenta (PD) </div></div><div class="c xce y7fb wc1 hb0"><div class="t m0 x4e he y61d ff3 fs0 fc5 sc0 ls0 ws0">Ekspozycja kredytowa, która </div><div class="t m0 xa5 he y4c0 ff1 fs0 fc5 sc0 ls0 ws0">zostanie utracona w przypadku </div><div class="t m0 x4e he ybc ff3 fs0 fc5 sc0 ls0 ws0">zaistnienia niewypłacalności </div><div class="t m0 x26 he yc0 ff1 fs0 fc5 sc0 ls0 ws0">kontrahenta (LGD) </div></div><div class="c x1 y7fc wc1 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">nieprzeterminowane </div></div><div class="c xae y7fc w45 h10"><div class="t m0 xcd he y75 ff1 fs0 fc2 sc0 ls0 ws0">0,16%<span class="fc6"> </span></div></div><div class="c xce y7fc wc1 h10"><div class="t m0 xcf he y75 ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="fc6 ls0"> </span></div></div><div class="c x1 y795 wc1 h11"><div class="t m0 x6 he y79 ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane do 30 </div></div><div class="c xae y795 w45 h11"><div class="t m0 xcd he y79 ff1 fs0 fc2 sc0 ls0 ws0">2,10%<span class="fc6"> </span></div></div><div class="c xce y795 wc1 h11"><div class="t m0 xcf he y79 ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="fc6 ls0"> </span></div></div><div class="c x1 y796 wc1 h11"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane 31-<span class="ls4">60</span> </div></div><div class="c xae y796 w45 h11"><div class="t m0 xcb he y75 ff1 fs0 fc2 sc0 ls0 ws0">6,4%<span class="fc6"> </span></div></div><div class="c xce y796 wc1 h11"><div class="t m0 xcf he y75 ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="fc6 ls0"> </span></div></div><div class="c x1 y797 wc1 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane 61-<span class="ls4">90</span> </div></div><div class="c xae y797 w45 h10"><div class="t m0 x5 he y75 ff1 fs0 fc2 sc0 ls0 ws0">12,64%<span class="fc6"> </span></div></div><div class="c xce y797 wc1 h10"><div class="t m0 xcf he y75 ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="fc6 ls0"> </span></div></div><div class="c x1 y11b wc1 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane 91-180 </div></div><div class="c xae y11b w45 h10"><div class="t m0 x5 he y75 ff1 fs0 fc2 sc0 ls0 ws0">22,92%<span class="fc6"> </span></div></div><div class="c xce y11b wc1 h10"><div class="t m0 xcf he y75 ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="fc6 ls0"> </span></div></div><div class="c x1 y7fd wc1 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">przeterminowane od 181 </div></div><div class="c xae y7fd w45 h10"><div class="t m0 x95 he y75 ff1 fs0 fc2 sc0 ls0 ws0">100,00%<span class="fc6"> </span></div></div><div class="c xce y7fd wc1 h10"><div class="t m0 xcf he y75 ff1 fs0 fc2 sc0 ls3 ws0">100%<span class="fc6 ls0"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y7fe 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 y7ff ff1 fs1 fc1 sc0 ls0 ws0">kredytowe <span class="_ _24"> </span>w <span class="ff3">kwocie <span class="_ _24"> </span>równej <span class="_ _24"> </span>12</span>-<span class="ff3">mi<span class="_ _1"></span>esięcznym <span class="_ _24"> </span>oczekiwanym <span class="_ _24"> </span>stratom <span class="_ _24"> </span>kredytowym <span class="_ _24"> </span>(PD <span class="_ _24"> </span>na </span></div><div class="t m0 x1 h3 y800 ff1 fs1 fc2 sc0 ls0 ws0">poziomie 0,11%). <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 hc y177 ff1 fs7 fc3 sc0 ls0 ws0">33.4<span class="ff6"> <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 y801 ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _14"> </span>monitoruje <span class="_ _14"> </span>ry<span class="_ _1"></span>zyko <span class="_ _14"> </span>braku <span class="_ _14"> </span>kapitału <span class="_ _14"> </span>przy  pomocy <span class="_ _14"> </span>narzędzia  okresowego <span class="_ _14"> </span>planowania </div><div class="t m0 x1 h3 y802 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 y803 ff1 fs1 fc2 sc0 ls0 ws0">jak <span class="_ _2d"> </span>i <span class="ff3">aktywów <span class="_ _2d"> </span>finansowy<span class="_ _1"></span>ch <span class="_ _b"> </span>(n<span class="_ _1"></span>p. <span class="_ _b"> </span>na<span class="_ _1"></span>leżności, <span class="_ _b"> </span>p<span class="_ _1"></span>ozostałych <span class="_ _b"> </span>a<span class="_ _1"></span>ktywów <span class="_ _2d"> </span>finan<span class="_ _1"></span>sowych) <span class="_ _b"> </span>oraz<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y804 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 y805 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 y806 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 y807 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 y808 ff3 fs1 fc2 sc0 ls0 ws0">Na <span class="_ _19"> </span>dzień <span class="_ _24"> </span>bilansowy <span class="_ _24"> </span>31 <span class="_ _19"> </span>grudnia<span class="_ _1"></span> <span class="_ _19"> </span>2025 <span class="_ _24"> </span>roku <span class="_ _24"> </span>Spółka<span class="_ _1"></span><span class="ff1"> <span class="_ _19"> </span></span>wykorzys<span class="_ _1"></span>tała <span class="_ _19"> </span>450 <span class="_ _24"> </span>000 <span class="_ _19"> </span>ty<span class="_ _1"></span>s. <span class="_ _19"> </span>PLN <span class="_ _24"> </span>limitu </div><div class="t m0 x1 h3 y809 ff3 fs1 fc2 sc0 ls0 ws0">kredytowego wynos<span class="_ _1"></span>zącego 550 000 ty<span class="_ _1"></span>s. PLN.<span class="ff1"> <span class="_ _1"></span> </span></div><div class="t m0 x1 h3 ydb 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">5 roku oraz </span></div><div class="t m0 x1 h3 y80a ff3 fs1 fc2 sc0 ls0 ws0">na <span class="_ _12"> </span>dzień <span class="_ _27"> </span>31<span class="ff1"> grudnia <span class="_ _12"> </span>2024 <span class="_ _27"> </span></span>roku <span class="_ _12"> </span>według <span class="_ _12"> </span>da<span class="_ _1"></span>ty <span class="_ _12"> </span>zapada<span class="_ _1"></span>lności <span class="_ _12"> </span>na <span class="_ _27"> </span>podstawie <span class="_ _12"> </span>umownych<span class="_ _1"></span> </div><div class="t m0 x1 h3 y80b ff3 fs1 fc2 sc0 ls0 ws0">niezdyskontowany<span class="_ _1"></span>ch płatności.<span class="_ _1"></span><span class="ff1"> </span></div></div><div class="c x1 y80c w118 hac"><div class="t m0 x6a h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>25 roku </div></div><div class="c x6d y80c w119 hac"><div class="t m0 x66 h68 y80d ff7 fsd fc5 sc0 ls0 ws0">Wartości </div><div class="t m0 x31 h68 ya9 ff8 fsd fc5 sc0 ls0 ws0">bilansowe </div></div><div class="c xba y80c w11a hac"><div class="t m0 x67 h68 y7c9 ff8 fsd fc5 sc0 ls0 ws0">Po </div><div class="t m0 x10 h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">terminie </div><div class="t m0 x8 h68 yc0 ff7 fsd fc5 sc0 ls0 ws0">płatności<span class="ff8"> </span></div></div><div class="c xbc y80c w11b hac"><div class="t m0 x89 h68 y80d ff7 fsd fc5 sc0 ls0 ws0">Poniżej 3 </div><div class="t m0 x8 h68 ya9 ff7 fsd fc5 sc0 ls0 ws0">miesięcy<span class="ff8"> </span></div></div><div class="c x76 y80c w11c hac"><div class="t m0 x67 h68 y7c9 ff8 fsd fc5 sc0 ls26 ws0">Od<span class="ls0"> </span></div><div class="t m0 x2a h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">3 do 12 </div><div class="t m0 x8 h68 yc0 ff7 fsd fc5 sc0 ls0 ws0">miesięcy<span class="ff8"> </span></div></div><div class="c xc1 y80c w3d hac"><div class="t m0 x66 h68 y7c9 ff8 fsd fc5 sc0 ls0 ws0">Od 1 </div><div class="t m0 x10 h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">roku do </div><div class="t m0 x52 h68 yc0 ff8 fsd fc5 sc0 ls0 ws0">5 lat </div></div><div class="c x77 y80c w7e hac"><div class="t m0 x8 h68 y80d ff7 fsd fc5 sc0 ls0 ws0">Powyżej </div><div class="t m0 xa8 h68 ya9 ff8 fsd fc5 sc0 ls0 ws0">5 lat </div></div><div class="c xd0 y80c w11d hac"><div class="t m0 x1e h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">Razem </div></div><div class="c x1 y80e w118 h1e"><div class="t m0 x6 h6c y80f ff1 fsd fc2 sc0 ls0 ws0">Oprocentowan<span class="_ _c"></span>e kredyty, </div><div class="t m0 x6 h6c y810 ff3 fsd fc2 sc0 ls0 ws0">pożyczki I obl<span class="_ _c"></span>igacje<span class="ff1"> </span></div></div><div class="c x6d y80e w119 h1e"><div class="t m0 x3f h6c y811 ff1 fsd fc2 sc0 ls19 ws0">89<span class="ls0">7 1</span>68<span class="ls0"> </span></div></div><div class="c xba y80e w11a h1e"><div class="t m0 x8b h6c y811 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y80e w11b h1e"><div class="t m0 xa8 h6c y811 ff1 fsd fc2 sc0 ls0 ws0">24 020 </div></div><div class="c x76 y80e w11c h1e"><div class="t m0 x66 h6c y811 ff1 fsd fc2 sc0 ls0 ws0">71 173 </div></div><div class="c xc1 y80e w3d h1e"><div class="t m0 x96 h6c y811 ff1 fsd fc2 sc0 ls19 ws0">94<span class="ls0">5 </span>430<span class="ls0"> </span></div></div><div class="c x77 y80e w7e h1e"><div class="t m0 x53 h6c y811 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y80e w11d h1e"><div class="t m0 x89 h6c y811 ff1 fsd fc2 sc0 ls0 ws0">1 <span class="ls19">04</span>0 <span class="ls19">623</span> </div></div><div class="c x1 y290 w118 hb1"><div class="t m0 x6 h6c yfe ff3 fsd fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania<span class="ff1"> </span></div><div class="t m0 x6 h6c y812 ff1 fsd fc2 sc0 ls0 ws0">finansowe </div></div><div class="c x6d y290 w119 hb1"><div class="t m0 x20 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 <span class="ls19">040</span> </div></div><div class="c xba y290 w11a hb1"><div class="t m0 x8b h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y290 w11b hb1"><div class="t m0 x63 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">2 031 </div></div><div class="c x76 y290 w11c hb1"><div class="t m0 x51 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">600<span class="ls0"> </span></div></div><div class="c xc1 y290 w3d hb1"><div class="t m0 xa3 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">3 <span class="ls19">409</span> </div></div><div class="c x77 y290 w7e hb1"><div class="t m0 x53 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y290 w11d hb1"><div class="t m0 x4e h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 040 </div></div><div class="c x1 y813 w118 h10"><div class="t m0 x6 h6c y79 ff1 fsd fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne </div></div><div class="c x6d y813 w119 h10"><div class="t m0 x20 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">3 <span class="ls19">705</span> </div></div><div class="c xba y813 w11a h10"><div class="t m0 x8b h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y813 w11b h10"><div class="t m0 x93 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">496<span class="ls0"> </span></div></div><div class="c x76 y813 w11c h10"><div class="t m0 x51 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">993<span class="ls0"> </span></div></div><div class="c xc1 y813 w3d h10"><div class="t m0 xa3 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">2 <span class="ls19">216</span> </div></div><div class="c x77 y813 w7e h10"><div class="t m0 x53 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y813 w11d h10"><div class="t m0 x4e h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">3 705 </div></div><div class="c x1 y814 w118 hb1"><div class="t m0 x6 h6c yfe ff3 fsd fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 h6c y812 ff1 fsd fc2 sc0 ls0 ws0">leasingu </div></div><div class="c x6d y814 w119 hb1"><div class="t m0 x6a h6c y25c ff1 fsd fc2 sc0 ls19 ws0">12<span class="ls0"> </span>042<span class="ls0"> </span></div></div><div class="c xba y814 w11a hb1"><div class="t m0 x8b h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y814 w11b hb1"><div class="t m0 x93 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">651<span class="ls0"> </span></div></div><div class="c x76 y814 w11c hb1"><div class="t m0 x35 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">2 153 </div></div><div class="c xc1 y814 w3d hb1"><div class="t m0 xa3 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">7 823 </div></div><div class="c x77 y814 w7e hb1"><div class="t m0 xa3 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">4 190 </div></div><div class="c xd0 y814 w11d hb1"><div class="t m0 xd h6c y25c ff1 fsd fc2 sc0 ls0 ws0">14 817 </div></div><div class="c x1 y394 w118 hb1"><div class="t m0 x6 h6c yfe ff3 fsd fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 h6c y812 ff3 fsd fc2 sc0 ls0 ws0">dostaw i usług<span class="_ _c"></span> <span class="ff1"> </span></div></div><div class="c x6d y394 w119 hb1"><div class="t m0 x20 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 629 </div></div><div class="c xba y394 w11a hb1"><div class="t m0 x20 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">58<span class="ls0">2 </span></div></div><div class="c xbc y394 w11b hb1"><div class="t m0 x63 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 028 </div></div><div class="c x76 y394 w11c hb1"><div class="t m0 x53 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">19<span class="ls0"> </span></div></div><div class="c xc1 y394 w3d hb1"><div class="t m0 x2 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y394 w7e hb1"><div class="t m0 x53 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y394 w11d hb1"><div class="t m0 x4e h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 629 </div></div><div class="c x1 y815 w118 h10"><div class="t m0 x6 h6c y79 ff3 fsd fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania <span class="ff1"> </span></div></div><div class="c x6d y815 w119 h10"><div class="t m0 x13 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">601<span class="ls0"> </span></div></div><div class="c xba y815 w11a h10"><div class="t m0 x8b h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y815 w11b h10"><div class="t m0 x93 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">601<span class="ls0"> </span></div></div><div class="c x76 y815 w11c h10"><div class="t m0 x17 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xc1 y815 w3d h10"><div class="t m0 x2 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y815 w7e h10"><div class="t m0 x53 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y815 w11d h10"><div class="t m0 x94 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">601<span class="ls0"> </span></div></div><div class="c x1 y816 w11e h10"><div class="t m0 x6 h6a y817 ff2 fsd fc2 sc0 ls0 ws0">  </div></div><div class="c x6d y816 w11f h10"><div class="t m0 x3f h6a y818 ff2 fsd fc2 sc0 ls18 ws0">92<span class="ls0">6 1</span>85<span class="_ _c"></span><span class="ls0"> </span></div></div><div class="c xba y816 w11a h10"><div class="t m0 x20 h6a y818 ff2 fsd fc2 sc0 ls18 ws0">58<span class="ls0">2 </span></div></div><div class="c xbc y816 w11b h10"><div class="t m0 xa8 h6a y818 ff2 fsd fc2 sc0 ls0 ws0">33 827 </div></div><div class="c x76 y816 w11c h10"><div class="t m0 x66 h6a y818 ff2 fsd fc2 sc0 ls0 ws0">74 938 </div></div><div class="c xc1 y816 w3d h10"><div class="t m0 x96 h6a y818 ff2 fsd fc2 sc0 ls18 ws0">95<span class="ls0">8 878 </span></div></div><div class="c x77 y816 w7e h10"><div class="t m0 xd h6a y818 ff2 fsd fc2 sc0 ls0 ws0">4 190 </div></div><div class="c xd0 y816 w11d h10"><div class="t m0 xa h6a y818 ff2 fsd fc2 sc0 ls0 ws0">1 <span class="ls18">07</span>2 4<span class="_ _c"></span>15 </div></div></div></div>
<div id="pf52" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc52 w0 h3c"><img 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" class="bi x68 y4a8 w3 h7d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">82</span><span class="fs0"> </span></span></div><div class="t m0 x1 h3 y16a ff1 fs1 fc2 sc0 ls0 ws0"> </div></div><div class="c x1 y819 w118 hac"><div class="t m0 x6a h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia 20<span class="_ _c"></span>24 roku </div></div><div class="c x6d y819 w119 hac"><div class="t m0 x66 h68 y80d ff7 fsd fc5 sc0 ls0 ws0">Wartości </div><div class="t m0 x31 h68 ya9 ff8 fsd fc5 sc0 ls0 ws0">bilansowe </div></div><div class="c xba y819 w11a hac"><div class="t m0 x53 h68 y7c9 ff8 fsd fc5 sc0 ls0 ws0">Po </div><div class="t m0 x1e h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">terminie </div><div class="t m0 x96 h68 yc0 ff7 fsd fc5 sc0 ls0 ws0">płatności<span class="ff8"> </span></div></div><div class="c xbc y819 w120 hac"><div class="t m0 xc h68 y80d ff7 fsd fc5 sc0 ls0 ws0">Poniżej 3 </div><div class="t m0 x3b h68 ya9 ff7 fsd fc5 sc0 ls0 ws0">miesięcy<span class="ff8"> </span></div></div><div class="c x50 y819 w121 hac"><div class="t m0 x93 h68 y7c9 ff8 fsd fc5 sc0 ls26 ws0">Od<span class="ls0"> </span></div><div class="t m0 xd h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">3 do 12 </div><div class="t m0 x3b h68 yc0 ff7 fsd fc5 sc0 ls0 ws0">miesięcy<span class="ff8"> </span></div></div><div class="c xc1 y819 w37 hac"><div class="t m0 x66 h68 y7c9 ff8 fsd fc5 sc0 ls0 ws0">Od 1 </div><div class="t m0 x10 h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">roku do </div><div class="t m0 xa8 h68 yc0 ff8 fsd fc5 sc0 ls0 ws0">5 lat </div></div><div class="c x77 y819 w122 hac"><div class="t m0 x8 h68 y80d ff7 fsd fc5 sc0 ls0 ws0">Powyżej </div><div class="t m0 xa8 h68 ya9 ff8 fsd fc5 sc0 ls0 ws0">5 lat </div></div><div class="c xd0 y819 w123 hac"><div class="t m0 x66 h68 y7c8 ff8 fsd fc5 sc0 ls0 ws0">Razem </div></div><div class="c x1 y81a w118 hb1"><div class="t m0 x6 h6c yfe ff1 fsd fc2 sc0 ls0 ws0">Oprocentowan<span class="_ _c"></span>e kredyty, </div><div class="t m0 x6 h6c y812 ff3 fsd fc2 sc0 ls0 ws0">pożyczki I obl<span class="_ _c"></span>igacje<span class="ff1"> </span></div></div><div class="c x6d y81a w119 hb1"><div class="t m0 x3f h6c y25c ff1 fsd fc2 sc0 ls19 ws0">783<span class="ls0"> </span>805<span class="ls0"> </span></div></div><div class="c xba y81a w11a hb1"><div class="t m0 x8b h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y81a w120 hb1"><div class="t m0 x4e h6c y25c ff1 fsd fc2 sc0 ls0 ws0">31 325 </div></div><div class="c x50 y81a w121 hb1"><div class="t m0 xd h6c y25c ff1 fsd fc2 sc0 ls0 ws0">137 475 </div></div><div class="c xc1 y81a w37 hb1"><div class="t m0 x96 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">722<span class="ls0"> </span>780<span class="ls0"> </span></div></div><div class="c x77 y81a w122 hb1"><div class="t m0 x53 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y81a w123 hb1"><div class="t m0 xd h6c y25c ff1 fsd fc2 sc0 ls0 ws0">891 581 </div></div><div class="c x1 y81b w118 hb1"><div class="t m0 x6 h6c yfe ff3 fsd fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania<span class="ff1"> </span></div><div class="t m0 x6 h6c y812 ff1 fsd fc2 sc0 ls0 ws0">finansowe </div></div><div class="c x6d y81b w119 hb1"><div class="t m0 x20 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 610 </div></div><div class="c xba y81b w11a hb1"><div class="t m0 x8b h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y81b w120 hb1"><div class="t m0 xc2 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">2 301 </div></div><div class="c x50 y81b w121 hb1"><div class="t m0 x51 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">300<span class="ls0"> </span></div></div><div class="c xc1 y81b w37 hb1"><div class="t m0 xa3 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">4 009 </div></div><div class="c x77 y81b w122 hb1"><div class="t m0 x53 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y81b w123 hb1"><div class="t m0 xc2 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 610 </div></div><div class="c x1 y81c w118 h10"><div class="t m0 x6 h6c y79 ff1 fsd fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne </div></div><div class="c x6d y81c w119 h10"><div class="t m0 x20 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">1 <span class="ls19">304</span> </div></div><div class="c xba y81c w11a h10"><div class="t m0 x8b h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y81c w120 h10"><div class="t m0 x51 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">326<span class="ls0"> </span></div></div><div class="c x50 y81c w121 h10"><div class="t m0 x51 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">978<span class="ls0"> </span></div></div><div class="c xc1 y81c w37 h10"><div class="t m0 x53 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y81c w122 h10"><div class="t m0 x53 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y81c w123 h10"><div class="t m0 xc2 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x1 y7e8 w118 hb1"><div class="t m0 x6 h6c yfe ff3 fsd fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 h6c y812 ff1 fsd fc2 sc0 ls0 ws0">leasingu </div></div><div class="c x6d y7e8 w119 hb1"><div class="t m0 x6a h6c y25c ff1 fsd fc2 sc0 ls19 ws0">14<span class="ls0"> </span>291<span class="ls0"> </span></div></div><div class="c xba y7e8 w11a hb1"><div class="t m0 x8b h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y7e8 w120 hb1"><div class="t m0 x51 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">646<span class="ls0"> </span></div></div><div class="c x50 y7e8 w121 hb1"><div class="t m0 xc2 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">1 930 </div></div><div class="c xc1 y7e8 w37 hb1"><div class="t m0 xa3 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">8 437 </div></div><div class="c x77 y7e8 w122 hb1"><div class="t m0 xa3 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">6 123 </div></div><div class="c xd0 y7e8 w123 hb1"><div class="t m0 xa8 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">17 136 </div></div><div class="c x1 y81d w118 hb1"><div class="t m0 x6 h6c yfe ff3 fsd fc2 sc0 ls0 ws0">Zobowiązania <span class="_ _c"></span>z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 h6c y812 ff3 fsd fc2 sc0 ls0 ws0">dostaw i usług<span class="_ _c"></span> <span class="ff1"> </span></div></div><div class="c x6d y81d w119 hb1"><div class="t m0 x20 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">5 013 </div></div><div class="c xba y81d w11a hb1"><div class="t m0 x2 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">51<span class="ls0"> </span></div></div><div class="c xbc y81d w120 hb1"><div class="t m0 xc2 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">4 906 </div></div><div class="c x50 y81d w121 hb1"><div class="t m0 x2 h6c y25c ff1 fsd fc2 sc0 ls19 ws0">56<span class="ls0"> </span></div></div><div class="c xc1 y81d w37 hb1"><div class="t m0 x53 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y81d w122 hb1"><div class="t m0 x53 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y81d w123 hb1"><div class="t m0 xc2 h6c y25c ff1 fsd fc2 sc0 ls0 ws0">5 013 </div></div><div class="c x1 y3da w118 h10"><div class="t m0 x6 h6c y79 ff3 fsd fc2 sc0 ls0 ws0">Pozostałe zo<span class="_ _c"></span>bowiązania <span class="ff1"> </span></div></div><div class="c x6d y3da w119 h10"><div class="t m0 x13 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">385<span class="ls0"> </span></div></div><div class="c xba y3da w11a h10"><div class="t m0 x8b h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xbc y3da w120 h10"><div class="t m0 x51 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">385<span class="ls0"> </span></div></div><div class="c x50 y3da w121 h10"><div class="t m0 x8b h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xc1 y3da w37 h10"><div class="t m0 x53 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x77 y3da w122 h10"><div class="t m0 x53 h6c ye6 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c xd0 y3da w123 h10"><div class="t m0 x20 h6c ye6 ff1 fsd fc2 sc0 ls19 ws0">385<span class="ls0"> </span></div></div><div class="c x1 y81e w11e h38"><div class="t m0 x6 h6a y79 ff2 fsd fc2 sc0 ls0 ws0"> <span class="ff1"> </span></div></div><div class="c x6d y81e w11f h38"><div class="t m0 x3f h6a ye6 ff2 fsd fc2 sc0 ls0 ws0">811 408 </div></div><div class="c xba y81e w11a h38"><div class="t m0 x2 h6a ye6 ff2 fsd fc2 sc0 ls18 ws0">51<span class="ls0"> </span></div></div><div class="c xbc y81e w120 h38"><div class="t m0 x4e h6a ye6 ff2 fsd fc2 sc0 ls0 ws0">39 889<span class="ff1"> </span></div></div><div class="c x50 y81e w121 h38"><div class="t m0 x2a h6a ye6 ff2 fsd fc2 sc0 ls0 ws0">140 740<span class="ff1"> </span></div></div><div class="c xc1 y81e w37 h38"><div class="t m0 x96 h6a ye6 ff2 fsd fc2 sc0 ls0 ws0">735 226<span class="ff1"> </span></div></div><div class="c x77 y81e w122 h38"><div class="t m0 xa3 h6a ye6 ff2 fsd fc2 sc0 ls0 ws0">6 123<span class="ff1"> </span></div></div><div class="c xd0 y81e w123 h38"><div class="t m0 xd h6a ye6 ff2 fsd fc2 sc0 ls0 ws0">922 0<span class="ls18">29</span><span class="ff1"> </span></div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x44 h5a y175 ff1 fsf fc2 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 y70a ff1 fs5 fc4 sc0 ls16 ws0">34<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Instrumenty finansowe </span></span></div><div class="t m0 x1 hc y81f ff1 fs7 fc3 sc0 ls0 ws0">34.1<span class="ff6"> <span class="_ _3"></span><span class="ff1"> <span class="ff3">Wartości <span class="_ _33"> </span>godziwe <span class="_ _33"> </span>poszczególnych <span class="_ _33"> </span>klas <span class="_ _33"> </span>ins<span class="_ _c"></span>trumentów </span></span></span></div><div class="t m0 x6e hc y820 ff1 fs7 fc3 sc0 ls0 ws0">finansowych </div><div class="t m0 x1 h3 y821 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 y822 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 y823 ff1 fs1 fc1 sc0 ls0 ws0">i <span class="ff3">zobowiązań.</span> </div><div class="t m0 x1 h3 y824 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y825 w124 h11"><div class="t m0 x6 h6c y0 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c xa9 y826 w125 hb2"><div class="t m0 x6 hb3 y827 ff4 fsd fc5 sc0 ls0 ws0">Kategoria </div><div class="t m0 x8 hb3 y828 ff4 fsd fc5 sc0 ls0 ws0">zgodnie </div><div class="t m0 x8 hb3 y1b9 ff4 fsd fc5 sc0 ls0 ws0">z MSSF 9 </div></div><div class="c xc4 y825 w38 h11"><div class="t m0 x63 h68 yd4 ff7 fsd fc5 sc0 ls0 ws0">Wartość bilanso<span class="_ _c"></span>wa<span class="ff8"> </span></div></div><div class="c xd1 y825 w9c h11"><div class="t m0 x52 h68 yd4 ff7 fsd fc5 sc0 ls0 ws0">Wartość godzi<span class="_ _c"></span>wa<span class="ff8"> </span></div></div><div class="c x1 y826 w124 h6d"><div class="t m0 x6 h6a y49a ff2 fsd fc2 sc0 ls0 ws0">Aktywa finansow<span class="_ _c"></span>e </div></div><div class="c xc4 y826 w126 h6d"><div class="t m0 x3b h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x31 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">202<span class="ls18">5 </span>roku </div></div><div class="c x7f y826 w3b h6d"><div class="t m0 x3b h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x31 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">2024 roku </div></div><div class="c xd1 y826 w127 h6d"><div class="t m0 x8 h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x10 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">2025 roku </div></div><div class="c x6b y826 w128 h6d"><div class="t m0 x8 h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x10 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">2024 roku </div></div><div class="c x1 y829 w129 h10"><div class="t m0 x6 h6c yd4 ff3 fsd 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 xa9 y829 w12a h10"><div class="t m0 x89 hb3 yd4 ff4 fsd fc2 sc0 ls0 ws0">AFWwZK </div></div><div class="c xc4 y829 w12b h10"><div class="t m0 x51 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">108<span class="ls0"> </span>917<span class="ls0"> </span></div></div><div class="c x7f y829 w3b h10"><div class="t m0 x53 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">85<span class="ls0"> </span>700<span class="ls0"> </span></div></div><div class="c xd1 y829 w127 h10"><div class="t m0 x3f h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">108 917 </div></div><div class="c x6b y829 w128 h10"><div class="t m0 x6a h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">85 700 </div></div><div class="c x1 y38c w129 h10"><div class="t m0 x6 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne IRS </div></div><div class="c xa9 y38c w12a h10"><div class="t m0 x96 hb3 yd4 ff4 fsd fc2 sc0 ls0 ws0">IPPdO </div></div><div class="c xc4 y38c w12b h10"><div class="t m0 x1b h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x7f y38c w3b h10"><div class="t m0 x13 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">1 <span class="ls19">443</span> </div></div><div class="c xd1 y38c w127 h10"><div class="t m0 x21 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">- </div></div><div class="c x6b y38c w128 h10"><div class="t m0 x20 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">1 443 </div></div><div class="c x1 y82a w129 h6d"><div class="t m0 x6 h6c y186 ff3 fsd 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 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">pozostałe na<span class="_ _c"></span>leżności <span class="ff1"> </span></div></div><div class="c xa9 y82a w12a h6d"><div class="t m0 x89 hb3 y9c ff4 fsd fc2 sc0 ls0 ws0">AFWwZK </div></div><div class="c xc4 y82a w12b h6d"><div class="t m0 x53 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">25<span class="ls0"> </span>971<span class="ls0"> </span></div></div><div class="c x7f y82a w3b h6d"><div class="t m0 x53 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">61<span class="ls0"> </span>765<span class="ls0"> </span></div></div><div class="c xd1 y82a w127 h6d"><div class="t m0 x6a h6c y9c ff1 fsd fc2 sc0 ls0 ws0">25 971 </div></div><div class="c x6b y82a w128 h6d"><div class="t m0 x6a h6c y9c ff1 fsd fc2 sc0 ls0 ws0">61 765 </div></div><div class="c x1 y82b w129 h10"><div class="t m0 x6 h6c y49a ff3 fsd 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 xa9 y82b w12a h10"><div class="t m0 x89 hb3 yd4 ff4 fsd fc2 sc0 ls0 ws0">AFWwZK </div></div><div class="c xc4 y82b w12b h10"><div class="t m0 x53 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">43<span class="ls0"> </span>534<span class="ls0"> </span></div></div><div class="c x7f y82b w3b h10"><div class="t m0 x13 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">3 <span class="ls19">951</span> </div></div><div class="c xd1 y82b w127 h10"><div class="t m0 x6a h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">43<span class="ls0"> </span>534<span class="ls0"> </span></div></div><div class="c x6b y82b w128 h10"><div class="t m0 x20 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">3 951 </div></div><div class="c x1 y82c w124 h10"><div class="t m0 x6 h6c y0 ff1 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c xa9 y82c w125 h10"><div class="t m0 x52 hb3 y76 ff4 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c xc4 y82c w126 h10"><div class="t m0 x51 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0">178 422 </div></div><div class="c x7f y82c w3b h10"><div class="t m0 xd2 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0">152 859 </div></div><div class="c xd1 y82c w127 h10"><div class="t m0 x3f h6a yd4 ff2 fsd fc2 sc0 ls0 ws0">178 422 </div></div><div class="c x6b y82c w128 h10"><div class="t m0 x3f h6a yd4 ff2 fsd fc2 sc0 ls0 ws0">152 859 </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y82d ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y82e ff6 fs1 fc1 sc0 ls0 ws0"> <span class="_ _16"> </span><span class="ff1"> </span></div></div></div></div>
<div id="pf53" class="pf w0 h3c" style="content-visibility: auto;"><div class="pc pc53 w0 h3c"><img 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" class="bi x68 y4a8 w3 h8d" alt="" /><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h2 y14a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y14b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">83</span><span class="fs0"> </span></span></div></div><div class="c x1 y82f w124 h60"><div class="t m0 x6 h6c y0 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c xa9 y830 w125 hb4"><div class="t m0 x6 hb3 y831 ff4 fsd fc5 sc0 ls0 ws0">Kategoria </div><div class="t m0 x8 hb3 y828 ff4 fsd fc5 sc0 ls0 ws0">zgodnie </div><div class="t m0 x8 hb3 y1b9 ff4 fsd fc5 sc0 ls0 ws0">z MSSF 9 </div></div><div class="c xc4 y82f w38 h60"><div class="t m0 x63 h68 y832 ff7 fsd fc5 sc0 ls0 ws0">Wartość bilanso<span class="_ _c"></span>wa<span class="ff8"> </span></div></div><div class="c xd1 y82f w9c h60"><div class="t m0 x52 h68 y832 ff7 fsd fc5 sc0 ls0 ws0">Wartość godzi<span class="_ _c"></span>wa<span class="ff8"> </span></div></div><div class="c x1 y830 w124 h6d"><div class="t m0 x6 h6a y49a ff9 fsd fc2 sc0 ls0 ws0">Zobowiązania fina<span class="_ _c"></span>nsowe<span class="ff2"> </span></div></div><div class="c xc4 y830 w126 h6d"><div class="t m0 x3b h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x31 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">2025 roku </div></div><div class="c x7f y830 w3b h6d"><div class="t m0 x3b h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x31 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">2024 roku </div></div><div class="c xd1 y830 w127 h6d"><div class="t m0 x8 h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x10 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">2025 roku </div></div><div class="c x6b y830 w128 h6d"><div class="t m0 x8 h68 y499 ff8 fsd fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x10 h68 y49a ff8 fsd fc5 sc0 ls0 ws0">2024 roku </div></div><div class="c x1 y833 w129 h10"><div class="t m0 x6 h6c y49a ff3 fsd 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 xa9 y833 w12a h10"><div class="t m0 x8 hb3 yd4 ff4 fsd fc2 sc0 ls0 ws0">ZFWwZK </div></div><div class="c xc4 y833 w12b h10"><div class="t m0 x53 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">12<span class="ls0"> </span>042<span class="ls0"> </span></div></div><div class="c x7f y833 w3b h10"><div class="t m0 x53 h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">14<span class="ls0"> </span>291<span class="ls0"> </span></div></div><div class="c xd1 y833 w127 h10"><div class="t m0 x6a h6c yd4 ff1 fsd fc2 sc0 ls19 ws0">12<span class="ls0"> </span>042<span class="ls0"> </span></div></div><div class="c x6b y833 w128 h10"><div class="t m0 x6a h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">14 291 </div></div><div class="c x1 y834 w129 h10"><div class="t m0 x6 h6c y49a ff1 fsd fc2 sc0 ls0 ws0">Instrumenty poc<span class="_ _c"></span>hodne IRS </div></div><div class="c xa9 y834 w12a h10"><div class="t m0 x96 hb3 yd4 ff4 fsd fc2 sc0 ls0 ws0">IPPdO </div></div><div class="c xc4 y834 w12b h10"><div class="t m0 x13 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">3 <span class="ls19">705</span> </div></div><div class="c x7f y834 w3b h10"><div class="t m0 x13 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">1 <span class="ls19">304</span> </div></div><div class="c xd1 y834 w127 h10"><div class="t m0 x20 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">3 <span class="ls19">705</span> </div></div><div class="c x6b y834 w128 h10"><div class="t m0 x20 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">1 <span class="ls19">304</span> </div></div><div class="c x1 y4d7 w129 h6d"><div class="t m0 x6 h6c y186 ff1 fsd fc2 sc0 ls0 ws0">Oprocentowan<span class="_ _c"></span>e kredyty ban<span class="_ _c"></span>kowe, </div><div class="t m0 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">pożyczki<span class="ff1"> i obligac<span class="_ _c"></span>je </span></div></div><div class="c xa9 y4d7 w12a h6d"><div class="t m0 x8 hb3 y9c ff4 fsd fc2 sc0 ls0 ws0">ZFWwZK </div></div><div class="c xc4 y4d7 w12b h6d"><div class="t m0 xd2 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">897<span class="ls0"> </span>168<span class="ls0"> </span></div></div><div class="c x7f y4d7 w3b h6d"><div class="t m0 xd2 h6c y9c ff1 fsd fc2 sc0 ls19 ws0">783<span class="ls0"> </span>805<span class="ls0"> </span></div></div><div class="c xd1 y4d7 w127 h6d"><div class="t m0 x3f h6c y9c ff1 fsd fc2 sc0 ls19 ws0">897<span class="ls0"> </span>168<span class="ls0"> </span></div></div><div class="c x6b y4d7 w128 h6d"><div class="t m0 x3f h6c y9c ff1 fsd fc2 sc0 ls0 ws0">783 805 </div></div><div class="c x1 y835 w129 h10"><div class="t m0 x6 h6c y49a ff3 fsd 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 xa9 y835 w12a h10"><div class="t m0 x8 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">ZFWwZK<span class="ff4"> </span></div></div><div class="c xc4 y835 w12b h10"><div class="t m0 x13 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">6 <span class="ls19">040</span> </div></div><div class="c x7f y835 w3b h10"><div class="t m0 x13 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">6 <span class="ls19">610</span> </div></div><div class="c xd1 y835 w127 h10"><div class="t m0 x20 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">6 <span class="ls19">040</span> </div></div><div class="c x6b y835 w128 h10"><div class="t m0 x20 h6c yd4 ff1 fsd fc2 sc0 ls0 ws0">6 610 </div></div><div class="c x1 y836 w129 h6b"><div class="t m0 x6 h6c y499 ff3 fsd 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 x6 h6c y49a ff3 fsd fc2 sc0 ls0 ws0">pozostałe zo<span class="_ _c"></span>bowiązania<span class="ff1"> </span></div></div><div class="c xa9 y836 w12a h6b"><div class="t m0 x8 hb3 y9c ff4 fsd fc2 sc0 ls0 ws0">ZFWwZK </div></div><div class="c xc4 y836 w12b h6b"><div class="t m0 x13 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">7 <span class="ls19">230</span> </div></div><div class="c x7f y836 w3b h6b"><div class="t m0 x13 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">5 <span class="ls19">228</span> </div></div><div class="c xd1 y836 w127 h6b"><div class="t m0 x20 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">7 <span class="ls19">230</span> </div></div><div class="c x6b y836 w128 h6b"><div class="t m0 x20 h6c y9c ff1 fsd fc2 sc0 ls0 ws0">5 228 </div></div><div class="c x1 y837 w124 h10"><div class="t m0 x6 h6c y0 ff1 fsd fc2 sc0 ls0 ws0"> </div></div><div class="c xa9 y837 w125 h10"><div class="t m0 x6 h6c y0 ff1 fsd fc1 sc0 ls0 ws0"> </div></div><div class="c xc4 y837 w12c h10"><div class="t m0 xd2 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0">926 185 </div></div><div class="c x29 y837 w12d h10"><div class="t m0 xd2 h6a yd4 ff2 fsd fc2 sc0 ls0 ws0">811 238 </div></div><div class="c xd1 y837 w12e h10"><div class="t m0 x3f h6a yd4 ff2 fsd fc2 sc0 ls0 ws0">926 185 </div></div><div class="c x6b y837 w52 h10"><div class="t m0 x3f h6a yd4 ff2 fsd fc2 sc0 ls18 ws0">81<span class="ls0">1 238 </span></div></div><div class="c x1 y838 w12f h10"><div class="t m0 x6 hb5 y17d ff4 fsb fc2 sc0 ls0 ws0">AFWwZK <span class="ffb">–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 y839 w12f h11"><div class="t m0 x6 hb5 y17d ff4 fsb fc2 sc0 ls0 ws0">ZFWwZK <span class="ffb">–</span> <span class="ffb">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 y83a w12f h38"><div class="t m0 x6 hb5 y17d ff4 fsb fc2 sc0 ls0 ws0">IPPdO <span class="ffb">–</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="ffb">wartości<span class="_ _1"></span> godziwej przez wynik fina<span class="_ _1"></span>nsowy</span> </div></div><div class="c x0 y0 w2 h3c"><div class="t m0 x1 h3 y83b ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y6c0 ff3 fs1 fc1 sc0 ls0 ws0">Poziom <span class="_ _22"></span>hierarchii<span class="_ _1"></span> <span class="_ _1e"></span>wartośc<span class="_ _1"></span>i <span class="_ _1e"></span>wszystkic<span class="_ _1"></span>h <span class="_ _1e"></span>i<span class="_ _1"></span>nstrumentów <span class="_ _22"></span>(za <span class="_ _22"></span>wyjątkiem <span class="_ _22"> </span>p<span class="_ _1"></span>ozycji: <span class="_ _1e"></span>Akty<span class="_ _1"></span>wa <span class="_ _1e"></span>fin<span class="_ _1"></span>ansowe </div><div class="t m0 x1 h3 y6c1 ff1 fs1 fc1 sc0 ls0 ws0">wyceniane<span class="_ _1"></span> <span class="_ _43"> </span>w <span class="ff3">wartości <span class="_ _43"> </span>godziwej <span class="_ _43"> </span>p<span class="_ _1"></span>rzez <span class="_ _43"> </span>wyni<span class="_ _1"></span>k <span class="_ _43"> </span>finansowy <span class="_ _43"> </span>opisany<span class="_ _1"></span>ch<span class="_ _1"></span></span> <span class="_ _43"> </span>w nocie </div><div class="t m0 x1 h3 y83c ff1 fs1 fc1 sc0 ls22 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 y83d 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 y83e 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 y83f ff3 fs1 fc1 sc0 ls0 ws0">Wartość <span class="_ _1e"></span>godziwa<span class="_ _1"></span> <span class="_ _1e"></span>aktywów <span class="_ _1e"></span>i<span class="_ _1"></span> <span class="_ _1e"></span>zobowiązań <span class="_ _1e"></span>fin<span class="_ _1"></span>ansowych <span class="_ _22"></span>podana <span class="_ _1e"></span>jest<span class="_ _1"></span><span class="ff1"> <span class="_ _22"></span>w </span>kwocie, <span class="_ _1e"></span>za <span class="_ _22"></span>którą <span class="_ _1e"></span>dan<span class="_ _1"></span>y </div><div class="t m0 x1 h3 y840 ff3 fs1 fc1 sc0 ls0 ws0">instrument <span class="_ _12"> </span>mógłb<span class="_ _1"></span>y <span class="_ _12"> </span>być <span class="_ _12"> </span>wymi<span class="_ _1"></span>eniony<span class="_ _1"></span><span class="ff1"> <span class="_ _12"> </span>w </span>aktualnej <span class="_ _12"> </span>transakcji<span class="_ _1"></span> <span class="_ _12"> </span>pomiędzy <span class="_ _12"> </span>zai<span class="_ _1"></span>nteresowanymi </div><div class="t m0 x1 h3 y841 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 y842 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 xe h3 y843 ffc fs1 fc1 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _2c"> </span><span class="ff3">środki pien<span class="_ _1"></span>iężne i depozy<span class="_ _1"></span>ty krótkoterminow<span class="_ _1"></span>e, należności<span class="_ _1"></span><span class="ff1"> z </span>tytuł<span class="_ _1"></span>u dostaw i <span class="_ _1"></span>usług, pozostałe </span></span></div><div class="t m0 x65 h3 y844 ff3 fs1 fc1 sc0 ls0 ws0">należności, <span class="_ _2a"> </span>zobowiązan<span class="_ _1"></span>ia<span class="ff1"> <span class="_ _2a"> </span>z </span>tytuł<span class="_ _1"></span>u <span class="_ _28"> </span>d<span class="_ _1"></span>ostaw <span class="_ _2a"> </span>i <span class="_ _2a"> </span>usług <span class="_ _2a"> </span>oraz <span class="_ _2a"> </span>pozostałe<span class="_ _1"></span> <span class="_ _2a"> </span>zobowiązania<span class="_ _1"></span> </div><div class="t m0 x65 h3 y845 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 y846 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 xe h3 y847 ffc fs1 fc1 sc0 ls0 ws0">-<span class="ff6"> <span class="_ _2c"> </span><span class="ff3">wartość godziwa oprocentowanych instrumentów<span class="_ _1"></span> <span class="_ _c"></span>dłużnych (w tym <span class="_ _c"></span>zobowią<span class="_ _1"></span>zania<span class="_ _1"></span><span class="ff1"> z </span>tytułu </span></span></div><div class="t m0 x65 h3 y848 ff1 fs1 fc1 sc0 ls0 ws0">leasingu, <span class="_ _8"></span>kredyty <span class="_ _8"></span>bankowe<span class="_ _1"></span>, <span class="_ _8"></span>obligacje <span class="_ _8"></span>i <span class="_ _8"></span><span class="ff3">pożyczki)<span class="_ _1"></span> <span class="_ _1"></span>oraz<span class="_ _1"></span> <span class="_ _1"></span>ud<span class="_ _1"></span>zielonych <span class="_ _8"></span>pożyczek <span class="_ _8"></span>jest <span class="_ _8"></span>zbliżona<span class="_ _1"></span> </span></div><div class="t m0 x65 h3 y849 ff3 fs1 fc1 sc0 ls0 ws0">do <span class="_ _1"></span>ich <span class="_ _1"></span>wartości<span class="_ _1"></span> <span class="_ _1"></span>bilansowej <span class="_ _1"></span>głównie <span class="_ _8"></span>ze <span class="_ _1"></span>względu <span class="_ _1"></span>na <span class="_ _1"></span>fak<span class="_ _1"></span>t, <span class="_ _1"></span>że <span class="_ _1"></span>stopy <span class="_ _1"></span>procent<span class="_ _1"></span>owe <span class="_ _1"></span>oraz <span class="_ _1"></span>ma<span class="_ _1"></span>rże </div><div class="t m0 x65 h3 y84a ff3 fs1 fc1 sc0 ls0 ws0">tych instrumentów są na<span class="_ _1"></span> poziomie rynkowym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y84b ff1 fs1 fc2 sc0 ls0 ws0"> </div></div></div></div>
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src="data:image/png;base64,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" class="bi x21 yd w130 hb6" alt="" /><div class="c x0 y0 w1c h34"><div class="t m0 x30 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x30 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">84</span><span class="fs0"> </span></span></div><div class="t m0 x30 hc y84c ff1 fs7 fc3 sc0 ls0 ws0">34.2<span class="ff6"> <span class="_ _5"></span><span class="ff1"> <span class="ff3">Pozycje <span class="_ _25"> </span>przycho<span class="_ _c"></span>dów, <span class="_ _25"> </span>kosztów, <span class="_ _25"> </span>zysków <span class="_ _25"> </span>i <span class="_ _25"> </span>strat <span class="_ _25"> </span>ujęte<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w sprawozdan<span class="ls2c">iu</span> <span class="_ _25"> </span>z<span class="_ _1"></span> </span>całkowitych <span class="_ _25"> </span>dochodó<span class="_ _c"></span>w<span class="ff1"> </span></span></span></span></div><div class="t m0 x43 hc y84d ff1 fs7 fc3 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 x30 h82 y84e ff9 fs1 fc4 sc0 ls0 ws0">Rok zakończony 31<span class="_ _1"></span> grudnia 202<span class="_ _1"></span><span class="ff2">5 roku </span></div></div><div class="c x30 y84f w131 h72"><div class="t m0 x6 he ye5 ff1 fs0 fc5 sc0 ls0 ws0"> </div></div><div class="c xac y84f w132 h72"><div class="t m0 xc hf ybc ff8 fs0 fc5 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c xbf y84f w133 h72"><div class="t m0 xd hf ybc ff8 fs0 fc5 sc0 ls0 ws0">Koszty finansowe </div></div><div class="c xd3 y84f w134 h72"><div class="t m0 x6 hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">Zysk/strata z <span class="ff7">tytułu utraty wartości </span></div><div class="t m0 xa hf ybc ff7 fs0 fc5 sc0 ls0 ws0">należności<span class="ff8"> z </span>tytułu dostaw i usług </div><div class="t m0 x63 hf yc0 ff7 fs0 fc5 sc0 ls0 ws0">oraz pozostałych należności<span class="ff8"> </span></div></div><div class="c xd4 y84f w135 h72"><div class="t m0 x51 hf y4bf ff7 fs0 fc5 sc0 ls0 ws0">Inne całkowite </div><div class="t m0 x24 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">dochody </div></div><div class="c x30 y497 w131 h73"><div class="t m0 x6 he y4c7 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane w <span class="ff3">wartości </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xac y497 w132 h73"><div class="t m0 x45 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xbf y497 w133 h73"><div class="t m0 x26 he y7f ff1 fs0 fc2 sc0 ls5 ws0">(1<span class="ls0"> 443) </span></div></div><div class="c xd3 y497 w134 h73"><div class="t m0 xb6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd4 y497 w135 h73"><div class="t m0 x7e he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x30 y850 w131 h39"><div class="t m0 x6 he ybc ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> w </span>wartości </div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xac y850 w132 h39"><div class="t m0 x45 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xbf y850 w133 h39"><div class="t m0 x26 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(2 433) </div></div><div class="c xd3 y850 w134 h39"><div class="t m0 xb6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd4 y850 w135 h39"><div class="t m0 x7e h3 y108 ff1 fs1 fc2 sc0 ls0 ws0">- </div></div><div class="c x30 y851 w131 h39"><div class="t m0 x6 he ybc ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xac y851 w132 h39"><div class="t m0 xf he y7f ff1 fs0 fc2 sc0 ls0 ws0">7 829 </div></div><div class="c xbf y851 w133 h39"><div class="t m0 x24 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(<span class="ls3">81 </span>380) </div></div><div class="c xd3 y851 w134 h39"><div class="t m0 xb6 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd4 y851 w135 h39"><div class="t m0 x7e he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x30 y852 w131 h39"><div class="t m0 x6 he ybc ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane </div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xac y852 w132 h39"><div class="t m0 xf he y7f ff1 fs0 fc2 sc0 ls0 ws0">7 905 </div></div><div class="c xbf y852 w133 h39"><div class="t m0 x26 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(3 291) </div></div><div class="c xd3 y852 w134 h39"><div class="t m0 xc0 he y7f ff1 fs0 fc2 sc0 ls3 ws0">227<span class="ls0"> </span></div></div><div class="c xd4 y852 w135 h39"><div class="t m0 x7e he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x30 y853 w131 h10"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xac y853 w132 h10"><div class="t m0 x74 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">15 734 </div></div><div class="c xbf y853 w133 h10"><div class="t m0 x24 h2 y75 ff2 fs0 fc2 sc0 ls10 ws0">(8<span class="ls0">8 547) </span></div></div><div class="c xd3 y853 w134 h10"><div class="t m0 xc0 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">227 </div></div><div class="c xd4 y853 w135 h10"><div class="t m0 x7e h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x0 y0 w1c h34"><div class="t m0 x30 he y854 ff1 fs0 fc2 sc0 ls0 ws0"> </div><div class="t m0 x30 h82 y722 ff9 fs1 fc4 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 x30 y855 w136 h72"><div class="t m0 x6 h9 ye5 ff1 fs6 fc5 sc0 ls0 ws0"> </div></div><div class="c xac y855 w137 h72"><div class="t m0 x3b hf ybc ff8 fs0 fc5 sc0 ls0 ws0">Przychody finansowe </div></div><div class="c x9f y855 w65 h72"><div class="t m0 x1e hf ybc ff8 fs0 fc5 sc0 ls0 ws0">Koszty finansowe </div></div><div class="c xd5 y855 w138 h72"><div class="t m0 xc hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">Zysk/strata z <span class="ff7">tytułu utraty wartości </span></div><div class="t m0 x1e hf ybc ff7 fs0 fc5 sc0 ls0 ws0">należności<span class="ff8"> z </span>tytułu dostaw i usług </div><div class="t m0 x53 hf yc0 ff7 fs0 fc5 sc0 ls0 ws0">oraz pozostałych należności<span class="ff8"> </span></div></div><div class="c xd6 y855 w139 h72"><div class="t m0 x6a hf y4bf ff7 fs0 fc5 sc0 ls0 ws0">Inne całkowite </div><div class="t m0 x12 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">dochody </div></div><div class="c x30 y856 w13a h39"><div class="t m0 x6 he ybc ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane w <span class="ff3">wartości </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xac y856 wb9 h39"><div class="t m0 x2e he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 443<span class="fc1"> </span></div></div><div class="c x9f y856 w65 h39"><div class="t m0 x30 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd5 y856 w138 h39"><div class="t m0 x5a he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd6 y856 w139 h39"><div class="t m0 x65 h3 y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fs1 fc1"> </span></div></div><div class="c x30 y857 w13a h39"><div class="t m0 x6 he ybc ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> w </span>wartości </div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">godziwej przez wynik finansowy </div></div><div class="c xac y857 wb9 h39"><div class="t m0 x2e he y7f ff1 fs0 fc2 sc0 ls0 ws0">5 744<span class="fc1"> </span></div></div><div class="c x9f y857 w65 h39"><div class="t m0 x30 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd5 y857 w138 h39"><div class="t m0 x5a he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd6 y857 w139 h39"><div class="t m0 x7c h3 y108 ff1 fs1 fc2 sc0 ls0 ws0">-<span class="fc1"> </span></div></div><div class="c x30 y858 w13a h39"><div class="t m0 x6 he ybc ff3 fs0 fc1 sc0 ls0 ws0">Zobowiązania finansowe wyceniane<span class="ff1"> </span></div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xac y858 wb9 h39"><div class="t m0 x2e he y7f ff1 fs0 fc2 sc0 ls0 ws0">3 459<span class="fc1"> </span></div></div><div class="c x9f y858 w65 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls5 ws0">(7<span class="ls0">8 873) </span></div></div><div class="c xd5 y858 w138 h39"><div class="t m0 x5a he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd6 y858 w139 h39"><div class="t m0 x65 h3 y7f ff1 fs0 fc2 sc0 ls0 ws0">-<span class="fs1 fc1"> </span></div></div><div class="c x30 y859 w13a h65"><div class="t m0 x6 he y183 ff1 fs0 fc1 sc0 ls0 ws0">Aktywa finansowe wyceniane </div><div class="t m0 x6 he yc0 ff1 fs0 fc1 sc0 ls0 ws0">w zamortyzowanym koszcie </div></div><div class="c xac y859 wb9 h65"><div class="t m0 x2e he y7f ff1 fs0 fc2 sc0 ls0 ws0">4 926 </div></div><div class="c x9f y859 w65 h65"><div class="t m0 x30 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd5 y859 w138 h65"><div class="t m0 x58 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(146) </div></div><div class="c xd6 y859 w139 h65"><div class="t m0 x65 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x30 y85a w13a h60"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c xac y85a wb9 h60"><div class="t m0 x2d h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">15 572 </div></div><div class="c x9f y85a w65 h60"><div class="t m0 x12 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(78 873) </div></div><div class="c xd5 y85a w138 h60"><div class="t m0 x58 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">(146) </div></div><div class="c xd6 y85a w139 h60"><div class="t m0 x7c h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">- </div></div></div></div>
<div id="pf55" class="pf w1a h34" style="content-visibility: auto;"><div class="pc pc55 w1a h34"><img src="data:image/png;base64,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" class="bi x21 yd w13b hb7" alt="" /><div class="c x0 y0 w1c h34"><div class="t m0 x30 h2 y1 ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x30 h3 y2 ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">85</span><span class="fs0"> </span></span></div><div class="t m0 x30 hc y85b ff1 fs7 fc3 sc0 ls0 ws0">34.3<span class="ff6"> <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 x30 y85c w13c hb0"><div class="t m0 x6 hf y4c0 ff7 fs0 fc5 sc0 ls0 ws0">Rok zakończony 31 grudnia </div><div class="t m0 x6 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">2025 roku </div></div><div class="c xae y85c w13d hb0"><div class="t m0 x2a hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">1 stycznia </div><div class="t m0 x68 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">2025 </div></div><div class="c xc4 y85c w13e hb0"><div class="t m0 xd2 hf y61d ff7 fs0 fc5 sc0 ls0 ws0">Zmiany wynikające<span class="ff8"> </span></div><div class="t m0 x1b hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">z <span class="ff7">przepływów </span></div><div class="t m0 x26 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">pieniężnych<span class="ff8"> </span></div><div class="t m0 x10 hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">z <span class="ff7">działalności finansowej</span> </div></div><div class="c x4f y85c w13f hb0"><div class="t m0 x1e hf y61f ff8 fs0 fc5 sc0 ls0 ws0">Nowe </div><div class="t m0 xa5 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">umowy </div><div class="t m0 x6 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">leasingu  </div></div><div class="c xb5 y85c w140 hb0"><div class="t m0 x6 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Kompensaty </div></div><div class="c xd7 y85c w141 hb0"><div class="t m0 xd8 hf y61f ff8 fs0 fc5 sc0 ls0 ws0">Wycena </div><div class="t m0 x6 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">zamortyzowanym </div><div class="t m0 xd8 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">kosztem </div></div><div class="c xd9 y85c we4 hb0"><div class="t m0 x11 hf y4bf ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe<span class="ff8"> </span></div></div><div class="c xda y85c w142 hb0"><div class="t m0 x1e hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x13 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">2025 </div></div><div class="c x30 y85d w13c h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Oprocentowane kredyty<span class="ls7">, </span></div><div class="t m0 x6 he yc0 ff3 fs0 fc2 sc0 ls0 ws0">pożyczki<span class="ff1"> i obligacje </span></div></div><div class="c xae y85d w143 h39"><div class="t m0 x63 he y7f ff1 fs0 fc2 sc0 ls0 ws0">783 805 </div></div><div class="c xc4 y85d w13e h39"><div class="t m0 x4a he y7f ff1 fs0 fc2 sc0 ls3 ws0">39<span class="ls0"> </span>984<span class="ls0"> </span></div></div><div class="c x4f y85d w13f h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb5 y85d w140 h39"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y85d w141 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">67 <span class="ls3">457</span> </div></div><div class="c xd9 y85d we4 h39"><div class="t m0 x7b he y7f ff1 fs0 fc2 sc0 ls3 ws0">5 <span class="ls4">92<span class="ls0">2* </span></span></div></div><div class="c xda y85d w142 h39"><div class="t m0 x94 he y7f ff1 fs0 fc2 sc0 ls0 ws0">897 168 </div></div><div class="c x30 y85e w13c h73"><div class="t m0 x6 he y4c7 ff3 fs0 fc2 sc0 ls0 ws0">Zobowiązania<span class="ff1"> z </span>tytułu </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">leasingu </div></div><div class="c xae y85e w143 h73"><div class="t m0 x51 he y7f ff1 fs0 fc2 sc0 ls0 ws0">14 291 </div></div><div class="c xc4 y85e w13e h73"><div class="t m0 x3 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(2 803) </div></div><div class="c x4f y85e w13f h73"><div class="t m0 x35 he y7f ff1 fs0 fc2 sc0 ls3 ws0">342<span class="ls0"> </span></div></div><div class="c xb5 y85e w140 h73"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y85e w141 h73"><div class="t m0 x48 he y7f ff1 fs0 fc2 sc0 ls3 ws0">21<span class="ls0">2 </span></div></div><div class="c xd9 y85e we4 h73"><div class="t m0 x3 he y7f ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xda y85e w142 h73"><div class="t m0 x20 he y7f ff1 fs0 fc2 sc0 ls0 ws0">12 042 </div></div><div class="c x30 y85f w13c h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Pochodne instrumenty </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xae y85f w143 h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c xc4 y85f w13e h39"><div class="t m0 x43 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y85f w13f h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb5 y85f w140 h39"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y85f w141 h39"><div class="t m0 x24 he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 401 </div></div><div class="c xd9 y85f we4 h39"><div class="t m0 x30 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xda y85f w142 h39"><div class="t m0 x49 he y7f ff1 fs0 fc2 sc0 ls0 ws0">3 705 </div></div><div class="c x30 y860 w13c h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xae y860 w143 h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 601 </div></div><div class="c xc4 y860 w13e h39"><div class="t m0 x43 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y860 w13f h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xb5 y860 w140 h39"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y860 w141 h39"><div class="t m0 x22 he y7f ff1 fs0 fc2 sc0 ls0 ws0">30 </div></div><div class="c xd9 y860 we4 h39"><div class="t m0 x3 he y7f ff1 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c xda y860 w142 h39"><div class="t m0 x49 he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 631 </div></div><div class="c x30 y861 w13c h72"><div class="t m0 x6 h2 y4c0 ff9 fs0 fc2 sc0 ls0 ws0">Razem zobowiązania </div><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">wynikające<span class="ff2"> z </span>działalności </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">finansowej </div></div><div class="c xae y861 w143 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">802 001 </div></div><div class="c xc4 y861 w13e h72"><div class="t m0 x4a h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">37 181 </div></div><div class="c x4f y861 w13f h72"><div class="t m0 x35 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">342 </div></div><div class="c xb5 y861 w140 h72"><div class="t m0 x12 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y861 w141 h72"><div class="t m0 x16 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">70 100 </div></div><div class="c xd9 y861 we4 h72"><div class="t m0 x47 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">5 922 </div></div><div class="c xda y861 w142 h72"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">915 546 </div></div><div class="c x0 y0 w1c h34"><div class="t m0 x30 h3 y862 ff1 fs1 fc1 sc0 ls0 ws0">*<span class="ff3 fc2">dotyczy prowizji od <span class="_ _1"></span>udzielenia k<span class="_ _1"></span>redytu oraz kosztów emisji <span class="_ _1"></span>obligacji<span class="_ _1"></span></span> </div></div><div class="c x30 y863 w13c hb8"><div class="t m0 x6 hf y4c0 ff7 fs0 fc5 sc0 ls0 ws0">Rok  zakończony  31  grudnia </div><div class="t m0 x6 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">2024 roku </div></div><div class="c xae y863 w13d hb8"><div class="t m0 x2a hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">1 stycznia </div><div class="t m0 x68 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">2024 </div></div><div class="c xc4 y863 w13e hb8"><div class="t m0 xd2 hf y864 ff7 fs0 fc5 sc0 ls0 ws0">Zmiany wynikające<span class="ff8"> </span></div><div class="t m0 x1b hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">z <span class="ff7">przepływów </span></div><div class="t m0 x26 hf ybc ff7 fs0 fc5 sc0 ls0 ws0">pieniężnych<span class="ff8"> </span></div><div class="t m0 x10 hf yc0 ff8 fs0 fc5 sc0 ls0 ws0">z <span class="ff7">działalności finansowej</span> </div></div><div class="c x4f y863 w13f hb8"><div class="t m0 x1e hf y61f ff8 fs0 fc5 sc0 ls0 ws0">Nowe </div><div class="t m0 xa5 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">umowy </div><div class="t m0 x6 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">leasingu  </div></div><div class="c xdb y863 wbc hb8"><div class="t m0 x6 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">Kompensaty </div></div><div class="c xd7 y863 w141 hb8"><div class="t m0 xd8 hf y61f ff8 fs0 fc5 sc0 ls0 ws0">Wycena </div><div class="t m0 x6 hf y4bf ff8 fs0 fc5 sc0 ls0 ws0">zamortyzowanym </div><div class="t m0 xd8 hf y7f ff8 fs0 fc5 sc0 ls0 ws0">kosztem </div></div><div class="c xd9 y863 w5b hb8"><div class="t m0 x18 hf y4bf ff7 fs0 fc5 sc0 ls0 ws0">Pozostałe<span class="ff8"> </span></div></div><div class="c xdc y863 w142 hb8"><div class="t m0 x1e hf y4c0 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia </div><div class="t m0 x13 hf ybc ff8 fs0 fc5 sc0 ls0 ws0">2024 </div></div><div class="c x30 y865 w13c h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Oprocentowane kredyty </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">i <span class="ff3">pożyczki</span> </div></div><div class="c xae y865 w13d h39"><div class="t m0 x63 he y7f ff1 fs0 fc2 sc0 ls0 ws0">621 579 </div></div><div class="c xc4 y865 w13e h39"><div class="t m0 x4a he y7f ff1 fs0 fc2 sc0 ls0 ws0">87 860 </div></div><div class="c x4f y865 w13f h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xdb y865 wbc h39"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y865 w141 h39"><div class="t m0 x12 he y7f ff1 fs0 fc2 sc0 ls0 ws0">69 289 </div></div><div class="c xd9 y865 w5b h39"><div class="t m0 x1c he y7f ff1 fs0 fc2 sc0 ls0 ws0">5 077* </div></div><div class="c xdc y865 w142 h39"><div class="t m0 x94 he y7f ff1 fs0 fc2 sc0 ls0 ws0">783 805 </div></div><div class="c x30 y866 w13c h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Zobowiązania z<span class="ff1"> </span>tytułu </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">leasingu </div></div><div class="c xae y866 w13d h39"><div class="t m0 x51 he y7f ff1 fs0 fc2 sc0 ls0 ws0">13 799 </div></div><div class="c xc4 y866 w13e h39"><div class="t m0 x3 he y7f ff1 fs0 fc2 sc0 ls5 ws0">(3<span class="ls0"> 151) </span></div></div><div class="c x4f y866 w13f h39"><div class="t m0 xd he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 117 </div></div><div class="c xdb y866 wbc h39"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y866 w141 h39"><div class="t m0 x24 he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 006 </div></div><div class="c xd9 y866 w5b h39"><div class="t m0 x2d he y7f ff1 fs0 fc2 sc0 ls3 ws0">520<span class="ls0"> </span></div></div><div class="c xdc y866 w142 h39"><div class="t m0 x20 he y7f ff1 fs0 fc2 sc0 ls0 ws0">14 291 </div></div><div class="c x30 y867 w13c h39"><div class="t m0 x6 he ybc ff1 fs0 fc2 sc0 ls0 ws0">Pochodne instrumenty </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xae y867 w13d h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">7 047 </div></div><div class="c xc4 y867 w13e h39"><div class="t m0 x43 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y867 w13f h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xdb y867 wbc h39"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y867 w141 h39"><div class="t m0 x41 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(5 743) </div></div><div class="c xd9 y867 w5b h39"><div class="t m0 x3 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xdc y867 w142 h39"><div class="t m0 x49 he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 304 </div></div><div class="c x30 y868 w13c h39"><div class="t m0 x6 he ybc ff3 fs0 fc2 sc0 ls0 ws0">Pozostałe zobowiązania </div><div class="t m0 x6 he yc0 ff1 fs0 fc2 sc0 ls0 ws0">finansowe </div></div><div class="c xae y868 w13d h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 468 </div></div><div class="c xc4 y868 w13e h39"><div class="t m0 x43 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c x4f y868 w13f h39"><div class="t m0 x2 he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xdb y868 wbc h39"><div class="t m0 x8d he y7f ff1 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y868 w141 h39"><div class="t m0 x14 he y7f ff1 fs0 fc2 sc0 ls0 ws0">(516) </div></div><div class="c xd9 y868 w5b h39"><div class="t m0 x27 he y7f ff1 fs0 fc2 sc0 ls0 ws0">1 649 </div></div><div class="c xdc y868 w142 h39"><div class="t m0 x49 he y7f ff1 fs0 fc2 sc0 ls0 ws0">2 601 </div></div><div class="c x30 y64a w13c h1d"><div class="t m0 x6 h2 y60f ff9 fs0 fc2 sc0 ls0 ws0">Razem zobowiązania </div><div class="t m0 x6 h2 ybc ff9 fs0 fc2 sc0 ls0 ws0">wynikające z<span class="ff2"> </span>działalności </div><div class="t m0 x6 h2 yc0 ff2 fs0 fc2 sc0 ls0 ws0">finansowej </div></div><div class="c xae y64a w13d h1d"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">643 892 </div></div><div class="c xc4 y64a w13e h1d"><div class="t m0 x4a h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">84 709 </div></div><div class="c x4f y64a w13f h1d"><div class="t m0 xd h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">2 117 </div></div><div class="c xdb y64a wbc h1d"><div class="t m0 x12 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">- </div></div><div class="c xd7 y64a w141 h1d"><div class="t m0 x16 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">64 036 </div></div><div class="c xd9 y64a w5b h1d"><div class="t m0 x27 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">7 866 </div></div><div class="c xdc y64a w142 h1d"><div class="t m0 x63 h2 ybc ff2 fs0 fc2 sc0 ls0 ws0">802 001 </div></div><div class="c x0 y0 w1c h34"><div class="t m0 x30 h3 y869 ff1 fs1 fc1 sc0 ls0 ws0">* <span class="ff3">dotyczy prowizji od <span class="_ _1"></span>udzielenia k<span class="_ _1"></span>redytu oraz kosztów emisji <span class="_ _1"></span>obligacji<span class="_ _1"></span></span> </div></div></div></div>
<div id="pf56" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc56 w0 h0"><img src="data:image/png;base64,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" class="bi x2 yd w3 hb9" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y86a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y86b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">86</span><span class="fs0"> </span></span></div><div class="t m0 x1 hc y86c ff1 fs7 fc3 sc0 ls0 ws0">34.4<span class="ff6"> <span class="_ _3"></span><span class="ff1"> Zabezpieczenia </span></span></div><div class="t m0 x1 h3 y86d ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _19"> </span>zawarła <span class="_ _24"> </span>kontrak<span class="_ _1"></span>t <span class="_ _19"> </span>typu <span class="_ _19"> </span>in<span class="_ _1"></span>terest <span class="_ _19"> </span>rate <span class="_ _24"> </span>swap, <span class="_ _24"> </span>dzięki <span class="_ _19"> </span>czemu <span class="_ _24"> </span><span class="ff1 ls2d">60<span class="ls0">% <span class="_ _24"> </span>ekspozycji <span class="_ _19"> </span>kredy<span class="_ _1"></span>tu </span></span></div><div class="t m0 x1 h3 y86e 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 y86f ff3 fs1 fc2 sc0 ls0 ws0">zabezpieczającego <span class="_ _1"></span>została zaprezent<span class="_ _1"></span>owana w nocie 2<span class="_ _1"></span><span class="ff1">6<span class="ls1">. <span class="_ _1"></span></span> </span></div><div class="t m0 x1 h7 y445 ff1 fs5 fc4 sc0 ls16 ws0">35<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Zarządzanie kapitałem<span class="ff1"> </span></span></span></div><div class="t m0 x1 h3 y870 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 y871 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 y7e9 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 y464 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 y7eb 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 ycc 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 y872 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="_ _22"></span>liczne <span class="_ _1e"></span>wskaźniki, <span class="_ _1e"></span>w <span class="_ _8"></span>tym <span class="_ _1e"></span>n<span class="_ _1"></span>astępujące <span class="_ _8"></span>wskaźniki<span class="_ _1"></span> </div><div class="t m0 x1 h3 y21f ff3 fs1 fc1 sc0 ls0 ws0">zadłużenia:<span class="ff1"> </span></div><div class="t m0 x1 h3 y873 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 y7ee 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 y874 ff3 fs1 fc2 sc0 ls0 ws0">Wartości <span class="_ _1d"> </span>wspomniany<span class="_ _1"></span>ch <span class="_ _22"> </span>wy<span class="_ _1"></span>żej <span class="_ _22"></span>wskaźni<span class="_ _1"></span>ków<span class="_ _1"></span><span class="ff1"> <span class="_ _22"></span></span>na <span class="_ _1d"> </span>dzień <span class="_ _1d"> </span>31 <span class="_ _1d"> </span>grudnia <span class="_ _1d"> </span>2025 <span class="_ _1d"> </span>rok<span class="_ _1"></span>u <span class="_ _22"></span>oraz<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span></span>na <span class="_ _1d"> </span>dzień <span class="_ _1d"> </span>31 </div><div class="t m0 x1 h3 y875 ff1 fs1 fc2 sc0 ls0 ws0">grudnia <span class="_ _24"> </span>2024 <span class="_ _24"> </span><span class="ff3">roku <span class="_ _24"> </span>znajdują <span class="_ _24"> </span>się</span> <span class="_ _24"> </span>w <span class="ff3">przed<span class="_ _1"></span>ziałach <span class="_ _24"> </span>wymaganych<span class="_ _1"></span> <span class="_ _19"> </span>przez <span class="_ _24"> </span>umowy <span class="_ _24"> </span>finansujące </span></div><div class="t m0 x1 h3 y876 ff3 fs1 fc2 sc0 ls0 ws0">działalność Spółki.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h7 y6df ff1 fs5 fc4 sc0 ls16 ws0">36<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff1">Struktura zatrudnienia </span></span></div><div class="t m0 x1 h3 y877 ff3 fs1 fc1 sc0 ls0 ws0">Przeciętne <span class="_ _19"> </span>zatrudnienie<span class="_ _1"></span><span class="ff1"> <span class="_ _19"> </span>w </span>Spółce<span class="ff1"> <span class="_ _19"> </span>w </span>roku <span class="_ _19"> </span>zakoń<span class="_ _1"></span>czonym <span class="_ _19"> </span>dnia <span class="_ _20"> </span>31<span class="_ _1"></span> <span class="_ _19"> </span>grudnia <span class="_ _19"> </span>202<span class="_ _1"></span><span class="ff1">5 <span class="_ _19"> </span>roku <span class="_ _19"> </span>oraz </span></div><div class="t m0 x1 h3 y316 ff1 fs1 fc1 sc0 ls2 ws0">31<span class="ls0"> grudnia 2024 <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 y878 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c x1 y879 w110 h45"><div class="t m0 x8f hf y131 ff8 fs0 fc2 sc0 ls0 ws0"> </div></div><div class="c x59 y879 w111 h45"><div class="t m0 x93 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony </div><div class="t m0 x93 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2025 </div></div><div class="c x6f y879 wa8 h45"><div class="t m0 xc2 hf y133 ff7 fs0 fc5 sc0 ls0 ws0">rok zakończony<span class="ff8"> </span></div><div class="t m0 xc2 hf yd6 ff8 fs0 fc5 sc0 ls0 ws0">31 grudnia 2024 </div></div><div class="c x1 y87a w112 h10"><div class="t m0 x6 he y75 ff3 fs0 fc2 sc0 ls0 ws0">Zarząd<span class="ff1"> </span></div></div><div class="c x59 y87a w113 h10"><div class="t m0 xe he y75 ff1 fs0 fc2 sc0 ls0 ws0">3,00 et </div></div><div class="c x6f y87a wa8 h10"><div class="t m0 x23 he y75 ff1 fs0 fc2 sc0 ls0 ws0">3,00 et </div></div><div class="c x1 y87b w112 h10"><div class="t m0 x6 he y75 ff1 fs0 fc2 sc0 ls0 ws0">Pozostali </div></div><div class="c x59 y87b w113 h10"><div class="t m0 xe he y75 ff1 fs0 fc2 sc0 ls0 ws0">9,00 et </div></div><div class="c x6f y87b wa8 h10"><div class="t m0 x23 he y75 ff1 fs0 fc2 sc0 ls0 ws0">9,00 et </div></div><div class="c x1 y87c w112 h38"><div class="t m0 x6 h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">Razem </div></div><div class="c x59 y87c w113 h38"><div class="t m0 x9b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">12,00 et </div></div><div class="c x6f y87c wa8 h38"><div class="t m0 x7b h2 y75 ff2 fs0 fc2 sc0 ls0 ws0">12,00 et </div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h3 y87d ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf57" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc57 w0 h0"><img src="data:image/png;base64,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" class="bi x2 yd w3 h8" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y86a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y86b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">87</span><span class="fs0"> </span></span></div><div class="t m0 x1 h7 y6e ff1 fs5 fc4 sc0 ls16 ws0">37<span class="ff6 ls0"> <span class="_ _39"> </span><span class="ff3">Wpływ sytuacji makroekonomicznej, </span></span></div><div class="t m0 x54 h7 y87e ff1 fs5 fc4 sc0 ls0 ws0">konflikt<span class="ff3 ls23">ów</span> zbrojnych oraz kwestii </div><div class="t m0 x54 h7 y87f ff1 fs5 fc4 sc0 ls0 ws0">klimatycznych na sprawozdanie finansowe </div><div class="t m0 x1 h3 y880 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 y881 ff1 fs1 fc2 sc0 ls0 ws0">z <span class="ff3">tym <span class="_ _15"> </span>konfliktem <span class="_ _15"> </span>identyfi<span class="_ _1"></span>kowane <span class="_ _15"> </span>są <span class="_ _15"> </span>zarówno <span class="_ _15"> </span>w<span class="_ _1"></span></span> <span class="ff3">gospo<span class="_ _1"></span>darce <span class="_ _15"> </span>krajowej <span class="_ _15"> </span>ja<span class="_ _1"></span>k <span class="_ _15"> </span>również <span class="_ _15"> </span>światowej </span></div><div class="t m0 x1 h3 y882 ff3 fs1 fc2 sc0 ls0 ws0">różnego <span class="_ _24"> </span>rodzaj<span class="_ _1"></span>u <span class="_ _19"> </span>n<span class="_ _1"></span>apięci<span class="_ _1"></span>a, <span class="_ _24"> </span>obejmujące <span class="_ _24"> </span>m.in <span class="_ _11"> </span>zakłócenia <span class="_ _24"> </span>w<span class="_ _1"></span><span class="ff1"> </span>dosta<span class="_ _1"></span>wach <span class="_ _24"> </span>materiałów<span class="_ _1"></span> <span class="_ _24"> </span>or<span class="ff1">az<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y883 ff3 fs1 fc2 sc0 ls0 ws0">świadczenia <span class="_ _1e"></span>usług <span class="_ _1e"></span>przez <span class="_ _1e"></span>podwykonawcó<span class="_ _1"></span>w, <span class="_ _8"></span>m<span class="_ _1"></span>ogących <span class="_ _1e"></span>wynikać<span class="_ _1"></span> <span class="_ _8"></span>m.in <span class="_ _1e"></span>z<span class="_ _1"></span><span class="ff1"> </span>mniejszej <span class="_ _1e"></span>dostępn<span class="_ _1"></span>ości </div><div class="t m0 x1 h3 y528 ff3 fs1 fc2 sc0 ls0 ws0">pracowników <span class="_ _19"> </span>w<span class="ff1"> </span>sektorze<span class="_ _1"></span> <span class="_ _19"> </span>budowlanym. <span class="_ _19"> </span>Powyższe <span class="_ _19"> </span>ryzyka <span class="_ _19"> </span>nie <span class="_ _19"> </span>miały <span class="_ _19"> </span>istotnego <span class="_ _20"> </span>wpły<span class="_ _1"></span>wu <span class="_ _20"> </span>na<span class="_ _1"></span> </div><div class="t m0 x1 h3 y799 ff3 fs1 fc2 sc0 ls0 ws0">działalność Spółki.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y884 ff3 fs1 fc2 sc0 ls0 ws0">W okresie <span class="_ _1"></span>po dniu bi<span class="_ _1"></span>lansowym <span class="_ _1"></span>rozpoczął <span class="_ _1"></span>się konflikt <span class="_ _1"></span>na Bli<span class="_ _1"></span>skim Wschodzie. <span class="_ _1"></span>Obecnie <span class="_ _1"></span>Zarząd nie </div><div class="t m0 x1 h3 y323 ff3 fs1 fc2 sc0 ls0 ws0">identyfikuje istotneg<span class="_ _1"></span>o wpływu tego konfli<span class="_ _1"></span>ktu na działalność Spółki<span class="_ _1"></span>.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y7c4 ff3 fs1 fc2 sc0 ls0 ws0">W <span class="_ _22"></span>okresie <span class="_ _1d"> </span>sprawozdawc<span class="_ _1"></span>zym <span class="_ _22"></span>utrzymy<span class="_ _1"></span>wał <span class="_ _22"> </span>się <span class="_ _1d"> </span>równ<span class="_ _1"></span>ież <span class="_ _22"></span>wysoki<span class="_ _1"></span>, <span class="_ _1d"> </span>ale <span class="_ _22"> </span>obni<span class="_ _1"></span>żający <span class="_ _1d"> </span>się,<span class="ff1"> <span class="_ _1d"> </span></span>poziom <span class="_ _1d"> </span>stóp </div><div class="t m0 x1 h3 y7c5 ff3 fs1 fc2 sc0 ls0 ws0">procentowych <span class="_ _27"> </span>NBP, <span class="_ _27"> </span>co <span class="_ _27"> </span>miało <span class="_ _27"> </span>bezpośrednie <span class="_ _27"> </span>przełożenie <span class="_ _27"> </span>na <span class="_ _27"> </span>ograniczenie <span class="_ _27"> </span>dostępności </div><div class="t m0 x1 h3 y885 ff3 fs1 fc2 sc0 ls0 ws0">kredytów <span class="_ _15"> </span>hipotecznych <span class="_ _15"> </span>i<span class="_ _1"></span><span class="ff1"> </span>wynikające <span class="_ _15"> </span>z<span class="_ _1"></span><span class="ff1"> </span>tego <span class="_ _15"> </span>zmiany <span class="_ _15"> </span>zachowania <span class="_ _15"> </span>klien<span class="_ _1"></span>tów, <span class="_ _15"> </span>które <span class="_ _15"> </span>skutkowały </div><div class="t m0 x1 h3 y886 ff3 fs1 fc2 sc0 ls0 ws0">m.in <span class="_ _27"> </span>spadkami<span class="_ _1"></span> <span class="_ _27"> </span>sprzedaży <span class="_ _27"> </span>mieszkań <span class="_ _27"> </span>na <span class="_ _27"> </span>rynku <span class="_ _27"> </span>w<span class="_ _1"></span><span class="ff1"> </span>Polsce, <span class="_ _27"> </span>wzrost<span class="_ _1"></span>u <span class="_ _27"> </span>kosztów <span class="_ _27"> </span>finansow<span class="_ _1"></span><span class="ff1">ania </span></div><div class="t m0 x1 h3 y887 ff3 fs1 fc2 sc0 ls0 ws0">działalności, <span class="_ _b"> </span>hamowaniem <span class="_ _27"> </span>podaży <span class="_ _b"> </span>i<span class="ff1"> li<span class="_ _1"></span>czby <span class="_ _27"> </span>nowo <span class="_ _27"> </span>r<span class="_ _1"></span>ozpoczynanyc<span class="_ _1"></span>h <span class="_ _27"> </span>inwestycji. <span class="_ _27"> </span>Do <span class="_ _b"> </span>dnia </span></div><div class="t m0 x1 h3 y2db ff1 fs1 fc2 sc0 ls0 ws0">zatwierdzenia jedno<span class="_ _1"></span>stkoweg<span class="ff3">o spraw<span class="_ _1"></span>ozdania finansowego Zarząd n<span class="_ _1"></span>ie zidentyfik<span class="_ _1"></span>ował istotnego </span></div><div class="t m0 x1 h3 y2dc ff1 fs1 fc2 sc0 ls0 ws0">negaty<span class="ff3">wnego <span class="_ _22"></span>wpływu <span class="_ _22"></span>obecnej <span class="_ _22"></span>sytuacji <span class="_ _22"></span>rynkowej <span class="_ _22"></span>na <span class="_ _1e"></span>dzia<span class="_ _1"></span>łalność <span class="_ _1e"></span>Spółki. <span class="_ _22"></span>Powyższe <span class="_ _22"></span>ryzyka <span class="_ _22"></span>nie </span></div><div class="t m0 x1 h3 y888 ff3 fs1 fc2 sc0 ls0 ws0">mają <span class="_ _14"> </span>istotnego <span class="_ _14"> </span>wpływu <span class="_ _14"> </span>na <span class="_ _14"> </span>kwestie <span class="_ _15"> </span>zwi<span class="_ _1"></span>ązane <span class="_ _14"> </span>z<span class="ff1"> <span class="_ _1"></span></span>wyceną <span class="_ _14"> </span>i<span class="ff1"> </span>prezentac<span class="_ _1"></span>ją <span class="_ _14"> </span>danych <span class="_ _14"> </span>w<span class="ff1"> niniejszym </span></div><div class="t m0 x1 h3 y889 ff1 fs1 fc2 sc0 ls0 ws0">jednostkowym spraw<span class="_ _1"></span>ozdaniu finan<span class="_ _1"></span>sowym.  </div><div class="t m0 x1 h3 y417 ff3 fs1 fc2 sc0 ls0 ws0">Zarząd <span class="_ _1d"> </span>Spółki <span class="_ _22"> </span>n<span class="_ _1"></span>a <span class="_ _22"> </span>bi<span class="_ _1"></span>eżąco <span class="_ _1d"> </span>monitoruje <span class="_ _1d"> </span>wpły<span class="_ _1"></span>w <span class="_ _22"></span>po<span class="_ _1"></span>wyższych <span class="_ _22"> </span>czy<span class="_ _1"></span>nników <span class="_ _22"> </span>opi<span class="_ _1"></span>sanych<span class="_ _8"></span><span class="ff1"> <span class="_ _22"></span>w ak<span class="_ _1"></span>apitach </span></div><div class="t m0 x1 h3 y88a ff3 fs1 fc2 sc0 ls0 ws0">powyżej <span class="_ _1e"></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="_ _1e"></span>na <span class="_ _8"></span>dzi<span class="_ _1"></span>ałalność </div><div class="t m0 x1 h3 y74b 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 yfb ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _8"></span>nie <span class="_ _1e"></span>prowad<span class="_ _1"></span>zi <span class="_ _8"></span>inwestycji<span class="_ _1"></span> <span class="_ _8"></span>na <span class="_ _1e"></span>terytorium <span class="_ _8"></span>Ukr<span class="_ _1"></span>ainy, <span class="_ _1e"></span>Rosji<span class="_ _1"></span><span class="ff1">, <span class="_ _8"></span></span>Bia<span class="_ _1"></span>łorusi <span class="_ _8"></span><span class="ff1">lub <span class="_ _1e"></span>na <span class="_ _1e"></span>Bliski<span class="_ _1"></span>m <span class="_ _8"></span>Wschodzie </span></div><div class="t m0 x1 h3 y88b ff3 fs1 fc2 sc0 ls0 ws0">ani nie posiada<span class="_ _1"></span> innych aktywów zloka<span class="_ _1"></span>lizowanych<span class="_ _1"></span><span class="ff1"> w </span>krajach<span class="_ _1"></span> objętych konfliktem zbrojny<span class="_ _1"></span>m.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y88c ff3 fs1 fc2 sc0 ls0 ws0">Spółka <span class="_ _15"> </span>obserwuje <span class="_ _15"> </span>rosnące <span class="_ _15"> </span>zainteresowanie <span class="_ _15"> </span>inwestorów, <span class="_ _1d"> </span>i<span class="_ _1"></span>nstytucji <span class="_ _15"> </span>finansowych, <span class="_ _15"> </span>regulatorów </div><div class="t m0 x1 h3 y6e3 ff3 fs1 fc2 sc0 ls0 ws0">oraz <span class="_ _2a"> </span>pozostałyc<span class="_ _1"></span>h <span class="_ _2a"> </span>użytkowników <span class="_ _2a"> </span>sprawo<span class="_ _1"></span>zdań <span class="_ _2a"> </span>fin<span class="_ _1"></span>ansowych <span class="_ _2a"> </span>zagadnienia<span class="_ _1"></span>mi <span class="_ _2a"> </span>związanymi<span class="_ _8"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y88d 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 y88e 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 h3 y88f ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </span><span class="ff3">ryzyko <span class="_ _1f"> </span>fizyczne <span class="_ _23"> </span>(np. <span class="_ _1f"> </span>ryzyko <span class="_ _1f"> </span>wy<span class="_ _1"></span>nikające<span class="_ _1"></span><span class="ff1"> <span class="_ _23"> </span>z </span>częstszych/poważniejszyc<span class="_ _1"></span>h <span class="_ _1f"> </span>zdarzeń </span></span></div><div class="t m0 x4b h3 y74f ff3 fs1 fc2 sc0 ls0 ws0">pogodowych <span class="_ _12"> </span>m<span class="_ _1"></span>ogących <span class="_ _12"> </span>mieć <span class="_ _12"> </span>wpływ <span class="_ _12"> </span>na <span class="_ _12"> </span>har<span class="_ _1"></span>monogram <span class="_ _12"> </span>prac<span class="_ _8"></span><span class="ff1"> <span class="_ _11"> </span>w real<span class="_ _1"></span>izowanych </span></div><div class="t m0 x4b h3 y890 ff1 fs1 fc2 sc0 ls0 ws0">projektach deweloper<span class="_ _1"></span>skich),<span class="_ _1"></span> </div><div class="t m0 x4a h3 y891 ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </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 y892 ff3 fs1 fc2 sc0 ls0 ws0">i <span class="_ _12"> </span>niskoemisyjn<span class="_ _1"></span>ą <span class="_ _12"> </span>gospod<span class="_ _1"></span>arkę,<span class="ff1"> <span class="_ _27"> </span>w </span>tym <span class="_ _12"> </span>gospodark<span class="_ _1"></span>ę <span class="_ _12"> </span>obieg<span class="_ _1"></span>u <span class="_ _12"> </span>zamkniętego<span class="_ _1"></span> <span class="_ _12"> </span>i <span class="_ _12"> </span>proce<span class="_ _1"></span>sy </div><div class="t m0 x4b h3 y893 ff1 fs1 fc2 sc0 ls0 ws0">dekarbonizacji<span class="_ _1"></span> </div></div></div></div>
<div id="pf58" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc58 w0 h0"><img src="data:image/png;base64,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" class="bi x2 yd w3 h8" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 x1 h2 y86a ff1 fs0 fc0 sc0 ls0 ws0">Jednostkowe Sprawozdanie Finansowe <span class="ff2">Murapol S.A.</span> </div><div class="t m0 x1 h3 y86b ff3 fs0 fc0 sc0 ls0 ws0">za rok zakończony dnia 31 grudnia 202<span class="ff1">5 roku </span>(w tysiącach PLN)<span class="ff1 fs1"> <span class="_ _1b"> </span><span class="ls2">88</span><span class="fs0"> </span></span></div><div class="t m0 x4a h3 y3a ffa fs1 fc2 sc0 ls0 ws0">•<span class="ff6"> <span class="_ _21"> </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 y894 ff1 fs1 fc2 sc0 ls0 ws0">prawnych<span class="_ _1"></span> <span class="_ _35"> </span>w <span class="ff3">zakresie<span class="_ _1"></span> <span class="_ _35"> </span>zrównowa<span class="_ _1"></span>żonego <span class="_ _35"> </span>ro<span class="_ _1"></span>zwoju</span> <span class="_ _34"> </span>w <span class="ff3">obszarze <span class="_ _34"> </span>środowiskowym, </span></div><div class="t m0 x4b h3 y895 ff3 fs1 fc2 sc0 ls0 ws0">społecznym i zarządc<span class="_ _1"></span>zym.<span class="ff1"> </span></div><div class="t m0 x1 h3 y896 ff3 fs1 fc2 sc0 ls0 ws0">Powyższe <span class="_ _11"> </span>ryzyka <span class="_ _24"> </span>n<span class="_ _1"></span>ie <span class="_ _24"> </span>zmateri<span class="_ _1"></span>alizowały <span class="_ _11"> </span>się<span class="ff1"> <span class="_ _11"> </span>w </span>zakresie <span class="_ _11"> </span>mogącym <span class="_ _11"> </span>mieć <span class="_ _11"> </span>istotny <span class="_ _24"> </span>wp<span class="_ _1"></span>ływ <span class="_ _11"> </span>na </div><div class="t m0 x1 h3 y381 ff1 fs1 fc2 sc0 ls0 ws0">prezentowane <span class="_ _20"> </span>dane <span class="_ _25"> </span>fin<span class="_ _1"></span>ansowe <span class="_ _20"> </span>w <span class="ff3">niniejszy<span class="_ _1"></span>m <span class="_ _25"> </span>spra<span class="_ _1"></span>wozdaniu <span class="_ _25"> </span>fina<span class="_ _1"></span>nsowym. <span class="_ _25"> </span>W<span class="_ _1"></span> <span class="_ _25"> </span>ocenie <span class="_ _20"> </span>Spółki </span></div><div class="t m0 x1 h3 y897 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 y898 ff3 fs1 fc2 sc0 ls0 ws0">mogą  wywiera<span class="_ _1"></span>ć  wpływ<span class="_ _1"></span>  na <span class="_ _25"> </span>działalność  Spółki<span class="_ _1"></span><span class="ff1"> <span class="_ _25"> </span>w </span>średnim <span class="_ _25"> </span>i  długim <span class="_ _25"> </span>okresie. <span class="_ _25"> </span>Spółka  będ<span class="_ _1"></span>zie </div><div class="t m0 x1 h3 y899 ff3 fs1 fc2 sc0 ls0 ws0">podejmować <span class="_ _b"> </span>odp<span class="_ _1"></span>owiednie <span class="_ _b"> </span>działani<span class="_ _1"></span>a<span class="ff1"> <span class="_ _b"> </span>w </span>celu <span class="_ _b"> </span>dostosowani<span class="_ _1"></span>a <span class="_ _b"> </span>się <span class="_ _b"> </span>do <span class="_ _b"> </span>zmieniają<span class="_ _1"></span>cego <span class="_ _b"> </span>się </div><div class="t m0 x1 h3 y89a ff3 fs1 fc2 sc0 ls0 ws0">otoczenia. <span class="_ _22"></span>Natomiast <span class="_ _22"></span>na <span class="_ _22"></span>chwilę <span class="_ _22"></span>obecną <span class="_ _22"></span>nie <span class="_ _22"></span>przekłada<span class="_ _1"></span>ją <span class="_ _1e"></span>się <span class="_ _22"></span>one <span class="_ _1e"></span>na<span class="_ _1"></span> <span class="_ _1e"></span>kwes<span class="_ _1"></span>tie <span class="_ _1e"></span>realizowaln<span class="_ _1"></span>ości </div><div class="t m0 x1 h3 y6be ff3 fs1 fc2 sc0 ls0 ws0">aktywów<span class="ff1"> <span class="_ _35"> </span></span>ani <span class="_ _35"> </span>wy<span class="_ _1"></span>ceny <span class="_ _35"> </span>zobowiązań <span class="_ _35"> </span>zap<span class="_ _1"></span>rezentowanych<span class="_ _1"></span><span class="ff1"> <span class="_ _35"> </span>w nin<span class="_ _1"></span>iejszym <span class="_ _35"> </span>jednostkowy<span class="_ _1"></span><span class="ls2e">m </span></span></div><div class="t m0 x1 h3 y89b ff1 fs1 fc2 sc0 ls0 ws0">sprawozdaniu <span class="_ _24"> </span>finansowy<span class="_ _1"></span>m<span class="ls1">. <span class="_ _24"> </span></span><span class="ff3">W <span class="_ _24"> </span>przypadku <span class="_ _24"> </span>zobowiązań <span class="_ _24"> </span>finansowych <span class="_ _24"> </span>na <span class="_ _19"> </span>dzień <span class="_ _24"> </span>niniejszego </span></div><div class="t m0 x1 h3 y89c ff3 fs1 fc2 sc0 ls0 ws0">dokumentu <span class="_ _15"> </span>oraz <span class="_ _1d"> </span>na<span class="_ _1"></span> <span class="_ _1d"> </span>poz<span class="_ _1"></span>ostałe <span class="_ _1d"> </span>daty<span class="_ _1"></span> <span class="_ _1d"> </span>bil<span class="_ _1"></span>ansowe <span class="_ _1d"> </span>n<span class="_ _1"></span>ie <span class="_ _15"> </span>występowały<span class="_ _1"></span><span class="ff1"> <span class="_ _1d"> </span>w ty<span class="_ _1"></span>ch <span class="_ _15"> </span>umowach <span class="_ _1d"> </span>klauzule<span class="_ _1"></span> </span></div><div class="t m0 x1 h3 y154 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 h7 y369 ff1 fs5 fc4 sc0 ls16 ws0">38<span class="ff6 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 y52c ff3 fs1 fc2 sc0 ls0 ws0">Do dnia publika<span class="_ _1"></span>cji nie wystąpiły istotne zdar<span class="_ _1"></span>zenia po dni<span class="_ _1"></span>u bilansowym.<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y89d ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
<div id="pf59" class="pf w0 h0" style="content-visibility: auto;"><div class="pc pc59 w0 h0"><img 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" class="bi xdd y89e w144 hba" alt="" /><div class="c x0 y0 w2 h0"><div class="t m0 xde h3 y89f ff1 fs1 fc2 sc0 ls0 ws0">Bielsko-<span class="ff3">Bia<span class="_ _1"></span>ła, </span>10 kwietnia<span class="_ _1"></span> <span class="ls2">202</span>6 roku<span class="fs0"> </span> </div><div class="t m0 x1 h3 y3a ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h7 ydd ff1 fs5 fc4 sc0 ls0 ws0">Podpisy </div><div class="t m0 x1 hc yde ff3 fs7 fc3 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 y8a0 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xdf y871 wc8 hbb"><div class="t m0 xa h3 y8a1 ff3 fs1 fc1 sc0 ls0 ws0">Grzegorz Ryguła<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y4d1 ff3 fsd fca 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 xc4 y871 w145 hbb"><div class="t m0 x1c h42 y1a3 ff1 fsb fca sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h3 y8a2 ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 hc y155 ff3 fs7 fc3 sc0 ls0 ws0">Podpisy Członk<span class="_ _c"></span>ów Zarządu<span class="_ _c"></span><span class="ff1"> </span></div><div class="t m0 x1 h3 y8a3 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xdf y122 wc8 hbb"><div class="t m0 xa h3 y8a1 ff1 fs1 fc1 sc0 ls0 ws0">Nikodem Iskra<span class="_ _1"></span> </div><div class="t m0 xa h3 y4d1 ff3 fsd fca sc0 ls0 ws0">Prezes Zarządu<span class="ff1 fs1 fc1"> </span></div></div><div class="c xc4 y122 w145 hbb"><div class="t m0 x1c h42 y1a3 ff1 fsb fca sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c xdf y8a4 w146 hbc"><div class="t m0 xa h3 y8a5 ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xc4 y8a4 w147 hbc"><div class="t m0 x2d h42 y1a3 ff1 fsb fc1 sc0 ls0 ws0"> </div></div><div class="c xdf y8a6 wc8 hbd"><div class="t m0 xa h3 y8a7 ff3 fs1 fc1 sc0 ls0 ws0">Przemysław Kromer<span class="_ _1"></span><span class="ff1"> </span></div><div class="t m0 xa h3 y71f ff3 fsd fca sc0 ls0 ws0">Członek Zarządu<span class="_ _c"></span><span class="ff1 fs1 fc1"> </span></div></div><div class="c xc4 y8a6 w145 hbd"><div class="t m0 x1c h42 y8a8 ff1 fsb fca sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c xdf y8a9 w146 hbb"><div class="t m0 xa h3 y8aa ff1 fs1 fc1 sc0 ls0 ws0"> </div></div><div class="c xc4 y8a9 w147 hbb"><div class="t m0 x2d h42 y1a3 ff1 fsb fc1 sc0 ls0 ws0"> </div></div><div class="c xdf y2c wc8 hbc"><div class="t m0 xa h3 y8a1 ff1 fs1 fc1 sc0 ls0 ws0">Iwona Sroka </div><div class="t m0 xa h3 y25c ff3 fsd fca sc0 ls0 ws0">Członek Zarządu<span class="_ _c"></span><span class="ff1 fs1 fc1"> </span></div></div><div class="c xc4 y2c w145 hbc"><div class="t m0 x1c h42 y1a3 ff1 fsb fca sc0 ls0 ws0">Podpis<span class="fc1"> </span></div></div><div class="c x0 y0 w2 h0"><div class="t m0 x1 h3 y35c ff1 fs1 fc1 sc0 ls0 ws0"> </div><div class="t m0 x1 h3 y8ab ff1 fs1 fc1 sc0 ls0 ws0"> </div></div></div></div>
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