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#1 26. 02. 2023 11:08

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5IK90LzDe1Jxvbl+lnLg5vE2V9++Mc3LihHt6bYACeth62ge2fjJvti/6DcmyXHGvancuZvk7tv2oc7+8hMg3jO59BGscHP1c61TfYP9F3ueE+Yp9nmt8jD8do5uV4afMyj71PcGzvP+SBDY3jw58CBheN47Y3DY+PMo4vE9x2QDvJ8bB5v/eMwsKKmE9Hu0efPs3knfVD/EHU4EGYepCWfKEoRnltnycwENwnGbttzJ9vgfd4sMcxc48+vac19lGLxvHPt0P1U9AOWmc8/nxTbeOBFURhpiixfGGb2tNW9+hT2tNzpHLmq/YljA9W258g1rV9nsAZx24b8+dbYBsP9jhm7tGnbegfw6rG8c+3E8aiqs0OWmc8roJ0wEx464UY8uJoq4+0axDt0acav781D5c51M5uI7/tTzjm0opvZXSUuM44dtuYj9JOc/3c45i5R5/mcv2m/BrHP9+aGIuqNjtonfG4CtJBM9k1eFhPh5mJT2979OnTTI5UP2bD+SKHmZVasX6kGI/o6xnHbhvzEdus1uc9jpl79KmWp/J1P5+rcXy9noCxqGqzg9YZj6sgKZMIiIAI7JjAGcduG/OOm0auiYAIfDkBjEXaREAEREAEREAEREAEREAENiIgwb0RWJkVAREQAREQAREQAREQARCQ4FY/EAEREAEREAEREAEREIENCUhwbwhXpkVABERABERABERABERAglt9QAREQAREQAREQAREQAQ2JCDBvSHcbU0/m8f91lyv9+aZquh5b27X7s97X6635p7MlCqotKZ5No/btbn2fx4dvyN9vWU4C1cg8HyYPne5NreHOl2AowMREAEREIFTE5DgPlzz90KbYjAluJ/3TizeHm10EI+Xy1Wiu7KtH7f+ReX26F5mHrfuD7mkWFfa/PpsZMR+2e/7Lvj14StAERABERABESgRkOAu0dnhtef92lw5cw1RkxCBFIxB7FAMhYQdBrYXl/iycrk0EdezubfM9dKSbqZHc7vdG05oo4/yL01e9dFKGplSRUAEREAETkVAgvugzU1RPRbcj+bmZxcpuC+3ppvzPmjQ73DbCO7IlkzFr64JyMu+tNSVVC4ROBUBu/SvX7rGF9dTcVgY7POBZZX9J5Ltc+/a3O79J5MLbZ6lWKsh/ITd89Hc20/EO6Z2KaWdSNEy1WW9RIJ7GbdkqdEa1g1n97KC2wjGMEMbBPd4hrbs87Ph9W6mslvb3M5ehhs1lZbEU0zs6rk21+h0N6t8fbfI5Wy2Wf/eL8kJrrlIyKib1cWAz7XL7+PnXGpPxw+jN6xFx4DdPwBLs9t7ZZbiqDQR2IQAx+V+LMX92o0ht/Bp0Sb1fonRKADJC8+iuBzwS8LcJIzAKTzHUU0/URLS+CzEMxifYt6aG5ZZ4iXxdmvu4Tm3iYtfaVSCe6Vm7dZJX5pr+3bd3/ih4w4rCZ29n4nmx+/j/Vgg01Kw4esIg7aZXUyl4fbq32RzPoc6+vXf8ZxLWXhDcoZhmTiOAyftIkrazjMgi9R+4GuRc8o+62ZcaFeK6GFtJYbRh66OeM44fT3L+A09whnt8ouL5kGEWbRELAPfZvPqPTD9rO3LmS/r7pPZmKJSRGA7ArxH7f0Y0y65t/vtHDqY5fgp2oBVmHBaayw9GJYKd9PPW+iB7nlnnw/MizQel8b2iupPnUWCe4XmDx2Rg+Sj+9Ki7bgrVDMwwZsjLnvoLxvRQ3eaRFqdz/GN94G143d8YbNfn3t7dL/kgRuR9kOFA1erToI/9sudsOtfKKqsvZ6pmx12v1TihGrwmXGP2v19/GzE7BuD/hceRJdm8ICyBdc4dh9J+vbbK7M1QpeNLyHwfMRfeMKv7bj7fpUozf1o71Peuxe//K/gEz8dDPdaWKZiJhNMeVvf7Fhwf+PXsax/jIXj4GyjSwoYwd1+36afEKEv/rlh4scPCNg2fSs/TIfwGYqJDcuMz1H7DFyCplSmXYJzi/07cIo8bf8IvoZ8JeO6NkVAgnuK0NR13uB2AJoqs8L1MDD7GyH4k5rh7gfgkGdiFiAMAJyFiTMw1ytnT9NvxrNDDD7FhwRudjsezba5qABng3s2wS+8/UffmpBeYPhOfow1+GV8ba+lB1QWW3sfBuojMFs7eNk7LIHQb9tfKHo293bWr3CPL4003KccWztDoX5z34S0hE/hOcBProxdzES24gli035q5Z8ZtTGY8Qy2w9gc0jfgVPAtcOljw3rj9qdwsQzRfCAZ8n2aH2LpWeFT5W6JRv9zs6bdAtdC7IsuoY627eNz3L6k8Wdwk4Lb9MdFdatQS0CC+8WOEG7mGYOYHSTbj2fsYDg49qIpOhtsjOqNg2u4cd2AWOvzuI5oO96UTMv7Gr0uHdFOP5BjluaFmaXg+4BnXCISuTu/ySrAi4OkfcjUMAw+hDaKMa7Pr2M7rrNnzrgyL4ah3Fxe2SZlrPEhvFdm2RB04VwEeI/wfh19YjXE8do9w/tjOMsZ7hEKnEmfoni6PTAzD7F5D39DoEvrxrjgrx3bhiFNnxnbcQzrfSC3aSttjuDPC2MOl6fZ8XwQ3q74PZv7/d7+e2LZX7smGoI7tmFkOoT4Mqt2hp9jcaxPgnvIeeszCe4XCYcBcnCX40V22z+UEm7AxCDHa8ElDjp9Qp3PfCAYQUo7VrQxbeAHBpNu6Un8EuQU6DgI4FvmdztFMVV0zeuMJ8CzgjuymGb4bn6AwDqHs2ZxTbeZlVqRWccisulM9+1pOG7LbMWAZOqEBOK9Y7rsphw4TrefnPXjXbhH2jG2wqcggK/dF9kws8sxDEsn8OW2drY32sqJurpg4zhtl0PA73dxs362X+C7xp8hpfDufIkxZ317Oz96T8H9iEtMsk6yzNI9XsTs+GzakM/t0GeGz47YH235pX6onAT3q30gdFR2yO4P07wwOVvhET/qxJfv+NZqinEQ6W/g7qahf8MBufMz4TNt8IZsi/UzxGZgCA8NfFz3uDV3/O4gy/YzFya7cdIfchCIS1V8jvecc5AmLy4xGc5E2YdakiEZvI2fbVd+KRNtwfWo23ENfcD8dcluDbzrm1P3yivM3tM5VMu3Egh90/XZTeP1f8TMfGcEg2aNTyFPfJmO92NMi2Myx7XlgQX7YWDH8oj3/+AsZ7e7qjFOW+F9ax6BTaFNQ57IKsRnl81wbOInD8vx9SX7JSXXvs3Nc+Jl096AiZEvJH5/u8dPRewLmQS3h/nauQT3a/za0vZGxzqyLSdn7WAwuGn8gBe+ONOJcv8CMOVzuNGCXQriODAh+JAPv0gRAo954WMwUWSNMq8/DIpV1F5sf9rODt7p33YtMQxcQvCRSUhalR+ez6klM91PAYamqWUwJ18Q9ay/+3lHs4wyWNuOWahCByIwm0C4X2cIn9z9NhiX20mHynEtiLpOINb4FHwIfsdxxs9At36FfLMRhQJDvzD5s+zT3OD7kiUlgZVla2K/XJv/+z/9GF6IOfgQ8hgbZqAexhxQLD8I/mcmzZzl4OcSVjWCG8uRettJwR34OMd0OouABPcsXMo8lwAElhf7c22E/BR27axAYdYiFDj+QT2/9IB5fAKKQAS2JxAEjRMWWy8NDJEFARbHy2mf4j0ftGGwYyc6ooi0YqpdahaW/tWL5ig+8bvM9eVCrGscBBEZecFs8A2ftv2ffgIg26af4deGn/F/DTTTNmJ/CGu4zSfYto+Qp02btq8cOQIS3DkySn+RQPcTgvVruKeq6wbH9sbHYBWeMFPljnp9Jr+PDuBHZSy/RaAnYO6fW/txUGKZ3dqwnvEPY3Wzz8Nf14hLSrgczPkUfDaTD6k0890OxPbgum4jzus/iTSitv3Vj7Wh1NozopF++D+6FVjsix8i5Cd9n3mMGXaDl5H+BSSkMZ/pX7XNo3xJAhLcSSxKfJUABpRXfmXE19+9acePWr/9jXsuvzAb9pkR3DeXzkXgcAQogiA+t14aGMQ0fl61sAyx5BNnH1OzlMMJCQqnfvlCWOtl0vkTghWthnr3Mf5267b5c3bdSwvFdRfIHvm1X24Pv1BSAXz1LKbdg7juK3F/R8H+affV3TihQQnuEzb6EUNuBSXEJNamr/bFlSOSSPhsZqqktxN8lCQCIlAkAGG6ytK/Ey77A9g5/Dg5so+XlmK30MWVCUhwrwxU5rYh0M3mYPaiE9ylWaFtPJBVERABEfg2Av0s8Spv6mdb9oe+MJNfWOaiZRrfdifVxCPBXUNJeURABERABETgywhgZnatpX9nW/aHrjCPn1nKscoLzpd1xhOEI8F9gkZWiCIgAiIgAiKwJQEt+5ugG5b+aXZ7gtTXXpbg/tqmVWAiIAIiIAIi8B4CWvb3Hs6q5bgEJLiP23byXAREQAREQAREQARE4AAEJLgP0EhyUQREQAREQAREQARE4LgEJLiP23byXAREQAREQAREQARE4AAEJLgP0EhyUQREQAREQAREQARE4LgEJLiP23byXAREQAREQAREQARE4AAEJLgP0EhyUQREQAREQAREQARE4LgEJLiP23byXAREQAREQAREQARE4AAEJLgP0EhyUQREQAREQAREQARE4LgEJLiP23byXAREQAREQAREQARE4AAEJLgP0EhyUQREQAREQAREQARE4LgEJLiP23byXAREQAREQAREQARE4AAEJLgP0EhyUQREQAREQAREQARE4LgEJLiP23byXAREQAREQAREQARE4AAEJLgP0EhyUQREQAREQAREQARE4LgEJLiP23byXAREQAREQAREQARE4AAEqgU3Mp753wHaUi6KgAiIgAiIgAiIgAjskIAEd+WLxA7bTi6JgAiIgAiIgAiIgAgcgMBrgvuff5rL5dJcfv7562e/D9CWclEEREAEREAEREAERGCHBF4T3L/+egqxXQ1phw0sl0RABERABERABERABD5LoFpLIuPoHwR3Kv0L0z7bTKp9isAvv/zS/PDDD83ff//d/PPPP+0x0l7dfvrpp9bWv//+O8vU77//3pb79ddfG/oGv7StR+CPP/5oP2ED4zW3//znPw3aPbf9/PPPbduqPXOElC4CIiACIuAJvCa4v1BY514gPDh7/ueffzb//e9/u+U1l0t7jLSjbVsJmFc41PgEAYSlTRDcEEFg3y51ulR376yLtDOnPekzykJ4Q8DheI6NrEP9BQp6L/pwjr4IFvQd56W68TJBEckyJcE55Zu9Djs//vhj2y42fY1jCG34C77cwB6xv/KyRQa0afe+r9lrOhYBERABERCBHIFqRXL58cfwAG8fSHZ2+/ffh9dwDjGOMnPWd0OYzMk/Jfitz9ZfX44Czaeb8xxAPNj5gPZ7zLauvS2dca3xIyVgasp90if6DJFF3p8U3PCBYheiGBsFN89rmJby2Pi8TfLwfRHnEIt+s/76Ml7M+7I157RZEvw1dlJ5GKsV3Km0VNlSGn32eXiv277m8+hcBERABERABFIE6gU3xGc/o9SKaSNGwzkEM9MpdmsFdD8LuJrghj18qRP+8IUgJ7rpK31P7FPwIHb4cPZ7PJTnLkNI1eHTWM8WAoYzs3NnBz/pE3z1AsgKUs9v7vnc2FIMKbghBl/d0KcwY0y/fFtRcPK63/OlBH54Wz7vGn2ML2NriHfPjrFawb3lDHeqr3mfdC4CIiACIiACKQLQo1XbQLgmBGl73Qpu5IEwqBXcyI/yc/Ln/IDQxqy1vQ7b3j9chwifepHIEKLwwUf2WwiKVLUURWuIoZT9JWl78+mTgjvFb03BDdFH3thbsYm6UyIUL4Z4KUF+22/8Mij0YYhwLgPZ4oUxxWdpWirWpbZYbs2+Q5vai4AIiIAIiMB3Cm4rtHkMIe8FN4Q5xDZnqpk3sU91FSt87DEEC2ba7AbxYtfJQqxDMNgNZSjOaA9pEEIUTEznHgKM12EfNvkiAD+4YWbTCywvqGjHizjasHvmpR92X+uTZwJ/7Qws6mM91icwQX2oh5tNs6IJYpM8sPf2LRPPAOUAACAASURBVC8wBkPLhXFRqFLw4hx5cR3l7NIOCkH4hI1tatubfYF2GUdpD9/pj21LW4Z1e17sP4zfMoIvW23ghbrJAvX4dk/dCzX+pGK17VNjA36h35Er28rygx20L/Oxn6BvYmPf++2339r7j6xt/0Q++Gv7ou0zraGmaeuw9y3TtRcBERABETg2gfcLbohe/HY3/mEG3IpbXIOIoQBGHhwzD2eiWR7nvDa1h12fnwKc9VkbrKuvP9XMfDiHeOhXv8cDGBsEBh/WPi9FGB/aqetWHPnrOC9dxzWILIoAW94/2K2dVLw2zea1Nnlcuo5rOSbwk0IG9Vk7rJ+iygoaK75sGfrDvY2ZgpnXuLdii2mwiS3X5vCbG/OwbXlO0cl6UYYCmGVLe9pBDFZ8WxvkQL/tnv6gDgp22Nxyo8+sO9fu8JN5av1hrDYGX1/JFgSv5WOPrU22l72OY+ahH/46ztk2ORvsE/STNtjfmK69CIiACIjAsQm8V3BD4FrRC8FtRTfFOMQxxC/2FMX8IztcKkJBbEVy6djWg3wo79d4F8qnmhniAQ/bnJimCOMDGfkgJvEQZhkIH2wUQHzgcg/Rjnpy1yE6SwIT1yhCaNPu7YPd2knFa9Ne9YlMrC88xjVuKZ8Yj81He1M8UAc22kUb4RjtQlHEdkM++oQ82Fg30+2e4op56B/PIa5sHczfGp74z4pD+sK6+WIHE+TAa3aPuFgn03k+Uf3iy4ydLOhf6V6orYy2UAc31meZ8Jrdo/+SQWpPm5a7z+dj8tdxDj/Y11LXWQ99AxfMgsM/bSIgAiIgAt9D4H2CO/VLIBTRnMWGuKbYpij2QhnpyMPZ5IJIbkU781Oo45xLSViWM108T+xrmxwPSgoB+IiNIgCimUIb15DO2VwKMVynoErVSVs2j32gww5s2nxkRRECH/nRNkUD6kI55qVfKR98mq2L16Z8Yhn4S3HBlwpc45byiWWt72SOva2bghp1MDbYZn7wZr24Di6WLcswjXUjnb7n8tA/loEvzDuHL4S6LUsb3MMPbozLM2Q64sPGsmTP8qyLfYXpS/fwDXXRR7Io3Quoi37QT+5zn2rQP9pnezHd79lHwMO+dNBf8qM99BPmY39h+5ItfEQ+tC3L4Rqv8xp8AV/G5H3TuQiIgAiIwPcRWCa4OTPshSlno5kOsUwBnRO1EM6c9Z4S3BTasJWzx7q5Z16eY8/ZcYp2u6cvNn+i3fHwpJjjZTxoIRT4sMUDFZs9RxmIBj68bVk8yK2wwrnPR1t2/SfFA3zihjpg66+//goPdooQ+EnBbe2gLEUA89JeaT/XJ9QPX1EXRQuEH4UMxRnr9D4hNqQhPzcKJdgjD+QhP+xpB2UogpiG8mg7v/E6eZAbhSvy+zzkwdjYpkhnvYjfi11fN88ZL+vxe+sL7aMubIgbcVkblg/ihh/4x7Kwz/L0YemeNmkPe/qfuxdQ194Et+2T7KeIDRv7HuJC38bGOJGH7FGObU4utu3agvpPBERABETgKwnME9ycpbazxRSmEOEU10xLCW5fFmIXohhlSoLbC2x/zjrtHnV5n+x1HlfY8q1P0VDap0SGzw/RwYcw64BI4gObNniN6XzYI50CyudlGQo+XzfOKRCYl3koMJle2i/xiaKF9dn91EsAxYotw2NcIw+kcQNj5gHfkg3kY/ws488tf/JlHs/D22Dsufaiz9jDb9qnndQeMWGbiosvZfQxZQtpqZcP61ftMf1hrKV6U/dCqR5vG3lpn22RKw9eudiRTn/ZVqm8FOGsk2VQJ8vBRzub7e3QBv1E+8zlwLLai4AIiIAI7JdAVCQTPraCGAKVM1QUq9hzKYIX01ZwIx/OIbBZFkIXaTyvEdycXedsN8v6PXyBPZuO+vDPpuF4geC2s1r+IYpzPHwppPHwT+VBGh6u2HKiCg9su/HhbtNp3z7wbZncAx8zb37jzPOUYLHllviUEzwUhNa+9ylXFjzBhetu/ewhGUNMTglZCli2G3nAJtKsIPXx+3NvA3XTjm1HGzOPGQts+GUebHdco51cWyMPOPIFC/GRB/3j3r/w0Jcle3CCXfZN6zPr4573Qm09iNnaRjmyZ3uVbJXuYfadkr+oG21JO/Z+sr7Z9mas2CNetgf95PUa/1lGexEQAREQgf0TgPas2gYilWLXLsWgEKaYpbhGHjvLbNOt2LbpFN7WPuzaPNYHXzcFtC2PY1sf/cwJbi476QV6ChIeqhROeFDiGDNbVoyxHB6guEaRgz0e1HzgwhaFJWzhGGl+48PdPpApnnAtt8En+op9yjbKUrDMEV1LfYLfrI88IE78xjzWJxwzHvBCHtiA4AQbHFsBBJv8aJ/tA/bw3dpBG1m2aAfYol/Ij3MKctgFS/hAu6yHdrwNlME1lPE++thhE/lybQsOtm7EBP+Qhn/ggrL0zdpHDJyJRV4c27hsXvgJu+yv9lrpmHGCMTekle4F5pvak43ty/QzF4e3ibK+/XEObtxQD+9NMABPWw/bwPZPxs32tcK8xJp253Kmr9qLgAiIgAjsk8AywW3F6kmO99l863tFYWFFzPq1zLO4R5/mRXDs3BB/EIkQm3zxqI2IohjltYmACIiACIjAWQlUPwUHM9wnEdk25m/tIFYQQRTxn1++8M749+jTO+PfW12Y0UW/qH0J4wsS+xL2EOvaREAEREAEROCsBCS4K18evrWD+CUIFEef/Eh7jz59a/vXxMVlDrWz28hvxTaOubSipj7lEQEREAEREIFvIyDBfXLBjQ6N9a5cJ431q5hh/vS2R58+zeRI9WM2HLPaENuYIa8V60eKUb6KgAiIgAiIQC0BCW4J7tq+onwiIAIiIAIiIAIiIAILCFQL7gW2VUQEREAEREAEREAEREAETk9Agvv0XUAAREAEREAEREAEREAEtiQgwb0lXdkWAREQAREQAREQARE4PQEJ7tN3AQEQAREQAREQAREQARHYkoAE95Z0ZVsEREAEREAEREAEROD0BCS4T98FBEAEREAEREAEREAERGBLAhLcW9KVbREQAREQAREQAREQgdMTkOA+fRcQABEQAREQAREQAREQgS0JSHBvSXdr2897c71cRn9G+3K5NY+t6/4C+4/bpblc783TxjLB9Hm/Rt7XW3MfFLaGjnP8fD6a2/XaXOcEM8HpONHLUxEQAREQARHYnoAE9/aMN6uhFYwJwT1LOG3m3b4NB3ZOcId0x7Vj+mhut1tzuz2a5/PeHt/niNRdIXk2z8etuV7jC9ucflPmtKtA5YwIiIAIiIAIfJyABPfHm2CpA4/mppnsRfCGs9R2hnua6bDsgWe4H7fmcjWz9ZfLjBnuaU6LGkaFREAEREAEROBLCUhwr9mwmPVsZwyvze3O5R4bLe+AYOIsLJYD3O7NI7e8oV0ywJlM+BYzPh/w+RqXVpgYQjZTfs4saBFtv4whxHChXxBzva+3DRbGtLO6t76d3JKSOUyLwb120c88t4yu1+a+AY7GxFzdtqYMRPvh+t5rzaPSIiACIiACIjCbgAT3bGSZAhByEIrtEoVnc+dH9VuIxsbYpzjt91csdzAuhhnZNv3Z3LFuuZ8Zt8sCWrHl1uV2aUYAh/hMBQsOW0FJf+/PbnlGe47lGnwx2OBFBfH59glLSuqZLgi5sgjWUiN+iGu04rN53s2LFdJt41ZaLWYz4rlOcNdz2mPfK7LQRREQAREQARHYiIAE9ypgoyjt9HUUJTkRY8VunOWl2LT7hMhywnhUniKfYoqi8tHNukefop+3B8TerXkY211aV3/wl7aXcqNPbglDEGe9EE9VE3zo84ziDukpZn18rd8x7vClSRN30m7KoaUMkuV8H4qZbNzWDZue9LnEg+Yz7cHLo30tJ9rdU98bBaMEERABERABEXgPAQnuFTgHsUhxEWagE8JvhfoGJp748huXslCoY3Y4L+BC+SCert0XADF7SqGEJR43rlGOtqJYD1ZmHCSEbl86MIRItKpyhvV81u5XOOLscN6P1kaWab6GV68E8Rz6ULRo2ayPJs6gz27bLKfYX7L+vr3vRZ46EgEREAEREIF3E5Dgfpl4FBdBsAQxscGyiIK/canGtbn/Pwqpgg9BXF8aCqMg/C4xrQnxvPgCYeoLrPp4oqgs+FuIvXjJ1JubCWb83s6A6drLOUJliT4UrjXNu9j4NjEuTB4OOO2x701GoAwiIAIiIAIisB0BCe5X2QYxF8VoEEiJ2UpWZ4VtTgR26dEuy5b2Xd235n/5e9E1PoQ8ZubXKNCaeEo+8Vqw49ciB0FvRD4Lmf1iZqGN+AnAeG/CNTV2h2S6xXcW2xqCf6m2zovxxTxshKHuOb9SYg3EY3LaY9+LXupIBERABERABN5PQIL7VeZBsHBmNopWzBjiS29xKcOrlfXlKVDbNddDm63ouT2aIMaCmO7yPW78Gbwo5ILYpF07ux2Wx3hBhi9gdj8rh1+pqJn8DT4Nfs4w+sEvcw4j2uIsttFoDXeBadmT+TxoL82luxquhUZiqZX2of9Wti/7SIFT8HmzvrdS7DIjAiIgAiIgAm8iIMH9KuggWPCFw2fzeNzjL5S0P5m2wbxoqBMztdfmxt8DxE/tUfyGPLz+bB5W/IfrfFGw67dN2mAt+LN5cF03hVf/xbwaPRhnuDGT3a09938ps43l+Wju7R+YqRPy85swIbgDjwLTUkULeHTm7AtHx6VN3+KnGBP+2zbB2vnw4pSLp4ZTyLNR30vEoSQREAEREAER2DMBCe6XWyeKt+4n+R5BcPuf6Hu5KmMAM+cDsXrtxE0QTK1+jn/YxP9WchBaZhYyzEwO1HOM7zKY1TTp7hdHjJvuMM4Ch2U09Lv/BRWm186auwoqT43vJv4apvkKjM1qHvYlZ7zMxbdZvu75V0L7h18yifV3a7nz8dRwevSffqA9fRyhbsN+Xt+bH69KiIAIiIAIiMAnCUhwf5L+l9QNcbX6spkDs5nDIwhNIz73FvqcePbmu/wRAREQAREQgT0QkODeQysc1gcsMcFfGtxg2cwhmczlEZeTvPILIduhmhvPdp7IsgiIgAiIgAgcmYAE95Fb78O+Q2zbPxP/YXc+Xv1cHmFpxeBLpB8PIzgwN55QUAciIAIiIAIiIAIDAhLcAxw6EYF3ETBrpPUJwbugqx4REAEREAER+AgBCe6PYFelIiACIiACIiACIiACZyEgwX2WllacIiACIiACIiACIiACHyEgwf0R7KpUBERABERABERABETgLAQkuM/S0opTBERABERABERABETgIwQkuD+CXZWKgAiIgAiIgAiIgAichYAE91laWnGKgAiIgAiIgAiIgAh8hIAE90ewq1IREAEREAEREAEREIGzEJDgPktLK04REAEREAEREAEREIGPEJDg/gh2VSoCIiACIiACIiACInAWAhLcZ2lpxSkCIiACIiACIiACIvARAhLcH8GuSkVABERABERABERABM5CQIL7LC2tOEVABERABERABERABD5CQIL7I9hVqQiIgAiIgAiIgAiIwFkISHCfpaUVpwiIgAiIgAiIgAiIwEcISHB/BLsqFQEREAEREAEREAEROAsBCe6ztLTiFAEREAEREAEREAER+AgBCe6PYFelIiACIiACIiACIiACZyFwPMH9vDfXy6W5JP5d78+F7fZobq29W/NYaGGq2PN+bX2+3l6robNzbe6Pzmcbc6ij5TAV09T1qYhwfQ0bNfUcMc8+2Twft+Z6tffPtbne7s1j6a1T2TTr1TvNtXSPVLpbyDZdf6Hwji/tNa4pv/LXh+NhCX3eRr7UkjJ5a++4Urov6lm9w9Mj1PG+9o/t1mmfFyXEC3CXxVz2f5nNF4L4aFEJ7hb/1o3e2bfi+JVWf9x6wXS9N1En+TqmYpq6XuPhGjZq6jlingSb57N53K7NZwbMZ3MfCG0runF8bRa/rxabZ+16E1wT9afvkUTG2Ul19c82u6TAqv1pR3ENWEz5lbvepdeNuTkbA0fcSaLMqu3hqlvpNH1fzGG1kiOHN5No/81iMmPoZx4efWRLYy75v9DmAe61VHc4nuAeRcEGe0Uw0MZ2M9wjtzdPmIpp6nqNg2vYqKnnG/LEQecTYyZnsFphbaaznw/zidEGjq1f76f73Kfr572wdn/aS1yMj/spv6au005pv4aNtduj5K+ufZ7AGn3m81HM82CLmJfYPO69dnjBzTf2wUwGRISdzbve3Ozds7nfuiUeECC3x328pKRow3SS5725sa5EPY/7zSyBQV1xTnrc2aPdOz7657KZ68185M881+Z2Yx5cZzpfGnLnl36G1V/HCpFXuPEmiC8+QWwlhByvDdqtoQ34yOOcvej/fFZzY700l0HbxrrjAiGfZs8Zi5lVDp9OPJs5fWSa27hXxaU/keUgF/raaFlJnV9P37/vj9GnLtnZ80X1Rq6L2r2pi2vAZ3AS6+/anue8r7rMdVxw3+bHj3YZDscA7MM4kOtP9GVqbICPzFs7XqCMHTf9PdFdn9OXxz4s8cvHMffezoz/k/3E1ptrjyVMUKbb8u3PHHYf/Zl/X8Sywz59a/K2eh+r7v9yP4el6vslhOx9DhcqDkw/bsf1lK2pPLHMFKOcQ7Vj+XQ/WDamlZnDa8Mgp5Mm75OmKfsfOcZnaSmebe61XButnX5owc0Oewnipb1zo1C1D6sLHyyJBgv5+jzZdeK0wU5iBBRtGF/4MuDXmw9Fpm3SGrupPPCL6d5HnMeYY90u/2TM0YaP59KzZXuwDp4n9DZG2K6dDK+QVmWP/pfaIJWnG/zDywzbrd2TXS5WXqddnqMNfZo9T9jr457dRyq42R7VHqfKjDINE2r8yuW5sME3qZdcE+0e7vFUnq6tcj6zzw4ppM5oG/Ziu9ryuToCl9BXEjHwfiC7Qf9E/mG94V5sy9E3axf5md4x6KLyafY8FVdMC3UO7pmmycVt2QyJ2jp5xafZ8+hDtGmvrzT+427msj3HP11v9CuwWXp/E0Ox/ZnJ7snBtn1/zD4V+oHNk+ofNbbyjGb18wLrsZ1S/7UsSseJtgptTPs1eQqMwjhU8sP01dA+Jo02KvrBdF8d+5ErE5nXMMj3gXCfTPpPjmQ/ZTPh16v32hjPZinHFdyhITOzdkSGGaT2hurzJcrhTa8bKGOjs3i79zbMwBU61sPZYD1hVgo307hzDepJ2Q11cwaNNi5NqLs1wnTGwPNrmO0ffmGT15l/6AnE72xuIeZubXl3U2fsh4E2th8HgRBX0R79NxyCz1OsamOFOEderL3uHlKdb6zbxubT/HkcKKhHwwvGrD7CAanAzYXXsG/agd2IxSAS/CBf8ottg7Xf/NQmpPX8t6j3lXuE/pXi8uxG52zXzH3FOkpcUjGQFduA54M2s84k+lPKbluEPtf016m4MvcE457FdgW/Qsw2NsMpjAkzxv+qWLzvifaosmN8tYeT7W8z45j+LBkPWZYMeV6wxdhe7eez7NA/G69N80wS57a+/sNmTgxx4iiMy+Z7LaM8VbwT9buk7rlSGMun+gHjmXPfsUyp7WyewGmBxpnyP3Ds25H1FuNZ+V5zbbLl6UEFd2JAGFB6Nlibeg9LLiCW+k7NDhBUDwrSnr15CzZC/nijjGywnvD2bGcVbDnreMoPCiwOfszjbTCdMfA81huEbFslrzM/EgsxM54iN94I8K0/zgqGVnF3v9wy+FUVG1fJXsr/WlblWMPgOoh1qp28P/6csfBlIMYfBW9sq9BfbbU87ttiKP4tN2bs92EQs1+yjf7E+vu+wLYu9V3mcYwGLyZb1BvuPdtvK9udPpficujGp2zX2FaD+4p1lLiEGGyb0S7jesSlavD3em1uWK4TVqTF9otV0Ya1iwiYTtupNOZJxzV5TzDuWWxZ53K/0rG9OI5VxeJ9T7RHlZ1xD+tSptrfl/P+9FaSEwVT/aPCFmOLna+tcHD/h35n63O2Z9kp9RPPI3OerK/GJ5cnxGZ98uNQxgeb3PuTH8sn+gHjmXPfsUyp7ZJ5HAPmKdY94b/nWGVz7XvNNsi2x4cU3LypB0tJyCk85LH+7Im5yeH6bDbooLO5PFM2vM22bmeD9SQ7oxFd9Dtlo7/GePM3JTK6+sN597DullDYwcHln4qZ8ZS4tZ+I9T9/eO9myAdiZBCr8fl6bx79zybGj7S6zHzQX0f2nP+97SpWE7GyTu9LdD9Vt0/z53MHiVwfqeMWfTX5Lxmb5OFnV0t9N9kf/AOHDFasN/Rr25dz9doH/dQLTsbHIUhzn2Xuq1lcbAxkZdPwoRgmDuKsc3wRS/SnwMbFHdKtbV8fz9NxTd4TjLvUZ7Isl/s1GvfYl7E2d+n4XxULedH3RHtU2RlBGSTk23+QzfRL+tNdrxoPR/3Dx5awxdgGz4PcfWh9crbXsuNx5M6T9dX45PKMmCUY5XwYpPd2C89AZM/2A8Yz575jmVLbJfM4BsxTUXfWf8+xyuY299qgWTY6OZzgDgN/RjyE631nwoL9wXIRDsic8TYikR8pTdrwnaRtHNcZQz38CLamBWkDs9n9l8/CMhQKAuaZeqgyXzfYMaYogNPXKTKXcGsjZNzXa7tG293TIwj0i7Oso/xZe/R/PqtQ52QfiV+2Hb4QxLr5Jdhgk6I10Uf48AsxMjaUCTOXI0TJhFhfNyMZbCZzY8m8/ZKwqaz/eaX0PVLwK/ieWlIS++bq9Qau89s9flRciCvDLyaz7TP3VRWXoY3Odiot1tp+gan/cjbbetSfApvIf2gbY0jX9rFdKIaG9fN6GC9CXJl7wlyv78us8wW/QszD9nhpHKuKhb6TXxSbbJ91+hv7QEJk8FK7pz8L7gvHML7EFGwFRqX7nz5FRtF2nzbLTqmfDGDkT2x9/TDIvs7nf2y3eB+N8gRmBUZ5LwZXou2asdz1gxDPjDEtlCm0nc0zyWlG3WYpY3efuD4S6i3bHI19leUG4D9wcjjBXfwt4dvDCIv40WgnJnjzxA5LkRf3btAevbnRhuskbcON09gpov3ep+wyC9rwvmPWicsBmIe+sNcwnYNb7pzlhtf9TR99Zv5pbp0nNh99oY+JfbhREHMqf84e/Z/Panmsc1jQvxjToD/07TlIs/0ttHeCGZImuflylmOC2eXS2DX+NX5l8wTF0To68fvfc+sl10QMgRnzsL0ii6zPo7Kx3WJpHNE2r/M81pWtI3BhGdpI2A0TBT7OTD2t/7Qb83S+l9qePrCsP6etnA1ej4Izjh2974HtkKR9iRiVCWPBlF/D68vvbfjK2GtiGdbbtqD9omUfc7YvZJn0jCraf0iT/vj+8sqzo2SrwGhOP28/eErUg7Ew2Mn1vWGbDXnkzhK2+smh2P41eebwjv0q6VVpLK/oB0v6WLbMTOZZO+zfk/6TY2Q0adP3mVfvtWSjbJP4dYK7+4Kbmc27P4MID30Jb1nFnwXs/kBJ9xDA2klvY9xJxg9iNFhnx/4iBn5+zcwvulY1dv3PAoaczBMfdN0lprPj+vO2l3az/S0If30q5i6eMrfOk/DQ400XfE8f8AYLs2kuW9qe8X82q7mx4qEVZ/Za9/BlLP4cZPInk4x/jMf+5nVgM7eP0Fh84OW4xZzxqP2JpuA3Hli5vzRZ41fi55v4yUyssj1ar97INf9zXMzj7xG4MhUXy/I+coGMBLe/r/o6an8uLZgf1zti5vvgqD/RRiLuRf21/3QwDJx23EzcE5NsQ7Dx4GW/GDPba+69XfhZQCzlMS/Bw7Hb14t+0P/yEsqscH9Ptn+kiMrj0snZ46Ep29o051lbyDh1/xs7wddU2pSdboKhPN6GCioOzLri9st5KZ+m8sQy0+MQ+2betdIzcLofTI1pqXormE/qJNidrrvsf+Q4+FnA4r23/r2WIrRF2uEE9xYQ9mMz1fn24121J/1b7RwhWLSdtLdzVmHWYnqwLcaui+8ngLYLgun91avGAxDY3f295ni4pq2dtWVot7g8Jb4o9WN1TZ7asDSW1JI6RT4J7l018zcMdPHjuDAx9hLjnL39sgoz8oOZrpcgqPDbCGBmKzFD/Lb6VdHeCezz/l5zPFzT1t5aMz5PRsuYwgOrJk9NXBpLaiidKY8E965a+9gDXXwQdctwXkVbtrdfVvx4EMs1whj+KgyVFwER2AWBfd7fa46Ha9raRZMNncAPEVy57LRbPz5cLoSVEhV5hlZ1JgKTBCS4JxEpgwiIgAiIgAiIgAiIgAgsJyDBvZydSoqACIiACIiACIiACIjAJAEJ7klEyiACIiACIiACIiACIiACywlIcC9np5IiIAIiIAIiIAIiIAIiMElAgnsSkTKIgAiIgAiIgAiIgAiIwHICEtzL2amkCIiACIiACIiACIiACEwSkOCeRKQMIiACIiACIiACIiACIrCcgAT3cnYqKQIi8DIB/N6t/VPYLxuUAREQAREQARHYHQEJ7t01iRwSgRMReNya6/3Z4I8c6Y8EnajdFaoIiIAInIzAVwru7i8UXpv7o/uLWXigH3v78r/8tdvG8dz9+W4dP45jWcG9R9beJ39+HOzyVAREQARE4L0EvlJwA2H487vXe3N0ud00erC/97ZgbZ67P2c+7ZcTyC0p2SNr75M/X05BJUVABERABL6bwNcK7u9qNj3YP9Oenrs//4xXqnUvBNQf9tIS8kMEREAE9k7ggII7PuTu+Dj6cmku+He9NY8wlc081+Z2Yx5efzaPO9NQFmtHQ8G2vZ7W7si2b1LWdWse4dI4bdrms7nfrl0sfZ1xJYyx9+xnBEd5usqfPrb7I8zwd0ttLu2a2eBq82zu+NLa5dKvobV13bsvtKXqetyba1+O/KO/0Xo8KsT3vMd2RF3mX25d7zTPWDOPSmy6PNZH9It7c2t9YdsaNm0BnpMdPlopcKmKc6J/Pm6hv4f+gr7fNE2Mr7Qemj7jHarsPAAABkFJREFUflipfWf7ZHxg44w+xUnlCZn7gw1YldpvkY/eZ52LgAiIgAickcCBBfdQmHWij8tH+LC2eTpREpaaGFGHsmGdd1YUUXT5bsK67HWXNmkzil4rNi8X2qS961DkIgazZCYX24WqlX6YMg3TRnVZdv0xy4UyPg/99Ywm4svaM0LWmszmz9Vvlhi5dg9szIvHsA0QI+2yHXAeY6ruO1m/Y5y5Ngx1UNz6OK7mZc31C4suLk/ybWf6UtZPchhabGb7ZDnSlk/z58wX96uzmozb++TPo286EgEREAEREAFL4NCCO4gQzNT1AqTTlnwQGiGNqPlAtbPhmDFuy/ZiguKB4tLSSh678m0elzZlk35B2LWT7c+wBr2LkfZMPLaMje2CL4v2M/Yhjxd014az0RQtgWWYxTN10f8gPB2IwD/aHeQIfuTis7ntDD5foOz1doF+P8ubue6yh3YvsQk+xhgwY9yJbwpNtkN88bnyZcbXifMil0Sc9KGmf7KvhLbp25g2cm21RfsGH/r2Dec5n8iRXAHLp/lzB5hxbslq1H7eJ3/ufNSpCIiACIiACPQEDiy47cM6zmAOBWoUT228RgiMZzGZ1wihdqbw2tywLGO46sR0oNRD16eVbXKpR5xtNeY7x4cvBak0xuYE4EhQ9/nynOg7eaAyplnmz+b5uDf3sGQHM6a2TIxhOj7mNZyKLzwmX00b1bBJ5vFx8zzODscXFcZQw8X4b+OkD/3L47CP9myZh+UoPIPApo+2regb9rxu24pptkxNHL3d2T6l6vNp/tzGYF66VmdVitv75M+djzoVAREQAREQgZ6ABLd5YFut2onJOJOZE5NRwFixkn4Q52xOC9KUPZdG0WODaHVJJw6jMOzLXe/N494vQxiUcXbbjuLSKPKut3Y2/RlEnGUQ77Hp+JA3LtGwy2SilfFRjucoZw2bZB4Xd4gTyy+u/bpzE3MVl0Kc9MH0SSu622ZiHi+4eR58NH4NgPiYcNGlVcVhjM72ydXXmvJp/tzU17rMTx/iy8/LrCbj9j75c+ejTkVABERABESgJ3BgwY0lD/0XAsOyEC6d4IPQzuKZJSX8OL6qG0SBNNCloSzrQt3dNHgQmGHWMWTuD5xNPugvt7jUYyCGWYcVUS4t2EgtKRlyiP51YmUYl7PbejxMC+X7gvgCYyd2rH8m5uBbLr7Io1ZsG+sDsT6Mhbj5pcwCm+BjZBXiDO2Y5sCXmZA/y2UizuADl94Mo2zPyJoCm2V47sXzyMQwhu7yMG06Dmd0tk+sr3TPMM90n+IKKucVPvYaLj2aYDUdt/fJn488UIIIiIAIiIAItAQOLbjtjFZ7PBIdUTyxvbnEIluWD+nRLOPYVmfTiKhRmV4sTNrM2WCdqQf7OC0bm1ehFB6tv17QjO36GdAgTEbx5vydiC/L59Ikl9lk87N+tnbcT7PJ+YiXEjLybHje1TvJJet3jDPrJ/s2bfCcbcnzNQV3tn0j1/Zotk9LWLs6zac3k/cy2Uywmmy/EVu2P/vH2EeliIAIiIAIiAAIHFhw35qH/fm+/qfRumblgzAlwPCFRC4H6Jdb3IZfvmt/cm7OT97hy1Uhf+rn5Jpm2qb9SbruZw75xUYveIcx2od94mfS+CmA6+8UdpydjZfJztr1aR3DTuhgjXv3p7lx3ml7nx/WC/FRsI0EXhSi0b/uaJrnqMT45yBHbKyPqXZMxEXf28AnuDBvMc6J/kkblSLSU6jrSxNxeKNLfJq8ZxKsfb3N2qym4vY++fORg0oQAREQAREQgZbAsQW3GlEEROA7CXA2Ony68J1hKioREAEREIFzEJDgPkc7K0oROAyBwdIOzuQfxns5KgIiIAIiIAJjAhLcYyZKEQER+CABLnfq/grsBx1R1SIgAiIgAiKwEoEDCu6VIpcZERABERABERABERABEXgDAQnuN0BWFSIgAiIgAiIgAiIgAuclIMF93rZX5CIgAiIgAiIgAiIgAm8gIMH9BsiqQgREQAREQAREQARE4LwEJLjP2/aKXAREQAREQAREQARE4A0EJLjfAFlViIAIiIAIiIAIiIAInJeABPd5216Ri4AIiIAIiIAIiIAIvIGABPcbIKsKERABERABERABERCB8xL4/zUokcAPZDwNAAAAAElFTkSuQmCC
Dobrý den, nevím jak vyřešit příklad 23 .
Mohl by  mi s tím někdo pomoc,nebo případně vysvětlit postup?

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#2 26. 02. 2023 12:10 — Editoval Al1 (26. 02. 2023 12:10)

Al1
Příspěvky: 7782
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Re: Geometrie

↑ Spes:
Zdravím,
když začneš stranou AB, pak pomocí Thaletovy kružnice zkonstruuješ troj. ABP, kde P je pata kolmice z A na stranu a (použiješ v_a). A dále konstuuješ množinu bodů, ze kterých je AB vidět pod úhlem 40 st. Doporučuji náčrtek a řádný rozbor úlohy.

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#3 26. 02. 2023 14:51

Spes
Příspěvky: 30
Reputace:   
 

Re: Geometrie

↑ Al1:Děkuji,vyšlo mi to. Mohli by jste poradit s 24?

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#4 26. 02. 2023 16:10

Al1
Příspěvky: 7782
Reputace:   540 
 

Re: Geometrie

↑ Spes:
Zkus prostudovat Odkaz

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