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Аватар vochfid добавил комментарий к задаче "И снова 2024-ый год" (Математика):

Да, задача 2622.


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Аватар TALMON добавил комментарий к задаче "И снова 2024-ый год" (Математика):

Или имелось в виду, что угол ALN на сей раз всё таки тупой? Хотя, в таком случае, получится как-то нехорошо с рисунком условия.


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Аватар TALMON добавил комментарий к задаче "И снова 2024-ый год" (Математика):

Эта задача вроде уже была. Недавно. Или мне мерещится? Surprised


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Аватар DOMASH предложил задачу "И снова 2024-ый год" (Математика):

Два квадрата VILA и LOWN с площадью 20 и 24 имеют только одну общую точку L, две вершины каждого из них лежат на окружности, а вершины A ...ещё...


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Аватар Lec решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар wj решил задачу "Две урны и разноцветные шары" (Математика):

Перед Вами две урны, в которых лежат 20 белых и 20 чёрных шаров, но сколько и каких шаров лежат в каждой урне — неизвестно. Вы наудачу выбираете ...ещё...


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Аватар makar243 решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар Kf_GoldFish решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар user033 решил задачу "Детская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="https://www.diofant.ru/site_media/gallery/2che.jpg" alt="Детская классика" width="400" height="332" /></p> <p>Сколько всего нарисовано треугольников?</p>

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Аватар user033 решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар sternfeb решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар sternfeb решил задачу "Детская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="https://www.diofant.ru/site_media/gallery/2che.jpg" alt="Детская классика" width="400" height="332" /></p> <p>Сколько всего нарисовано треугольников?</p>

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Аватар solomon решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATYAAAEECAYAAACiDhgPAAAcvUlEQVR4Ae2dDXLdNgyEff9L9WjpwPE6tCyRIAmAILWa8fA9icTPB2CjNmn68YcXCZAACRxG4OOwfJgOCZAACfyhsLEJSIAEjiNAYTuupEyIBEiAwsYeIAESOI4Ahc24pB8fH38+/vv4IysvEiCBNQQ4fcbcS2GjuBnDpTkSUBKgsClBabd9C9vXWxvFTUuO+0jAjgCFzY7lp6U7YaO4GUOmORJoEKCwNQD1PP4Uta9/xybn8O/aKGw9FLmXBOYJUNjmGX5buBM2eYj73xv5gQRIwJUAhc0QLwRM3tRwlW9tfHMDFa4k4Evg3wT6+jneOkQNiULcvlf5R9SvH+zhSgIk4EOAwmbE9SpaEDQxj8/YIysvEiABPwKcMCO2EC2Yg5jJ9x+f+eYGRFxJwI0Ahc0A7VXUxGQpZtfv2M83NwP4NEECNwQobDdQem9BqMpzNWGTfThDcSup8TMJ2BCgsBlwhEiVpq7CJs+u9+7OlTb4mQRIYIwAhW2M2/epJ3G6ipgcuL3H3yn9ZskPJGBFgMI2SbJH2MTVVdxwXlZeJEACNgQ4TZMcIUxXM1cBw/O7+7BBcQMlriQwR4DCNsEPgnRn4k7AsO/uGWxR3ECJKwmME6CwjbP7/p3NOxN34oV9T88obiDElQTmCFDYJvhBiO5MPIkX9j49h02+uYEUVxLoJ0Bh62f2eQICVDv+JF5ypvqM/3VCDSufkUCTAIWtieh+w6ywiVWNuN17510SIIEaAQpbjU7lmbewiWuNj0qIfEQCryVAYRsovVZwam9kcFvbAz+y8iIBEtAT4MToWX3vhOB833j4UBMtHGntgS+KG4hxJYE2AQpbm9GvHRCbXw8uN1qihe2tffBHcQMxriRQJ0Bhq/P59RQi8+vBzY2WYOGIZh/8UtxAjSsJPBOgsD2zuX0Cgbl9eLmpESw5ot7HPwZyIcyvJHBPgMJ2z+XxroewiTOK2yNyPiCBbgIUtk5kq4VNwkUMsvIiARL4TYCT8ZvJ4x0IyuOGywPtWxiO9ezvjQU+uJLAGwhQ2Dqq3CsmPUIlYXTv519S2VE9bn0TAQpbR7W9hU1C6RE3xCMrLxIggX8EOBH/WFQ/QUSqm24e9giVHO/ez98pvaHOW28nQGFTdkCUsEk4FDdlUbiNBB4IUNgewFxvZxY2iRXxycqLBN5OgFOg6ACIhmLrry29b18wMHIOcVLcQJHrWwlQ2BSVh2Aotv7aMiJQYmT4HP+d268a8Mb7CFDYFDVfIWwS1qy4KVLjFhI4kgCFrVHWGVET06PiNH2Wf8atUVk+PpkAha1R3ZXCJqGNCiPilpUXCbyNALu+UXEIRGPb4+NRYYLBmfOIneIGmlzfQoDCVqk0hKGypfloRphgfMYGcqC4gSbXNxCgsFWqDFGobGk+mhElGJ+1gTwobiDK9XQCFLZKhSEIlS3NR7OiBAezdpALxQ1EuZ5MgML2UF0IwcPjrtuzoiTOTGzwz7h11Y2b9yVAYXuoXTZhkzAtxe0hbd4mgSMIUNgeyniqsEm6lrk94ONtElhKgMJ2g9968C3etBCmhS3kJysvEjiRADv7pqoY/JtHQ7csxAiOrWwhR4obyHI9iQCF7aaaGPqbR0O3rMQIzq3sIU+KG8hyPYUAhe1SSQz75fbUVyshQhCW9pAvxQ10uZ5AgMJ2qSIG/XJ76qulEEkg5vb4x0Cm6svD+QhQ2C412UHYJGSK26Vw/EoCBQEKWwFDPr5V2Mrc+Y+ll6bg1+0IUNiKknmImpi3frtCyB52vRggZq4kEEGAwlZQ9hpqDwGSsN3s8i+pLLqCH3ckQGErqrabsEnoHuIGDrLyIoEdCbBzv6qGYfYqoocASaxudvk7pV6tQLsBBChsX5B3FTYJn+IWMCl0sRUBCttXuShs930LLrLyIoFdCLBb5Y0n4F+We71VodE87YMPxQ20uWYnQGGjsKl6lOKmwsRNSQhQ2A4RNuknz7e2T/sBb7ZJ5oJhbE7g9cKGNxHvOnqLjsQf4oPi5t0qtG9AgMIWNKgRohMhbviFgP++zWD6aMKNAIWNwtbdXBS3bmQ8EEzg1cKGAY1gHvXGJrlE+AI7vrlFdA999BKgsAX9+awIsUHxo3xR3ECcazYCFLYDhU2ajOKWbdQYTySB1wob3jZCYf8XhztK2IQfWPIfSyO7ib5qBOImrRbFgmcYxkjXkWIjeUX6W8Ezsnb0tRcBCltgvSKFRtIK9xf0O8yBJaOrTQm8UthWvV1EC020uIGrrLxIYCWBV3YgBjAa/OnCJjzBluIW3V30VxKgsJU0nD+vEDZJKdovxc25kWi+SeB1woaha5Jx2BAtMEhhhV9w5psbqsA1kgCFLZD2CoGR9Jb5/frNBIpbYJPR1ScBCltgI6wSGElxlW++uQU2GF19E6CwfaPw/7BKXCSzpb755ubfXPTwg8CrhA1vDz8IBH5ZKS6S5kr/q9kHlpmuEhCgsAUWYaWwSJrL/fMP8AZ227tdUdgC679aWFaLG97aZOVFAp4EXtNhGCpPmBrbq8VtuX/++zZNm3DPJAEK2yTA3uOrhUXiXR0DfpHhm1tv93C/lsC7hO2/j/VDHfhXFz01wXJhkzrwze2pPLxvQOAVwoYhAq+Vg73SN/KXdVUcpV/UhW9uZWX42YLAK4UNg10OmQVMjY0VPu/iWhHHnU+K2111eG+WwGuFDeDuhg3PPNZof7UcImOp+YK41WLlMxLoIXC8sGmGRoauNng9QFt7o/y04pDnUbFo/GjqpMmJe0jgs7dPx9AzMJoBnOUV4aMnxoh4ND5QJ1l5kcAsgeO7CAOjBSVDqBlErb3rPk/bV1+a797x9NhHrShumspxT43A0cKGQakBeHrWM5BPNu7ue9m986W95xXTiF3UjOKmrR733RGgsN1R+bongzkynBWT5vZqvrTPrHMUvzM2KW7aynHfEwEK2xOZ4v7MkBZmPj9a2rranvluGZeFLYrbTDV59lhhw2BYlViG1WJgJR4rO1a5WcZkmRtqKCsvEughcGzHYCh6YGj2WgyuhQ1NrL17ZuOaPX8Xr1cd73zx3jkEKGwDtZwd4NnzAyGrjszENXO2FRzFrUWIz68EjhS2iEGQQR4d5tFz1+J5fB+JbeRMT+yop6y8SEBD4MhOwSBoAMzuGRnqkTOzcWrP98bWu18bx3Ufakpxu5Lh9zsCFLY7Kp33ZLh7Brxnb2coJtu18Wn3mQQlv+nCv+rICuXxdo4TNjT/isppB127b0UO4lMTn2aPR/yoL9/cPOieY5PCZlxLGfjW0LeeG4fUbU4Tn2ZPt2PlAYqbEtSLt1HYnIpfG/zaM6dwus3WYqw963Y0eIDiNgjuJccobI6FFgG4E4G7e45hDJl+ivHp/pCTyUMUt0mABx8/StjQ6NnqdRWD6/ds8SKea5zX79i3cs1a85VM6PvPHwpbUBeIKEAYsAa5HnZTxll+HjbodJDi5gR2Y7MUtuDiiUBkFokrjh3ihbDJyosEhMAxnYDm3qGsO4gFOO4iwqg/xQ2Ve/dKYVtU/x3EDaKGdREqtVuKmxrV8RspbItKDLHIKnCIT/CUnxfhUruluKlRHb3xCGFDM+9UqatYXL+vzOUulrt7K2Os+UY/yMrrnQSOqDwaeacS3gmF3Lu7H5nXk/+n+5Gx9fhCT1Dceqids5fCtqiWNaGoPfMMt+W39dwzthHbELeRszyzN4HthW3X5m2JhDxv7bFuvZa/1nPreCzs7dofFrm/2QaFbVH1tSKh3TebhtaPdt9sPFbnIWyy8noPge2rjcbdrWQ9AiF7e/b3suix3bO3Nw6v/egRipsX4Xx2txY2NGw+rO2IRgRi5EwrkhGbI2dacXg/R69Q3LxJ57BPYVtUh1FxkHOjZ6+pjtoZPXf1H/2d4hZNfJ0/Ctsi9rPisPv5Rdj514uvAh/sd1thw6++wbxM3a0Sp1m/AsHChinMDmPoHf5jaQe0zbZS2BYWzEIcxEaPnZ69LTSWtlq+rJ9D3Kzt0l4OAhS2hXWwFAaNLc2eHhzW9np8W+yluFlQzGljS2E7pSGthUHsPdl8uj/bll52Z+PSnEcfycrrLAJbVhQNuXspvEThavf63ZKbp23LOJ9soZcobk+E9rxPYVtYN09RENv48U7RMw/v2MU+xS2CcqyP7YQNTRiLycdbhCCc4sOnAv+soq/45vaPyc6fKGwLq+ctOrAvKz57pOtp2yPeJ5sUtycy+92nsC2smacg3Nm+u2eVvqdtqxg1dihuGkr591DYFtbISwxqduVZ7fkoDg+bo7HMnqO4zRJcf34rYUPDrcdmE4GHGGhtavf1ZOphs8e/5d7Tes2SzQ62KGwLq2QtBL32ZH/vmRouS1s1P1HPKG5RpO39UNjsmaotWgrBjK2Zs9dkLW1dbUd/h7DJymsvAttUDE22F952tBZCYGXDyk476312oO8obvvUTCKlsC2u16yYzJ6/pm9hz8LGNa6V3yluK+mP+aawjXEzOzUjAjNnawmI3RnbM2drca18RnFbSb/f9xbChqbqTy//iVERGD3XQ2TGx8zZnhgj96IPZeWVm8AWFUJD5UY5Ft2IAIycGYvu718oOeJv5MxojJHn0IsUt0jq/b4obP3MTE+MCMDImdmgR3yOnJmNM+I8xC3CF32MEUgvbKc3Ue/w9+4fa4v7U+K7x3/P3nuPee+e3pd5yesio7DpOLnt6hn+nr1uAXf+/w6yxGzNA8ImK698BNJXBQ2UD51NRNrB1+6ziaptReLRxKTZ0/aWcwd6k+KWrz6phQ2Nkw+bXUSawdfssYuoz5ImNs2ePq95dqNHKW55aiKRUNgW16M19K3ni8P/dC8x1uKsPcsQ/2wMFLdZgvbnKWz2TLss1oa+9qzLSdDmWry1Z0HhubqhuLni7TaeVtjQKN0ZbXjgbujv7u2Q2lPcT/d3yEkbI3pWVl5rCaStAJpkLZ4Y79ehv36PicLOi8R/l8PdPTuvOSy9qW9zEL+PgsJ2zyX0bjnw5efQIBycXXO5fndwmcIkxW19GVIK29saAwOPdX1b2EUgOZV5lZ/tvOSyhP6VldcaAinJozHWIIn3eh3++Aj8PULQsPp7XOsBPUxxW1MHCtsa7j+8vkHYJGHkSXH7UX5+cSCQTtjwK51DrmlNvmXQUYA35Yt+5psbqh+zUthiOD96wVvM44YDHyDntwgcxS2+iSls8cy/PWKwsX4/eMEH5Iz19JQpbrEVprDF8v72Vg50+fl7w+Efypzlc/n91NQpbnGVTSVsKHxc+ms8XYf4+n1NVPFer3lfv8dH5O/xLT3uT7LugcJW52P+9G547+6ZO05o8C5vuXd3P2H4wyFR3IbRqQ9S2NSo5jc+DezT/XmP+S085f50P39G7QghbLLy8iGQhiyK7ZPmequtQW09X5+BTwS1vOVZ7blPRDFW0e8UNx/eFDYfrj+saoZTs+eH0YO+tHJvPd8VBcXNr3IUNj+2n5a1Q6nd5xzuEvOa3GWPZt+SBCacUtwm4FWOphA2FLcS55aPegaxZ++WMBpBa/PX7mu4S/UY/S8rLxsCKUiisDYp5bHSM4Q9e/NkaBdJT/6yt2e/XZR+ljADFDcbxhQ2G46/rPQOXu/+Xw4PuNHLoHd/dkQQt+xx7hDfcmE7sZgjAzdyZocG64lxhIGcGTnXE1fk3hPnIZIffFHYQMJoHR2y0XNGYacxM8ph9FyaxL8CgbDJymucwHJ6KOR4CnlOzgzXzNk8BOYjmeEgZ2fOz0dvYwEzQXEb57lU2FDA8fDznJwdqNnzeUjMRzLLYvb8fAbzFjAbFLcxlimEbfdGtIjfwsZYC+Q7ZcHCwsZqMpIDBG51LLv5TyFsAu2ziBv+o4TVAFnZ2a0Bn+K14IGeevKR8T5iRv4QNr659VVrmbChYHfhlsVFge/2rb5nHZu1vdV8ZvxbsrC0NZNT7azE+BQnZoXiViP481lKYfsZYs63uacmvMbe893DZo//bHsteYgtS3sWrBCTJi6Im4XfN9jYQtjKQvQ0Q3nO8rOmEUf8edkdiSXDGQ8eHjZ7WIl//PSck70UNz2xJcJmVSA0CFZ92uM7xZfX5WnbK2Zvux5MIvtF+MDfbC6YG1l51QksIYQC1UPrf2rVQDXPs825ynbNb+ZnO/NGP1ryxexQ3OpUjxK2MlU0leVgWNoqY8Vnb/vws9vqyUVsW9qHPUub13pR3K5Efn8PFzYU5Xcofncsms2zUZF5hA/42mmN4DLjQ87iJ4or5ohvbvfEXyFsZepoQKzls6fPsjfiivITkYuljyguPT0h+fXut2Ty6f+Df4D3iWnMxBbe8StNcWvpRzTn0/A83fcIOtKXR/yeNiPZ1HzJM/x45qu1jXnim9tPYq8XthIHGhaNjbXc4/k52p9nLta2o9mIP/jEZ3y3zm3WHsXtN8FQYUMBfoeR707ZzFENHeUnH21dRJF8yvrrolu7a6fZiiBFYbuhfDdAEY1+5/cmvNfeiuCDOpeQ7+6Vz7N8prj9qwSF7R+Lz0+a4UGja/ZezFe/WturOtv0oQcjbT09fFuWAcIm69uvMAKAnhn4SONqh0Kb90gMWtsn7LPiM1o3nMvKEnP2dnGjsH11qMXAoOmxjjS/RRwjfnc6M8oIdRk9XzKysFHas/xMcfvzh8L29eeRLBsLtkYGKfPAIK/Vay8j1ME6bi+7FnG+XdxChA2QLQrmYaN3UEZiwBC0fLWej/g+8UyLk5a3BZtWLBY+Rmxg7mR92xWSMQBnhLuiKcuhu/q/fs/ILENMd5xKrtExwne035Y/zN7bxO3VwnY3HK1G8XiOocDq4eNEm+CFNUOOEku2C+KWLS7PeNyrkBVqxgaUQmNIs8bn2Yw9tsGp50zU3oyxZZ1Dr5q8Utgyi0YZGwYEq1cT7GIXHK6MssZfxrk6RgibrG+43LME0CwwMzXbHZNafPIMP3dnT7yHfJ+4PN3PwiJTfJjFN4ibq7ABJJtMT0A7CLIPP3rre+xEXj0sMmeGfDLEiJk8XdxeI2zaIVndfCNxYnBGzq7Ot/SPPMp7ms+75J0lzjeI2yuELUtDRQwpxAGrxufKPYhztkaz56MYIN8of09+Thc3N2EDuCewUfd3afiSh2XMGCRLm2WsI589YsqUn4ZJhngxo7KedrllBGgrgWVonpH8veIWu/gZiWv2jLdvL26zeT+d9+bx5Le8n2FOy3isPh8rbLs1eVnQiNgxVFhL/5afYT8qJ8vYo2xFsKnlcqK4uQhbBlCrm6XWSK1nK2IXn/hpxdd6Djur8mjFl/E5mK2IDfMq6ymXSyYAtQrSioGyzHV1/BiynjhGzlgyg62emHEm07oqfszsKeJ2nLCtagzL4ciUg8SCn7sca8/u9kfcy8RvJN9VTE8SN3NhA5yRgs6e2b2hkX/WPDBw5YqYM61Z+fUyWpEH5nf3N7djhG1FE/Q2qnZ/xlwkJvwgD3zPFm+2eMBrZAXjkbOjZ04QtyOE7aRGlmbMkg+GShNPz97Rges5p4m5x97qvdH57C5u2wtbdMEjGnx1TuJ/JgacxxrB7OpjJv6rrSzfo3nuLG6mwgYQUY1wYvMKuxV5YWg8fHvarvWaRy41f1HPIvOKnmkrhtsKW2RxrWBr7UTlJn7wo41tdh/8ReQY4WOWx+h5cBw933NuR3HbUthOblhpOM/8MBCePrRDExFLhjy1PEb2ReQHYZN1l8ssUiTvnXhEIb1z0Ni3zlPsWdvU5KHdg/iwas+19mXOuRW79rk1szu/mO9dxG0rYXtDk6KpLHJFw1vYQlxRq2XsO+Y/wtk7z53EjcI20kEBZ0ab1FIQAtJUuZjNaZSlKrhkm8DKK6xdxM1E2JCsF0yx+6bmHMnXu6E9a9tjG3li1Z5l/2hJtfdh3mXNeplEhkS9knxbUwpHTc4Ybs1er9qstqtl8EZGYONRI8x8VnFLL2xvbMiasKFZ38qlNqQtNm9l5pU3xK1Wk1XPpoXNMzmvgqyC3eO3zF0+46fHxpv3gteV41uZgId1/p7zPxNrWmErG3ImwV3PohHfzsGifiXLt/O0zh/CJmumazoaJGaZlDV8y9i8bZVD6O3rjfZLvm/tM+u8oQGZxG1K2JCQ5YBYQ7eMzctWOWzw8UYOyN17Ldnesff2n8E+8raKBVqQRdxSCVvZcFbAs9pBYz3l/HQ/az47xfXEtqzJ056d8tTEaplnJnFLI2yWgDUFXbUHw9Py/xYeLQ5ezzV8USvNXq84I+wiTwtfWcRtWNiQgAmM/4bDsHDvbgON0zsgvfvdEznIQS/b0RruhKyXyVNu0AZZV13DnhH8bOBWMGfjsD5vMQinsrFmPWpvlK9FbUdj9j6H3Gb9WOnDaBwUtlFyN+fQFKMDczVpZedql9//ErDgW9bcwl6W2ljkslLchoTNKmALeBkaAc1tHcspfKy5WNqzZoxesLZrmbPWFnLR7r/ug07IGn0NeUTAM8HuXngU3TMPT9sztTvprCfjiB6JqMUMI2hFtLgtEbYZUBGFfPIR3ai7cnril/V+BOeydyL8WbNG/CN2V4hbt7AhyJEE5czbijrKaVdWM/muOruiJyEUK3zPcB6NF7oR9eYWKmyjUGYKMXo2Q+PtxGuUc4Zzqzln6LWeOiDenjOyN1LcwoRtdfNoioCCZYk1SxwadrvvycI6Ww/W6jrCLErcQoRtBEANqOWzzI2UmZtlDTLYysi67M2M8UndEGNPDSPErUvYEFBXEkn/q4KRgvTkbbE3azNb5JbRRnbe6NmMcfbGNKIlPT3jKmy9yfYEPrI3c2Pc5ZON312MJ93biXfGXkZM2p7wFDc3YcvSJICdJR5t0WXfjjH35Jdx747Myx7PEL82BgibrNaX2iKC0ASgTUxja2RPWeiR85nOrGaZiUVELCfwztD/iKFVM+iKtbgdJWxamC3YmZ6fMGiZeGpiOYk5ZmJVThq/HuJmLmyaRDTNpd2zunDaOEf3RfMcjfOkc6cyL2clMkf4rfWItbiphA1Oa4HJsyhYABXlr5W35/M35OjJb9T2G7hHz1GLKXRG1tlLZQEOa85aQdfOap5FF0ETU8Qeb64ROezo423co+YLfp56AlozK24mwubZBC0QT4BOue/J9hRGXnm8lT1mzjP/mm2I20xdm8LWclILcDSwCLCjsUWf8+AbncOu/sj+339ZgJm0rGWNb0t3WnFMCVstsJbj63OAs7R59bHjd/JYWzXy/8nfek5h76eX+f9gfljYLAqOpCxsXcGc8p1s1laS/J/5W87vHWe8tcnae1VPwPDV6F0Q1z217wBS28NnfwnMsibHeQKsQZshZhpr+8TvHXdnoUG94tYtbKNFRtCj539jeMcd8lpfZ9agvwYz837lPSJuXcJ2ddhKdya5lu23PO9l/hYu0XmyDuPER3QAZ+C1V9wehQ2Gvg13/PVD16Bgg+sYAQ7VGDfLU6yBDU1og5ZnuQ+aJGvretwBIzBQOsC9cu0NuDzLz3UCLfb103xqRYB1sCL5106pGTW22Cenrrr0FJFK2J6cwuHT8yenvN9HgHz7eHntZh28yP6129IT8NeI262wlQdhDCm1nGMfVzsC1xrYWaalXgKsRS+xsf1POvN9/+Pj8+3tyXpV2MoiwuCTId73I1DWwc8LLWsIsBYaSrZ7oD1Yxfrn54q4PQvbfx/f/6OG0gje5rj+/RUjhIPU4quIXBOwYD3W9uONNl2l9JewfQ4ODnKY1haQ/MmfPVDvgS+tagrbdQO/kwAJkMBuBH69se2WAOMlARIggSsBCtuVCL+TAAlsT4DCtn0JmQAJkMCVwP9utPC6LNSp5wAAAABJRU5ErkJggg==" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар vochfid решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар VVSH решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар DOMASH решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар Mosk_ решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,iVBORw0KGgoAAAANSUhEUgAAATYAAAEECAYAAACiDhgPAAAcvUlEQVR4Ae2dDXLdNgyEff9L9WjpwPE6tCyRIAmAILWa8fA9icTPB2CjNmn68YcXCZAACRxG4OOwfJgOCZAACfyhsLEJSIAEjiNAYTuupEyIBEiAwsYeIAESOI4Ahc24pB8fH38+/vv4IysvEiCBNQQ4fcbcS2GjuBnDpTkSUBKgsClBabd9C9vXWxvFTUuO+0jAjgCFzY7lp6U7YaO4GUOmORJoEKCwNQD1PP4Uta9/xybn8O/aKGw9FLmXBOYJUNjmGX5buBM2eYj73xv5gQRIwJUAhc0QLwRM3tRwlW9tfHMDFa4k4Evg3wT6+jneOkQNiULcvlf5R9SvH+zhSgIk4EOAwmbE9SpaEDQxj8/YIysvEiABPwKcMCO2EC2Yg5jJ9x+f+eYGRFxJwI0Ahc0A7VXUxGQpZtfv2M83NwP4NEECNwQobDdQem9BqMpzNWGTfThDcSup8TMJ2BCgsBlwhEiVpq7CJs+u9+7OlTb4mQRIYIwAhW2M2/epJ3G6ipgcuL3H3yn9ZskPJGBFgMI2SbJH2MTVVdxwXlZeJEACNgQ4TZMcIUxXM1cBw/O7+7BBcQMlriQwR4DCNsEPgnRn4k7AsO/uGWxR3ECJKwmME6CwjbP7/p3NOxN34oV9T88obiDElQTmCFDYJvhBiO5MPIkX9j49h02+uYEUVxLoJ0Bh62f2eQICVDv+JF5ypvqM/3VCDSufkUCTAIWtieh+w6ywiVWNuN17510SIIEaAQpbjU7lmbewiWuNj0qIfEQCryVAYRsovVZwam9kcFvbAz+y8iIBEtAT4MToWX3vhOB833j4UBMtHGntgS+KG4hxJYE2AQpbm9GvHRCbXw8uN1qihe2tffBHcQMxriRQJ0Bhq/P59RQi8+vBzY2WYOGIZh/8UtxAjSsJPBOgsD2zuX0Cgbl9eLmpESw5ot7HPwZyIcyvJHBPgMJ2z+XxroewiTOK2yNyPiCBbgIUtk5kq4VNwkUMsvIiARL4TYCT8ZvJ4x0IyuOGywPtWxiO9ezvjQU+uJLAGwhQ2Dqq3CsmPUIlYXTv519S2VE9bn0TAQpbR7W9hU1C6RE3xCMrLxIggX8EOBH/WFQ/QUSqm24e9giVHO/ez98pvaHOW28nQGFTdkCUsEk4FDdlUbiNBB4IUNgewFxvZxY2iRXxycqLBN5OgFOg6ACIhmLrry29b18wMHIOcVLcQJHrWwlQ2BSVh2Aotv7aMiJQYmT4HP+d268a8Mb7CFDYFDVfIWwS1qy4KVLjFhI4kgCFrVHWGVET06PiNH2Wf8atUVk+PpkAha1R3ZXCJqGNCiPilpUXCbyNALu+UXEIRGPb4+NRYYLBmfOIneIGmlzfQoDCVqk0hKGypfloRphgfMYGcqC4gSbXNxCgsFWqDFGobGk+mhElGJ+1gTwobiDK9XQCFLZKhSEIlS3NR7OiBAezdpALxQ1EuZ5MgML2UF0IwcPjrtuzoiTOTGzwz7h11Y2b9yVAYXuoXTZhkzAtxe0hbd4mgSMIUNgeyniqsEm6lrk94ONtElhKgMJ2g9968C3etBCmhS3kJysvEjiRADv7pqoY/JtHQ7csxAiOrWwhR4obyHI9iQCF7aaaGPqbR0O3rMQIzq3sIU+KG8hyPYUAhe1SSQz75fbUVyshQhCW9pAvxQ10uZ5AgMJ2qSIG/XJ76qulEEkg5vb4x0Cm6svD+QhQ2C412UHYJGSK26Vw/EoCBQEKWwFDPr5V2Mrc+Y+ll6bg1+0IUNiKknmImpi3frtCyB52vRggZq4kEEGAwlZQ9hpqDwGSsN3s8i+pLLqCH3ckQGErqrabsEnoHuIGDrLyIoEdCbBzv6qGYfYqoocASaxudvk7pV6tQLsBBChsX5B3FTYJn+IWMCl0sRUBCttXuShs930LLrLyIoFdCLBb5Y0n4F+We71VodE87YMPxQ20uWYnQGGjsKl6lOKmwsRNSQhQ2A4RNuknz7e2T/sBb7ZJ5oJhbE7g9cKGNxHvOnqLjsQf4oPi5t0qtG9AgMIWNKgRohMhbviFgP++zWD6aMKNAIWNwtbdXBS3bmQ8EEzg1cKGAY1gHvXGJrlE+AI7vrlFdA999BKgsAX9+awIsUHxo3xR3ECcazYCFLYDhU2ajOKWbdQYTySB1wob3jZCYf8XhztK2IQfWPIfSyO7ib5qBOImrRbFgmcYxkjXkWIjeUX6W8Ezsnb0tRcBCltgvSKFRtIK9xf0O8yBJaOrTQm8UthWvV1EC020uIGrrLxIYCWBV3YgBjAa/OnCJjzBluIW3V30VxKgsJU0nD+vEDZJKdovxc25kWi+SeB1woaha5Jx2BAtMEhhhV9w5psbqsA1kgCFLZD2CoGR9Jb5/frNBIpbYJPR1ScBCltgI6wSGElxlW++uQU2GF19E6CwfaPw/7BKXCSzpb755ubfXPTwg8CrhA1vDz8IBH5ZKS6S5kr/q9kHlpmuEhCgsAUWYaWwSJrL/fMP8AZ227tdUdgC679aWFaLG97aZOVFAp4EXtNhGCpPmBrbq8VtuX/++zZNm3DPJAEK2yTA3uOrhUXiXR0DfpHhm1tv93C/lsC7hO2/j/VDHfhXFz01wXJhkzrwze2pPLxvQOAVwoYhAq+Vg73SN/KXdVUcpV/UhW9uZWX42YLAK4UNg10OmQVMjY0VPu/iWhHHnU+K2111eG+WwGuFDeDuhg3PPNZof7UcImOp+YK41WLlMxLoIXC8sGmGRoauNng9QFt7o/y04pDnUbFo/GjqpMmJe0jgs7dPx9AzMJoBnOUV4aMnxoh4ND5QJ1l5kcAsgeO7CAOjBSVDqBlErb3rPk/bV1+a797x9NhHrShumspxT43A0cKGQakBeHrWM5BPNu7ue9m986W95xXTiF3UjOKmrR733RGgsN1R+bongzkynBWT5vZqvrTPrHMUvzM2KW7aynHfEwEK2xOZ4v7MkBZmPj9a2rranvluGZeFLYrbTDV59lhhw2BYlViG1WJgJR4rO1a5WcZkmRtqKCsvEughcGzHYCh6YGj2WgyuhQ1NrL17ZuOaPX8Xr1cd73zx3jkEKGwDtZwd4NnzAyGrjszENXO2FRzFrUWIz68EjhS2iEGQQR4d5tFz1+J5fB+JbeRMT+yop6y8SEBD4MhOwSBoAMzuGRnqkTOzcWrP98bWu18bx3Ufakpxu5Lh9zsCFLY7Kp33ZLh7Brxnb2coJtu18Wn3mQQlv+nCv+rICuXxdo4TNjT/isppB127b0UO4lMTn2aPR/yoL9/cPOieY5PCZlxLGfjW0LeeG4fUbU4Tn2ZPt2PlAYqbEtSLt1HYnIpfG/zaM6dwus3WYqw963Y0eIDiNgjuJccobI6FFgG4E4G7e45hDJl+ivHp/pCTyUMUt0mABx8/StjQ6NnqdRWD6/ds8SKea5zX79i3cs1a85VM6PvPHwpbUBeIKEAYsAa5HnZTxll+HjbodJDi5gR2Y7MUtuDiiUBkFokrjh3ihbDJyosEhMAxnYDm3qGsO4gFOO4iwqg/xQ2Ve/dKYVtU/x3EDaKGdREqtVuKmxrV8RspbItKDLHIKnCIT/CUnxfhUruluKlRHb3xCGFDM+9UqatYXL+vzOUulrt7K2Os+UY/yMrrnQSOqDwaeacS3gmF3Lu7H5nXk/+n+5Gx9fhCT1Dceqids5fCtqiWNaGoPfMMt+W39dwzthHbELeRszyzN4HthW3X5m2JhDxv7bFuvZa/1nPreCzs7dofFrm/2QaFbVH1tSKh3TebhtaPdt9sPFbnIWyy8noPge2rjcbdrWQ9AiF7e/b3suix3bO3Nw6v/egRipsX4Xx2txY2NGw+rO2IRgRi5EwrkhGbI2dacXg/R69Q3LxJ57BPYVtUh1FxkHOjZ6+pjtoZPXf1H/2d4hZNfJ0/Ctsi9rPisPv5Rdj514uvAh/sd1thw6++wbxM3a0Sp1m/AsHChinMDmPoHf5jaQe0zbZS2BYWzEIcxEaPnZ69LTSWtlq+rJ9D3Kzt0l4OAhS2hXWwFAaNLc2eHhzW9np8W+yluFlQzGljS2E7pSGthUHsPdl8uj/bll52Z+PSnEcfycrrLAJbVhQNuXspvEThavf63ZKbp23LOJ9soZcobk+E9rxPYVtYN09RENv48U7RMw/v2MU+xS2CcqyP7YQNTRiLycdbhCCc4sOnAv+soq/45vaPyc6fKGwLq+ctOrAvKz57pOtp2yPeJ5sUtycy+92nsC2smacg3Nm+u2eVvqdtqxg1dihuGkr591DYFtbISwxqduVZ7fkoDg+bo7HMnqO4zRJcf34rYUPDrcdmE4GHGGhtavf1ZOphs8e/5d7Tes2SzQ62KGwLq2QtBL32ZH/vmRouS1s1P1HPKG5RpO39UNjsmaotWgrBjK2Zs9dkLW1dbUd/h7DJymsvAttUDE22F952tBZCYGXDyk476312oO8obvvUTCKlsC2u16yYzJ6/pm9hz8LGNa6V3yluK+mP+aawjXEzOzUjAjNnawmI3RnbM2drca18RnFbSb/f9xbChqbqTy//iVERGD3XQ2TGx8zZnhgj96IPZeWVm8AWFUJD5UY5Ft2IAIycGYvu718oOeJv5MxojJHn0IsUt0jq/b4obP3MTE+MCMDImdmgR3yOnJmNM+I8xC3CF32MEUgvbKc3Ue/w9+4fa4v7U+K7x3/P3nuPee+e3pd5yesio7DpOLnt6hn+nr1uAXf+/w6yxGzNA8ImK698BNJXBQ2UD51NRNrB1+6ziaptReLRxKTZ0/aWcwd6k+KWrz6phQ2Nkw+bXUSawdfssYuoz5ImNs2ePq95dqNHKW55aiKRUNgW16M19K3ni8P/dC8x1uKsPcsQ/2wMFLdZgvbnKWz2TLss1oa+9qzLSdDmWry1Z0HhubqhuLni7TaeVtjQKN0ZbXjgbujv7u2Q2lPcT/d3yEkbI3pWVl5rCaStAJpkLZ4Y79ehv36PicLOi8R/l8PdPTuvOSy9qW9zEL+PgsJ2zyX0bjnw5efQIBycXXO5fndwmcIkxW19GVIK29saAwOPdX1b2EUgOZV5lZ/tvOSyhP6VldcaAinJozHWIIn3eh3++Aj8PULQsPp7XOsBPUxxW1MHCtsa7j+8vkHYJGHkSXH7UX5+cSCQTtjwK51DrmlNvmXQUYA35Yt+5psbqh+zUthiOD96wVvM44YDHyDntwgcxS2+iSls8cy/PWKwsX4/eMEH5Iz19JQpbrEVprDF8v72Vg50+fl7w+Efypzlc/n91NQpbnGVTSVsKHxc+ms8XYf4+n1NVPFer3lfv8dH5O/xLT3uT7LugcJW52P+9G547+6ZO05o8C5vuXd3P2H4wyFR3IbRqQ9S2NSo5jc+DezT/XmP+S085f50P39G7QghbLLy8iGQhiyK7ZPmequtQW09X5+BTwS1vOVZ7blPRDFW0e8UNx/eFDYfrj+saoZTs+eH0YO+tHJvPd8VBcXNr3IUNj+2n5a1Q6nd5xzuEvOa3GWPZt+SBCacUtwm4FWOphA2FLcS55aPegaxZ++WMBpBa/PX7mu4S/UY/S8rLxsCKUiisDYp5bHSM4Q9e/NkaBdJT/6yt2e/XZR+ljADFDcbxhQ2G46/rPQOXu/+Xw4PuNHLoHd/dkQQt+xx7hDfcmE7sZgjAzdyZocG64lxhIGcGTnXE1fk3hPnIZIffFHYQMJoHR2y0XNGYacxM8ph9FyaxL8CgbDJymucwHJ6KOR4CnlOzgzXzNk8BOYjmeEgZ2fOz0dvYwEzQXEb57lU2FDA8fDznJwdqNnzeUjMRzLLYvb8fAbzFjAbFLcxlimEbfdGtIjfwsZYC+Q7ZcHCwsZqMpIDBG51LLv5TyFsAu2ziBv+o4TVAFnZ2a0Bn+K14IGeevKR8T5iRv4QNr659VVrmbChYHfhlsVFge/2rb5nHZu1vdV8ZvxbsrC0NZNT7azE+BQnZoXiViP481lKYfsZYs63uacmvMbe893DZo//bHsteYgtS3sWrBCTJi6Im4XfN9jYQtjKQvQ0Q3nO8rOmEUf8edkdiSXDGQ8eHjZ7WIl//PSck70UNz2xJcJmVSA0CFZ92uM7xZfX5WnbK2Zvux5MIvtF+MDfbC6YG1l51QksIYQC1UPrf2rVQDXPs825ynbNb+ZnO/NGP1ryxexQ3OpUjxK2MlU0leVgWNoqY8Vnb/vws9vqyUVsW9qHPUub13pR3K5Efn8PFzYU5Xcofncsms2zUZF5hA/42mmN4DLjQ87iJ4or5ohvbvfEXyFsZepoQKzls6fPsjfiivITkYuljyguPT0h+fXut2Ty6f+Df4D3iWnMxBbe8StNcWvpRzTn0/A83fcIOtKXR/yeNiPZ1HzJM/x45qu1jXnim9tPYq8XthIHGhaNjbXc4/k52p9nLta2o9mIP/jEZ3y3zm3WHsXtN8FQYUMBfoeR707ZzFENHeUnH21dRJF8yvrrolu7a6fZiiBFYbuhfDdAEY1+5/cmvNfeiuCDOpeQ7+6Vz7N8prj9qwSF7R+Lz0+a4UGja/ZezFe/WturOtv0oQcjbT09fFuWAcIm69uvMAKAnhn4SONqh0Kb90gMWtsn7LPiM1o3nMvKEnP2dnGjsH11qMXAoOmxjjS/RRwjfnc6M8oIdRk9XzKysFHas/xMcfvzh8L29eeRLBsLtkYGKfPAIK/Vay8j1ME6bi+7FnG+XdxChA2QLQrmYaN3UEZiwBC0fLWej/g+8UyLk5a3BZtWLBY+Rmxg7mR92xWSMQBnhLuiKcuhu/q/fs/ILENMd5xKrtExwne035Y/zN7bxO3VwnY3HK1G8XiOocDq4eNEm+CFNUOOEku2C+KWLS7PeNyrkBVqxgaUQmNIs8bn2Yw9tsGp50zU3oyxZZ1Dr5q8Utgyi0YZGwYEq1cT7GIXHK6MssZfxrk6RgibrG+43LME0CwwMzXbHZNafPIMP3dnT7yHfJ+4PN3PwiJTfJjFN4ibq7ABJJtMT0A7CLIPP3rre+xEXj0sMmeGfDLEiJk8XdxeI2zaIVndfCNxYnBGzq7Ot/SPPMp7ms+75J0lzjeI2yuELUtDRQwpxAGrxufKPYhztkaz56MYIN8of09+Thc3N2EDuCewUfd3afiSh2XMGCRLm2WsI589YsqUn4ZJhngxo7KedrllBGgrgWVonpH8veIWu/gZiWv2jLdvL26zeT+d9+bx5Le8n2FOy3isPh8rbLs1eVnQiNgxVFhL/5afYT8qJ8vYo2xFsKnlcqK4uQhbBlCrm6XWSK1nK2IXn/hpxdd6Djur8mjFl/E5mK2IDfMq6ymXSyYAtQrSioGyzHV1/BiynjhGzlgyg62emHEm07oqfszsKeJ2nLCtagzL4ciUg8SCn7sca8/u9kfcy8RvJN9VTE8SN3NhA5yRgs6e2b2hkX/WPDBw5YqYM61Z+fUyWpEH5nf3N7djhG1FE/Q2qnZ/xlwkJvwgD3zPFm+2eMBrZAXjkbOjZ04QtyOE7aRGlmbMkg+GShNPz97Rges5p4m5x97qvdH57C5u2wtbdMEjGnx1TuJ/JgacxxrB7OpjJv6rrSzfo3nuLG6mwgYQUY1wYvMKuxV5YWg8fHvarvWaRy41f1HPIvOKnmkrhtsKW2RxrWBr7UTlJn7wo41tdh/8ReQY4WOWx+h5cBw933NuR3HbUthOblhpOM/8MBCePrRDExFLhjy1PEb2ReQHYZN1l8ssUiTvnXhEIb1z0Ni3zlPsWdvU5KHdg/iwas+19mXOuRW79rk1szu/mO9dxG0rYXtDk6KpLHJFw1vYQlxRq2XsO+Y/wtk7z53EjcI20kEBZ0ab1FIQAtJUuZjNaZSlKrhkm8DKK6xdxM1E2JCsF0yx+6bmHMnXu6E9a9tjG3li1Z5l/2hJtfdh3mXNeplEhkS9knxbUwpHTc4Ybs1er9qstqtl8EZGYONRI8x8VnFLL2xvbMiasKFZ38qlNqQtNm9l5pU3xK1Wk1XPpoXNMzmvgqyC3eO3zF0+46fHxpv3gteV41uZgId1/p7zPxNrWmErG3ImwV3PohHfzsGifiXLt/O0zh/CJmumazoaJGaZlDV8y9i8bZVD6O3rjfZLvm/tM+u8oQGZxG1K2JCQ5YBYQ7eMzctWOWzw8UYOyN17Ldnesff2n8E+8raKBVqQRdxSCVvZcFbAs9pBYz3l/HQ/az47xfXEtqzJ056d8tTEaplnJnFLI2yWgDUFXbUHw9Py/xYeLQ5ezzV8USvNXq84I+wiTwtfWcRtWNiQgAmM/4bDsHDvbgON0zsgvfvdEznIQS/b0RruhKyXyVNu0AZZV13DnhH8bOBWMGfjsD5vMQinsrFmPWpvlK9FbUdj9j6H3Gb9WOnDaBwUtlFyN+fQFKMDczVpZedql9//ErDgW9bcwl6W2ljkslLchoTNKmALeBkaAc1tHcspfKy5WNqzZoxesLZrmbPWFnLR7r/ug07IGn0NeUTAM8HuXngU3TMPT9sztTvprCfjiB6JqMUMI2hFtLgtEbYZUBGFfPIR3ai7cnril/V+BOeydyL8WbNG/CN2V4hbt7AhyJEE5czbijrKaVdWM/muOruiJyEUK3zPcB6NF7oR9eYWKmyjUGYKMXo2Q+PtxGuUc4Zzqzln6LWeOiDenjOyN1LcwoRtdfNoioCCZYk1SxwadrvvycI6Ww/W6jrCLErcQoRtBEANqOWzzI2UmZtlDTLYysi67M2M8UndEGNPDSPErUvYEFBXEkn/q4KRgvTkbbE3azNb5JbRRnbe6NmMcfbGNKIlPT3jKmy9yfYEPrI3c2Pc5ZON312MJ93biXfGXkZM2p7wFDc3YcvSJICdJR5t0WXfjjH35Jdx747Myx7PEL82BgibrNaX2iKC0ASgTUxja2RPWeiR85nOrGaZiUVELCfwztD/iKFVM+iKtbgdJWxamC3YmZ6fMGiZeGpiOYk5ZmJVThq/HuJmLmyaRDTNpd2zunDaOEf3RfMcjfOkc6cyL2clMkf4rfWItbiphA1Oa4HJsyhYABXlr5W35/M35OjJb9T2G7hHz1GLKXRG1tlLZQEOa85aQdfOap5FF0ETU8Qeb64ROezo423co+YLfp56AlozK24mwubZBC0QT4BOue/J9hRGXnm8lT1mzjP/mm2I20xdm8LWclILcDSwCLCjsUWf8+AbncOu/sj+339ZgJm0rGWNb0t3WnFMCVstsJbj63OAs7R59bHjd/JYWzXy/8nfek5h76eX+f9gfljYLAqOpCxsXcGc8p1s1laS/J/5W87vHWe8tcnae1VPwPDV6F0Q1z217wBS28NnfwnMsibHeQKsQZshZhpr+8TvHXdnoUG94tYtbKNFRtCj539jeMcd8lpfZ9agvwYz837lPSJuXcJ2ddhKdya5lu23PO9l/hYu0XmyDuPER3QAZ+C1V9wehQ2Gvg13/PVD16Bgg+sYAQ7VGDfLU6yBDU1og5ZnuQ+aJGvretwBIzBQOsC9cu0NuDzLz3UCLfb103xqRYB1sCL5106pGTW22Cenrrr0FJFK2J6cwuHT8yenvN9HgHz7eHntZh28yP6129IT8NeI262wlQdhDCm1nGMfVzsC1xrYWaalXgKsRS+xsf1POvN9/+Pj8+3tyXpV2MoiwuCTId73I1DWwc8LLWsIsBYaSrZ7oD1Yxfrn54q4PQvbfx/f/6OG0gje5rj+/RUjhIPU4quIXBOwYD3W9uONNl2l9JewfQ4ODnKY1haQ/MmfPVDvgS+tagrbdQO/kwAJkMBuBH69se2WAOMlARIggSsBCtuVCL+TAAlsT4DCtn0JmQAJkMCVwP9utPC6LNSp5wAAAABJRU5ErkJggg==" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар Sam777e решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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Аватар Vkorsukov решил задачу "Недетская классика" (Математика):
<p>Из каждой вершины треугольника проведены к противоположной стороне две чевианы, делящие её (противоположную сторону) на 3 равных отрезка.</p> <p><img src="data:image/png;base64,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" alt="" /></p> <p>Исходный треугольник разделился на 19 частей: 12 треугольников, 3 четырёхугольника, 3 пятугольника и 1 шестиугольник.</p> <p>Найдите отношение площади 6-угольника к площади 5-угольника.</p>

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