а) Решите уравнение 3tg2x -1 /2sinx +1 =0
Статград - 18.05.2022 Задание 12 № задачи в базе 3346
а) Решите уравнение б) Найдите все корни уравнения, принадлежащие промежутку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Пробные ЕГЭ 2022 Тренировочная работа №2 по математике 10-11 класс Статград 18-05-2022 Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 3tg2x -1 /2sinx +1 =0 ! Статград - 18.05.2022 Задание 12
Графическое Решение
![а) Решите уравнение `(3tg^2(x)-1)/(2sin(x)+1)=0.` б) Найдите все корни уравнения, принадлежащие промежутку `[2pi; (7pi)/2].` 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5LfZIlKINBNq/YeouLZWVs+SxEWtQFl+WlP7tBmXr3vXKnWxAy8Lw+NcXqXrMahnbtr4Zg9+XY3B3VF3PDmUfePn0rKGF+fv4kagiHA+7zFxRRwZgoJJ0Aj59Sx7jmOqJEUIoUSxtiFpgLvd7uGbd3dknVpQmylVjoHQq0ywtSLRVKE7OkLwGFrkmxpnv3LUsoTs6lWZWd8qph2PbSGfwvaX9kObQiQ5Vt/dQkxa3RDvbcZn27KJhVdlRLG2IWmAm8tc0ssSpCWmNUcq43PANJm2bKDMBNlHC19lbNMRkLtda8bODNpShaZiu2wP1aZL9hiqizEVKKNWhyS+opWYHda++NYiDVjHcZWYsvy0qGid7RNGy9b521f+YmfkraoRJgYpQb35hwpxUqdnhAIIPQx8O1WPYvosxcYUS5wlTNMBOtjdWmZ8M8oy1pxZVjPkv2t8AAAA6DwH0vzwnyWIioNFlH48924ajXSZlwppmFVvt3v0Ez8pXTskmGhShVaOdqFpTdb27Oibplu70IrjRmlK7alXhn39KljlC4CTDerZsqjojDVxMQb8t7JntpRKCteKso1yrzb/Ysze/JrSX3pQkwUbvtfq/CxEs0DwKqLMH4t5a2xGaYJTV7XaX3+8sKaZSgqQJwyLqkKrZL76EqIqmBUUp9KSANTHta07KolKp+7cbQ5GiTsHA/C34o7ZNHeWDLKX7WoPL0dyAp0WJiokvxkKF17mmK5egF46W5Vu7oqz3X72GVUvdbq76osyjogQf3QPVQgUtFdW8pB4vYKxqYiPcdz9ywAAaD1JmIdma6tMy/ZoiedpRiqne/e8KgjQ9Jja15L1cO7he+ylmnsxPO/CytbE2vBgUTJpoppZtk9m06IX58/wDKCy5KsaiYj+7X62yjJ7d2C+SZXw7z2b8NMnMVNUTveYmMVPa2+eZD7Ki097up77UmJ/1N7XNwvuWlNWiZqN59UmMDk5LXNCNQRMlAjihOrSpAiBfCsqW1drxMKhYFCjQADhlUPdesA0AEtTejLETLq1RJfjOKTZa5ZpRl1U0KsrcugYiZlD3skQbUC8GUMpBgwKYtaINFWfn5/wCyTNxjekpwPnc0VFQaKJdhK774ns77vH9myjESn92l+Gl8X2dWsq7IZf2RYjh18TPfe6UrK1CIFl41peYFG99XgGg8G2tsa/t5fmItOqNMCoohdurcMl3oy987K7M1dpVhX9G7lhxSmWizoJk5jOWpRZi0immX6XZqJxuwu2u3x8Kp0CymlKV0SZZcUNsmDUa6ZlUdum2Jg2t3WvERa1CrMzENxDpKMH53QADhk3OmYH+Sy/NNw2UTDo7BIyh1IMf2asxsZKF42UpaNHWJhUo/pbLVSbXu834ViIEGg46HXjmavpUvzlSbKwvG9942J1laBECwACZTkKEXq0QCquOWsykjY1TdRNg7YacHsCRELne/rM1WpvW5YiJc638GYKCTMZu2y2fhmXWU3hpRette+ZNzZLimqUoKkCR32IWlGQl66rGdUGrGOzZtwVPJEUIgHPnIz1ap1WUUPe4tul+Gl8ppWlNEhAKkGHAfoj6JKMNKeGe21FlrtmuETyRq3wn1TVlmH2zbntnddln7JM5he+ypZi5TDZSicL6LzlFklKslSqxiZW7JNXoXUOpVomHSnPe4rpZpgVaIbfm3O7BFJMbKbpUhaZJyBSWZgswMZdgd4OYcruEQsZhqb72vbh1gAHhOgdCpiYCK8AAGg4FFfzAGAADQci4ta2l4ZjYpS9nfx3RXGjRKUr8i+suZ1TVJU6+ZwxadvX82guT/ADgIPQg8C4DheD3dVTvaU1bfxt3tLA/VJ25+aTbbb5vwrErCcaj217N8lhGomUjao6dVhymfRa00aVqVUa9ZZaE/cyus+d+vrXrV0KtPdr6DrU0Gbf8AOqH3nL7vIsopFNYUcL6FuTRp7jb03/glGOlC6LwIBEfDTqmqT3Bm62yqtKl0T0FlS2rteVVJUNEhAPC7EtN5ZG6yihaUi0orFgvIEUMWAGvqcx+2tWhJWoRAvPkrvULFUKAAJnnfalMRdqgcpHO6h1KmV1rWu1ISBHuROrxLFddV/QWgjUVN1WHEpjYX+tysC5SdGDS17er1Rckv+F2KygUjyNz3AshCyisVIF46AR7CTtSV17e9uv0DQfXcpylDFZgUdbX8DKO1A0U6qDKf62ez+Pk41ttuqvP+NX5vMagUJ66x23BEg+ktWjdVj4STZk09G3wZhXutQrEsRxqpgIPQjndjadiStAi/p4gGAaeBlDWh42UoxJgVFKfp+n00orDRgDDiJDh/NHMFWSnSzWE5P2Wa3z3lk7rEi5NTfOEtf3L3JEQIP1QQCCD0MXAUPANB9RJ+okAxqKm6rFUINFHAa/8ArIP/AGCJAjZFS9XiXJZ5D6y3JuFpVKp22X/qiZl/bhH/AIuyX7KlnldV+Uu9ngwKpRjpR5PREgDUnQQ5uuVMzNKuFqlTF6lbwaV357t/F2Z8M8wPhvSZNJuUKG2zJxKUomBhjzvANB4DnahM9m9Hf9CE6CKdR6vJzNh2J3vMbJu7cJbxyb3S9ESDkvylpmLldvqvjPkolwT6tm/DPMP4ZPG1HTUa8+c290piAKoUchZV6kCCxPkw5MxtuM8wk2Yy/StPqxoSq1rzMVTde1/Ffx5/K+Mvb9szTDTV3fxWOikxWL5Qb57oPpDMFBJlN6XeTxPaXdRKRpUvK7hF1aNn1LBnpPf6YrBwCOV8VjlC0PyvrsO2e75T9bImM917Df0mLivS5Z345juqaVy7GdaS9ryrH1oNpfbMDeaeOf3lKoo2qB9h9JA+rX3LSm4zW/M/ZJhvqhT5rHyKk6tDn0zAZSXbjrGYIpJna+9PsTpFUKoA4Ag9DGYINTFYMNQfAJCjUmZmYhQokwMXpY/0mxN6FYie6ZYX5N4md56lg6Di7BFLGf8AJSxFvp0lGMlSTYh/tEbDpbqkRQihV8Ow7a2M9m9HflzW7W5KVjj3i5aU8iymsUoEXi2j5/6gepLfPAFrT7ATE73douFrc2+ZlFSBURfxtKcDY6OH4ZN5TRE73MNFzjV3lO/JQ1F+kXGej8mVV3bw9jxhqDMS3Z2ofos0tzW+ySisU1hONhKoSIcjJ+VUxr73u0dONtF992jNokyqEqepFijQfR2dUGrGe/Ibgirwz0/AryttyK3h2/jzkX7cntJ9KZ2JVE+7SsbUUTPt2IFWX3PVSiL55QXNKl/N4V1y0puaH2j9knvd79KZ7zkJoq1bYhJUEjQ8XIRC0Ru575gU7Kt/JT8e/wCkMqxqqSyTFyRenjZVxpq3yp99YaZl3d2SdWmPV2VQXgHV8+dvV8n4UkNmuWl2QiL1mAHNrP0Ti7hFLNEUZOW0RQihV8LMYe91QfRrMl2uNSLExfna5aCpAdQvDKXdQ8wm3Yy+EZinfmWPxsLhPwdYwBXVwDKR2+UX/sTgw7fO/ZIii/OLfJOYnQStw/I6K66NErRPKs7uXMR3p0SEHelEA0AHJT8e/wCkCARoRqI6+7Zqlej+NlIbKColD5Sr2QSUYuw73Or8XwEd4mBo+rPANBLsRLX3TMoSmr92mKgrpUcCdATNLst9HGxJfUKHS1IDqoI8J6Edw7D6O9atB3DQnjf+S8wBpR4Vh0Rp7N6O3G3OYOdi6qssvOVpVVKKxUgWXPsqZpR/SxXu+bTATSovzZLiqkmYK6VbvvykhQSY19+S5WiXV3UOrM8Q6oDydkm/ftG7lq+Pf6oSACT0EoyVuYheRbFfXaeN2ZXVKrFtQMvj35SUzflW+QbZ299H56xWDqCOGf1ri9PSk6TLbt70RIBoAOQgEaEaiAaD6hk3imFMq+aMlKFzqywHUcMxtKHmIu2hfCzG20PMD4ZeGdYa6JvL0bKl/dph300VTHu7ZS0z3bRUWZn9HERJQNKU5SQBG1zMn/4LAAAAOg5bUFiFYr04ihC0dhl5a/NFgGg8BjtBMwPx3WP9Uy3Zh2NUxqBRUF45t4rTZMGgom9urcMq7boi9WgoFuTsmBqr2J42Tb2NRaY1Ab+rZOgmZf2z9ikqXYirwzfx3VJB6Sy1Khq0Je8f4JMBNbns8fUTUTUfcQ2IOrCJYj+Q+Ll5XYRLtKQ9v4Z7yz+RIlzE6OhX0ROgJlCe85LO3ReGWwCBfm0UaKBwy23utKwDRQB4XtI6UTGG2hOF1K3Lo8rpStdqiHDpL7oAFGgEIBIJjorjRhANBy22tkuaapTUtKBV5srJFMdQ/T8bz2aURWlmZUkB1A5SQBPfKOm+ZOZX2LBGmAmlH1O+3Yv3aY1Oxdzd7njff/ZV3vMaprcol+NyWnLlNIx6pgdHf7+Nm/jvqSDQL9gJfmIoKp3tPZqB3Z+BOgJlGt2W1viWWLUu5oc+uLmO/kqjtmN0Wdvl1edN098v+VE7bLbpVA2bLr8mqI9ytudC8uzLeyKmrbMa+2qrRaZ77b/onv1vzonv5/1NP+RX5o0/5H7I09/b5UtPfbflRPe7v9E97vPSmC/LbpVA+bD77NmY3V57rkfO2e4v87p7h97Z7gf9rRvZ33eY2KKOUnQEx859+iVQZWUelUbKyk61THsN1Qfkq225bu3RIgOVdvbyLAAJk91esHT0L9yGYHkaXZCVShHuftreF1gqQtMVNWNz9W8P2n0RZUNKl8QjUESmhKQQnPk4fbvKMdKV0WPgI7ynCqq5mUMCDFwaJk4C9apjoUpVG+oPf1VO9ph3O7Ojy6xakLNKEZ37azjk2upCIIyjEp+7tMOnZV+7cma+iBF6tKKxVUF8bLod3V06rBRk2d1tkrxa61gwrkc7H0WVKUQBjMu0sexSUVClAviOiuNGgorHRIABx045SbLkuiOrqCsz+9q0iAKgE0mgmg+wmxP8RAij5CaAejJRIcujpviWI/lYGAAcbDohMwq+1qeIgRQo4XuHtSpfREagiDFvRtEeU4Sod7ne3B3CKWaANmW7uiLAABoPDz/x31JANAB+jzFrVOkLpTltE1zLt7eRYBoOOggLZOb+y8Xd7rjUnRZcLcQhw25ZiKb3N7+jzLjTVMOgoN7+c+lIBGhGolqPinfT0+aylnycsOy9PVX4pufVnnuFMqwlqtDo3IRqCPuJgEI71tGsRBqxj5hc7KJjUdlqz97+ldwilm6Qb8x/tVEQIoVfEc7/AGl+ksnD7e6IgrQKvKFA4l2xL31QsGhqtzO9/wACSrFvVwuuiejIB6j1AAHQejJCjUmAgjUHUeLfhi196to0GAOruWldKVDRF9M+K9txLvqkRQihV8XG+Pf9NkA9QDyZSO9WlcoDLUA/e30my7a21Rq0N9qd7posUhgCPQe0n0omF8Mn1InQE/YSjJWu93ef8jTP+RplOYlz7F/gDJvFSyoG5N++UsWTv5KfiHlz737FYjJ5FPhMwQEmJYti6pyEgDUmWt75lqnyWAAAAdB6rX1BGonuNE90o/wj4dLyjFSj+AL37V3lCdlQFlHk5Htf3t0p6tKKBUkxaDSz8rWIrhTL70oXVpRet6ajjnvpRMRNlCji7hFJaW3Nlaqnck9mVaF3/jZhqCBMbDZHLPMh9ifu0qXYgHF73vc11Sqrsc6NYqwsNusou7bWO61jVyBAQRqO8Hh7S/A6PEqfM1dpRSKU28MlLzoaWjpffd2TNDhXf7pUpRAGPC+gXoFlyLRiMFmEm2hfS2vsrLTEvN6Fv4g7ROm6EgCVn3i8v8l5EdC5CSn8ea7faZ7aIqS/8GFKcpKKPu0sNl9wV5WuxAvDNuF16pEUKgA43OEqZpgJ1tbq3Lno7oqpKgVqUH0uX8M8wXSrFgIIBHQ/w9cxZhWs7BNmk7Zyxx1lSClAsVgw1HDMtKIPu0ttGPTtXzzCpNaat1aNuuz/ANll1YtQoZVhVVxNH9o8MnK/+lV5zLaBStX3LQdBxurF1ZQxFCIB6rJyhQyzKsHujGYFBfR3/h+9zReH26rDkPf3VJGp90tW2K75TfZIqhQAOGVSbklGGEbe53Nw0AOvFMdEtLjhXiojl5lUG4L+0HrSyrMm/HdCrtGY9NSQJi5lQqVIDqP4eIBgAEIB6iAAfSTHw7LrdbHh9mrM2iquiYWJ0dv5OtqW5NrxECIFX+H3cIurRHDrqv8AFt2Wd+ymbsyC/JHWqe/FfOkRg6hh632l30T2b8N/FqYwS4uszLTVQWmKSKAzmMqWJ9xK0CIFX1uf8LMD4ZeBOglOSlzlV/iv2j1RJmtsxkSYqbKVHrs/4aYXwycLTtqYz2Ynnf8Aiv8AOz/2WZv48pEgGgA9d7S7qJijShJfmPVaUVJfmXPUVZJTlPQgTZMW9rULONsuz0SU5SWVF4tqMhdZjZPbs38S25laaiYl4S13ePf/ANYLYjb0B9ER4ntTyLKO6lIVUnUgEzP0Z60hoRgNyzJY2XLQky9mNUERe9pgLrQysscvS70r0aYdPY1fxIRqCImFUjFpc9SHYiAtMQrduDouq+v9p9Elfci8HdRn6vHz0iXOlxfbHL5WQFZY7rj0zS1j71KnDoG5T/ELomPvt+bTETQF/v6/2l+ckHQcL8JLnLSnDqqhCKNSAJhHXMeXUrcm1p2amrZ/bKKexTZ/EruEUs0+Mu/+Cxr662VPX5/xSQdBxvykq/doyXXgvadqT2YuiN/FF1YtrKQYt9fcjyjFVDuc7n9fmfGpBwcFkIEw6kS9hb55n2hKJg17KF/igkAR8r5VKXjnLlGU/a9ldNRr627vz05L8YW9/R4uHa763PANB/FGVez3ilZUqUpBfW/R49KO4fXpEvD5pX1r/wDc1/igkDqRGyah84cv7I0a6/oqTbkN1aHFdutrRqQmYEeNhK0uoNF090V52OmbsDT3Vx0thqyB0sgOUvyDQ5TIurpEzEaLajdG9Pf8en6NH6YexE72MfNXpVq8Y5Ny/aV4fzdy0ShE6LAAOTPo3gOsw7xak9pDWiYlwGIGeYn9fNZ+QgHrGqRuqx8NIK8qttFaHLarutSJkV2dG9Jd8en8R3ZKUwZV9/dSkXAZ++95XQlQ0UeDfhtv30S85XZaWzGw3uTVm0SUUJQui+AUVvMAZbho8K5NPQ74mWvR9VisrDVSD6G749P0YWAOhI/Sr3InWPbfk91WqrKcJFOrne0UADQDQeJn/CtMH4ZfEelLBoyxsZ6O+lpXmfK0bTAQRqDwPi2f9yX9DEgdSBy32CqsvGNr1m+VHdUp8UkAak6CI6uNV8N3CKWMOeX7qUi05Ded4Hehwr/iWA6/VWcINWMfIe19tETDXXe53NAAPGz/AIaYXwyeM9CPGS+htU/EsqyEf9m8XpLv+4pB4B3wAjqfq1lyVDV57+kVg6gjkztXykSAaADksrW1drzN0SpKUlQ21qPF9o27KZ7MDBG5WOikz/kkn/JL8klGcLn2bOOe5YrSsxcZaE4XqHqImOd1K/ScrLFEfKvNW+YrF6FZvBvyRX072iUPcd98VAg0X0HtL8iYo0oT0F2Mr/s0Sx6W229IrBhqDzvk1J1ePmvZqtCzEW1EJtiZSOG/aUZa3uVl/wAenMfrT4i2Xb2aZSIuM0wPhl5KR2ue78uTlLRMQ+83G14LUL7Aw3cQQfBJAGpmY3vN6okoqFKBeYUVddkFaDogi0ojlgoB4+fP45V21di9WlCFKgPpOeocokzB+VSsQbUA+w5yQBqToI+Q9z7KJRiir929F7S/ImN+QnoXQONDCj43en4klVy2jVeVhqpEbCSpS9rFoj1Jim1FmPa91LM8Te7mpejTAXZlssv+PTkMpyrHyyn00kAEmU3rd08W21Khq5jWnNtCJ3JEUIoUcHsRBq5lufUsw8lKg7NKbVuTcnI+LXZbvaPi2pbrR0aY2IKjvbveX3ill/eZl/ZJMNbUu435iUvtnvzv5KpjX3vdo6cXcIhYw3PmNsTVUmLUqZpXmyLxQm6e+Xv5Kp71k/OmIdVB4rpTntDai9Wj5up2UKWlGMwftbu9/opIEBB6EHk8+fOufzswQakw78tvskrrWtdF9H7S/JWUfkp6O6god9UovD9e5uOTmLTMa8Xpumf8M0fu9nLKF24swE1veDFdczesu/7knJk2dlSWnsvq7/Tco7aHns0aUeLfjXX3/ZIavc8tIOGZjNa6NM2lERVVe9pVjItQUpERUXRJZeS2yobmjrkVlbWeA6gHk9p+RWmKpybe1fos04tWjd7LAAvQAcjKHGjCIi1roswvireZkVxowgAHLfjJfE9nJ1dy0SpK/IvptPGvzEpfZO3ybPIm2e6Wv57ZRjNQ50fVOLsEUkxLWF7sg3lotGS14tg5bXFaFoivktvfuSABRoB6T2n5ElP5S+iLKsS1HJCtL8fcd6dZRkFjst7m4DE0td3nszo8z/hpf8FVKGD0rEpSvUrwt/7knJlYrXOWLz2X0dfpl+QKJmuGw5jZeipUiFoPF9pdUieQcfic79k4ZdpRNF6tMakVJ92mZbrelUHJ7Sv/ALFmGAMZPCMpw+yuLh/qT49buGYTPJVECzKvaipAsQkoDCQIlyO2itHQOhUy21MX8FKxUyi6vyvYqLq0CPlPvbuSAADQel9p9ElfkHoLrkpXVpfnWtExXtq322zDxRTq/C+kWjcvWUZHf2VnWZNgqpLT2aVCPHd8x3RImLriCt5RWKawnG3/ALkvI/chmBW6u7Mvr9PEJCjUmZV9D1FY17mnsuqzCdgFCU+G+S1eUFfyQEEaiPYqIWaUIcq83P5OLnRCZRkOhYINWaI+YXEzTsuR2j59YTVJi1nKuNr8mZaaqDKMZmxnfq7TFQpQqt9ezO96ll47XLrT7cHxb3fvtmNhdg+8vLXFaFpjlA7XXRMul22huR3CKWaKj5d29u6uABQAPTe0eiRPIPQXYq3OGaZ9Q7CP8BMH4ZZeQKWlGW6IUVSzRarb0LOu15fa9oSpp7g/yeY1C0JtHK2je0uOVktSQFSe/XfKmXX5cwu17LW36VkFBUd8THF7/wBHpMzDFSBkmE4egeHn0G5QySjIepNgqaCi7JYNd3LEUIoVeRa0XyrwdFsXRpmqlNWxF6zC2ogTktqW1dHgACgD6+/485JQd+dZye0fhpiGkITbKqO3uD7dicdQIzHKv2r5FiqFAA9P7S/sieQeh9pd1EvcDAWYWUmiUzKxGtcvvnsxfPwyccONy9ZjXb12t15Lr0o88zMyYjhL1ZoDqOBAMvvSjzxM2h4+ZSkRg6hh9JuqW5drREWtQqwgEaGIip5R4mg8AnSZJ96yQiSioU1hf0JQHbMd2WYB1vt5GUOCrDUGLhUrAABoBMm9aEj5tryp7rX2B5RSKUC+o9o9UieQegexa13PL7zlf0qkgwHKau8oTGqfrq8I1ExsU0O7cb6SGFqRL0KgswEfNoSHNV+6kFmi4bWnfe0uxUsQLExSMsVwDQAcb095ywnyWX4dCVF5sYAOwO2U6dku36/dclK6tC1uV/8ABJ7OQdq7/oXSKip5efMcve3D2YgNvqc/z1QdB6C+hbxo0SpKl0WZeSz2lFi1XKotK9yzHtF1Qfkc6KTLiWtYwAk6CYFHZJxb4/jflmm4JMDvZ3jqGUhplWByKa5RfbQ61XQHUfXcrIFCymhrW7W+ZTiqiYSbKPQHlfJRHCH6xm4YfV0mHi9s8fGOM4tplGSj+ozu++mD0J7wZ5MrR5fk9sOxomPV2NITkyb1qSOj7u9ZgUqX1fk6+0uPtL85J7O6vNJVhbLy7T2noEWY/wCQn13MTR0u+SwEFQRM877a6oo0UD0nQS3W253lWprX6WBp4mbZ0pTq0oqFSBeF+GH707mlWS1WiXLEdXGq+mzfz6oPRXY1d3USmhKfIOS/JC6one8pxiW33Hc0KKeoEyB2TrasVgwBHH/7lx9qJPZiaVFuF6ZLW6o+ixcS97dbmgGg+uugdCsxbAutbdVlP9fPZ/S3uEpYzCpNzwfVncIhYzDU2u178j1rYNGhptxtWQ7llOUlv7N6XM+Lq9NbalQ1cw2XZXdV+BJTjJVxsQWIVmK/WtuPX2lxdFddrxECKFX9BZOH2zBlaY1C0J6S5+zQvLTbejO/ckwBpjL9XzHLutCxECIFHNfirZ+zTtr8Ztr9JVYtqBl9Hl/GVelvzFrOxO95VjPed98VQo0A5bxsuWyA6gHgv/cucfUHbYhMTPd+lUD5T9F2w1ZnyeUHI36XfQCARoZn6LjTF7qE+rOwRCZhg2XPf4DKGGhEfGep99EpyQe5/wALeiyvjK/R3ZKU9YXvyfIuxJRiJT+7cdOS5N6ETFfcm37cE+Pb6vYNUInsz+/wb8oUuEgOo9SSBMzSygqrSh0ooUO8Rg6gr9Vz3/AqSlAlSr4VtCW9Z/Vxfu6Sq5LV1X0GV8bV6G65KV1edtfktpUNiSnERO9/xtB4P5WT+zcE+PfxdPW6eK3Sezutvgsvb58HqLCQjFYlN+T52Kwezlh9mpKKxSgT6r+fnfsniEAjQxsXa2+k7YmSVO24bYCCNR41/wAenjkgDUnQR835UqWiYpfR7zuaAADQDw8pdUDfNZU29AZV8e/A+p19Yehns7rb4DnahP2E9nLrvfxbr0pXV5/yNUPtKuY2ab7dNnI9yJ3O0bKp/wA5TkpdqE5TkVfN42VSv98fPqmNmPfb9TtbYjNMBPwM/jPWtg0abLsbp+NJXkI/7N4t3xyeNbclQ1aaW5j/ADSqJUlY0UeK41UiYp8ySr/uL/QNfTudEJmB0dudnVRqxmZmIaiiTCy0VFq4llXqQICDwd1RdzRWDrqJdYKk1lZLIDyOiuNHEGNT8kEFFf8AgsVETyqByW4aWvvae4UyjGSgkpyGJhpczxcClZ2VCfJYiIvkAH1PPfSoJKE2UqvoLsVXO5e5ol70tsviOrjVfDt/7ini3ZQU7EG55VjF23397QDQePqEy/2aUfHvzn6hkHbQ8wF0xud8J3u721SZdCUoqrBi1EJ914ZOTsGxO94mKXTW5zumIxXJdAdU4WoLEKmYjmi1qbJ8Xf8A/BYBoOTLvekDYsW/Mfok/wCumKl/W5vBsJFbTGvY0OzzC/J3feZIsKaVS+kom57dXmA2uMv1O8785E+3omUMNDHpenV6ZRlK/c3c3hP8evhu6opLRrbcpttXcnzaU0JV6HM7irzDbflu31fL+GeYHwy+Bmnfk1JBMiwVVFpg1F9bnmezpRqk9lcfaswAoxl5SAeo8S38ppU2mK/7ykbalEbXQ6T3W252Z57L+p4v48x39Jdipb+zQX243dcpZYliONVPgN/3Hwr7lpTUwV2ZXfZ3JEQIoVenossbqGns385uTT6nlfDvMD4bwF1sz5belXnaZ76okW2qukEtMrKN5CJMWoU0heFjhELSlWzLi7+SYuM9Dt6F+9DKNXvVPlugmTeKEj59ZpmBTsqLfUrTtqYz2av4Gf0pAYaES7EdDvoaU5n9l3c0BBGo5uuf4N+SlIlFD3OLr/SONUImANMt/q+V8O8wPhV8A0ZK3uyRcB3773j4qtQK4ns75u8vKJm/ZVlFwuXUDg6h1KtERUXano6sZKnLjhZSlvnnutO/dsgGg9Cwg+gZh24zTC+GX09+Oly6NGF+J+6TGyku5R/3PwLcrVilHe0pxdDvt739KZh/G2/V8z4Z5g/DLy6/LlJAl+b8qJhV9veS8AAGgGg/RntL8iUDSlPUEAjQy/C799Pc0pzGR9l8BBGoOo4j/uXNbclQ1aM12Z5NUSU0JSNF9MZh/HWfQj4HTiYPBzPhnmB8KvLpyOwRSzR3fMfYnkgpTGoaezF/Azfo32l0SINEA9VfjpcujTS/D/dJTkpdwf8AB7SXlvzO/ZT3vKsRnbfe0UBRoBoPUUfHtwdwilmj33XtpRCmZTMXJF6/RTxI18LM+GeYHwy+DloXpmGqCmZ3wzTAXTGX9FF1HUiNcnzdYtyN0eZ/WqL09WRrL8MMd6Ha0TLek7L1lzo+WjLNeFtq1rq0L3ZfkGxJj0LSvj6zUTUTev3E1H3E3r9xDYg6sIcir5vDk0/5ie9U/wCcOdREuRcsvKr0u8hmUxuyVolVa1IFWWOtaFmmDq972/RT4uZ8M8wfhl8Eyo9jlMnyae0m0plI0pX1edkvSUVJWxZAfpuTU9qaI22XUCjvtctEwqXSPgL1qmYGHYB4Og9NqJqJqPuJvX7ib1+4m9P8hDanzcSy3HdSHZZdspvBpbdKM9Hl+enSqLajndexaDPqhz1+SNPf/tU09+f5UNPe7/8ARBl3/wCie85X+mdtlt0qmubNc2f9bNmb83nY5n+2GjM/2z3bK+d091yfndPc7/ndPcH/AN0OA/8Aun/Gt/tn/HH/AGz/AI4f5tP+NSH2akHs2qf8dTPcKIiKcvZ8olKV+RZqKc8tbHz64tN2UQ13ckRQihV+pZvwrzD+GTwsureodeqx7TlWom2AaAD1RIA1MvYZOaqwDQD6c/8A1Wdt+SwFeg4e0u562gz/ALVT3/7VT3y75UQ5d/ypgycr/VPecodap7zlfKmG7L/1Tt8r/VO2y/8ACb82drmQ25vySD31p/10/wCumzNnYZn+2e7ZfzunuuT87ocS/wD3T3O//fPcX+d09wf53NPcPva0/wCN/wDyz/jVg9mrB7OrgwKJm01UukTDN/f5EhqOK+joHSUjHddUVYK0HRRNi/YTQTQcNJpBNPRHoZjfGcLaEu84iYtKdE+qZ/wzTG7qE8MVIH3ADX1JhIA1J0Ed3yn2J3JMVFXNf6dkPspZphgJQ90wULE3cPafRIiJsGgmg+w5tRNfSEgDUmXZRJ2Ud7S/GZCju25jFGiiMoYaER8Mqd9ETMKnZfAQRqDqOTT0r+QzD+L+r5/dRKRpSv0XJpe5QsSsVposxPjbfGH0D2kdKZfomCFmMuyhBw9peRZSdal59NIIPRX5KUwJfltq+qJKqUqGiTP/ALIOg420paNHm2/E6aukpyEu6eofuQzA+J+r+0e6mVflr9FJ0E1ExlKZTu8fKpTq8puW5dU+mZNAvTSZdT60pFGg4Z664zTBOuMvgAaehJ0l2VqdlA3NKcPv33Hc3H2l0SVnVAeWzDUtvrOx4ltqaLakVg0JYOB6W7uqaezPO31fP76JUdal8FztQtMXK7ct6IkCBlJ0BHO+oQ7YEyr+rbYMF/ndB7OX5u09wplFK0ptX6boON43UuJ7NbWpvUPalY1cxmtzO5NUSU0JSNF5PaXfUsq/LXm6y+l/PTKsvVtlo2tAQfSXfktPZi/V8zQ4zzDO7GTwb+6l57NTSrwbLkq881GkOS73hKRqvLdv7M7PNF99eDCubz2yjCFT79/hO4RSzRcipujxsqlerx89JW29A304jUETCOzJdPT3ZYVtiDe0TGaxt98AAGgGg5faP5Mp76l8C6hLho0Ha4n7pKclLvR5R0oeeze6j6vld9DzAOuN4Oe+lEx02UqIWUdSOLOEGrGLfW3RuTNp7WmDJZ6FqXzyikVIBzF0XqYLEbow8PM0NDSnASDAoWJjYzPqkA0Hin1pgGnI+teeG+/pXtSsauYXfL1VO5JTQlI58/4YzG/ITwSAZdhq3enc0qyXpcJfFcP09DmnTGaYHwq/V7/yXnsz8nnJABJ6CPnr0RZbZdlXKsFGU/W2DBXq7s0A0EdwiFjKEOSe1fpMqhBUXUbWWY7FqV42uErJMwjpl82SuQ76J0i4K9XYtKsZKm1Twb9TS+k9muzVNL/xutcA0EzKbbXXY2iTETTN8YjX6F7RXyPKmDorejtylVtiDc8XFa1t98RFQaL4Gf8ADNMb8hPDepLBo4hoto76WLCVZq9H7mgPj+0n0SYPwy/V2GoM9ndbedgGBEpxUplH482x+TPOlBlAApWe03ICpMf8hON1V99+3pXMukIiOnVJU4dA3oGGqkTBYI10xdXLWtwzr3UbEhpvoXtZQ/a0q/0/JTfQyz2c+tRT0LMFBJj3vkvsolFCU+FnfDNMX4dPFvx0uhe/Fb7pKcpLfGzdbHf7LMP4ZPq56GYH51vgOdEJmA6hXZmj5tKTGze3fTZwyUNtJWVZq1IEfqsssfJyEDQDQAchAI0I1EVQo0A9AY273lkX5tKkCIF4C2tn2agtPaT6UTEG3GT6hT/QzmX5N6C7JSqCm3J77TtX7RK1rXavh5/wzTF+HTxiARoRqJdg/OiJmPSdl6xHV13L4bsFQmMumI7/ADaY40pT6uZh92a6+A670Ii+zPu8TCpSJWieVeJrQtqVid/tL04xkFpfgw1BEbAdTvR4mE7uHvaAaD6hnp0sWUOLKlbxXdUGrQ3W5Oq09y/eUYqV/u/i5nwzzB+GX0F1KXLo8NF2K2tWrJKc9XOjwEEag6jwcw6qEHVpmLsxAspGlS/VydFJMovRMl3ef8lTKcmq7uTxDFdzmvsiAhQGOp/RboHQrMByjvS3hkgDUnQR8r5UrvMGK9zb74iBF0XxsrvoeYHww5rrmbOUI3iX4SXRXuxTtaJkrp+P8MBBGo50Pb5Rb5JPaPkWVjRB9XIBEGHR9ocWnpslGGlLl+XXme1Kl1aPZbeDsGxJ7NTud/0bmp2Vy3LEYOgYeDdlKh2oNzQUW3997RK0QaKPQZP5DzA+GHLlWGqrVZhIxy/FIDDQiNjIwIMYXY3k/Gkoyku5cl9lUxU2VTP70WJ5B+hL8oIdid7yrELtvumYdmK0wU2Yy/o2+sW1FZg2daW6rzu6ou55vuyjon4ElNCU+hsda0LNHvuyg2zuSYeV2EpuS5Nycj6afilLhM12doCCAQdQeJIHUztE/wAhDfWOrwWo3RuOs1Ee9E6tGzaVgzEPRWgv3dEaPRv/ABKhRot9+N3Xd6xb3e1dnekvylohy77u9JQXvvUM26AaCe0v7InlH6DfXYZgIvezefhn9ESINqAfo7MU03rcsRg6hhy35S19y97RKHvcPfAAo0A9FnoWomLfX7oUhuQYmzq0wEKUTKyrt+lU7fLlVzuvkmUhtpO87JUlT3BIihFCjharMuiNPcXbz2wYCQYdM91q+0HDQRq1aDFqHygpT/CBVHQDiyhxoRLsZ6G30y7KW6kqy6PMa9K8Z1mK5TIXhn9Ei+UeA7hF1aKwcBlOoP1tyce8P/Y0BBEf+rnqvyX9H31i6spMJ2RzQ/Gyxa11aa3ZX3RJTjJV4pOka0CG9/kkF1v+qKbYNeBAIl2AnVJgYyOC7zQdJoJoOF6CysrKqFOXonRPQHgZk4SWQpts2tMPGpGjq3DP6pF6eBn5O8hEmOmylV+tugdCphe7E/BoXWYVLatc/VvphIUakw56jojNKclLY2UiuUi5VRhyk7ZU4sdBLch0ZSV/DAdR6Uuo6kCNkVL1eLk0sdA/HP0Uq6to8pza2TV20aW5tKQZIe7ff0iZ9E98oi5VTdGgdW5Hs+SjUw33hu+qJZY3RIN3Lpz2eQz2d5G5c+9gQiTCyUpRt8oykv8AGyrjTVunvl7vEz7FfR4DqAZlW7F2L1aVUL2IVxGxnoJeiUZaWdzdzzP61QHQDnMycZEvSDoP0699r3baeixDuUHw7mN14qWKgUaCZiBHR0lo7G4XdVaL2TrqAJTSt1zvP6tHz3rEcOoYR7FRdWiq+VcHburX0JIA1J0nvFXTfBdWejiAg9DwycRXcuzlY2LjJVviYaOyPVwzclqtFSHBd13u8dCjaTDw0ZA7xsWpuqRsClomBWk91q/wiUoneo5NPHfyGezuj8r4yPbvMfCpeUUJRqE8ZwCp3RfzXt+SzAoV0LvHYVoTMdDa5tfjbjI53dGmU712oHje0oh3oG4O4RCxgz6IM2lnC8c+l3dGSLrtGvXT9OZl+xNq9WmNWKKtWg08JztQmYAJ32cMxt99dUKgroRqJlIKiFqbQvKKxVWFhiF1FqpDiX3d7vKHem4UP6HJR78kJDgUqurxcOi1NanmJQaOr68M9+lcvXyY6xECIFHDOpNtMozQibLZezZVuqJPZrBNUb1DdJgdbfRW3pV52j59cxs177pmMy0MVgqc4w2r5jMZdlCxycm7YvkWBQoAHQcntIN28xsV7WgGigDg6B0KmH2dTEwAl0H6Tzb9g2J55RnhE0tmNlPff4Xdbls7+RIh94ff0RZpLn2VM0xncUNa8xcl7LzL7lpTcZrlX9/kmKXKEW8mV3UPMMAULCQBqZijtct7Zk3rQkcXNpkNKzuQGX2ipCZhIRUWbq0OTVoTulAa/J7b0O0a6zPfpUvVpehooSpOrS52xsVZQWNKl/NEV3zizr3LMZS+a7vyPjVO25liIqDRRMvGOvbVTFyRcv2f056GYHV+Q+Nbi13NueLi0r0SXf8AS99NfWe9ZPzqjZOT8qtsuvZgtS+dpRUKU5ctQ+TVAAOGnLk5V6uURItuY8w+33t236MJAmo4WMUQsJi0l9brZnKip5Jh0djV4OVetVJlPav+FdSspvZGCOmzhmXoxVJk3dttopmLjihZkubcoIq7gsqDgauevy5XTehWBr8RCuzesQX5fnOxJWgqQKsfEa2/e7S6sPSUlRy0GzZExXd997TQaQYCb4AFGgEtYohKiY1/bL02t45OglH9fLe2fn5/7JPaQZrkWUVZSPqzR2zHcqsfDfq9sryqtVq3c2TQ1T9tTMa9b09MehmF57PSaS65KRq8fP8AkiTFo2De/n5r/iqvAIBmn6My8nsV+7mJj3Xd9rxcW5b9Vc7OOVlPQ/khyt94d1O0RGDoD4F2/YdnmmVjMiB3Ys0orWusATPs6Vp54morG6Y1a33Pa6y8dhkrYE1WM+Rf5BsWLRkUXapFpvsbW14BoPQAAePmOUoaYZZMJ2ns1PO7TLod70dII7hELGKHzX+yRMOlGDcxGol9DUP21MovW9PSmYXnt9JfaKULR37Ul7pgUI39U89/xlU08H3ir/OPmIJTk3W3/ZfpN+Y1VuwJGz3XrVHzbx/ZMV3erc/h35CU9Z7/APapoc1/lRKHNiBipWE6QHXnzXbtq1Vpk5GxCq9ZgO71Fn4k6KSYrqzvkW9OiwZ7HpVPfbPlTAeGa+iBF87SihaqgvhZlJuqi+9uuwqFlGKtXex3NwRFQaLCAeo+hsoYaEQAAaADSAAcfab6IqQ5K0VIlPe0pz3NwR15yARoZfQ1D9tTMbJW9PS4ndfb6TPuL27Ji4Zu0Z5i/wBHNapee341PAybxQsJ31EyjEQoGaZLJjINiRHuS9O0+fi3XLShaH2k3ySe85XyqmLfc7lXT1JRSdSATCvbZ/7LG1vzf2SAaDnJ0Eyr3bVl6TAtNlPDPp62zC+GBaYtrvkv804Z7lKJQ2zFUvKctrr9F5sm0++x0KYjs/naYC6Yy8bwTS4Ew3qNWx4HrHQiJkVu5ROFti1IWaNe73G1Zi5gu0Rvq+TQt6bTEwL1eUYaVfu/gEAjQy/EZH7WiY2ULPwP3P6TG+Nt9Hk5IrG1e94hNNpa2otDk3291NW2YuKUbe51fnf4xfAz03VS99lKr82lY0QCWBSurfKBbsm3evRZVcSdjja808Nd75zLrOyT7erchUJmJ5Lbp7N6O/Kl++9k45JIoaUUPft3+RZiDbfavDPJFET+lif+Fns7yM/DPcb0RoxNyM7dyL3LMCjYhflbXadOukxcV+2Nlsz97ba1XrK12IF5LMKqxp/x1cpxq6fIOGfU9yKqSihaagsXDrVw6/oPJxA/407nlGU9J2XxWDDUH0VHxtvoSQBqZfls79lRMbGFfe51eEA9QDAAPA65vgZn5MvbfZQkE6wAAaCXkNegXxKu72k3iu6oNWPjugdCsrpStNkStUGicluVVU2jSjKrS53lNy3JuXiSFUnoBMPo7/fhmtvvSmZ7bKJjJspUcL8Z78uZNTNalK9yRVCgATKyew2xTqAf0pdQlo0abbsLp+NJTkpd6GgaZlnoLr0pXV4XuzW0TVUlGMlHh6/9Z4Fqb0KzFxSj7345VL3Loj7ZRjCn928S8bM5G8N7EQgMYzBVJMQPmXbm8iwDQcMnKFJChSxnvz/KmUZNz2hXTm1E7ZN+zeN3DKvsqcKiRXzHlovR9XulLh07m15LKEfVmSYFKFGiIqDReAsLuyJ3bZk3HXsPvEUVVgfaJatmuyUI7Zru0zaXuKBIBoAOR2CKWMoQ5N5ub9LEAy/D/vp7mlWW9J2XrEdXXVPHT45/G1l+aqdyd7SrFe9998RFRdF8RfjfU5/c9TQd4B8LPp31a/NYt7ZKpSsRBWgVeL9mp3PDmUSnJruYhOV6Mt3aDAf52xMBVcPwIBmZf2Kfu0oww432zFxTS5blrqWsELxHvCWuiJ1i4S7Pu8GG/R7YiLWoVefJqN1RSU1iqsJ6vtE37Nfxcq5KNca/rD1o/cwhxbaTrQ8TO+V6FYliONUPi9M/xbslKpvyMptF1RJRiJT+7eGeKDXKf1PtL8pZUda18LJsFVUxA1F43/3wcb8UXxMOlIlCIdUXws/4lIM52OiVTGyhcSvRvp2Sppy1f7wHUcb7hUv7zExdjGx/rVlKWDRlj4Lp30PBlXU91ySnLqtg8EkAambl9/8ADuyqqo19+SdKlKrKcJF7372gAHgnmoOt7+pz++iUfkp4Ss2Tl/skzaS6bl6rMZy9ILePn0s6KViZgVAqVTFoftTdb9IaxF8zRXVuhB5c9NaJh29rQOFtgrWU0l37W366VDDQgGPgVPOwyae+t573ennqiZ9UFyN0eAg8jMFUkwvdmuVXuSNS9OSEQ6tEy7qrQl6wHUcz2onmaPnp0Sbsm/5bFlWEi+eABRoB6HH/ADrPU5/wxmONKU8JUCkkcNPQBF6gD6A9oRgvVjxLBepAgII1B1HI+uwyrB7Ub7WiIas4InK43IRMDq6R2CKWMRDkOLH6foEgGNj1N1SPgVwYVqeS2f8AWVfvBm3Dz0z39vnTMnOD1TFyaKqYbUfPDy80XJ51lOZ2L7G71nvdPXfDm0Q56Q5l7+SqbMy6JgL1di0ShEGir6Sj85+XT0mf8NKPyU+qLlF8nYqzWPfWh0JisGGo5VJtzv2Xhl37BsTzwYb3DW15UnZVhJdatKFmj35Nurp3JMK17atX4ZNwpqLTAr63PzIeyz2luuRaEXyRFCqAP0NoIQD1Ameih0gw6Snkg9nLvnuFUzKES1ESDCpgw6ftBSi9EmgHp6Pzn9T7S/JlQ0qX1ZIHoywUamNm0rDnpGz36pVKXL1hmXbM2/sk0Xq0wqNibm6tL3L2ilIuHXErCHUclzitCxmAwd3l96UJMVzdl7n4E6AmXXrdk/j8k98o0CBYmm0aDQS4ZYuYpNb8t9v2lC3j8wrt5vaQKOjrMBNKA36J9qdUlJDVKeDuEUs3Sd+Xl6joPV099r+pz/7Fg7lHq8+8uexSImY6y2jLXo5aYaXINbW8McLXFa7jD7R0eKwZQRMqo3VbRPdqcarfbKeyaneqTGyEvLBV4Oe1zGZuiQZ4bokw11ZnZtW5vaj9EmHatCM8Sl7C1989mrq7vwzX2YzTDxU7AM6wUV9dnDPu2VTERaKhr1bn9pjWiYPwqfonKp7aqU5L4v4HWH2l9knY35Tav3LKKVpTavq6PO/qczvyal9XfcKELTBdGvZn5HuRPM0bPrgz1+zSjJS/yct160sqmDjluHuSmX/jtcr0WYfwycPaTF3SpZewowwkwKOypmQ4SlmhdlQ/LfFJFR2D/wAtPZqaIX5s99+TMDE/veZ9uiCuB0w6Pu8w77biS6zPrZ6JVmOiBOxmI9zljaunDLove/VYuFe7au8A0AHM6K67WgAUaAfopq1fzCLTWvRB63H87+pv+Pq9VY4RC0VHzbdz9yTLxlqRXqmM5spDcLSVrYzEo3622wPT2vZgDdL7kpdVKdYlaJ3oOQ2ovVxL70fMX7LBm0QHUcMmm45WqS+oUYyp1dpSNtS8KR2+czy89tnIkA0Ev2dkd80OTcFWXIDamOkULWoHKx0UmUUnJvZoAANBMlLjl7pTjDzv1gAHQcNB+tKPO/pDy3/Hp6ogERSgH4Zk3duwpplSbKwvAjURytNMwatWa942uTnfsnI67kIgwFXVneYWMjlmaNh0wDQAS61ak3NPf/ukTXMyt/8AYnDLs7KhjMHRKGtmAO1ue1uHtHtS8waOxTVoLzXku5XVpUl2S4e3uXlzCwobbPZq6U8NP1xj+ez1Of3XVNB0HiV5AcuCNCsx3e65m/s5SQI1iL1aAgjUHUcrruQiNjOj/m6LKrqKF0TV2lGXdbb5OOe5dkpWORRjT2cmiF+VxuQiYCW16o68ckh8pKpluLSKKpjXnFDVlYp3KCRMug3oFhx9MbslmLT2FXDQHh2Neu7ZwybTTSWmK5tpDtyAAfrqjvd/U+0uiSs6oD4mXquVtT++U1ipAvLkUG7+8rGwFlKdnWE5MrLNb7EWJXk3d9j7YMCubKKB0Ai5VBfarcCQoJMxD2+W7zPfpUsqXZWq+DlYtj3b6pi4wonYpv37Ru8LJc5VopSIgRAo57r0pGrSjKW8tAQeQuoOhP6xx+r+p9pfkSn8pfDdxWhZotL377pj3ravK+NfZc0ox70cM9vKUUtqRwysnshovniYZc774MOnham9CsxsYULDiob+19LlG7uSr5zHoFKcXuRBqzQZ9EUhgCOGVeU0RPO0vxHakt1eCx9opQTCpepPx8mYHTLV4DqAZlZL9sKqZVuCLv8AN+rsbq/qfaX5Eq/KXw86p7SgSVqEQLExkS0uPEY6KTFuDXtaw3faK2U67pjZTvaanX1mZl7DsSJgM/fc89wogACgDgakNm/5y+wVUlpgUdbn5fafRGj5hfSumY2MKe/q/qNQICDyO5RdQpMYZL/ZJRfb70am+kl1HUidsn+az3ir/OA6j0xIHUgcMnKFDAT39/lVPf3Xz1SlxagfwDMXq/qfaP5Eo/JT1LjchExmSi4m2Nfdk/gpUrMbHFC+oTKV7zVCwUakgQEEagy5wlTNMFetzxMqp32KeByKlbaX43n3nJWsdFgAAAHQcuZSbqdFmHiij0tuWFbai72m/K+SRMpt4S1CvBw1uWyM+2PjGlCwumKMll37oMhk0Fy7YDqI7Ki6tLc9elSzAYK53+dvpF9OTZdL8UVUl3eUYqmg2vKMV73iLsQDl1EaxF6sIjq41Qx7UTQN4DXotoSX5CUTFyheW45OXodlXe8GFbb3vZKkKIFhRW6gEiAAdBM99dKUlCdnUF8AzF6v6n2j8NMbvoT1TUoTuKQADxidICD0IPgmJeKsp3mS17qHeYoK0JPaj6IqRWsdAg6SrHdWDb1WDFtfz3xMClZ0Evz0XVEmFUETe3VvHvzdj7EXdKbBagbw82400zAKMnDN07GUamldY9COwZhLj7zaKU6CIoRQolyB6yGmKSaRL6Reu1pTjVU9FmYVNyKnng+ke0vIqzKOzGSpfnMdBXSF5b2ve8okSu2281l4MWnfsZ9WmNjihZlavmokvzFTuTvaYFtt1zc19oTOLQU7ka66ezF7mfhk2dnSzTCtpQl7fPHzaVWI4dAwjuqIWaH2lXMW5De1trQEMNQfAbpMPo3qc34Z5hfDJ6u21al1aNnWsdKkgfNaf9dMN7zawt5tRwyTkq4aqHJyp7vkW/m2zGoFCx7FrXc8bJqVAxaV2rau5ObJfsqGaYFAfW15d/XzlT5LANBPaVJdA8S7opGiwmn7NKNOxXThl29lSZjYZvBdpVh39HeDxcy7sqpSgx6S7+dpioVSXPsrLSm0mnfbKMpbyQsdgiljDmWvaNkHQcuY/b5a1REVECiXZaVfu0RHvffb0+SxmVF1Muyrb32UzB3VXtU3DKvH5Sd7tKV2VhZkpfvD0tDbmN0SYuKyMXt734EgQEHofUkgAmU3i4nbymYbu99nNmnflokyVJzk5rCERnmAvnuaYym7La2E6CMXvyjsl9KY1H3dphJsoXldtqkzGT3nLZ5nvsomImyhRwz++iUYtD1K0bFxYqhQAJYiuhVpdWj3rRUsOBTKkFSBF8BukxPJ6m5d9TLPZrfgZPV5FAvWAJRV/wCJTcLV1EGYhu2cRYhbaG45WSKEhvtS4PEO5A06Rf6+cW+Sws9+XonRYJ7TfokekoiBtSzTGTsqVXmz63tqCpMdOypVJ7nd27MrRQQACdTCNRHwKXiYdKQDQcL6BcNDEQIoUePfcrZf7JEVr3Dv0+S8M19bUpmZbvC0VTFoFCT2lbogSYVHR35TAl1V7MKt0NWTf52CSnFSrhmVXXOFTyTGxloSXq9OX2qIWhbKv6DZMbFWn935nxd7li7SmkVenyLTTUXmNeL03TMfRAg6vKKhVWF5Gz61cpHz6Zi5QqDdxZpi5T3WsGXkJAmlIfeSN07anXzrxz702aK8xb0sQKG4Z76Uy3SjCCzCTZQJnuUons2kJVvntM+SC23K2pVqqwDQATUcc0O1O1Jh0dhVL912cqQcHQOhUz3G5elsqwArh3fhe/Z1FpRkmpnYLq0wso3+C3SYvkPqTMXVM2xPVmZ7HYEh0oxJhVhU3wQ9DED++/vu4+0kdrVj1uNpbq0qG2pRMy3sqDKF7DEZ5gJoheO4RC0pHb3ta/RZQvvOUbfkvBjopMxrxeD6snQS/OdtVrWUUPc5Kx6baE39rK33VBpTWL7nteBkpzWLx77bu6hJfhuoV/O8ofJdxvQKv0x0DoVMxj7re1TSkdvlG35Lyvi0udWSZlFNNMxkpSkRQvUcXBKEKdDFwr387wYNXzti+zlV+DrvQiX4orZFLas0ow0pfevDNR7L0VZfvuylpgGigCOiuNGgAA0AllSW9zxEVBoojtsQtMAu5d25dq67ud1DjQwUVr0SJUlfkHgv3IZh+T1XT2n6siPo+dM1ulcUaKB9hCQo1J0EbMqTq0S4jJLoN0xbb3u0edI+TSvV5Spysk2/2LwvPvOYqfJZntoiVLKE2VKszUd0C1wYzJiFE88wqXpq0fhm37V2J52mHT2NXhkgQHWEhRqTBlUlwofke1E87T36iI6uuq+Bn6JRKL0oo+7xKrclw93cnyWAACKoUaKIaUZtxWAAdB9P9qTCC+7Ly5q3kDsZdTdvRHbUtD7N+zzFoNCbS3JnuyUx0NSo4fVmiklQTxdWbPXkFSB9+n4ubPfpWvVpSgStV9O/kMxfyvVZfdm1N6ssoGpIlDqMt3dpfcDkh1mNcbll9faoVjYSVoWns1QEL8M+1u6pOrR6RqKk/E8oyWoQ1bJjC3YWtmCji6xnj0o7Bm5WBKnSUYuxi9ve/ie0n0qVZhqy0LrM9+lKx8DyFIBoBN6BtpbhfQl3nl2PQlLNPZoYVeBZUtibWlWNXV0X6na4rQvKB75azv5JjHsLjS3NkvpnJByuqOu15cgfJSpOiQeIx0BMxdb7zc/qLPIZiDSn1Wf1qaKdVB8dXVyQp5WvrVtpeHJp/wAxBnVG0IOOYbdgWqJgOfO8OHRUurxb8ZG0VIANARwyVL0ECYVZrqgOkzKHtKskxcbsdWbvczsU379o3eJdelPngIIBHQy/MSmUZ5e0Iyc2Ue2zFSPclKd5mLpk3tY06S+93fsqImB0d3gmVQ92hR9sCW3XdkXLSpAiBfrmXW1tJVZjVdjSFmXQbtCkQEIATymhC+8ry5LlKpfUyIGLnfMK5Kw5fzzFua5CzDxQAOg9Rb+W0xfyfVe0/IrSg7qVPi1ZCWuyrM27ZVtXq0wKDUhZurcr4CO5ae5Y6xExUcbdu7kY6KTC63WM9rfh+Sxr6HUJt2RNCghGsI05AfFvPb5u2My0Vf8AiYaC+93eGlC4bbysdAY7nty6xqWNLXXzAQJRM2411fu0p94Tok7HMt87xAVQLM27sqJjXU0U69XlGatz7Av6JzKnsTRJRi9Hu72l+ElrxFCKFH0W38tpjDSn1Wf8NME64y+LehxbxckxkOS5vfmykvdwKouBr57GgwqVgPHJOlDzAprbV3mU6W6VUrKEKUqvEjkB1HOWUdSBHyak6vGz06IrNEuvsYbU2rMp+zoZphEi/fL72vulCKiALzZjhKGmBRvfe0z31dKogCoAOgEz0bVHC6hYM9f9TTFve521TavDJxhfEwKVlVCU+Qfo63MVGKrBn/dJ7/TLc9v7FiHVAfX3/lGY35C+qzPhnns74bxCdBLycy8VJ5BEZ8J9raskqzVttCIvOeAMEIBBB6GH2ckqoSnyDlI4jldgiljPf/xy7DNz7w8fFpoQu8TIKVMdn/iYS2hCbJnjXGmHSbT9kmLWLspn/sXnzKGvCymsVIFEfFV7xZx2L9hAAP0jmOUoJWYtCogb5mFEbqIcWnrshpRgFKDSAaD1+QdKWlH5I9Vl/DPPZ3w3KRrzuu9CsxcYURlDDQiJWieVfC6QHiTopJiZ4ZvI0a22/JCeSAaADg7qOrAQ5NQ6tK7FsAK8HcIpZpRki/hnK71Ba5bimoJ92iDRAJfrk5IqXos2C3LVP7EgmbYb7hSkv1xsQIizBULQvBMpXvNf6cuTehWINFAgud8/YGl+SKXVIPBJ0BMOfVDnr8kae9Xs40qgnaLv2ajdNfQ5P5JlXdUvqsv4Z5gfDL6cjTkB4EaiHYkw3TtXtdoCGGoOoMejJd/PLaUo6ku8uCIgCoNxmMpCDUQzKyXuJqlNGS6hfIsUaKATrpBchYqGif8AVZZf+xJc4SpmmJolD3tPZw89scEoQsw8Q1Eu8IBgAA0EucVVlpgV9bW/SiOr+XwSdATMNQ172yle3zGf5L4F+UtEozQ9ux1hGoIPQw41Faltsw7Q4c7AqzGvNzsIYLlGY7vL77bnlIK1KPQZX5MqGiL6rM+GeYB1xvUEcgOkcFkIU6EzJx2Sku9sowEeoMzSkIqBUlrhELShN7G+yUg33myAQnQEzCUW3PbwyH2Us0b8Srs1LyjINNWxajvnY3XVMbG69FlGPso2PEQIoVeQnQR92Zd9qliqFAA/Sd77KWaYCbafBzH2UMZS/ZYDPMBNKOUOrEgHi5N+bL10zk28M9tKdv3j6UYO2YNeymZDhKWaYNAucu8oAuzmb0OV+VE8g9Vk91Dz2Z+R6g31L1ePnUxSGUEdDwtsFaame+s3krli5N6xMSzp20xaDRMpjZaKRMthVQEExU2UgcCNRK6kqGiDhagdCsxsVKJoPAAAGgGn1G/JSmU5q28l93Y/Ima5Nv8A8JdTciFzbMJ2ejV/RMwUamA6jgL3tu219ObO8gT5tK12IF5t6/cQMrdCDwuNRXR49uJ2WyLnUJoiQHUcbLFCE6z2b0duOlGM5aUHt81rB0Xhkntc5EmWe1yUpgGgEz0d6dElCdhiTBuSoOztBnl7giJ6DM8kTyj1WZ8M89nfDeN0gIMdwilmlGUbnOicCZrNZqJZpsOsC4wb8bs0oTFu8iwAAadAIRHQONGlrJRXALr+p2iU4xrt1DQ6gEiYtTB2seW0C11JgGn0jXxtRwybexpLShy1Ad4+e++UP2tQfg50Un7CYFttruXlrhELTFq95c3WTs0+w5CAeGe+lOyUJspVfRZqF6JgWb6dD1WZdvZUGYibaeW7LdHKiqPe91y6J0jZd69aop1UHjezJUWSJVk397MVluBb8nmFitT3vwtwhZdvLwYVM91p67OJGoImVhmtGcvMbCbRLA/C19lbNGdVo3dXeUs2E/4+jTEve9nbokppdswu8xaH95d34kAgiDApiUonlXxAQZl22poKlnvd1L6XRTqoMyvIIvT1XtJ9KZjbUoWGxB1cQWIejA+JeheplWUWviv2V0ZmzLgq+RYiBBosJ15XQOhVuhiYtKRK0TyrxI1mUzXZOxJ7qxXWyyYRbgBrANPCHrMu9qEiHLtWHGvbrdKKb1yvCBBl+UKWCzflXdBtEGLe3nuhwP8A8rStNiBdZnvqyVLMnJCIKUmJiLs1tSAADQcMk7aHmAmlEz36UrKE2VKvBnVBqxgvrPR+F9y0puaDPplOmTk726L09J8Nl/s8yj21yUwDQADld0AO4zGtQ3O7NO2r6bh4RIA1Jl2eieSUXC9A3HJpF6bJWuxAvDLR3oKpMXDZdHullKWjR4iLWoVfGoyDbc6/JeN9opQsYovy/nsSYuM1BbV4SANTPjMv9lgGgmV0WDoPVZmKb4PZz/O2D2b93luBYjjsogKoAfEzHGS4pSJRk4vklN9zuFevnB1HL30ZbOyTS/K6jYkrqWtAqzQfRDBwJ0EFyO0BBHEkCG1F6vDk0/5xMmpzor8t+UXtFNUxdyZTIWLRqkdwzS/JFTqghvRXCfPg7hELGPeWuNkwKB+c3J7Ss2USjKWjFiZOt/avKnFqB1lz9nUzxEOX+O157ggcMjwS5Edfx9BGRclwla6Isrxqq+g9Jn/kTATUds3NdiN+N3eYuGhp1eLg1K4fwSdBMrJa59iTGw6lT5PFUKNAPTXNsqZpRkrRUzdXaYF73hi/DPdjcEgfMdO5dsxDaUPbTPu6VJ1aYtIpqC8Mo+SD6TapZCFmLjCiE6cQPmeBGvEcpAPg6+vMEyUd9FSJUqJtExT50+3HJoe5xo21Y9FFCbn1aWnGpUap1i0VOVsWdJXkra7IsEzDZ2WlcxcQIN7+eULvzLHjsFUkzFTe7XvKF7bLe1uHtG7pSkFAFO5vNMZOyoVeTPffeEmNitdLVHblElCbKVWZ5OxUj4W8KUcrEwrf90UaKBMuwvaKFiW0VaIHgOo9G119F+r96S1vfXCJ5Ji7qLjRzZ7fgVPvEG1APCz7ClExMZ75jWGm80P6fPfZRExtuM1rz2aNKOGZrVkrbG9pJKnFiB5dRe17Osw6b1ctbwyhqUg+lk6ngBqeQ8B6F7FTzNFvRujwQuqjViBKr0t1CH1RuRXCFgGlliosxlIUs3VuJiD3nJL/ANiRUGTkszdFg0UadAJflIiHRpi3pSnQs7RG3KDwtcIhMxU2p+7TKcnbUvVpeewoVEmPUKqpdYKkLGYa9q73vKtMnJLf2JyXOKkLyig5Vxd5oET7ACFylxdZiXPcmrzLoNyztcpO4pumKbtGN3B8AO5ffF9nJANAB6OypbU2vKaUpXRJoObN/Oqg8LNrNtE9muNhSfm+0vT3UJdoXmTQbadizHq7GoJwZQw0Igor+SCAADQDkzG2ukH0o8RyHgCAJrNZrNZrNfCyr2rAVOrSjF+dx3NHxaouNdp+C6Lg/O1y0xcXsHbwyyjqQIbq/m4lV6W6hOGo5XBKECY1D1Fi77uQso6kCZyI5V0dQ0qerz3W7o2fUsRt6hhwzH2U/u0+HxAvzaYqdnSIQCCDBio+TonRYtSL0WdwEOUVs6fggLZN32rWHQD9hMX+rc9s/Py/2ThmUPeFCxKQlOyY9AoUiMwUEk6ASu1bASnBlDDQiKoUaKJlI9lRVDKcZEQLAABoPoRAPUeJfhPvL0tMPE7D0RdV6kCI6uNVIPjEA9QD9KJ4jkJ8EeFZWHg7hMroEXq0c9jRMJneos/hZLulWqRUyrur7YMD7u0XCpWUYqUOzpwbfbnfssZ1QasYrBxqp8C/D7a3cXi4FcXFpXokFFf+AnTgwbJzP2SWIz5y9di8DKKex3cM9ylMtZraQFXRFmLaHXaqaLHBdCsTHaihgnnMwqTSnIzBAWY6ATV81vtVERa0Cr4JZR1IgIP1s6kHSe7ZXzeDAZvO8ooWhYHUtoD9XPHpAdeBOg8EDU+KgL5LN8lmZ0VPvK1CIF8C/P0fZVMPJN3c/B2CKWMove637JGvd8oLV04WuEQtMe8gMUG52mSjtaiO2rNKUCIF8G69KRq0bKuf8pJh3Pah38QAOZ0Vxo4mxdu3SAADQDQc+UxttWhYiBECry1K4vc7vwwEHjffo2xOsSn8P444cAbI12V8klt+SrqGi66DX6Nk5j9tonRYrAoGi5NtuXtTxs/JKDYk9m2uzsjcMy401RMnYi9v1aa90w9bMqx/rBGnIDCdeAE05NJp4tzhELTGXbVEft839k5CdBKb1u128c+5kUInVpi4gQdrbMBdXsfhmEuRQkt0xsfasxaeyT9zwzXNzihJTQmNVMZRbc17wEHwMi4U1lolO/8ArXtEyKeitAoGunIfGxqXFzu/KToCZQzXu6x9ce9NH68My80JKHFX9V9Wdp76/wDpaVuHQNGYIpJlCG+83P8ARsx2Sk7ImIGxdrdWltF1VJ3PPZtOyrfxJ0Ukxsq+9ytKwpmpMO57E0fiZVkl8pk5LsPfeXaYC632NwzDvyUrndfnfskyXCUNKbhj433dpgXPba2/6wRygan0ZIEz7eiq0TMqWkLKb0o3FEYzFv7dOOVeiVMJjZS0poqM0xr7LX0ZNq8HdF80yrwy9knVpQgqrCwnQEmYmru90+Iy/wBk4PrsOkw8ZkZneZoY0EJKMa51CvqqSpFrQKvBjopMovW7py5R35Kp8llNRydXfpL6kW1ETrB6e9wlTMZ7NXSpmmX8TVw9o/kygK1SNNBDrXqf7Zk5jXnYkwy5q/GvhE6esOkfMpSZmYtyBElOaiIqMkUhgCOB6HWYtwN7IiRspvexUs043ZVVcovZHd1SY9vbVB+Ftq1Lq0uzUNTTCq7KmMwVSTBdrY989mJ1ee07dECTGo/pG62ezE87/WSNYRpyA+hzLbk0FSxcR377ngwKYMeodEhrTptlda1rtTham9CNYcVfeVTrBWi9Bwvt2L+8YpQmrfieJUyWpc/VuGe+yiaFMPROukwqTXV4GVcKqphU9lV+7ct5NGVvbvSJezLsxklGOEO9zuf1GVQb0CymsVIEE0Z8/p04ZVXbUlYlmTSoTZKbch370CrMq7s6/uxmLQqJubrBp4RGvpCdATMOx7LX5yNRPcqYqI+ftVe5Y9CONGSAAAAdBwyX2UM0wE2I1swBvvd+TLoqVHtmAgFEAAGgHDPfS5Cw1SLQ2Y7P0WIMl3WpuixkDIUjYCGrYsqQV1hBFoa/LYvMw7MVgswF0o9PrydYPXkcgOkHoSQJZm0pKL0vGqciI4y2b5ccl3OX+BZRjkHfadzzKrdwuyVKUQBjGRX6+DdaKk3NKK2ut7a3mIB6gGAAdB6vQct+K11u6Lh2AfmyijsurFvXZD7KWmAmlHOSB1Ihur/zEoami53ayHPolGUl7aLw9pP5EluqYX/hZ7M7qeS+sXVlJSgqQJxepLPOIqqg0UATTkAAhAI0IgGg+pEweCROnIDzbh018FmCqSYWfM6dyT3OtU6bmmHjdgvPoOviE6AmChrnD3QDT9BJkB7Nicl92StuiJL7skpteVU5hQKG2rMWl6UId93K+uw7esTEvdtbXi4FUGHRPdqf8IlKVeRQODVo5BIjAMuh6GIioNF8Ieq6eg6eKToOUwcMm9lcV1dYzZFBVnYNAdQDxI4ganlcEqQp0MTDcOrmzke50zgrE7OXNfXSkdWi2046BJVel3kP6WZ0VgpmZZsTaOrTGrFVXJflPTbpsl+S97qNkTPKd1qQEEAjofAuzOqUjc0otye2C2r9a1g8MnU8ANTyuwVSTMYrq97xA2S4du5F5SJkua6iwlFwNAd4+eixclDWHj5zf2JMW431bubPTuV5Ud1ankvdhltKsdETW2UfHf0PJ+ls9PJbN/b5ifZeUgGULvznb7S6lLl0eKoRQBz592ymYl61dUlN6XeT9Ck8Rx14Z9wWrZMTGcrrbAABwvygj7EGrx7spV3lZjWm6oNw9pW6IEmNQ1qav5Jm7K6CswsUsA9szmCUbVmKnZ0BebKXdQ8wm3ULyX4ouIbo0GF032MYlSVjRB9e1gOvpsnKNDrMl0fEaeyuZKHTLZx0bwcz+tliubqMaoJMBCb2fon6AFiE6BhyE8QNOQkAanoJZllzsoXVo4ZL9XO6VZLkqWTROFrhELSi1ATY/e5gS3IbV+5IihFAXoI7BFLGIpzMou3khK1p9gJ35mV+yzuUfYCfFZf7JyE6CNfde5SiXi7G0c27pU5txdzTA/K/Qmk09NZUlq6OJ/x0apqMtDV0bx8nFW+VYFaQAAaAfX8y9mfsUidlT5BveBMi3zvshxinejtKbN6cLsgJaFhNt/k/AswXYWurvDnp2wSCEwgEEHoZXSlfkiVC+6+O19GlXWdvlP0qmVXeE1teYtCJWOA1ntJ27qlmLSKaZ7Sv6VTAo7KmZSu9JCTFp7CngXyPeen4OGa+ygzDQJRLw2TllIVFOMVmB3UfxZc4rrZpQjX3ymhKRovA9DMTo8dgikyhDkWm145CVH7ATGpe92mXUidkiQHQDiBMZ0pttDygm+42HovThl1mykgSqzIKBAkpVlH4zqYBpCgJBIBI4Phmy/e8A0HN7T/KWLkPcoSlYmuHk6vMt/8Apv3aYybKV/iz2i3krns1ApfjlW7EmOmyqZdhtcUpK0CIBM+0nSmY9QqqCiN/XzP2SE6ngBqeFuEltu+IgRQq8mg6+GyhhoRAAOgAhAPUAy/+tlonyWAaD+LL/jqocYq5ep9sQELoTqZfkrV+7yih3ftboR3HSY2OUcu8MpoY5Jd5k29kkxajWmp6txHpL7BUhaYVfW1+requvYvsp6xkyqjvDbouevzRo2d/hUxlQyntDv8AgX+D89SClqwZ1MN9t/dQsoxVq7+r8hGnAgHqNeI9K9L3ZI3+RYBoPTO6ou54rBgGEBmfayJMWoJVAwYkAgkTYp+QgAHQfwgQCNCJ7rT12QAAaAacxHIDpAdfpF960LKLe1QNwz797hFj5qJQEqmArrTq8dFcaMJlW9jRMYdhQ1z9WmA1zuXf1xg1HpRruP6mI1hGnID6N70q87RLUsGqH0Wsub3nL2ytdiBZkh2pITrKMZUq0eCpb8vRF0RIBoOF57fMVJma23pQkRAiBR9Q1/UWomvHUwHl05AdIPQZl5qXROrSnD+d2rNDhFDrQ5WF8v5JMVLgS9zegzMpUQqswKAqb26twLKvUgS/MrVCFaYt/Yp5CxaI25QZc+ypmmF0e9pga23va31HT9Qk+ADyEcgHhkgdTwuyUp6yi5Ll3JwvRWZWYwTeu7bqNfEPLktd5Kll9AV0Tq7RF2oBDPcne3V3ltCHKSquBFA0A4WIHUq0WlFr2AfhiVog0QfwMD4ZPEAmaTTlB+R5SNIPDJAGpOgju+XlbUmS5poleKGBtvns5fPwz/xsiTyVf+BMQNflNb4h5TKdb88vxY6AmYOr32vwNiDqwjZVQhzPsjR8+7oElRYoC40P8Hk6DiB8zykcg8eyxal1aZl7uomFQKaodPnMrKD6U1SisV1heFR7bNZvkkz32UzEpFNPPe5SpmEw7nuQl+Q8pgFdf2EORUvV42dVDlO/kpiJk/JVSe62t57ouFXBRWvRIAB0E2L10H8IHgBqecjX0RoVrN7xdL879k4ZpsciquW4ZopDzHftaQ0vfZSzTATSkvCfes37ongEQADnfUqQs7LNi0ZL+e2DAX5u0TDpWCtB0UQDSXXJSm5ocu+3yLBmXq/nlTb0DeAf0EjsXKt+ih4BHEcSdASZTkJd08LIfZSzT2av4GfgCDM91WgrMNSuOs9pNpRKEZcKYFDVKxf0zMFUkzRs6/8A+CwVqE2fKe5U798A0HgnkH13Qfoc8R4YIEa+teriPm0pMbJGTCnuuYG/sbwr6hdWUlFQprCCZQdqSK4lOZTEw3d997wDQQgHqJqAOoAgIPQg+AYPFz7dlMpKYtEbLfqKiVlF6Xpqv8Kg+E5IUkDUgRaWyO92gwKYuPUvRIlaINEEzU30TGffSD4RIHUiNkVL1eHNqnvjnyVNC+W/RAsFOW3V5bh3sPzd0xaOwTwL7uwr3ypxYgfxfafnSYlBYdrdLnStDumAmiu38JniDrzk6DjYwqQtKs+p4DqOFg1QiYXdV4F/vZu0SLRlv57IML72NFwaYtKJ0SO6INWjZ9Kyp1sQMvhe0n/AElCbKVXxcrGF6RKsxRsiYXzucvAABoBoPWNZodIDqP1sRqOQHmJ1PC+8luzqiYfzuJaLiI+TAAFAHB/KZgdG8S/JJbsqesTCLd9zR8GpoiBFCr4LutalmlKNk39s/k+mtVrFG1f1uR8xyAkTUTUTUQnXhc2yomYCfgNkJ0Ewm33WtxfyGYH5Xh5l3Y0zCqFab3jZ1SynJS7p4V+OLyu6KoUAD+INZrAQeQjwcpS1DzFvQULL8o2/gomLR2CcchtlLTD7qF8P2l/ZAlt76NqqRKK06LM5UqdGTzxTqAf4oJ0nXkB5CNYQRzAQjURsKlolSVjRF5M1txWn5tEUKoA8PKp7aqVZjVDY9TQ5V1vdTVKsQlw97bm9IP4UMJ15gebQTSaDwTUhsD/PxSAeoEAA/iknU8ANZoJpCNOA/Wmn6TPEDTieA6j6CYPTafwceIHITwE1E1E1momomomv8fk6ngBqeQ+EP4+J49IDrxJ1Pgj6Dr/D5GnIDCeIE0E0E0E0E0E0H8hEcw+m6/w6RrCNOQH6aYP4X1E1mvKRyA6QfyETryg68hE6cgP0wzr/AAmTzg6jlI+oD+EjxAmgmnEcxHAD6bp/CJ4gch7jwHUfyMTqeAGp5T3ngP5FJ4jkPEDQfok/rwjkB0g4HgP1ufnpKHd1O8afo8jWdOQnXgIP5E1HKRyj+RCeAPKRydID/IR4jnI05Af5BJ1PADU+CRyA6ej6fXzB6NmCiAgjUfWD9APEDQcSdBASIDrykawjTgB+piAYAB+lzxA5CdTwA1PPp/H5Op4AankJ4j+AQNP0ITxHEniOQnQcAf5EB4HgOUnU8ANT/IJGnJrwA15TxH8hEco05CeIH8iEawjTkB4HiP0ETp9eBP6A1E1HMRyA6QnXgBqf0GRr+vCeQcxGsI05QNB9IP8ACxPKOBgOvKRxA/j48QNZpNOJPAHlIgH8gjlPIDpAdf1CRr+oTznnB1H8gngOUnU8ANTwI4j+QTwXlI4DgeI/kE8R4B/kQ8QdPAJ1PAD+QyNDxB0gOvKTxHqjB/EZOpgPKRpyazWawkniB6sia/xETxA0HKRp4AH6gJ/Tx4gc+ghB5NDAP4/J1PADU8hMB1g5dP5BJ4jiTw0/VusJ+YiknqNP0uTpxHIeA/Vus1+UA/S5Op4Ach4Aa8pMB/VOn6XJ4g6QHXgeIGg5CeIGg/j8jWEacgPEDkPEfyERyganlJ1PADU/yIRrCNOQHieIGg/SOn61I5AZrxA/Uev6lI5gNT/JZGnIP1If1QRwH8naf+kQ/wD8FPv/AP2hj/8AniI1/wDWYnQf+/Q//V6RqIP/AOVhrAp/k8gH/wDkCOv/ALPE6CB5qICD/Jtg0neBB5u46QfyYygwKNI6gCCz+Bx+hidIDu1Bm0q0H8mEEmaDrNB/GI1//W7qOn8nhQDr/wCuhJgOo/mJiRpoNeOpmpmpmpmpmpmpgJmpmp+01P2mp+01M1M1M1M1M1M1M1M1M1M1M1ms1ms1ms1ms1ms1ms1ms1ms1ms1ms1m6azWbpum6bpum6bpum6bpum6bpum6bpums3TdN03TdN03TdN03TdN03TdN03TdN03/sZums1ms3Tf8AsZv/AGM3zf8AsZvm/wDYzf8AsZum6bpum/8AYzf+xm/9jN83/sZv/Yzf+xm/9jN03TdN01ms1mom4TcJuE3CbhN4m8TcJuE1E3CbhN4m8TeJvE3ibxN4m8TeJvE3ibxN4m8TcJvE3CbxN4m8TeJvE3CbhNwm4TcJuE3CbhNwmomomomomomomom4TUTUTUTUTUTUTUTUTUTUQuJuE3Cb1m4TcJuE3CbhNwm4TcJuE3rNwm4TcJuE1E1E1E1E1E1E1E1E1EBB/jXQTQTQTQTQTQTQTQTQQgGaCaCaCaCaCaCaCaCaCaCaCaCaCaCaCaD+U//EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQIBAT8Af/6zs//EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQMBAT8Af/6zs//Z)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
