а) Решите уравнение log 7 (sqrt3 cos(x) -sin(2x) +49)= 2
Статград Тренировочная работа №4 по математике 30-03-2023 11 класс Вариант МА2210409 Задание 12 № задачи в базе 3704
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Пробные ЕГЭ 2023 СтатГрад 30-03-2023 Тренировочная работа № 4 11 класс по математике Алгебра Логарифм Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение log 7 (sqrt3 cos(x) -sin(2x) +49)= 2 ! Статград Тренировочная работа №4 по математике 30-03-2023 11 класс Вариант МА2210409 Задание 12
Графическое Решение
![а) Решите уравнение `log_{7}(sqrt(3)cos(x)-sin(2x)+49)=2` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-pi; pi/2].` 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10z7fComDV4dHAkDuZlXqlDTATko+BszKU7vBn0RWDDan6Wd/iA+tN/r5+m7JOwj7ys0J8kgGhwyqGv7PqXYxS5aw+5i1WVKQ77+Ad7ctyieSRMClY+FRFxbk86LprOiJmF/xDX5HlVOj+PVHz1NUwKSiF27txc8qE/wACYW78s2v8ARsSil6XPzThnuXdaEiBcWiUXLcnMv8AWpxaS/PyQDQ494laV+4APgr7hShYzCqZ3N9synOTeKElda1IFXhaWFZKDbQZ1q+/THz3/wDVKH8WoP8A1cLEbswM5l/kQEHqd1RdtDm0RL639x+GwJ39Rw+Vm6+STKtFFEwKOROdu7dGhPaXnbWkQcqAf06SB3IEORV9/F7VRlDf7vUz7ilUpwNptnn/AI7/APytEw7KnBS3qvVr8sVQYFEfATujlIKcv5W7hxMp+9sxq2qpCsekZLvl8ie51hQCSAATM2h7nSAaUAdDuEQtMZWybze3xO/x3f0fJzCr8lPm8GHfd52vEwER+PtHyplZ2gPp5+3ya0ijQ9B6N3B0PKeGfd2pSYtRppCtHzXN2qkinYB6VrRCSq9FxcVnw/NoUzHWCjM+dsONl/K2GnNmGLghF3RnuXdaElFYqqCf06KUpta2KysNqQej2j7ixBpAPT9/2n0EgAk9hEyqX7PPGT71iWI/uHi7BEJmGhvua95m3CqmYFPJTv5t6j2Ig25gzqIDsdBOgTMRfGynt/p2y1Kl25j55f3EnZBdUvf3liOHQNxzPPJpT02OlJmAOd7LOgjYjYFTQ+zVmNhmh+Oe5bVCShBVUFlp/VZoT5LANDpd0QgN15WL48z6aqqVmPsUp0XnVLz2Z/hb+nHYIpZoiNm3lm9yJUiLpVhA0RMFto3/AA3FD4ue38J6eU/JQ5ns1NUejY4rQs0wgbr2vaZl4ppmBTpC57t1Wnx85U+SdTsEUsY/tKJz51wZvcWAADQ6MkgUPPZnlR+Yj6Xn7/TNMDXgcMy8IhRffMwqjVRwc8qk/wACezu7v6ftI6omMOWhPRzUd6SqTEqNVAWZWK916xQAAB05NwpqLTApKg2v3fqz9+A0Wm6yn+EWY2YaEKBJh3X2uxfoz21RMIaxk/px0DoVMU3YTldFkjZV93lUkxsPR57vN+OdcVQIndpjVeFSF9PP87qkijQ+BFT5N27fJFgGh1EAzQ7QU1jsggGuGS+SXKVrBjZb93l+NenfbykaqX+nSAYABxsYohKjZExaXdzfd6l9rvl7WH9c8w0tRD4vxp/rAIobevwHfSf7KPqGD+qB8X2/p7ce5E95o+fUsTPqeA7HwJg+LMEP9N33pQu2huycn/EuliYHzteImKj8kysVDUWVdNMBy9Hr64Ebg+LIg+BP9FWuEQtKKWynN1se6qjSzJu5KS0waAw8V5cQKXnsv3G/snPb9irGdMemY1BvuNrzN3bclCxFCIFmfb2qSYtXg0hfgxlIbvDHAMrQkAbJhzKQ4WA7H0gH+icyg3pKsF2YNe0d1oqmNegve14+eX8qFmLiefi3TY6djgWVfeIEBB4M6oNsQIuVSzaD8CdCG+6+7VMZgicxllt+S20lAcUqH96Z1/apO7TExRT+9vfmdlbfwkmBQ6bdpmWtbcKEhpR3Wqlf/wDbRRpQP6wJA7mc6fcJsGZ9vahImDTEqrq91QI91uTaUpipysqoxLD3ozBVJMtvtyX5KJWpVAGMzL/BSUo5ZTzktHcVoWMTd9put9z5LMWsorfwYSACT2Edjl3fxUsFKXXKKOy92gGhM+/tWkxhVRVL7TlOKapTUtSBVljhELTDCu73vLc75UqWmAgtd7XluTVVKFN97/v5ZUiImk9HXrb4b/FN/gntIHSQYH8Wx6rsXTF9rMFDba178M29UpMwqnKfwsRFrWZuUHHgpMWkU1S25Kl20Zjm5UStUXSzPu59UpMajkQF+8Y6UmXZrujLyTFxjam2f9k56cZZ+q7trSCYlAvLXWy9FqpJRJh0eEm27twtTxKysT2b/Lw0IKiiCJg3dufSynESqPgI7ytAiBfiT/TDoroVabvxNqF50i1XZbhrfJJclyBRRNZj/wAJMzG8JFeLmUpTA92Z2/YkuRMbJSHMe48lCRMP/fcxdpRclFzl5vIyu37ElGIUyuL1I6FYMG1O1ukiYaL320uoW5OSVoEQL9EH9OOgdSrRcGlYAANAR6kf31ioqjSgDg1FTNzFIBodGuAHT2+gec1/Vh+gn+sN8TB8Wf7TG+sH/wCrzc8UH8BMB3/9ZN9YjuqDbxWDAEHYPRubHqkgDZmTnlX1VEvyr/cQLOTMXs8xb2faP76/08TqBgexB9UnhvhvrMzXey0JKU8OpVl2aEuCIu4Dsbj2KiFmhe/LfVXkktx7al340wL2uQ8e8v5hS3J70TNuq8rYmdS0FtZ7PAQejPubYpSU4CLovAABoDQ4I3/9S/DSPpGZleBpU9+B8o2iD6Mx5VJMU25r9yqS3FFKc9blSsxbDbSGPXk5SUTFyRekHEwQwQwGK6t7pm4eJOlJ/iYq+PlNa0ybfCpZpgU97ngmc7PctCxfDxqplXm95gIUp4GDg1aN3UGXYuMstCBtUlpgJf0LpvafHIvWlJgI22uf81TV+fErCuz/ADb4VrUT3mEGTT2Dj4HJ/wADzAZUxdtMm63J/wAS/smA76KOmtdWTcKai0YvYS89mJqno2IDvsR0ZlvhUzAQpTtuGprgy7UiDGyaW3VL3v8AJLZQvLSsPlMvGdrg9UXEdvO95iIr5bN8lmtQHh2m5k5K0LEofL/fa0px0q7L05WK5fxaYudanvpDm3P7lUqxHd+e+AADQ/ND2M9m+/b6bZNyZTldus/Xt/6Wn6275UT9Tl/+mePl/wDqn6nLXvVEYsgLDRPF2CKWaNfflPqnySL7OXu7zICrcVSY2xQgb4DMvFf7NFi0w6je5Rm0qxEVF0s1LrRUnNAdgHozle69UmSi00pQndpQnh1KvEx2dsp0pbvMXGelyWfjlvai7qltl2U/udoiZVvduRYo0oHfXV/nz4I7KilmiZtLtqZ14Ccid2mDR4NXDXHUbD57y7tAABoDQg6ioPcCBQOwH5sZh/szXT0mOlJmB2d/5aEKBsgCXZ4V9IsouF9Yfq9pP7lSyisVVBeAwk8Y2cHyUS0IeL3IiF5iZXjlui65aU5nh9pVSnOS1+gy0oo5nlDO+W/hQgojM7zAtewPMt2tvSlZflLQkxLLbsmbhYAT9fV4srP6nOL/ACXoz8oICiz2Ynd+jKfwqWaYNXJVtu7dZGxMbFNVzO3C+oW1lI+BUUlGAEfndv6Hu/0s9W9G690zVSZB5aHMwvLGWWp4iFYy041DJ3eezF1R1X/vz04XWClC7SnNqtj31p7zy7V+X+yIvKgWN2lNZvvKb/YsStU90dDorrpoMWkdkE/S1c4cL0E6BMNy2s7v2X3VmAne2Z1zM4oSUVCmoLBa6ZTlV20enw6Wtu87J7NqC08/DPcrUFmYKkRUSYCqtEF6G3w14X5aIn7Dto9DCg3P5u0xE5KF6HrW0aaAaGhx3NzfRub6d8N/0F7S8nqeIdqD6GX5Z1Uz31RKF5KUWGDCse4l5RvGy/B6r/2Z6NGtRV5i0zMw3/sSXYvgor88pwF7u0ysYIqvV3SUWi6oNM2/wav+Wnsz339NxzIViezYqhAFUaAhqQuHKjm4eGgbm5ZdSly6eIgRAq8Myg31SjBCjdsGNkoSiNpJjY4oWEbGpTgBLS7wqCNGa15D4XU1Nf0D7V7JKf8AEvoZ/k9Ty+zx76kSDjf556dWTjLesT2b/LzJww1Oqu6xMW+11N/ZY75ZchFj5OV2ZJgI6VMXiq+Tl7fskpodMt2/2H+lgNfG+1fcSY3nQnoZVPjUlZg4jVMXfhdltTfp1/ZLM2pEmAjO7Xv6euGgP609qf4Ji+dCem6JavK8GBTFUIAqjQH4g99jZgROGZk+CkxHd6Qz8MrLKNyVe/PAy37vKrrqLlS/qfKVbhV+Se1fcWY3lQn45k3CmqYFPe1+7RmCqSZQv6rKZ27LANTJtFNJaYFPe5+7QnQJPygdsrLH8L0u4RSTMBfEue5vyT2r2SUf4U/ByQBsnQiWI/utGYKNsYrBhsHgTqW59SSm1bkDL6plzrfld9IsW+nsrrM+/tUkxqhVUF4e0+ySvSVLM3MGiiTAo8Orp9q+4sqvYUimmYqOlWn/ACP2n3qiDSAfg+a7W3LQkox0omYzX3ihJjY/gQkAS218u3kq9yJi00JPZr+/0a+ctzaq2h9pJ8kaHPubtVEJZAT03KXqIXvE9m/N3luBUiTAq57S7ccyg3JBjZL+VrwUo+UqJ2WAaGuLkhCVhbNeZTW7CO+5gUdreO/yHP8APJrSAaAH1UkAbJ0Irq42vpk6ld6WkhOh2CIWmCnPa97R2CIWmEpe57uGfYUqCrKTVi0zKynu7KVSYON4KdL0Y/Pt4oxx9kUofd9DPt0gSYtQpp4bA4Zt/hJpe7TBo8JNt3bpzBb4W6pRjNp7bp7N86OBj496Nul5Vz8g8T3vwYwfEt+/2n9LvyxU4RVLNHuyQuxVMa8XpOYdtj0M282sUX3J7K7v6eS/JQ09mppC/Rn78AynMdKgiJL7738n8g0xkFdKrwyqBekqwETzf98fV2aqL2Sdum/CF1pcvP8Axi/e0xsYUdZiHx8/+VXjmVXOy+HBl3oORklGM9tvi39ZUEaMStUGl/IydAn+BMD991j/AEu39merTJvFSfy0w6iiFm7tKsVkuLl+vPtNdENDCrxGmBWUo4F1BAJAJjOqDbRXV/dPSY2Xf2SmZL5JULZMXDZCrs/QRORF+Qif/Jzv+F4h1JIBBMzLxUkwqOROdvfb4CuhKmJRejQ/LMx+Sh57NTVHpO6ou2gyaT2cQ5NPzcT9XR98OZR98XOpdwnSzKo2xAhzKPviOrrtfhfaTpKQvldkPBmUffAQRsTJfw6GaY789CtL85UcKkU7UHi3hueVpb/r5a1L7iQDQ1wz/k6xC2db/CLKccUuSvVqXKz56wdJGxEpSvZReDbIIEei7GYWrMah7rfGv/JQd/Ge0m2UqlSBEC+gSAIlqWe5M/8AwhYns1IMCmfoKIMLGiYlKOGVei+4UoWaJTbmfvtYqkvrxaO6TA991X3PhMy61PJFhR2UuZjYiFFZ5l0UpSzTA2caZz87rTA7W6qp8k+bSqoPl6+SQcLn8Opml3MgW4N+9phoKqi792gOxw9pXj/FMAKKPQ0P6LJ0CZQPHzGt+S+jf/heey/caX/6uaifxwZggLMdAS7Ke9+SiX0W0IHZ5QxelW6Ld5WYE/2JAAAAOwmdiva4dJi0eAkyrvApmJfe9/FnVSAxl96ULMXI8degkCPlUp3eHPoiOHUMvVnvqiaFr1UpANKBMl3vvFMRQiBRDTbdkNORceghZ7MX3345/njGY1D37Lyqm93CWe4sA0Jk3CmotMKgvu22U0ilSB/Sea7CrSd2ijJw5Rct6Bl9C7/E09mNqp5hfvtsu4X1C6spKaUxkmTauTclSRFCqAON7+HSzT2ankz8MnJNEXO502iR6MjJ9+YGk2nZ+PtJP2K8xqmy357YiKi8q9GVjG//AHlYmBSsbAoaIiooVerPqe1FCTCxfB4cq75uGhCARoxEVBpeJAMAAGgNcbqEu0HgAAAHYf0qyhlIMxd0ZrVehYNowlL8lFq/Npip4dCrxz7nZxSkOEUo5+zzDsNtAbj7S8qJjqFpSPatS7aXlr8lEaYoUKyr2XhlAI6WiA7HD2lfs+FMZQtCf1nnfsy0eA7APXadVtMZefJXiTqeGhfn0CZm2iuiYCFKOOZSbqYluVyBAkqx9Nz2nnaZeM7ur1TnXCpUPP8AyP8ACNNXZjqWXSQDQlxYVMU7w4zDGZ39+Vf41/HyQILkL8oYFvrhG/h/andJX7g68g6oeeza92l+OcXIWpO7RL78YFHSU025NotunbrZFb3gDORf4E1+Qkgd4zBVJML25t2k2qSnFSn8T9q/7JSd1L1kbEVFX3QBx0IQDANflJIEbJZ25KF3KaCp53Ys0z7e1CTGpFNQXoDqW0D+BmD1PavZJUNVL+Fg/SrslE/5aCm29t3dv4iIqDSiWOEQtMJDba179DHQMwtvls/S96I/KzQOrdiD9d2Jv1PandIg0gH17c39HOVSrFS8/VU/fBlU/fPHq+9Yb6vvEW5HbStxuvSnuY/tOYt/jpvjbclXec92T7n7ElOMlXHPftSsoQV1KvRm5XdKp7KX9jN034SXvzw4Dr7lsSjKW73/AK5rXAD08/zykg7D69r4525VJmNe13dCvo3YqXZU/wDHUx8KiJRjO2g8b2bMXC8F+doDMzJFCSjDa/8AfdG9mtKalpQLDfX83hynu8qFiUpT53vtoNamVlCnyX35jO70hn4U/wCvns3Rn5JqHIkBVKW7s7T2aNY3WfroGuG/Syf356fkmXeaAsrcOgaMQFJMxv37t+7hfjW3XbdtJDWoyUSmCGb0JUv6rLZm7LANDUuykpcK8yc9eyRFZ30sx0KVKpmVQL0lGWaEZLe6zFoNjm+3he3JUzT2Yvkz8bLUqG2j0nMcMy8izMRKMQqkwvLGT8Qp/f7RP4u+aiXciwWof93qZVYspM9nPuiZR7J82iKEUKOGdW9qaSPi20KLZjP4tKtwYbBEwGVHtVpdnonuRmNzlnmHiI6c7y5BiXq6QHagiO6ohZpcWtc3a/ZKiCileGf5YrTA8sVYSANmPlbbkpHM0rxvPnuPM3DJoF6alFYprCfiGJr9c/4ICD2I6t9ROhDn6fRSf+SH2NDnnslUodnrDOvLCNiZt3g1aXu0owGf97tBgVRWai5U7o3AxrAGC+gZQwoyrRMTd97XcMi8UJuJkJam1mbfzjwkmKnhUqsZ1QbYx8zbaoQvGwbbduzRPZsf2bFwLfnbF9nfN3gGgAOwl9N192uyQ0KaPCmLS1KaZuGcpbGaY2UiYywJdle+SiSqlKhpfrZigj4czC881/qrZNSd3ldqWjaH1HcIpYwvdmvpPJJcr4tug8xnNlKtNS/MSlwkRw6hl7cL8m+nun7Jfl6oDLMPn8Hb9Bg5HJPLCEEqsR2YJ8uN3+tnqkEJAGzEf9TkbX3E40Wrda//ABwHXnoVvmLX4VIXg9QsXTxvZv8ADyrGqxvNo+Yz+VClomG7+d7xK1QaWD0Xda120ey3J/ZUpVPm0CNg3BmXaz9fTEbmUH8TbtMDyyn+n5WUtCz9ZfsPK350Dcc65trSkOLRSm7pgqUV37JMS83hpzDt1E6gIPYg8cx2vuFCSmoUoFWZWG910TkoQITCQBsmZzK1+0mKhqoC8M3zxnmFU17r9iQDQ6CNiP8AqE0iQYVr+/dKKFo45IejLF0Od8kqaeFkX/5W5FlVa1IFThmW+FRMBClM16BVSQSASIisGJY8GdUG2MfNLtyULuJiva272iVqg0o4jrJAGyZbmD3Kf3tBjPYQ97QAKNAR0DjTRcOlfxW3eLm88Rw6hl7fTWOlJj8+TfMxFpxUSY41SnHLtCZYdZTQ97i2+OqFORoiIi6SZoVai/ZpiMz0KXhsRXCluD7KHl7xcm6m4JfMq577RTTMXFeh9l+Fz8lTNPZqe/a3C29KgS0YXZJZ17SnGuvTbvLsJBQVSYF3PVpu6x2CKWMzMnxv2VTA1+m6x0EAwADsBxdgilmnnm3/AD8JYBygAdhB6JIA2ToS7N+VX72iY1tzbvaJWiDSL6d1y0rtoVuzP+iSmlKlAXifxa+hLl08am/DO6tskxckXr6JdR3IE8RPuE8RPvEbJpXu8bNoWHPplGat78WYKNsY+evapS8bNtT36ZRcLk5l+HccykSjFSiZLePloiwDQA4Zi3udVS+haFVt7eUMXqBmWwSktMAOKZ7SbZSqXXpi1BZio2TcbX4+1eyTAo5E527txyUL0OomNlGhORkgtyb/AHF5FgxgEb5vKnyKlNKpBe+MgrCM0L5l/ZeSYeN4EdA6FZThpSrTDpahGVvXtRbEKtERa1Crw7ehflLTBVfle/8AsSU46U9hw7TfRrqNCs4ZoBrgPwDfxJGxKqEqdmXu3oEbBAgwGc7d5/41IMCqDCoWDFo+STwU+xYlSJsqvF95mSU7IsSpEXSrM9LXtTkWYtRqq4X55R9JK250DcXzKkcJAdjrJAhsQd2EbLpXu8/X0wHY6cm7waS0e7J5A7NMC1ELtZEYOoZeF7iqotH5f0RfuzTF2KEmY7XZIpiKFQLM3Ga7TJLsN0qLHbvMKs10Dgx0CZlWve++yiU/4k6CqmAa4amh8eKV5y579BmvhtfjVJ3zHg5KoSJyZOT5uxRZ7NZ9unRYeVGaezV/Yz8CdAmJmVPLsquuVoHy92gqG4Zgfk5627R80tQFX3zKMJO7+/B12YdljsTbB7NX5vH9mrKMBK+r2q0xUbJdWf3EmXhM1u0lKeHWq8MirxqikTBt7O/7FgGgAPlP0q+P43W1KONFYBofCj4YwfjT5KJaE+Dc6QmYDu/PMl/DplA5al4EgCZOa7uUpmA/IxqfozPLGeYg1Qk3L8pURtRaQ5Tz27SvFqSZVKPXMNy9EyXCUtMAI1/wV+Ol/eIiooVfgz0j89p1Zmu79liurjan4IjYImH/AKWVbVH3flBP9icXUMpBlGGlMyf/AM2royU8ShllOWyIE8Ji0CX3+dn7F/iXYqvSEExsRaJb+s8TST9Nk2+VrympaUCrLw9+SEI0kfDUurJ+wrB9J7fRDw7QfTt/SM/nFQdJjVPe8oqFKBB8HmMaMoOswFPhF24GUZK3OyS+9KUmGju5vfp0OvX4kPrWvi/1QPuIzTJy3tBQJPZT90+EycVb4iBEC8b8Is/PU2miYHzueAADQ+tHj58B6o4A+jviDwM84PQ1+G5VvgUlhETWK9z92iI+KyW/zAdgHgSACT2EXKNl/JWu1/IdwekeHbhqD8YdFcaaPUjqFYeU5RoD5DiQCNGJUlY0i/ht2YtNvIyxWDqCPh7rVpTneVOLUDr1EcDxHpGb9Ef0vmVK9LT2c26PVJAGyY+fSkpzarfQdFddPERUXS+iPqx/FiQI+XSnd5RkpfsJ8E+ZUj8kruS0bT1Lv8TT2b5U9exCwHciNeid3m+BMycl738OqYmEU2zzJxUdCyeTCYrl6F+sHqP47mPcuhTD+uefo7m87rZ+lxe3PKMZKF+BMwgHutZplUivdqHTS3MZCihIp2AfQZgikmHP24WpJmOVxmmANYw6THOZY8GHe3v2wYDfO2LgVcchS9LCezEG3bhe6pUSZgf4PgTB/QJIAJl2W9r8lEpDisBztukXobfD+fHNqttKqkvxVoTYeYxLUIW+BMpuXGvtgR8pgz7VBOReBOgTKHNqc3AEHha/hoWlOSj088d3zn5E9yU46UrpZ7SbVMoHLSo6ywHciAg9DDYI/mUW/pLnV42fVFS7McNb5JAoUADsOt7lRlVv931wfiGffyJyL3aYVApTpc8qFpgLz3Pc0xmL22Pwv5hS3JNNzjnlYAQfA5T2+5UsRCmaothdVEuzFp7o0puW5A4mdca6ZipyUKJmZIpSYCOELvwuG6mlAe1vBXtKalpQKvDN/fk1JANADpy0ubRpaeBlv3eDAb52ymoVJy9L1o/vrFoqXskHoXt4+aipOw4n0t/gxJ2Pq7uEQsZjI2Tebn6s59YzRH8DB/5aYSFKBGYKNsYCCJ7S7okrGkUejsehk5a1bVZh1nJdrrYAANCe0n0gSYtXg0Ks9pe+jRswvpKFi1F80I8AAGhwzL/CTXd2nsvs/BiFUk9hMTd+U93pnienXRmZPn4NUw8UUr/L/wBF57l3WhJSgqQJ1e0lLUTEpe91Z/cWCZNJvTQaBMyn9iTGw3L89/W5IQlYuTlr3SeLmv2SNRltMVXWrVvVaSK2IlFD5NsRAiBV4Oj3Z3n2Xg6K66eJUie4sGMwzDbxTFAtLu3NKaPCtd/54Z93alO7TFpFNIX1DBDBxMHHJvZmNNMxcUU+b+b9WjPPid8NwdA+EHxB+pX3pQu2lOeHfTr1tai+84EV1f3WB+DsYIhaYKG21r26yAYABwJAhurXu4jZ1CwZ9MB2OrXpBQvugDqHU5KoSomLQ73G+74cKASQBs9Z9M/jt9oprLmO733TMoVcYNMNi2MnTm3mteRPfMbDZaGttaYRcXgLwDKToEbHEnUbLpVtF4CCNg7EtzaklGYl3pe0n1RMVOShV67s21LWUJP1OW/ZJyZrwYNzd7ovs5IMCiLh0L2T4I8D9F7cTxB9A8XtvvvZKvILP02X8rZbdlVuELxnzVXbTEuybbekj4EGOwRC0TPpaJYj+6313Ppe6rSTDwuQ87z2k/kqShOSpV6LGCIWmGhvua946B0KmU4qUMWWXXIiElphl3y+OXW9qaSDAQVSq+0KaElGEiJ+/wA3mLhNVcXbjbnhH0qTHu8aoP1Z+3vqSDr5VmuBdB3aDRH0jfwZ6deieL4yl+dNq8GwvmZR/r5rPM92d1oSUJ4VSr8Ls8CARo+Yj4FDzLoXG0EeYvP4C8/17/Pn/wDCdPtJ9UhJipyUKszGtSrdUN9955JVgDvc0uT9Jkq6e5FYMoI45NgrpLT2Ynd+gw4Dm6VoEQKOp/P2mnpZmSysKqo+E60l3eYBLUfEmAzfpjr3x31meIg7tFdX93jr4HMfkoaYaeDjbmChtue5un9RVz8nPAQeJOgTKMhL9heonQJlOU92Tpfcj5NSd3j57u+qEiklQSNGMwVSTHvvyn1TKFzGeCZOSlCTGoe+3x7vgB8SVB+EvuuuvNVM/WX0bR5gJqrn+bR8lEtCdGX551SwkAbJ0JflNbtKJgeWTwzUD0NMBt4yy+zwqi8TNdPO9ZY75r6QaSezXVUZGhvQELzAn07/ACz09FyVRjMGou7XPM99U8kxU8OhRN/QTx3B0mDgPQzslqtKkWjJt9+yL7OT5u0bCKr/AKLlZSrrXpztvg73/U5K0r2WZ7+FQEWYqclCjjZelZAad5bgI8vV8W0KjxTnShL+9rzKblocz2auqWeXZqJ5J+9pi3PapLproz7OSiYtVzppG0sTASJUlY0i8PaVvZJRlmhNCqYtz27LppZk5ip+xPN5RiM7eLfAABofAD6YexiucPJYvErbNtZ3iu+E7J3WYqPff479GbQ7lXq7rBi33f53lVKVLpImKEvNkfJv8VlRI4zL5i0+DSEjorrpo1aMumEStUGlWXYKWvzyjGSn089dOlsQh0DegY+Y6XFv9ko3l5Jtb3Fl1qUptpiF7rmubr18br0PP0b/ADz0g9K65aULNKL1vTa+k3mCJjYq0MzTKoe+5IBoAQkAbMFtZ7PL3U5227LEYMoIhlIF+czzPu7VpMZGSlQ09p26QJKVuyUCJ5IJRjJT05R8fLWmFHwX2vmkouFyBhxzv2ZaPBl40ys7ulUxbqK/f2WgzaPvgOwD9dsoS33xFUINCMit3AMAAGh6Gh8Fk1eLSVmBbtCh7r6D+4YiW3bpWIcnG2ipExbbyHvaIoRQq/TT6F/lnp6IykNxrl1q0oWaJU+a/O/uSqpKV0nRflWo5VKp+pyvlTOfMb/ZKw3IOfvG2FOpyZjw41/zvjYt/wArpiUPV778LE8RCsOAE7vMLFW7bPFAVQB2EvPJS5ns7S0s8xh+py2sbssdwiFpe73s1kxsqlKFlFwvXY6DMWh/1L2vLk8SpkmHQaE4vWjrpxP0FE/SUfZDhUfZP0FEAAGh+N5KGi8XpEcOgZfQCgb0AN8HyKkbTPP1dH3xMip20r/FvaiaDNL81U8k/e0K5rzDud9pZ76/DZ/lbU8U7UH0M+oIVuSFzm3qv+xYihVAHS9gSC9Pm6zx0+/gY7hELQm/M23ZJ7NctTwHDKOqHns1lNPDOR3p0kIbEwird2mAnJRGUMCDBSioVCwYFEVQg0omTetCTCFz7ssb4Pf4q6B0KtKMV6X8n/Z6Xgi3OZHgwKI2FV3SIOVQCelrEX3miWo/ut8Hk3CmotKcV8vdrtKMVKeCHWe/rmDq9p/4ZQd0p6HtK1RVyT2WF8LpYHlOoMKxzu2yD2dVExKk45JQ1FC088XEZS3eYKFKOggEaMStUGl4vWlo08AAHAwS9zVUXA3KKHyX8a6AADQ9LXo333U3/wApEz6pXelnkjfj3b2n15mS+/Bqj4bJSz2vMAMb/VuzEpfkje0qofaf8JKLBdWH4+1OySkAVLwdwiFmmEpZnub5/De0v8Exv8Cdd9y0pzNKEOXe1rzCR0ez0rXCIWnKtqPfc0QMrK7AlI+bUiSly9YZl5esdOp29LfBiB5k9GzLr0pXbQ5790qmNb41QeEAzMFKU+5PZtB/y9G/xq7y9pJ1Wv4dZaYCc7te0dA6lWlNCU7CcdjgSAIuTU7coaMwQFmOgJTm+LdydNmNS7F3WKMRPsj3YkxbRdVvjnVGyiYuYnhBX8mWPnp2TbxKrsl93eSQAAAAaHAwHq7Q8SeG+v2l/gmN/gTrysbx5VWtSBV9PLQ2UFVlGC7f5o9CPVySjASuEgdzqc6/yJ4ifdPGr+8QEEdZdR3IEBl73qdVJDn3I+mSfr3+dMGbc/amDq1wznL3JSktyn9yiYF1j8MvJFCSnkufnveVPR7lcAAmTrwW23LEpuyZUMpfsg/Hcn/89Or2k+qgkxkFdKjhk5SUTGyhfM9mWiY/iPaAhghGxM9FRFdIXfMZUWVUpWAFHS6B0KmD2akGBRERUXlTofDpfukrorr9xeOuB4duO4egwQwdXtPsiyoaqWefwt5cVE1jbSxLu976g9nH/wBsfEpRwjWz/wAbKkFaBOJg4Xv4VTPFre9Hud57NZmolz8lTNMOg3nxnaZ1nahJj1+FSqy9/DpZ5hM/nda+kgzqS4TpsYIhaIXtuPL5s0vRcXFKr3aYCclHC7T5+rYcCiUYiUttYSACT2Ee05l2t6SK9NKBQ6wEEbHmD066e/4pd5+0l6s3zy6lgl9yVIS0Wt812eUeOjslU/SXXed7yneHfyP2aDh7Su0nJPZoXwPgDN8QIYOBG5rgeG5rgB1Z/nfUkXyEEPo79Rz+pzgnySMQiEnsBMVP1N7XP0Je75jJ/s6LaxahRpmaRFxq5jVeDSFme+qQkXWLiTAqLub34Z93mtcSl8ofxVPAQZwROnPfVEwKAic7S+uy/LUFdJANADhk4qXxcK3sbpWvIgEdedCsHsyf+MSIgRAo/Hn8/aa9WfS+1tSDJybfJEiYRdd3sWaIMmgtUiTGpFCFn7xsyhZfcct1WpYgKoAZaWCMUG2lGMWDPd77T2d5c6fAGDhmuyUSrJyU7oWn69v/AEtGzb/lTMO++1/QPXf556cTBx30bHob47mTb4VLNMBNIXaZ9uqeSYiCqheBOgTHz6ZRlLU7vKLfGqDwzb5VzKrFUWXu2K21fcw6y7G+6EgDcX/5Wd/0WZzG29KFiKEQAR2CqSYgOVlx3XHp3MBC7ve3C3LKXiviVB7wflCfv9pek6B1KmDCo+yJUie6vQlSozMvdvgTwyf3211zQAgKHsQTNAwAD0Dx30X+WenRrjqWv4aFpU62oGWZd4pT+XmIjirb9+i++2q+fr3+VUodnrDMvLDxJAGyY+XSnd5mZKX6VYmY4QKlMtGTfb7kQZjPAf2xbQ7ssuxaUqdgkwKUNG2WAADQHA1X0Owp7NFwC+2ubbyqm8uKG9xY6FqSimYuP4CSih/1bWvwtTxEKTFxRRHRXUq0VFRAq9pk5oQ8lXm8xcZt+Nd7/wAIfxcmYHnlO30G+8UlRwq/1ct3+SzKV2pIqlCvVmKvpnhqDjn+WTU0HmB1uodCsW5sJ3SYlD2v493QxAGzP1NH3xQpmui2vxKikTAqWZOO/OFpSUvbReqPBx5QDvgAFGgPRInnxyamuq0ramNipT1DgeG/TMEvzHFprpSDNvr/AMySnJru7H8Ts9wz2Z3f6Dn+d9UvtFNJaYSaombkmiJ4iZCO/d4PgPafZGlJ3UvW+Z3VU28OE923dtPKMl6G8K+AgjY4kbEfAqeY9AoXqMvzLg7JKXZstDd6I+DMEEMB9B7UT3miZFT+SPwFSK5eZzItEwMXta34mexmB5X2/Qc/yyapa5yr1qTssACgAdhHqR2DMsyv35iIsHDfSOg8Bx9pedExfOhOvlXfYcL6Ev7xFCIF9PJvvR/2JKrse3TnQaXuHzU5IPjANcXvJzff0ix/aX8JKbluQPBYpblDQccnLO/ColWAX872iYtSMGVYZk5L0dkluR49yllmM/iJ7hX8TPYzA/zW/Qc+h7WRkmJQKEmZ4oTdM/Xuycip++YeMU3a/v8AHvx7Gb9A8PaP+CYX+BJuE7MB+CIBGjHwK3lGElMJAgsRvJW4H1Ls9KpjZiXyzm5Dyd5bfl0wZt/fw5Rffbd5pwDgnUvyUoi54fsm3lmTkVukHRl3CmmYtDXvM8ilBUiTGxbnq83KRKtZoRG7cc68pqtO7THd6O1JZ54+Y/ZJjrYqf6rbbhmZnPupJhGhdIumf8UPYzA/z29eVe4cVVe/Kr3Vwl/DKvNCiVPzoG6yQBsyq9LdhG4kgRsmlO7xs+mU2C5A6+gSB3IEfLpTu8bPon66kdkmNli9uPnxM1wHUZ3ntLyomKNUJCflxB1Ad/BE6EYvmXlEfSLFq8DORF4Gfr64MyhuzxXVxtT0VXpYzBe69F2/CbliI9r8swE3lt/C8G3mZhX5LMzumNVKU8OsLLXCIWiWuLS/dnmUnhoF72vMOgUJton/AMnOLfJOnML35Iqn7MWibfOvX5IsyrhRTMCkqhduOZurLW2LmUT9bUXCpxfCpdpThpS+1/FH8kM9me+/Wvn7Tl9QdYO0Kg9x1l2pzgnyaZlzW2iiqY2KKON2Ldbd7+ki+zUn6CmIgRQq9eSbfC/0e8XDvt87ngwKYMWj7Fn6an7IlSJ7i+jr0PaTe4krXVaiEb4a4g9W+G+s8GGwRKKExudpir4+U13G4I+WEVA0bBomNQKE1xybRVSWmAoWrfzfpzLVqXkT33mFR4NX/LTKtFVJaYKeFQXaYa+Ne9zcPaV3aqYtIqTxrZRvKy+dplK7UkVzDo8CqZN/gJuVnnQNx5F5ubUIDDREStEGkEuoS7QeAAAAdhxdFddNP0FEroSr3F/GD2MwPLKfrp8/aLwjfF7SjqD7p4ZN60JMF7rXZ29zjnsUylaYFPl4zd26HtRPeaPn0ypxagdfSyrxQksF7J47mYzl6Fb4EzN88tFg4EbhGugHhk3mgpLblqTnabycnbL+xZQrJWFc76h05drNctKNqXnkJVHZpXalGErSl/FqDzJt8GlmmMPBoa95h0ta3ju3FhsEb1MqhxcqFyxaVYBR1Yvxyb25xTV78Nr4n+VueYtBdjfdAZaXy7wnZFmfd4VQqWYdXhULwStrM4l5kVG2kpMWgUJrg7qi8zz9+df/ABUsA0AB2Hqj8YxvLPfqsvSvu0pylS93aD2kkRg6hhwzXNl6UrLsladIvm8uV3vC2mVIK0CrwJAGzHIys2BQoAHYdD4Ae4uzxMChYoCLoDQHpX4z25SN3SZ+loCTHHLQg+BMy/LNSA9BHQDqe0+yShHy3Dv7iwAAaE10PYiebNBmB7glaloOgzJwxc/OrRMNEpKRcB+zv+yIoRQqzP29qVTM/wBlCSlAlar0Ujx8tn+SdCXim+1n9+JQ+Tt7oFyf8EUcqgQACPWj6LCa4aHRdQt3vxVCDQHURB+Pp/8AyfTkv4VJaXVclXPZ5u8w8ZUp/es9pKi1LMQaxk4W03DLJSY2MKvNvN5l41j3q6RQQoB4Zlru/gIsow/BuDfAvnoHl1y5WSkHwWf5ZSRXXlB5pzD5EQHfQRrgSANnsJlWm5v+BKdCsDoMtfLdyqJqJgM3ne8SpKhpF6cpMprf2TwcyCnMn6TKbu8QEIAY+KWyhbKKLDmF36URU3y9BprZ+YqCfQ1xMHEjfXriPxpv2e0+nNrNlGllGNba4e+amVjeOsrXkQL16Hf4HKYpQ5geqjEXsxaJhu6G3s8oze6XSpxagb4AGZeH48Hs5vnbDgOO1sw6bq/ffpchAWJ0BGdso6TySZNITGlJ3UsB2OLb5TqOcyUtllwHXqO9HXePfk0Pt5WedA39AZ37MtGg+gXp4lRSY2B87eD4tTvztAAoAHrkngDqE7m4OllDjTCBAo0sIBGiNiAADQGgIvp5Vvg0loiWZTzBubZps7r/AEB7U7o0qO61+pHiJ2g9A8B3HpEgCEJkV/ysqqSldJE8/aW0/AWGxoHUUEDRO/r3tXsko/wp9TI3CNdAPWeC+lchetlii7B/7pHznuHJUkw8bwV23v8A4OfrPtXsko/wJ8YYD6G+O/SMHAjoB1Ad9BOuI9MgEaMWtF91fxg/Sfag3RMNt4yfFGDgfUHoETUAmuBG4RroBmxCeIGz+Hb9EDXpH6bmDeM89mtuj4onUE31DpHokzZm4COkj0B+Ha+GHSfWPw9g5q2E9l93X6JqamuocBCYeG+AO/IwDQ6CNwjXQBuAa/GtcB6IGuB+BPw5mFpMx19MnQinY+hE/LgYOgHY6tCamh9CusFKF2hz7ZU/PWr/AIuPh7sK43F0gozIRnLFvzJiu71bs6zB9BJ1xA+Z4Eb4j6Vn89ty1LMtAqVUJKxyIF9S/LSifqsm3/FVPHzPnVMTJN/BshEuFfz4kgdyB9PHob9E8DBsTz+A1xPQOGhx31D6CTs8ANnoPAfSndUBMpRnuNz/AP64PlUp3efraPvgyaW7PFdW90g9OTeKKphZT3WlX4DFQXM7wAcFrRCSo4f5facysxaZVnuyfy8bxr8kI7RRpQPqZHomDpYbg6j8AOJ3sdA8x0j6AeI6DwBAE3Nzc3Nzf0PNyhSk1Zyi0klZS4esMJmZQVSie/MbCQoGtnJim/wQkOBRKMVKGLLwfMC3CteOXQzObXb9kwKe9vDKd77xRVHf9FR3LNMPx+93C5xXUzzHdmZ+T33l1Q51pXzs+ZlFCYyTAXnte78APDf0EnX0IniOgn0R6ZIA2ToRsuhe7wZdHyeCxD2YTfWzqnvMBBYh7MDNibHVdatKF2mNlLfxuxka8va8Z8YJyFl1NKmwmRpZi41Wg/vzLuFNUp/+Mhvf32mHfbd76cM++yqYaWpaGarvwe1Kxt2m2zrv4qWKoUACZNvg0lpg0ciF37tP/wArO/lVgGhwz7+1CRAMPF2ffmBV3veZaPagRJRUKawghIAiZNTvyK310eiOnzg+rnj2gO+BOh6IGz6mSj35QQtpIuBRMnFoqqLxMVHo8UOyzF8Z7tI/W+D4rlneXYiU97p+ht+V0XGuV1/1oJfclKbeI4dAw4siuNGKiJ7qgcb8EXWly8TApjYFURFpTSzf6zK/6JGH6rNC/wCxIAAAB2HC1PFzU/hZqZOStCREfMcs0wLVqDq7Sq5bRtZlq731fNIR+3UxcXwGZuPgIbPE1+6ZWN45WIgRAvHKygn7E83mFi+H+9/xg9W9/D79Imbm+JGugGOwUEmfrXYnw642bcneuLnv/wCmH2l/KTGzPHcrycNTXqlQSD8xwz38W1KFmZ+xEoSY1C0p0EgCZOW7uVpmE5so23DP/fdUkucY+NMOgvq924Z9oe8J8lhyLWTVf7EWYHjPd1Zl5pAVPfaYV9z3lX4Z13hVf8tKqTTiHk9+YFDoGd+OoYcW2+8s8RFRAqw4NRcvFAUAKPSy7rQwqqWY2Gqfvfzf1XyaU7vBm0ffBdWezieIm9cw/CN+qfV36IM36G5uEdBAIIPYxK1QELMrd+UtMe2rFQLHxUvcWxK0rGkHwNrhKy0wk2XyXmMPHyWu4WOiLt4rBgCOGSjW0lFl1K4uL/LtMJOSheD/AL/aSzPbndKZWoRAstcIhaVo198yhu1MZJVWKkCrHcJ0E6Ey8oO+kWYD8jsjrp+DIr+8PhNDv6xwENxdocCiH2akrpL5PIjQDQA9EnX4URua9E7m/Ruyq6e7Rc9GeCdugcD1EbhGuLsEUmYQ53e6cgvzT/CQAAaHDfF82lIfaSRvaX8VSt+dA0XKRrvD9HNc2WrQsy35KloSY1QppCwuo7kTKfx8kVb0kpKcgVG4FwFJibzMnf8AsSAaEtcVoWmChZnveUjxs934ZVZupKCYeKKJRQ/6t3deGZ54zTDcvQp4kAgiVYlVUQF88sOy/BHhv4LPv5E5F7tMKgUp6RG/xXUHXmZRT9ie/KsVUU23zGqF9xtK6X5cdTXSOG+kjhnP2qlYFNMwv97wHfDseBGwRFxKU20odrcltIvJLWN+SERdosvbkoaYFXe1pfmqnknm0xL3uQl16iwHciM9AfmJXmivT+s5y5adxMnDZFZ2eUYAZNvMbFWiZ9xqplb22KKFlNa0VQEEbB2JfSbnT7Iyf6RRZi4/gL1ZVxvcUVSpBWgThlPyUM0wGZqNvMrK0fCq9+Y1Pgp8OPUa1E8maC1Pk4l16IhMw6jfab3/ABHXV58PP1si0U1FpiqF3kXT9+a/8VRECKFXsOsmA742pkC8Mjfsg3B0Ebgpdssu8yw5rASUJ4dQXgDM29qtKkqLGtS3vcMt+Shop8DB382mBVyUhvm09pPpFSG4sq0UTHxUqgAHQYyZju0GA3zui+zqpXhUpwyKjaFgGhwz6HuKckXEvoIaqLj3W+d7xVCqAOtnCjbGXX23nkoWYuMtC8b08SopEpy1XwuyyjESn4bY7cB1kgDZOhLc/wCSLEz9uFKccnCN1oef+N/l5Vj+LeUTtEQIgVfxosAdEw2IO7CLYje63pE6mfdz2hZTQ+TprfJIqhFCrwexEG2aLl0t2eA8LbkqXbw5lr+dVcoy/lbHz1VtJKLRcgYegSBGtrUbZxP1lEB358Ml8gMQixVvyLCw7zGXKFv+rwzT4t6UzO83qpWIOVAP4E9pbe8LMC1KOcPKMgXOwXt15ni+I379JPZvP6B9C2pbQA0VQo0AB8Y7M2fBB1O61oWabuzn/hJRipSsNaFgxHRn39qU7tMOgUVfhZ9fJuFNRaJ42VdtYmAvd3Zo+FyedLTEvNyfw68Ls2quDJQ1By0HtGqXZKVJueLlX+4vIsqtvpyRU7b4ZSM9RVWmMESxmt7LEzqoDsbEyrxRVKqGv/1b2l6U7CUbLzHVkpUNMrMWnySUB8q/bw6rX5ACLX+pvMylSmoIvdph1+HQOvJTJe79jT9Hb3tuiYVT9romBUkImplua8YzATko4MdKTMJTbe9zRMXWSbWbgUUnmIluJVa22iVqi8q8MvKFErJZAeN4dqiKzpo2A/Izu8wH56PiT0HoB6c+9k0qRL1StfFcc0BBGx0O4RC0S/VrXd2hyri+9zeZbPZru5dX6c53uv8ABSIcypNKkXJy2lZYoC40eOZkihJReiubbds8Oez3KUgOwD9ePxW5mOb8nkWY9IprC8DMR1W+55b4166T9qzKoSin+XmJitdpn9yZ9aVhFSYeKX090JCrvsBKP9fNZ+GS3LQ8VCoV2G0lz47USnKRKF52mXf+pdQkSi+7325FlWPXQsuyS+0ohQBWdpgV8lUzbyx8NZjIKKJSDlZRf/YvQchBcKvn05djX3ihYqHGzEVejKqN1RSUp4dapDO8VQOw6ncIhZpjI2Tebng4XtYFAqWDNeryvSZOYLhyUzFq8KgL6WusweiOJl2U4ySVaNmX2+VKSm3JW/oJABJlpfJyCUjUN44Tu0QciBeB4e0r/wD+zHpNNIZu7TAq575n38ici92mBT4VPS7GjOLvBk0lffikEbHY9F+Kl8TDoSCpPkgm4Dv8P317mY/hUM09m1c7l+Obk8n7E9+YuFrTvDpR/AEdzmZQSftqT+AoibzMuAADQmdf3pWYVPg08M3/APGeYSK+IFaX0IbwlMTAqWXItGWjdkj5lKLP9fL/AOiTJRcbF0koByCif7Fl7iimYtBtfnaXUC5OWU0rSnKvC69KmAMDbmYOTJS2A7APG61aU5nlV9FrFgNNKt35hf5L1jruY5d3hJ7kqRa0Cr0OiuNMIlFSdk+BtzKapRet6bHVflpV5L5vEzrTcFKQDpz9rRGoZKVulB3Us0O+hvoz8nQ8JJh0ChNtEvAzC7xWDqGHQcJDd4syaPHQLMbGWhZbhrbcHaCE9FtCXe+I/sxJj1eDUE69CAfg54jqHX7T/wAE9l/4ZvXeZOcqeSTDoP8Amt4Z93JTPZlOkLzPL+DpJhUeFTwKKW5io3xdQ6FYqZVJZEmJjeCNt7/C2lLl08TCpSAAS+sW1lWlNK1LpZfQL5XWEUAdF+OlzBjAAAAPlM/ssqO6143/AOrnBG7CZvJz6rlGStNWgsrYkAkegehhtSJTStK6X4Wx1rQs0Z78z3P2JPAFlwSr/wDbSmsUoEWEhQSY3tJI5y7VL+4swLntSZt/gpKP4r87W7tMbGFX/L9JOgTCWzb/AOEWZlHPjaWVZV6oKlSYqXDb3NHdUQs0xctr7eD4qPaHM1BRV8k4ZeT4CSly9QZhqDjrjr8cI36OVT41JWV224rxr78mYuEE/e/HKxTe6xECIF9YnZ6ndUXZhzl+Sym0WrsT2n/gmP8A4E45WK1jh0aU4or8+5n6ern5uWAa+hX0C/vMxhRjBEmHQKaZdmIn/LTKtvdNt+xJgrUu7LY9r5bclW1SBqsNAsdjmZMopSnyTrVFT3Rw0OGU7ZNwpSU1LSgVem2xakLNKkbMv8V/cgGh+WtWj+8sVFXsAPgj0A6neO4RC00+Y/8ACQUoi6Ewe7z2n/hlHlSnTod/ombQbkHJBRl26V30spxUql1K3IUMqqpRn8Zu0F72/sxk0spwgp57f3tLsJnu50bUoqFScvpZ97VoETu0w6BSnVfQ99//AEiKEUAfQyQPx8joB1M4nwDKHqroEycsuukmBVpPEntPuiSsaQD6WSANk6EfLZ9pQsxMUWlnuioqDQ9VkViCR6R+gkb/ACEjXF1DqQYMGuNjI1fLKkWtAqy3/Vz1X6Zc7ZV3gp7nzl3yxqJUgrQL/TZHQDqW2CustMBC7te30vJcpSWEovbkK0rt3mLiinbN5v8AVxvZ3+TEbhGuDOEGyQBHLZj/AMJKwEQL9LIBGiNiJUie4v8AS2xN8dmA9OpbQtpBaKoUaAAHAHUB36u/xHX4yPQJ476NwHfQR0Aa+ByLxQk8bLt9xNLC+as8fMXukX2l8nSI3MoP9QGDrJ4bgG5ozR6QfkegiEagHTv1XrR/enYTbZeX/CrLspKGVIMeotz8n0pRr8+J0IeAHzPEcCOBgghEHR26DGcKpYw57N7lUGbez6CT9VlfOmf+Sfs6Sl/FrD+hlW+FQxmHUKqdzFQW3va39UngBs9GuJG+gso7kCeLX98DqezCbB6/I7BmTqihmRZgU973mXksjqiRcUOQ9vvzQA0B6GUfGyUqmZb4NOl7tMVOSlYYP6pHoEfPhexSokRMWy/99rw+zkh9nfxa0bCvX3HiKVQBjsjq1M1zdctCwKKaf+FmEhuua5ui7JSp1VoDviSJzr9wlKBbndm96W0q96uzwEEfyPRMH9PHiPSI3NhFJ7ASi57bmctpJTel2ynoWuK0LTAQuzXtM9ytUxU5KV6Hx0dgzQDXG+i+1/f0kHs5vnbP/HfxbD7NP/tlFIpTl6DDuAnp3/TZOoCDGYIpJisGGweAPp5tvalO7S8eBQtK92mLSKaeLutaFmldiugZeixFdCrStFRAqxkV/e9IkDuQIPWMHw4P9BZV6IjLPZu/BmQniUsswOxTiDvrJ0OBIAJMxV8S97mif/KzS3yTosQWIVaU1LSnKvHJybEfVSQZOW3ZJz5rQfredYN6G+/EwXgW+G/foyskULDTfchud5gOWo+M16WuI9AzfBrOVoDsfmWVlHfhU+/EwPna0ACjQ4Yw5M2xegHqJ2eGUCyaQxXppo5OeYttFHd4jq6hl69SyxKk5mj+0flUkwsp7yVfodgiljKFbJyjd8l6LqandXdpmX/s8JO7TFq8GkL9N3BxPF05oo5Rr8xzLymkT32mLiir97e/0J//ACbQj5joe1a120/W0R89Ic9h3SI4sQNwvQvWQDqDA+941GInd4mFQ8RQihV433mm9P4aA7HR7St7JBa4q5VSYVKJVteJOhL7Wyn8GqU1CpAq8c7JNWkWOC7aVmdoiti5Kc8e5EXmZp/5JS8B2B9L1x8/zbKqKXrfEuSwbSbgIPBPP2k3AjjfQLoMKmLXWvZY1dbdxAABoeQ4AfOZlr23ihI2AiUsXnsv3G4kgCeeXl/9Fg6HqR/eWZxRKCsxFKUJxyktt0ieSyihaU5V6L8ZL5TjpT2mZi+PFwHf33lOFVV/UhOoQCNGX1pVt1bkMozvk8B2Nib0CZgfvutfiRuEEdQEJAgx08bxfnM63tSndpRUKagvDtMm83N4NMxqFoTQ4sdAnW4xy7+37Fn6q+jytSVI+XcHt9yAaH9WE64mE7mReKUlVDXnxLZZi1+HMJy1UynCUGYCclPVoTU0OBOhNPm3PpyqrBe+IzVNMOg/5rZ46Gzw+BGwZTQlPbqIB/rEnZhOhsxQcrJP8LAoAmbcKkmEhSmZLePcKhFGgAPSI2CItWTQ7rUvefoGfbO/74KMv3OeY2KtHXv8f84ODRN6/DzwuBNTTAdArS/MSqY1D2v418yrRVVMKrvY0EHWfR31A/1eSRxA+cuwEd5RgpVCQiknsIOfMu23kggGhodoJsTYm5sTYmxAQfSMHAce39Sb9MnZ4AbPQYAANAa9EDQ6jwMEMB6TB/U2usmb4doDviTs+iPU10mD8aRw6/ihGugGE8QJoTQmhNCaE0PgtfjdSkQfihHUPzQDX4sRuEa6AfT1NTXobm5v+rtibm+kjoB1B8Jqamv6LP0EnfSDvoInboB/qEfHk9YOx0kf1JvXE9G/hzxAmhNcR1EcAP6hI4mD4k8QOg+R4DuP7GJ2eAGz0nzPAf2KTxHQeIGh/YpHQDqDgeA/OKrC7upXXL+HkbnboJ3wEH9g+fHY4ngekde+of1uTwB6DCOjtAd/1yYBoegeIHHfEjcPlxMDGb6QYeI/rcnZ4AbPQR0KNQjoB11a6NzcB3xPSTN9O+BM3+Nj8HPEDQ4k6EBIgO+kjcI1wA+fpDgB0D0xDB/UJ4gdBJ4AbPXrqMA0PSHTszfQRB/UZOzwA2egn5cQNdGx29bXUPTP495/ghPEcSeIHQTocAfgx6Z+AP8ASwPA8AN9JOzwA2fjx6pm/wCjDB1ka4GCE8B59JPEDX03X0I/Dn8ZA1POCEdI10b1xA16Ih4Aw9JMH1wekPRPEfjAHWRuEagO5vgDwJ1Ox4AemegQzc3w7QmD8NM38Zv8A2JsdJmujepvfADfQeswcDNcdQcDB6h/A9cCdfEmA7+vE9A6RCNw+XEcANDpHpAdQEMHwm+I+qEb6SN/i5PSOBgO+jvCNcOxgHz6h8GZr+pDxA3NTXEngD0kQD1Bv6AR/So6T0A6gO/SMHww9Eeifix8GRv8hPWesHY9HXwu+A6zw3qb/GR9ePAdJOzwA2ZqEa4j47QmvS1Nf0ueC9JHAcDxH4CTqA76tfnJ4jp1xP8AQw+vHiDro1O3DcPmeAHQf6AH18jR4g6gO+knfEDQ9EwcAf6yJ2YD0ka6Nzc3CSYOAHz6Dvhv0dcDB/VhPEDQ6SNdB4GdoOvXSZvqHxZPUfphP0YfWDxA69CEHo0YBqa6jB0npO55/GMCYBw1+7jowf0STs8ANnoJg6tD4EdB6wT8SevUH9CE8RxJ+NMH14fB7hPzEUk9xr8XJ1xHQeA+rsYDv6qTN/KAfi5OzwA6DwA30kwH6k6hxqAaHrb+A38Pr8YJ4g6gO+B4gaHQTxA0PohGxB9JI3NeifycjcI10A8QOg8R9OHwB/oQjpA2eknZ4AbP9iEbhGugHieIGh/YxHQDN8QP7II6gNn4QH+tyNdA+B3/AF2RwHqnieAHEzf9ca9ftwMHSRuag+KJ1Ad/jg/EwOJ9QD57+B10A9GxB/WBE18Sp2T0ag4n+tDB8EAB6OviCOg/0uT/AHgOnmE38Af65HTqa4a/sQjZ4j/7B8vHc3/Z2vgNzc3N/wBF7m/px3B+R7/Ad/Qt/Fj+iN/A7+jDfw2/xUHf1XXramprh5zznnw3Nzc39O3/AE/qamprp85ubm5v6Bvo1+HmD8c1w107m5ubm/hB/XAHHXpAgnXpAfho/N2hUlgQddW5ub/sfXoampqa6fPjubm/7P1NTXR5/wBZHoH9ln+mSP8A6D7hg/FR+U7/ACYflY495qDjv0zAd/1oOowcex4jj2nfgPQ1NTUH9e76R5HgPRH9e64a4kHgfT7f2afqxG4Bof8A/ATX9zb/ADI/Xxx1/Z2/jh/ZYPDcLgQHjubm4eof1yeBg4ngROQE7mtcDxA4D8f2N9A/JO3AcBwHAfj5AJ/KdcdcOx4GDjuGD8dH4Psdpv6Rr+ptCamvR3/9OTBv883Nzc38edwf1fqamvyAf0YToRXnMICD+AD+jCNiWDlnmBBsmDf9mEbECgDUdQsFkH9DD8FMYgCb5tgzXK0H9mEEmcohUH6+PzIb/ug/gg/s8dBP9lj4PY7fj2vzED0B/wDWwkiA7H5Xr83duUQHY4eIn3TxU+6eMn3zxU+8TxU+8TxU+8TxU+8QWp83E8RPuE8RPvniJ988RPuniJ9wniJ9wnOn3Cc6/wAic6/yJzL/ACJzL/InMv8AImxNibE2JsTYmxNibE2JsTYmxNzfDYmxNibE2JsTYm+O/omvxjf0XkU/IQ1p9sNFf2w4yT9Kk/SVz9Gk/RpP0lc/RpP0aT9Gk/SJP0qT9Mk/TpPASeAk8FJ4STwkngpPBSeCk8FJ4KTwlnhrPDWeGs8NZyLOUTQmhNCaEKAw1KYaFhxx9xn6b/u0/S/92n6b/u0/T/8Adp+n/wC7Q43/AHafpm+9p+nb72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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
