Решите уравнение sqrt(2sin^2(x/2)(1-cos(x))=-sin(-x)-5cos(x)
Тренировочный вариант 302 от Ларина Задание 13 ЕГЭ № задачи в базе 2108
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 302 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение sqrt(2sin^2(x/2)(1-cos(x))=-sin(-x)-5cos(x) ! Тренировочный вариант 302 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `sqrt(2sin^2(x/2)(1-cos(x)))=-sin(-x)-5cos(x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-pi/3; 2pi].` 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528J2I+1CAeYBjY9Tc0jYFU9luT9K2a5lXyeUZqP2P3G45N4orLTFo01tbm3uzAEaEe9ZNXS1T2m/ZsFXfmLT0KRjoDMDlY87c12+hZWz4tzTp8nK7iRcUUUP6vMJ0TGGrQucptqdiTM0rxSqyhdlKLL0L0ssq9oKCgLs+bQUKtJRZRe9C9CUl9F19RZ5RmIlASZT3PT9CSjA1QOHllCdKlKf8tANABNw3ae/AaR0V10aJi0o25V+B2WpUNXMBBGo91sZ9QiQDQfCrsZLoHuwzo+rpEvrdNytE1zMrf+xfirY13TMidiNK61RAqx8eqztdIiJWNEAEI1EGBWHiqFGgEze16k+bQdTQc+HRJu12DWXVLcm1oAAAByEFahy/rwtLjMX7CJABJOgEdmzbwq+RYBoAPgGZcaVWVuHQEHXxj7kyhhoRLcD1RpSgqrVPgxdQdCfdn7+ei/LxNPsK+1sp+hplFK0IFX4C9a2Lo8OE9XbQ8pyv2X9jQHUfEgQeRHjF1HqIb6/V1gvq9HWC5PR1nS1/WI2TSvN4+VjPBnvVy76xPxOf1FPoaDPT1Rp/UaZ/UV9EaHMvbyUTp8v/AAzp8v8Awzp8v/DPa7/Wie23elE9su/wQZOV6UQ5OUnOmDPT96lYM2iDPoiZVVj7E40d/Ltf7Nzb+VKedpi0ChPgl1CXpo0odqLeht+I2eQzGxGuQvvKz2XITlfB7cs6fLXnTBmX+tEGf86mgz6J7dRDn0w5/wAqmnTZb8qgs0zpszG52T2K0874MBfV2gwKYcCmf02qf02qDAogxaPogxaPRIMepeSTYvyEKIeaiCmv0QTYvyHhNWjeZRDjU/QI9OPyZVleLVU+5ODnahPyEwF/KL/P4e7qi6tHz6oMxvSlo+adhDVMsw330LwS5HYhW93tcVoXmEhd2vfwd6btu4a9bUcvBLqG0J8bMp6Wr/azDu6ar4hlNtoeYa7MZOqQDzAhor9UWezU/QIKkHJBAAOQA99zajZTqvNZi2dLSDwyXPRWyhdlKr7jZYtSFnhz29atEgOoB6+Ve2opq88oQpUFZi3XyXdE3IJRcLkDDxM/VzXVEoROSTQQgHmAYFCjQACZLtbaKK46LRk0onu+e+uylZUgRAvVycxKJRni19jcM52RFVOby/GWhFbfq8r12DXha5SssBrH6d3XV++3pEBCAE6kCZgZCtyc1jZb3WotHgV63Z/WvvYv0NPnhquxiHNu6A6gHrp+RnMvo/wGpmpyzUeTePnfoRBogHuN+RsYIg3PKhcHPSeGSBAQeR8AjUSj8jLZPR+DsWv6L5vB7jn6G6kNLD7SRTV5PVoHRNqFuta4StmmFVzufm3gp/02WV/Y/hk6CUfn5L3fLsHUusFdZaYdZVC7c3jY2uULuAyEN5q9eD3bH0caLAQRqJfk9Foqjc8QkoCRofcF/Oz/APSdbKVzlNEp0ykQcPxLsRHlKnJbpreS8pRet3B22oTMV07bnbV34ZDqlLFpiFqLVLror8Syr5iBBYh5MON7bKXafhtPO3q2uEQtMJO4bm5vNXvyioYlYBoAOAIPB3CKWaVOLUDrwyezNp99stSsd8z21fVGCxLC/pwzO69TweNm86l+bQcL71oTc0qzGNoV02huGVf0KfNjBdfS6G/k0e5UKg/u45OaKH2SqwWIHHCqw15NiOZi2vczlvJwufZUzTATuG1ub9TJuFCb5U4sQP1rrVpQs0CW5XfdiiTG0XLK1MWTwc9eVkrYOgaezL0/Te43WrSm5plO95V2TakqRUQBI9CParnmsJAEBBGoOo6mZ32Sn5wDRQB1brhVpugOogyVN/RcM1N1O71WY776VbiXUcyJ0ifUILULBQ3Vzr9B0Sc2i034tQcNKnDoG45Or5VScM+8ImyU56CiY28Zoa3m/B61dCrRMnoEdH5rymJT/wB1/O3uBmB23XdVmCgkx78ZtX5uswK+dzxtQp0j0X3B3umJcnsy6tKlq3MyTPsemoMkxcoXwYlIcOF4MHycnY66IkzKDdVokQEIAeYHB8RXtLu0fAT9jMsoQpWFZt3DNyTb3ElA20oIbEDBSRrHdUXVoCCARwzzqiJEUKgWMKsVGcCYuUL5muUoYrMZnrtO3V/VomVU7bZdrlZPRDyLEUIoVeF/bnVe+XWCpC0oo3/m3c49aum1o1+y9KE4Z/6ErOqA+Nf25dS8cwO+YEmYuj0cM4hLanaLrl2h+SJCitzAPHMNIdvW2U6UUIH4fiXNJQoWlQOGex2KkQbUA6me/TWpQkQBECwnSaw2IGAJ4ofacltfIkvDGhgkwAlYbV+/HcIhaY14vWOSFJA1lF63CO4RCzSm1bk3LxvQPSyzAbWjwNRy6r5qI5QrBn1T2+niyhhoRM/sxomVc6flVTFvN6SwAoRMBtKJXmCy/YvGr83NdvROD5lSOUae30TFyRcX4XVi1Chj3W4utPP5TDoCJvbztwcbkI+YmB+jxfDR3LQ4FMTDRLQ69UYy9ObZf+i8wO3FXinfz3hIAl7G/LiYlKfsmaNjV2xTqAYbAGAhcW5qv+z3LDOzMtTq57l3WhZkoiPtTkstv6LFQpzaITsBaZWU76rVKMBGQO8wOzLsVJ+KPySfhSc34Xi0r+TAmb9ayo5SXaWaMvE59SsVaU5KXMQnHMpRNgTmzRRoJfhm23erlYcJ3890op6BNu4twfv56L8uGe5ucUpMV2pu7qTKN9lOrJtSYaIlOqesz60CF+Tz8N06HgToJjfnZT2++ZHevqThfcKULNMBN5a9uGb24zSj9BPEyXKV7hFOoBiHdnPxIXcCec/Xzv8AScMyi239/cmLkolHfiZqPaEmQ/RUs8ocvSrtMmgWaW1edYjvk3IrIVCQyvFctY9swjpSFfhmfr0dS4O1ZCHRphVaZbcL6+lQrqRBgv63tBgaOGNrcMl9lDtMFNlEv/RfSanWX5PS07KphIq0Lwb8jO+SvO3Mv/8AaWIoRQB1MXuZdqdV1LIQDDjZPpfGoyvS+JiW9Krvb1Si8yBDWh5qJ0FX0DqZjtdbHdaKln4b5HmQdKXlDNci0J/y0cJRmpAdRD2AmYH73+bcGqRuaAzoK/oWJSialF4PdseJScwva8wrXLmp/wBnBuUwOT+El5tvKcgkzH2UlfVpjJspVeN6W13m6pd06O+/9buJK8Wut96x8kLeyzJue5QnQtEGiATLc9OUXnBioUT5p7lk/lZyP1cpLBlynD0oYP52iYl5dVfyLLATWRKMS4vsfyRgQhCTAqdA5eXDpc1/ks/DP0ODuEQs09vP0dyA6gHia0btZQYlFdblkHHK7cyletvVM5i8e9722UR8R6XV6ZjUihNX87S50NLzA/toitfmsG8iwYzplap5JlBzS2yLmO1JpbzmYtXQ0hffMrVL0uhzE5VavLaHap7LpQ4TGRE87QDQAGZvZjNKRpSniZnbQ0oYNSsxu9da/C1xWhaXK+zp3fR28s/DdOh4XWuzmqnnKKAuWUtj9ufWsz/0JlWGugVpzM/Df0JpLkFqFZ7Jb6XxMNg4c28MzsupfqE6AmYJY329bOUtjNMexDQpl17WBkoXdKaDa4XQ6/ugoRaiiiYLFC9DQkAEnkJ+JOsxEVKF06r9zPXqswRSTPb6oc+uUXC9Nw8JuUxUL37W5LPxINokx02UqsdA6FTMbGWiXUM+Wj8H8hmBotDQEEajq2K9+WUiKEUAQ0MMsWrDyMezTFLzETZQvhXVOjm6nn6rKaXut6W/r7V13cVxictrX9z/ABJNaQ8xbRbSG6mg6/QJuZvVpVUtK7U4ZSI9WjttEvKWtVTTCyoAD18rtz6+tdjpd54iKi6LwupW5dGnsFcRAiBV5CAAcejTdu2jX30gGLWi8lAhAIIPIynFSlyy8M7yKINFUeJaN1TCYT/9LMLtqLfNuH4l2UTFDZLi1+S8oWONllF5PwdvZcpn5o8xQ1l7XtNj+37p+JckiavVbe3/AAswOzFXjk0vUzXh5WdyA8M8a0SshkB42nSpp+F8nbrEaiHAqiIqLtSAAchLXykc7UDLMaq1rzfbMkE0OFlGLrS5cd9phB1oCv1b+3Pq6pAImxPpE2L8hAoUaAAeGABNAeuKrUvKf9putoOfUbFLP5+58vhLqHUqZQTiXmp+TeN+J6l1iJdi6XSjXKu6VuS9e3GD3pb8vDJA5kQ2p6uIL6/rWDJqZ9m74G/5uaq+ieNTqjZCTB7MZeDorrteIgRQqx6Ud1dua8CoYaEAwDThm0NeFjY+uMKZUgrQIOFzipC8ycrpathQrEIFIlT70DSxQ6FZhNzqbmnEgEEHkYla1ronuTuEQs0wgbLXvb7Pz6A9WvqswHtZNH8TURlR/NOwjQwAAaDQcNRNR8xC6j1E6Wv6xDfX6usOXR9cOfRDn1z28f4nntzelLQ5d/pRBdltyqmub8khTM+tZ0GS3O6exued7QYC+rtBgUw4FEGBVB8BtcIhaYqEKXbm/jZ4aq3esxOzGTxcpC9XdlVDXOXvWPjXpqtLdxpUuytV4X1Oji+qUO7puZdvulty1Eb47Nm26L2VLEQIoVftF3CIWMP4n8kn9Rf0qgyst+VU1znnQZnrbPZsv/NOgzfrgozP8s6DM/yz2K/1vnsNvrfPYH/zT2G7/PPYbv8APPYbvW+DAf1vaf07/wB1p/Tl9Xaf01IMCmDDo+iCiv0RZsX5CaCaDjqIXUeohvrHN1hzKBzeHPomLlBrmT4I9L3P3/JANB42XT01JWYYdaQr/B7q1uQo0ppWlNq/aRAIi49Sckm1BNQIbU9XEOVSObie10fXGz6J/Ukn9Rb/AAz2/wCdTT+o/wDtNBn/ADqaf1JJ/Ul9Eaf1JfVGn9S+SNDnv6UwZWS3KidLm/RNc6b86dLnfRNc5oEzW5vOgzBytmzOnQZjc3nsF3rdP6d87Wg/DaouFQs9ko+iJjVIdVT+LjyOkKZjwYNzc7oMB/W6f02uLgUT2CiDFpXkggrQckE0E0HyE2r8hNi/IToK/oWdGn0idGn0iCtPpE0H8hgg++Ag8iD/ABladtTGUrlFd6TfnLBlZfrVPasv/FBn3DnTP6l86p/Ukn9Spn9Rpnt9E9von9Ron9RolWZXc+1fG1EoKDLtgyai+zd3uuCCNQf4ozy60hklL76laZ76YzTGTZQizJyeh0RRucysuUBcANLbVpTc8rdLU3LNi/ITok+gQ49X0LGw6PogwKIMSj6IcOj6IcSj1SU41KHciy/ONN+yVOLUDr1+lf2/Z1XwAx87Siit7nRi0TDpRg3WzOzGeYZDYyfAzdX9Yi5FTttV/cyNQRGOUnycQZnpajJK70t8jfd1yb6mWYD86Zn996qoBooExRvy7bYToJm3rdpSkxqBQgXiSACTyEvz35JMK5rqdX4socaMJS5TJeqZNtd7lUTvmIVxqkQ8NR1ae38Sfg7hELNyEpuS5dU4pQiOXHMzKyloiZt73wdS8a0vMDto4khRqT7/AJT7KHmJhpsDvFprXknupVWGjAGFFqz02fCGYINTGz09FZouevqjSq1LV1T7EP5Gf/p4p6bPjnahMwF0pLS8XXuUXVEWYFH5zPL2tTQ1KGhysn/BMZ8l376TPfSkIObRsJDSsTNqRxVM68rTqjSl3SkXFt31S/K5CnvO8RX9s0t5ssfAdCHpaUYz7+lvbV+GVQ7ur1t2rNMwuvUw+3Lufh+JX/8AamHUKaIuRU3J4tyOdqvGYKpJlNPtTvbZKMZMXVmabht1B1ETOre3ZHJCErEvVqt8PS5r/JJ+G9iOssYoNY2d6JWzRnvutT8rRYPd3yVS4I3Xz/IkUaKB1yNQRDRkJ5Lp/wBbGXNg8Sztz0+ENrlZZT9iTK0ULRTzaUYqVRAKc/avJh4hIHxj8STk8/C+bvM99tBlCbKVWZLbKHaYA0o6mT251SzMyuaJCqGldpJeU4WqbrpRcqUWI8/DebB/POf4j1A99JZBWXlIuL77T/wvEzA7LboRqJfjKl6LANBLcOq2JgIjh1me5WiUgU0LMy5r30TyLMXJdUZApeYFILsz814HS7NKDyRVCJtWYHO2BgSRCyr2KIhJHLT3ckAS9GyS1q8k5TGs6WlW62b230p4OZcy7ak87xAUpG8yjJN7tonXe+tOxnhzU/YGaHN+dLyi4XJuHFu3PX4QrCjMcNyeYXfy5yiN02eWXkvVB6pIXmQOGY++8JryiHZQC8ovS/lLrBShdpjX9Om+X5SUMFgIKgiW5Kp6FjKnFiB/iGShsoZZgUNSky+/dSnC+rpqikor6KoJ1MnFW+U4yUwUVqxZUj4bv57mlGAVfvy/DFrhwxVpV257f6XwcXszruGb2X0t1Mmnpk2wYrv+u8XCsV2Ctohhr9lTWlN0w3L5btMhHeohI+FsRWq86yssUBcaGYXZddMlLkZnp5NEfKTlTKb73cK1PupIA1Jj31JzeaPk89VSBQF0A0Ew9UutTrW9ueng0/nZrv6JM99tMoQJSq8CQONti1IWaVZ6u8bHqd97LFRV5ACJcljsg/bAAOL9menwjJxlvWYKbDbshTMu7G0VZRStCR7LcpylPYk0fFur0sLbpdmBL1SZT7KGM/DHLVNwLqpAJAJ4ZN60JuMSq7Mfe8UBEA9AJQgvzHf0WZ79wVJzaYdHQVTM1yb1pSIi01D5CIhysotL3FNBMXuVBF7bXlSbKwvxLK1UpYP2xHDqCviUUMlru/NvBBCfifAgHwAAOpX3M9/eLUFqFGl9FNPkLF5rmIgZmlBYoN0TszX63P8AEvAsO1GaYH6G6W/nZqp6Jxvp6UAbiIOH4m/knQaYExSWoSXNsqZpjOKMYu3NpUxZAW4v/fp8HZ1XzECXWhKWeYCaU8Mm5EQqW0aYt4qp0TvuZVQ2833zFrN+Uzz8UfREWYKBKZfaKai8oR8q4O3B6ntzQlrQAIunICZNzOjBOxPVpiJkqmqSlNM7vtyl97PqlH/lp+G8ntaZN72I4pmAUTFmZcL9qJERaPm7t8UVQo0HupxUN4u8bYu/f+73jJt6GotMSj/uv52jAFSDML9Gf/zv/HWr7c9+JiZqcn1SLYjeVuNqb0KSpUoqCFpXZTXe536l+tZQluheZZC4zTGG2hJntpRHXdfTT6L1LezOq+D59JtqihskpUilUWKoVQBwvoS+YtqYzMlse58rVKJjZPsyGtk78squsuR3hK1rLnXKyUqiIEUKvDKD1XrcoLRWtyvQokehGq2cliKEUKJdipc4eCtVTasTBcP5+5AihdoEGBWHmTQXRei7GWUVFO1zq/3fnc6l+bQDQTJfam0c2lCdFUFi9uWx+Q62N25d3UelLRo6z2BA4ZG430vZ5HKQYtPJ7d0XFoXknWvymS7YqbpZYuUURIX22ogmV38mquUAPmu3y6l/99T8IAA5DqPSjkFlgUKNAABCing9auujToE6YWfZjutaFmlGSl/k6lt6U+cyjJS/ye+Dxs9dag/0T2qoVBy0pU2P0z/+OGKdXtf5t1TyMweTv828AjUGW4aJS7TDcvjKeN50peYpJoUtwe0UZTl/WVLdQ/TbNVaYoZ9bn5tOec7fQs/DV7HfqX/3lP35delK6vMrKe/sUaJMWhaahGzKVYqzQZtB5PMq8U0lpThNeC9zTCxTQSzR2CKWMrtW1dyR7kR1Vv3QkAak6CA6iZiO9PciZoTRLkKxL637EcGMwUEmPlvcxTGWMuYnfmLd09Ib34gEEEagxcKlXgGglzbKmaYq7aF6th0QmYH6HgWuK0Lx7rsnRF5NMSwr+Q/NeOa2lEqG2tRwZFbmAeOxdxOkRFQaL1L+3Oq++AQepfQl/nmUio9CJBHxaXbcyQ4dEze/dTVANAJlZzpaVSHNR6J+GNpvSfiK60R7XzClaStNiBY7rWpZpa1uZyQKkrK413q5mZYfZJh0CmmZNwqSYVZSn4Dl3av0EA0AHVyDpQ8wOzFXwHCsNrSqhKfIJl9zJpfjfS1r1/JfBbJpXm8S+t+Ty7+/q+9n9sDtA+dMKmxNzW9W3v56L1MwMlyXQ5TXLpQkxOi75vmKiIHvfsX0m5r8tXpSZlpfWhJgaJrXyfh0D23s13k9Je7Xv0FEoxUpSZtZenuQZVzpolMoxTrvubc/wJqUZw5He62e+zGaUZVCUoheVXpbqEPXzUYoHTmspcOgIlul+YieieHfV0ybdxETApWPhVNKaLly9bPvUnQQ56clRmhyrn8lMp39GN/m6vQp0vSfu6hEVVXygCPh0u++PUjpsI7Iqqg0UATQc9BrOgTpd+3vcMgOaiEmLjihPhllS2rteDFp+gRKK62LIvgPhqx1RikooWlft/pE37Ne9CQOZAjZNK83hzaJTcly6p8BFaDko8PUTUTeo9RDYg5uIcioc3EOXR9c9uonttE9vphz09Eae2W+lDQ35XpTNc2YiZIu1f7cFyM5QHvfAL7lpTdN+W679FWY7m2oMY96pcqHm3uaA3ZdrxML1udouHQv7JbhpZtiVrWuiTKzRUdiTFvN6fBsql7CpR9s6DM/zQYuT63z2J/W9p7C3rc09g+drz2BPV2nsFMGBRBh0fRPZafogx6voWCtByUQKo5Afb+VeKKp+HV87vCtzdH21IXmNki7VSu1vdc//tS6w3fk1RECIFEepXZWPNeu9iV+cgdd7608zxWDgMp1B45FgrpZpgWoE599upe/R1Fo+K5xg/N2mDQ1KHfxstSsavFIYagzUa6ajX+DLrBUkyUY1b7fO8pTZUq+DlWt2VV+dodMW9JiKXte/wCfB7FrXc8oykv8N8qlDozQ5tUfPC/saKdVB433LQm4y+58qnsSYYRMZWjZSDkC0qsW1AywnQEzGvN6mBgSQOY4XIzpojbZVY9biq6FDmXt8lijRQOq+M9nntgwaYiBFCry45SPflqn7JdhJs1r7rCYdptoHHM1d0pg0VYliP5Wl+Y9d4SCOiuu15XYcV2qs5c1mKjXWm9/4MKKWDGX/m5aJxdgiEz2+ue31Q5+rrAdRxxx0uS90epH0LrHcVIWMoyUv8k/En1KIswsYUpwyQ5pJTmJTeHo3tMW9ry3XNNZO4pAiDkBCitzAPUsRHGjy/YlDTCqe5e/5BGCpWZgfoy5tlTNKHFGJvmAWe13bj+JeRXmEmyhfEblMDlZx8+fMpwlDzEF5Y9DHpei5LXbdAdRw/E2XVFlH6KafwbijflW28SNROjT6ROjT6ROjT6RxyG2UO0w020LwzLencUJBivTeqB+cvw1SksvnEx7BbSG4smuW1AbRGiIEUKPAuod3Do5WdDletsHU/ErNX2TCTZjLM9m2KiyhAlSrMlC9DKsoxn538k5LMDnbxzG6dwiTCffQvhE6CVXpa5CTKuFVMwqzXRxcPRls6IXDToLsrtvOiyqlKE0WZt9L1FJi6mhC0svFbgGVIbktueYDa4y/wAGWHajNPw3tp8HPOlMTRKxHsa9tlPL1aaJjZi68gso1vvNv7F5RtNDrMDnavCxtiFpsbohk+u6VOHQN41mGltwdoBoIQDzHFxqpHzEw6DSnBhqpExcUUQAKNAPCI1EUviO6rUWDRKHvtFt/WZQykGV4dKcMrG6eGlTR0UpqWlNi/ZR+ws0OaCEmLX0VKr4OTT01RWLRe/Zc/ciIqLossoS3ziIoQbVl9N9tuitokooWhNF4Z5boIlYFISYtJoUqT/9Q7Jyeg/2xlGSXcpYu1+NripC7Si4Xpv6oYEkAy9+jqLzD6axzc/8htjO+bvfyS/szquOZ33SmIoRQq9XJqet+mql1wyWqRIAAoA/kT9XP/0nC58gPpWkS9+na10lOU11ugr6thCoSeUwCvTt/FOVe6uKqu1zHXLRS5eUOXqV/eCdBLbVWotMSrYm5ubcMh9lLNMVNtCwACZl7LolUwXbeyM+/i1d9lzVt5Jaqpl0hf4pt0qzlc8mlrNkP0SeT1aUixLih8np7xlksUpU6bo6bHLV6lElbh0DypzZazfsmf2UQECsEwHUTpkryrWsmDo972pwvyEo5z24t5KWiJd05t6KHJvXnRKmLoCy7f4mdwiktMx2vQOF0RZQAKl28NQOrfd0KborBlBEV1ckKfcMqiyy9SkWlVp2TTJTWhFlNYqQLL6xdWUnsd/JrYg2qFjohBYrMDsqeCwu+icoUVuYBIljpShZomaruF2fBdPh5deRI911A+PvULNN0ygPZXlGS7otVKxA6ZyoXLS6kXLKLXS80PLL0SxUPNuN6B6mWJeVxBUvn5TFoFCdS+808kLRMmx+VMfIvRe2mUszoC67T7hkuEpaYlbvT8kgAUADg6K40aNpdlqick+03O1CZ0Qtoa9270q3dAv1TGLsmtvueTq+ZWkJAHEkAEnkI+a5/RrLLMa8Xpu91JABJ5CUXpfqU+CZ9/8A2UlNYoomAC7va3Dp1TJttmDrfe1r8SQASZhhHzXbquyoNWMBBGohIHjk6SzK7dlI3tMmlu4Hbc7RBtQDjnm1UBSYJqFUtuNjhKTB9ouAUIMxdXc0fsXq1uti6r45OgJMxVLu98yt2TeKUiLsQLwy2LsKE5tHAoxiFn4X5Gbqajl4OoE1E1HzEBB5EHq577KDMCk1U/BKcRje1lkIBUgymlaV2rwbDRC9swEdnL8c9ylQVebxqDjbLUWKdVB6mTjC+Lh3JyviY7lw1z7uuWUcyBAwM1E1E3D5ibh8xDYn1CdMn1rM11ejRHmK9FVXnhvR80MW7FntVUOYk9rX0R4cn/2Xj1I7aih5WWrXRMedLkelMDZXySaZXzSNj3vzuhw7v88UaKB9lkgDUx7Ddb0Kf+TL0FF9TpLsnRtlQ3PFuvS5Vu5PwvbZSzTGcUYe9pj3C9N/B7npyNH8jcL3tyXKUylSlSqepqJqPmIbEHNxxz7tlMXJtWr8qruLMBw+9uNHfy3eOgdSrRnqxlAmsOXb03Zy3QTKoIJuRockDFFswkfQvY3Pr21q40aexpPYElGMtHUvuWlNzRt92Um+a6QHUfByNRAABoBoOJRWIJAJHj5OH07674uAPraLg/N3gwq57FVPY6YMWmey0/RDjU/RMVEUOjLymFWujuVmxfkJoPtW1BYhSU0pSuiTPfe6VJMagUpMvtyaV4Z7aUSpenb/ANCT8N8j8L6RdWViZJWk1fvHdmNV0NXUYaqRDhJ6u8GDVGwELrAAAAOQ4XYvTXB3buTPbZQESYtIpq4GYP8A3Y7hFJaXs+TezJyWU5N5GwJq8xU6LLZbeBGoIMoqNtxqbyJANB1zyOk6fJ9aYbsr0piPlG3vpovUfFNt4d21SVaPns3on2Lmb6XLJyeYybKFXwg6lioI1+zrSVRiJgIXua1+BR3zg5XuLwyqOnWBEx6J+GdtLcXdBnhvE/Vzf9J1HquouL0jVWi0WWENe03ey5T6JzmKjDc79jPM/sC2jmsQ7kDS9xXUzTD3JkqW/f47HQGYHK1vsFmCAsx0AmLeb2fiQDzHUJ06j2pWNXaV2LYu5OGUrV5RtWXO17pUn/LQDRQPswjUQKFGgAHVZQ4IMrrWtdqcLn2VM06A+xs7c/NMWzpaQ3hE6AzAYvfc3WIBlhYISg1M6C6/tvaAAKAJfjdOyzNXYqOv7Ih3KD8x4zjchWYuOKF+wHda1LNL7nyXWpdVVpVWKkCLxdgiEyi43qW26DjmlndKUgGgA43IqI9r95phIUoHDL2kvr6LPw1NEL/a19D3ONW0SMgZCkprFSBF8IjURKkrGiDw7qluTa0VQqgD7Ovs6OstziUveekvmN+blO/ovUzcoMhrWLm9EigUtKn6RA8fJqRyrPMZ1fLd4CDyPHLRrKSElByt+jronC8dLkt3xsmBauhr/j7KfZQZh1dFR1L9DmVLCAeYHDKpq2O7LMbCR6QzSigUJtBl9wpTdBZkKyO/JvTiRqIcCiUU0I/c5/wAfj2f+xPm0HUNDNmC3jn9lErG1AIrBhqDLu/moktZHzETqZlK6Fy7CYFPQoXeAhgCPvUnQEmVWrcu5IXUNpr9jW45e9H3cvAzEL0wX5LrsWnbMao1Vy/GW+Y1Kpmt1MwsLk1Qsgn52T6bEiKEQD7GJA+Cqyt5SD1BahcoGG7jdb0foWlGRvcoylW4P5DMW7oBaGmLQWPT28/EJAER1ddV6+bayJonNpSGFShzq3Hp0D7Nw3cbb2qvUHyGPeTctafFbX1bYv8A5mAvnf7LtcIhaJ02ZaZhWOwZH5p1M25qkXZE1Kjq32GqsvprEcOgdYcz88Iq+I7BEJlFguQPwTJR7SngZL7KWaYCFaJl3mraqc2i66DWXPsqZpgVc735txbQDUzF1uynumomS4VJSqX5sA0HiZ77KJhV7KF4pejuyLzXjqI/5ueq+icTLqHRw782aLy4Z4ToJ+GldG+v4pdkv0pqpTVoydBQ7N2u0xV2UL9lugdCkooShNFmN/fXdTJ7+bUnWIBUgxbTjC2mYlARAzefxM99Kgnq8pTZUqzIfZSzTAp0TpW87eBma2OtKxQEUAcgJV+fls/okJCgkzLzFtQIkS93QJSkUmmnW55jZQvcrM4t7M0qy0SoJSkxkKKWftdpl0Ndaur6JEKLnBa+s4y0clNGWPm31c0mO7vUC66HgOD2LWurRy9+WgblBw9orOujzCdER3b1aAggEcjwy6C/fVypWYq5LFnSU02h99zx8l7Sy0TEc2VavzmVRfbcWmJkvY+x14Wo9uav0LHxj7StifFKP17pmd90rgGg+zCdFJMwO3fbxyXuTQ1Juld1rXtaE3NA+U/JAkpV0XR23S25KRq8pvS4apxy9bbyyL5JRYLaw3WJA636+Z/pOGUeluSmAaADiSFBJlNq3JuXiToCZTlItzu8fPHojTETZQOCIr5rfJIABHBvytv7EmJo97uvKEaiCtF5KBMqsvys2RMZLv8AvM0oxa6etmZNtR0VZVbjL331Z4jB1DDqGgvbvdtVlHfzXf5ccnDpCM8xcJHpiKEUKOGa+ymYqdHQqzNvC1FUi2vSooRdWaUJ0dQXgFHMAax3CKWaHPqi56M4T4pV2ZlsXv5x+SfZuY+iBF5vKUCVKvFjopMwOTv824ogysp3fyLDtpzEC/u4HtBlFApD731LShEqBCHrZOML4K8yrk4aGzMNoWDg5IQkSi65N4FWrGPdmKCxSYGrhrn5t1MxttDzF0ShB1BUg5IJm6NfUkA0AEc7UJmB21F/nCYt7Uu6FObSlFrTReN9K2+eYS622P1yAYaKvVBAAB1HOiEzA5O3HPbSiYiFKE45/NGhzvSlCzRMJrdz382mNUEzivUZQ40YS9XRdKEWUO4ygloX4pe3QX9L85hJpVvbm/F8ipObwEEajhfk9C6fJplZGxAU5tEJKAt9iZ7lKZUxS5XYl0WBgRqJXYrgleGU22h5ipsoXge0GYtyUI6vEb2rODei8LkL1lVbbPYV522xcFVdXR/A06mkzTqFqXm8qQIgXjeLuVUzK3VF32li0GCuqne0HUNLnOD8LF3VssofJRNiVRKLjaHteZ/JIvLjn3bECRL1RAlClzKySgLDQ+JkfoPtmChSjiyhhow6hAI0I1EWtU8o4Y2rZ1rdW+5akmNTztfzt8MZggJMxb3vuf6Ovnv2InziDagHHNRERm5u8xwUoQcM9N9QmGGuuAflV9i5tBvVYMdBR0cLZFGtGhb0WY1fRUheGd/avKsypKFlGUtzlVXg+PUzb2SYHO1+OYj3XKnJJgE7GXxdHfP/ANL1c5HcoEi66DXwsx1e1KoBoAONtCXaFxErRBog92J0EuvLqwq/8tPw1NKeoZ0N99+9u6BDTlrytlKsqAOdW9zLBRqSBFdW8pB92ssSpdXj78lWd9VqmAmlHBmCDUmLYjcmEBHIEa8L71oUFo+Uj5Sv6LKcqq46LwBBmZvF6PsLLMa97HYMhVeH4kxCLMLdTfsf9/2PpxdQ6lTEwqEgAXkAOF7baXMwF0o43uEqaYKFKNWlVosLbfT3u5i3dWJSFzEWGA6j3i2xakLNNbcs/RVMrSujYnrKU2VKvvN9opQtBQ+T372lOtWdsT3a2hLvPM47MYygbaU4WoLUKNDgJKcPord+/g4UjvAGYKBi7wUIHDhQDL7Hsu6GqYzmvK2cb0d00RtrS0Xp57lmLocsMzhj9nZ9oWrZ6tKBtpQccmiy/Li05fkLaJKaxUgVfensYvtWVJtlGj5dr+9Z41plZBQGP+dmqvonvJOglWuVeXbyJwTGRLS/XstSpdXMUhgCOq9iJ5jBYnowgKnwPxJ/IkTyDrXfpNMAqMWW5mlyJXA9tFtulZZmmAxtUu/UtqSzziIqPl7k0VEiZNTvsRvsy7J0bZV3nl9O16l5uzQe/sNt8tcJUzTCXSnd8/enQOhUwX+yqarJhoQhdub+85T7av8AbSisU1heDsEUs0XNZ7lCp3Jk2iqlphF2oDPxR3pyyjtqrRl9ryj9CQAAADkOrdjJf557BVKMZaPAepHIZhy65GonsCSqiuryLLmCVM0wOyjqWqXRlETBt5G2UYyUQ2IObCHLoHN42fTEYOgYfY+ZaUUInneY1ApSW6vnovwDKGib4+T04WlIihVAHvb1o+hYQDT3nK7+TSnH8TfSkLMV7eaIWj4rujve0wO3FXj+JJ3A8wE20da97hoKlhvyavPVuiNvQHwGtRToWgYHkRNRNRNZqJqIXQc2EN9f1iHLp+uZOULg0xr9lCqEae0v6UNOmv8ASma5XyWbMk83WdBd63wYn1u7T2WmDDo+iLj1JyT7Iye7mVPwxdHyrX+AOodYmNUjl1X4tfouTUx4PeqnaveeZOLdbo8xaegqCxxqhEwP0m45jPdf0CzCZui2OuhT3C7FrubVoMBPR2gwl9Xeexr9bz2Nfreexr6u89kSDEply00VFtkrxjfo9uir6LM1V0SpYoCgDwL7npdW5pLL0rr3tKXNlYYjT4oYPcr031wZSrUwfsdZgJpR9r31C5CsGLfya6U0JTy4WuK0LmPmBxspUszTEpNNPEUL03S+85q60Sog1rP187/ScLLFrGrwHUcb7XZ+ipmE7srK/NeGSA9DrMNGvIZ/InxbX3O3GrtYM4gAUADkPhhvrXm8OXR9cOdTKsxLX2qvwwgEaERa0TygD3pcwPfsReLqHUqYt4oR635rMJNKt/q/DK/OyUqgGg42diM0xr2C7UTV2gme7rbonqswOyj4rppOwwDwydICDyPikgcNR7iSB1gQddCD4jl8nJKI2iRMOlYMan0QTok+gRUVeQA65Ogj54FuiLBlXhgzpokB1HxzMylRWRfPMLG6FNW854X3LVUZhW8kZtzSyiuxgzrAABoJflCj5s0ovdbWtZGbdKbnt5oV4XZiVPtgIKgiAAcgBG12nSHHvubW15Rhip9+/wCwrqXufQttSJriZITmj9S3I2XpV1WdUGrGK6uuo45iF6dV5rDlf9IGXzzFodNXd/cczU3VVrANABxvVmrIQ6NBmlKmR/1RMOk1oWbm3XJA5mNci83isHGo4ZNoppLTCULT/tusToI+f8kj59sovvd+2vhnOUomHhhNHeXqGqaYba0L8cupS3NCQDQDhmY35q6v55RipRxygoqdpQgSlV4ZtpRNF5tEofvICrN+6VrsQLxue0aCtNZRbb7SyWfYd352cieidSkb853+XVtxjbdudu5MDnZ9HExAnt/gh1YkAgkdS7P2XBFikMAep58//SdXKYW5O9OSStw6Bl6zYtzN+vPYPrtaHAqlaBECjhmJbfcE5JOgfGuXa0XXQa9UkBSTGvS9ivdVIGw0lDq6ao3DK7+ZUnDIcJS0xV2UL8cobfn2cb0dsurqZ50pnt3oiM0xd/RfmTKxhfMBNHs6l9oprLyi1aUNr+d4p1UH7BzMzojsSYDBt/18WOikzA5O/wA2gsQttDAnqZ15QbF5tEuqxqIjFkBI4XKXqZU5w4TqiaeeDrudEJ+QmAncZ+L6lDthxSlDvbKP0E4nIqHN5iuhutdmi5FbvsDS/KFLBYjh0DS8laWImHQRjNrzeYdL0oVfxL9NywdVlDKQYMCiey0/QIiKi7U4P2Z6xmCjVjC5yrdF/TWAafHEoStmZebdcgEaEaiAAcgBwyruiSYC6UdTJoF6bZThV1/CgPeDjIbulnkz+GS9q6ClZecvYd8qwXZO/bKcWuk6rwud7rTTT/5aUM9L9Da275R60caMImHSj7uD3InY7Rs2iUZCX+TrkaiZNDpUzdM0pxbehUrdMZbETS06njn/AKISVjagHG7DpRHeYeHW9AZ4tNdClkWYib6nd+bTC/Rlr5RcrUk2Z0xRfvbpvCe1K/PAQRqDL3Z8tET0g8LJoF3+mi4bt+taWiIqLov2NdetMv3dFufzvKl2Vqv2Rb256cc3kifNoo0HC99lTNMJNKd/q0vpNpQq2hWDi+NVY+9xB7Kr7NF3RKkr8g8DPbSoLEGiAcbMqqttrRGGVlhh5EjMEUkxHDqGXhntpjSnSqhZZ36W2w5bJQKkUq0xKzVTwyBaU0pmFa7qwfmvhZNAvTbFGWiCpZjYwp/2/wBpXv0VTPMWgvpfdLvzc1E9E+xjKMoXOUhOgmN+de93HPOj0x8+lJS4tQPM7+2aXWhMGYWoxl6hGoIEfHNLp6uzQeBl43ThYi7EC8DyMV1Cv62s0o1w7wr8njn2q4IvkWKoUADhlUdOkXA+dsAAUATN0a6lIOFrhEZpgLpSW+3spd1DzHOtCTF79ttv2O6mq4lex1jXtegrTn6ypBWgXjfQl/niY1KckgAA0EdA6FTMnFKFF3log2oB1LrBVWXMTJW/LVnntIa4Ine8RMWtHLiX0JemjSmlKV0TqkgDUnQRH6fP/wBJxzHte9kSJnIlQUro8xQ+hd+bfbrDVSIL+hper98xU2UBfse6hLvOJVSlQ0QeBf382perk09OmyexVdEElFCUronuTsEUs0VjlN8qph6Nfa3EIoYsANTDWhbdtGvxKx9iM0TJynG9Ui35Df8AZim7s1A+FPjI9oc/aBIA1J0EoYXZrv7xZYtabngD5jatqtUfSukzAXSkt8Wyf0HmF/ap1b7OiqLzGvF6bozqg1YwEMARyP3o5OUxVTogmEmhdveMyk3VTGcPXM99tBmOuylF+CpelnIzUTevzEBB5HxrxrS8wO3GXq3pvpZZh3CnfK8Y2NvvgAA0Hv8Aff0K8i0Ofc77ESb81OaTFyTf9o5DklaV5tzjBaKDpyExF20+83K1L9Mn/mW2jJvqVJ01fLfDYn1CHJpXm4hzao+a3pS0qcugYrp1BeGyTT73cQtTGY2GHTeXaewL9by7A+hpjUChPGYaqRMDyN1SQASYhT23f+z3y5xUheUJfa4udyvUIBEwgm+xW84aEaiJUlY0QdbJusRlWtJfdk1FQ7xRlejo0o9o3npozBVJMpuW5dU+xuWd/wArM9tKJUNtSj3kjUSxExQbEWNjU3aOVgwqYMShf2QIq8gBNB1cPtvufrZFpqqLwZCGjpphu9oZ39z/ABK3lVKLrqGRLvcTyMwOVnVzN5rCpzaPjA4wqmHdvTa3nX3V70S1U9T1snW69KYBoOp0gF3RzPQJpekpffUrdRWDDUHiQDCgyc1teSTJ0xR+VzaYxc0KX5zPfRAi83leyhFT7GvQuoKnRlj2Pk2ohSD3rP7cVpR+gngXMEqZpgLpR1soa0PEVy4xvSKoUAD3MopIafiX6Ur8g9wblMDyP1WyqlfYTA6tyIM9nIyulVuq+7YdnOb81eaLMV7nUm5epeXWolBq0pvdaN98OfTBn0R89P2LKXL1hiu3hfeKf9vDVkP32fbMW/pkmTomerPEdXXVeF1y0oWaY1rXV7yJdksjlUqLSh73d7EripkP2u4WWWpUNXMpvS7yQkDmZkIH0ZXCusKKza33homm0acb7EWpu9MK2pKO14jq41Xhe4rqLTDTZTu9Wn91l/8AoSdgEe4Pfv5+iRa3fNUPHsWtdWlFhsUsVK/YugHveX/bPMU60J4Ge2lErG1FHWzH2UNAjlPaZRYLqw/VJ0BM9vdjolUOVl/4pUWKAvz8OjKL3Ojx2OVkhF8iQDQe4WnStpgfodV6K7POkbBHOtysajLXlbE1CjXqO6oNXgvrbk/WIBGhGonQp9Cw0VHmgi1IvJBwJ0BMxR01z3tLr3syxXXNEpSZA1qLtzeYyCulVjuEQsY4uzHLrKl2Vqsy22UNMdNlKx3CIWMppNx6W6AKudonyl+N05B3kQYCertBhUQAAaDg670ImTi100/NomHSUXVJVUlS6IOH4lyRFl2mNhzDTZQsz79ibJgY2wb3nTCjMtlNb3P0t3/hfuHM/tnmN2UJ1212mPVc9iKzzocscrZQMoW/mwnQQZtRt2cCdBM+9LUCK8TLo6HophVrXV3G3dYKiw2oObdW+p38jlZ0WX/lgxb94droODMFGpMOTT6uJeMa594t2zGahNER/cbv0mmB/bL1rs8I+iLKrBYgcdW2pLl0ePgUtEXYgHhZJ0oeJkpTiBU7XmAgCG5ozHLfYv6UzNFuoWPYlSbml7PfSz8kmIETHEFzXPtq5erTO5J/toWVBqSAJl5ItXZVPbbUVdapXQFta31bhl0uga1rZQS1Kk9TMrd2TbBxIBIJAJEupW5drQDQASzHS2xXbgUUnUgE8WIQak6ARWDDUH7ezOzGeUfoJ4HPP/4XjmudBUnN5fSlNCwchOcGPV6JHxqnXQrK0VECr1jhu76vdDgJANFAHg3Urcu1ocKhJvwomLQSrp7jf+g8wv7ZOrYm9CsahKMZ5ggrjL7iQGBB5GJi0pyWDAPLf3IiBFCrymTQL69srwvW5y8ZAyFDyi4HzfVIiLWoVZk09PXtiYTN23uWiIiDRRM/kixRooHC6mzKvKtqqCYwajKNPNfcLEV0IaYHkf7ezv0JWNEA8B9Ez1m9RzYRLUsBKS5gucpeZN3tV6IkUaKBws3bDs5yp768lUtbdu9zuqFyFDHTHppZZgaij3G/tpeYPbjL1SdBMnNFnclRTYAjQuq8yB75nP8An1LKw+3V5a/RoWhyqQmu+Yoa25r29wyrG7Kk5vKKhSgX7ez/ACJByHgZOMt8/py+rtKKUpTaktoS7ziIijP4a8Kdb81rPRYXVeZA9yu3dE2zzRMK23VnmA+tRQ809xt/SaYHZR1SNQQYmLUiFYcBP2MyRMD1ewt7295dtlHa0w01ud34EAjQz2SnXdsgHuGg5/YZIAgIYag8AQfec3tenxLbVqGrTA1tutt45YtKaUykZVClFri4r2sHveD3HpULlNe9Mm4UpMBClXXZgo1JgOo8GzyGYH6HwK1nvuNKdiDnAiY1JKzDXSnX1b7PJAOhPG5xVWzzDd3Qu/UzW0p2erypAiBZlX9Ckw6GTV35n3nJ7cqnw78pKu7zebGCNfdzmAulHu+Tjb9HTuvK8Pv77nLnwCARoRANPBt/SaYP9svwLH/XumUSxSr584BooA98vyFont9cquS0aofiDuEQsZQ5ysvf6LwvvWhdXmVmC9QiLEzNFCilop1UEjTj+vmf6SEgAk8hKB7Tebm5Ly96s7c5PCtyXuc1USjFVO83eeZ76UShdlKr8Kt/SaYH6Hu1uSEO0Au0GVb60NPagPOjLBl0/XEtSzyHwKmCX3SjW65rj/wvuRIHgEgQ5FX18CobmIUT5CYa65drINE+F71+Y6v4kXn4YmlTPwZVYaMAZSivnO3ok0HG7d0TbPNKGyaOVMvyr9NjJtLTCDikK6bfel7c9v8AS+FSBRluno/DL799VcA0HwC+4oyD6vCt/TaYH6HWZgoJMSxbF3L4x5GYSef690LqDtJhAMaip+aSihKBovgZOKbnDK22VIK0Cr7lla25CVQda+8V93m8TGe7vXvBi0/RANBNRMy/kic2mPUtVQC/C7MJXcuHKz2bJTyXygZS26W+TjntpjNMRNlCcHzERysXJ9aqGiX3tzo6tQ9pzWf0T3untzbfCykLKHXmkpsFiBpR+dlvb8Bu7+Ui+FadEaYH6HUfXYdJi3l9yP51lzm+3oU5fuiIEUKvjnRAWmGhuua95mWFKtF5tKEKVAN4L5lST2/51PFzaJTel2oQ+OToIt6q73c25LLbslVV20WKdVB+Y6mbddT2pK8W1/zWePi5H7L5UGVAHbcZahdCFO2PiBELvc0owVdA7wABQB8Qz1dyiIsUaDhsX5CadW9tlLtMBdKPe8Xtvu8O7GfnS+0NMenoawvX6VN+zcN3vJmLq7vb4V3ZU0wO3GXq5+lVwdJioq0gr7hmElVrXm8rQIgWXd/NRfl4OYzs6Up6xa0ormM7Xbmfl6RqKTzQRK0rGiCF0DbSRr42bb0VEwMbYgd5k/m5SVdXPXWkNKb0dBo0a+tebiI6uu5OF+t960+nNozpWBuIEBBGoPxnKpe/RVbRJWgRAvvRmFztb5t4d1y0puaIwdQw6t7OlRZBqYuYGoLcnEw6DqL35t7kzBRqTAQRqOtfuNZCStAiBfCt/SaYH9sOpkWdFUWlFG/W27m0xm6C40P7gpV8z/jhjK5yXd+qToCZhOz9IW+fG2sPMnVgKfVoihECiduVk89ESOdiEyjb3sm6UXpcuqeK6Pfl/JEnIRHtOW7IkXXQa9QgEaERsCmf06mV1rUu1IxIUkShcli+nd3c2hwFcd92ZpUgrQIPjZIHMiGxBzcTp6vrWHKp+sQ5tEOfTP6jTP6kkOf8qmgzL25UTpc1uSTTOaH26a50arMbm8qUogDNu8I9imYH6TeHmd++qqAaDrZaKuYsUAAae5fidvJJigihA3uNv6bTA/Q6l+UtT7HSLm0QvjW2q2/vdc56BypRp7ev0NMbLF/XrxglzWxrUTzNFzKncIvUuymRygqLR8y7YdaZi23oiqtUHFe/lt8kmQ4SlmmEmygfNpn2bKJjVG1N7+ReUwBpU3jgAcgB8X1E1ELqPUQ3IObrGzKF5vDn1z+o/Kpp7bd6UTp8s8qYXzfRJvzoPbp0GZ62w0Zn+WCnM+uDFyG8989gHq7T2CqewUwYFEGJR9EFFf0LOhT6FgrQclE0HyHuL+QzA/Q8Ne/nn5KOtYdEJiUPcj2zDtNtHuLsEUs0RRlZrP6L7lZ5DMD9DqFQ3MAw4tJ5pDhUQDQdboR05eFAVIlFC0dVtQDpNc1/kk9ktfz3tFwaoKKKTvACwEEcdBMxHegqkqG2pRxJ0BMwHLvbM1Xd0RYBoAJl65OWKll46LEYLMD+2X7GfBZnLdM09g+VzQYHzdouBVBh0DkkFaDkomg8C2xakLNKs8PaEKe9P5DMD9HwidATMLvF7fn1mdAdGaDaB6ARQAO71zC+R6Is1y/kkptuNpSxOszBQSYu7Mcs3ZVMDnb7ledKXmD2Yy+LamW7to4VJ7Nlel0xUsRNLT18q9ldEr5mCWhsvJ2ckSIoRQo8AjUREVBovEVoGLADUwgEaGAADQfal9BudJnga1Qch7y/kMwP0fByXue4U1S6i6lC/TSh8mqrybllOVvfYUZTCdBEuSzUI3G/ES+HAb0uaUp0VYTwLcmuk6PPb6ZRlpc2i9Z0DoUaBFqp0Wfh3J29yyjpQ8wv7ZOq7W5VrCptqLMK1nDI/NPHdgiljMZN7m95kP0dMw6tlX+2+43cIhYx73e0XlO4sRg6BvebTpU0wP0PB0HOZ57ir8zEAVAJpM1+VKc3j0DFCOkB1APHNd2uWlJgWu6Mr+AyK3MAwVoOSCCtA24L18k7aHmB2Yy+5Zn9s8w/7ZOoRqIiJQh2zA5O/wA28fPv5VJFxr7Rq9hSFLRlJU77l+5GAYaEagy9F9ndZgHXG95u/SaYHZR4WZ230pGsRPM09sQ2qiRO/ns3oktZclHpRpQhSoK3FkTUuRMD97wEH3DPbTGaYq7aE9yzOzGeYnZjJ1CdBL71eranNpSgSpVg8YUILS/NuC1Oc4v9xnJrFpRp0ic9wmZkqyGpO1mmLWaqFX3nJOlDzC/tU8LLxnutV0aJgLztYvEorTkkvouR3erk0/C00R36l+VdvdZTlpVihE88wqiiavzb3DPpe4IEiDagHuWe2lEqG2pR1MolaHMoquTS9VntNt/crQpKa+jQL95vUj+ZYcKmVY9dXkX3rL/tnmF2YyeLmXBKGmBUUo6i4Si8u0GLSH3hPgmfzqWDQCGxA2hbiQCNCIAANBNAP4QzP7Z5i/oJ4l+SE7idry+ltU3nV3ijQfCcvFN7hlaDBu9b4MD5vANAB/CmZ/bPMX9BPCJAEfJe19lEoxhVqzd54/fzl+S/HTYi82EBB5H+A8oa0PMXJRMZd7z2+iDPolOTXb2Ievn7+ilCIlS7OGN38u5vjt+Kl8TD+TuktZ6Cqi/dP+rHqjTp8pXUPX/AFqb0KyrArWezU/QIcak80EqoSnUoOu6B0KmYzmpzQ8c7UJmByd/jxlNYvzHf0WZd7VBVTtdoupUbvBJAGpIEVlcaqQYddDpHpy/S2LTk+t01y0+TynJd7tj1FfdNRwvNgT8rQtNc35JLr8mnzhYhLICRoSPuTKpL6OnnWXZmtBXk8xU2UKPj2U+yhjMVOiplK9NlNb6Ly8F3CIWM1fNv+STCXZfanHJv6BA0DdzUzFd7bnf9nC+0UpvisGUHwco6UPMVj7MheLcjNtVuo7hELNNb8rydxIuF87mghIHMidIn1CajLyx9CfczUozhioJ+A2ZKI4Tm3i35SUEBomTVZyaAg9dLUckJ4GYd99VUy32VBV5tKUCVherfcKE3RTqoPHMqe5AiSmlcWkzB5Paeb8czv3VVTNfRBSvN5SgqrVOGad7pTHytvcpXcVmFa91Or+BnvpRKarclF3sUSW0rjX0lONzlE3BS0uve9wuzsXmsTNRBoyMkxr+nU8DhK3N2l9CC0VVSjDSn+Bsqt3XVHKmY1V7sbVmuUqEsUmLabqgxHXdwilmn9SSKwdQRwKK3NY9FFkfG6LyXFZjBxUOl59ZUVNdo8A1IXD6d6WUF70f0XrZ/bUsQaIBxe1Kxq5mTcL9KajziIEQKICDCQASeQlHfte+YYa+82vwJ0E3Pfltsl6jFxJgduMvgW/8AU5wTmiQAAaCOwuz0X0TqBxi5b7+Ty3LolBU1BlXbwybuhSUKtL62t+a/3oSBFdH7FPiWMEQtMI3M5d+TdUjUERC2HaVb9Jp2MPmDAAo0A6+fXbaqqkTFSrGaYHbjDg7BVJMwVLF7mn9zl/6SAx7d+X8kSDNRrgnhXm/eBTAmX9awLmfNIUzG5uqyhXRAHbcepa5RNVUtMq93KKap0uS+3SrbBwttS29i3e29irErbEdLWjuAheYoOwuebnWZodkCJ6yxDThFEmJX0VAHC5C9TKsxcYUJMyg3hZWgRAo4pcruyDmvVShEdmXm0MxsY1O7sefUdFcaMAZ7LT9AgAA0HDKxnvdWV57B6va0UaAD7NzkJq3rzWUP0lKt1d6g7SRr8Az79bhXKFVM4LXy29Y3ILQh5nq3uyVlkXdL7sl1CMnOV5LIqo9LL1biwqJTtaO92SmwVShDXSE4u2xC0w3d6t79XNfZTtHNpjJ0dKrwz30QIvN47jHxgkxU2Uy9xXUTMWo3OS3KXgHLpRfEe93cpRKHuS/orW3dZ8YPcr8SNQRMbDFTl3lqLYhVoMa8sEZvyoAAAByHhMQoJmF33tt+3rhrU0/Df0OplXmpQF87RGC2bu214MrR9tiFIDqOva61oWaU5ptuCbOqzBBqxgII6nSoH2a97xLMNGuNrTCXfe9vG28Idqgs8e+6pN7qsqcWIHl+97+lq5JKMqu3hfaKayxmM5tpD8PPmn5JCBLrbbd+zuoswyxoUtxtTIDlq3jtmIu6UlzWN/PgeR0mU+Sau/oqxKclaVCPKA4T80gtxyspxcURgsw9cm7fbL7xTFJIBI0MO+/O/wBJLKHszeXcg7BMql7tAJUgrQKIEdswueQgPCm42u4+nwCNVIlNK0JoJR+dlvZ6L7vmF9mxF5yhBVUE+2XcIhZorXZXLuVy7FcJ3LGlD7VVHbV+FnkMwOyjqXlr83ZKq1qQKsyED0tMVi1CwnRSTFzxKMo2WlHTbFdW5HjmXb7gi8lmNQV77+fhdYKkLmNfkWnVJTu6Jd/mn4i/KpZrfiujO8fKtcMaVmLabqQ54dEm/ftG7qmG/L9KpvzfRItuYzhSkHHNcqgRfO8orFVIXhkP0VLNMZNtYb1aX/n5wT0WPbv/ACaIiLUkxE6W97pfeKl+bSlHzH1du4sRAihVjdgJmB5Gf5mP5DEyUqoZGWUEmldV28b6Hu5WbVmDvW10LaqvUzf1qYOo2HW129pdiuLd9BCyjGCHe53vwAA5DiRp1LXCVkzBTSnwHcIpZuUsyVsTZTzaUVCmoLOnL27K/Tn94fifklKhalAjHRSZi635pt4ZXZQ8xE2UJxMwBrfa/DKsJ/JTmZUmysLM+3ZRMHFCIHaXa3ZpWqKhxMtI+u06S18xUlGtNDX83mJe7WlbWj5NaS93yrlq0KymhKRosZgqkmY2uTltceSzLPtOStKzLZaMYIsxU2UIvi52U1OipMS0vkhrpZkIjKvq3DP/AEYb3uASiDAYP55VUlS7Vme+ygxL1rpWurvvEoOhdzq5lGLcF2M+iwDQSwEowExnvRNi1ToL7u219sykQ31VLANBxyVdqiKp+G8nXqFQ3ikcbybrBUIoCgAchAdevn72VURYmJfVpak6PJv7LSEWV1rWui/eGbUbaJVnhECWq0Z7sruopRJjXexlktWHMZ20oSZh1VE9WgGgA6hb2TLZv2PGyms7lCSigVD5vwuRr85VPkWZl3QUTAp2VbzzaXfm56KvDN7cZ509IxFWUYHq7SrFqrju1GazlC0oe6x9zDYkzVd6giTsxMSfh1XO55ZQluheAaCWb9h6PTdF12jXw78UXury/GS1AvKUYaodz6u3BlDDQiBQo0UADjdStyaPKaEp8g6zMFBJOgExvz8t7eN6M9ZCHRocq5F2GrV5hUtUjF+be55NopSY1ZRNTzPEH76KIeaiAaRkV/MAYFCjQACefO/0nVKhhoQDAoXkAOOkvxmvuX6BH1So7BMOhk3WP524EAgg8jEw6kfdx0B43VLcm1oihFCj31mCAljL3Y0s7dizFTo6R4xIAJPIQ55L6IhZZ7af8LT+pL9DRG3oG6z0K9oshHUB1H347BVJMw+8rP8AP4k7hFLNyiBslw79iTL77pSsA0A8bMVmoYJMRkNICiaQVoG12weARxX78yg7UlUlSbKwvhaiaj3TUD3PJ796UzsUfICYvfd7vBzXPdqTm0QaIBzIHVvtFKamWlaiLaWlbb0B4coD4B4DmPv97kTm8OUj6onOYDl6urmb+h/Ki4IYBmd4cJl5XNETJfldKVdcvYbvHd1RSzym5Ll1SO21C0Sq3L1d3Kz2a5G7l8KZjSio1JtLFvcMwcrfVJk3bqVVObypAiBevcjOhVG2zoMmntR90TJPtJtdJj3i8cisJA6lhTbo8LYST26uUZIu4g9c8F+/st36VKU7oaJgVRaKq9WVZgcn6+SxWvReZgAxsaYNXO5ubePn1XXaKkwEZL3ThotaGJa35uRMIW7C1rc/Fyc0h9lUwLXtQ7+LgOhWU0im7W5+XKAgiE6AmYl7X7+N960JuaV2K6Bl4ZD7KHaYCaUS+0UJL0YJvudt7clmMCKVDcMo3bNKYmF63x3xqX2LVuaU31u4Q1bIEC+UAdQHSA69QnTiPv0kAakzJtqfyP30lbb0DS7sqaYH6HXLdJlhfRJmsbHSiKoVQB4CXb7HTTy9d2CqSZgAu728M59lBjp+hTANAB1rMwK+xELGe03+lETKtNoRqeo50QmVU87X5LMBNKOOVewYU1edpdQlVGturPPw6531SZVmxNPVo4uw+T+eYqOtX5ratL7xVOhfNLWTFoNFW3hn/wBs0xyooSX3octPksysur9na8x95pUvz6ll2PQ5+uUMMrLL8CNYRp1AZqITxA1P367hELNAr5jatqtUfASYXbQszH20NMVNlCL1TYg5sIcmn6xMYoju7Wr3pRq+a7+DoOtmXmpAqedpa9qaoX3Sq+mnGWI25AZmOGyUSYn52U9vovX0HDTqW2pUurx7VynWmqIoVQBxosRcm17ZbrmONizEtNAdNhZ5TSxbpbvPLypzk3x8rU7KO+0OMRS/q7TGy0qpCNFstu5LsWCWoLUKNBgL6u0XDpUeSW1I2WiIvKCEzWaxKcey4tzaXotFyWJBxI8AffuZq91dMVQoAEzbNqbF5tKE2Uqsyu/fVXB1Mmg3aaOVi4FUGJR9EOFR9Eow0pfevj5mK17rKcVK0+cTDpR9/CzFR3LmUULQmg8XLc3ZRWexvQFtTzxM9JQ911pfknBqKmbcUgAA0Am1RwtoS7QuIlSVjRF4dGn0jqu4RSWmEC7vdCepdQS2+rsaLjO7h735dUjWEadQDWAaff2aj6pck9qvfyUynG0fpbjq8JAUkzG1uve/r22pUurw5z+fou5EYOoYeBbetRUN+73lMVEcvwalCdxSAaeISANTDcXYrSP+WmUnKvm7ytBXWEHXB1HW0E0mg/gPLdnIoTm0qrFaBB178Zb3UtM0hMYrMcEUJ4F/52YieifCHL5VxReytYiKi6LKfzcl7eIHqeBGvEfwXtG7Xrk6CPnqvJJWTm3B+SJGZUHeIEBBHWybxSkw6Sil387fB27VMwOTrMl9lJmMmykcANT1DwH8JZxfotElGG5X82PjW0vvxoMS27tveIoRQo6pOgJlKNfabrR/x8J7cbL/APQ8c9Pkgc0TiOoeAIAms1ms1ms1/j/LoF6zHoFC8B1CfBH8fnjygOvAnTwQNT/IJGnUBhOvADWadTSafyGR1QNT/JZGsI06gP8AJhHUB0g/kEmDwSJy6gP8fk6DxSOIGp/j8nU8ANTx08EiaQfx8eI+3SYDr92k8QOpqYOqYD9qafdh4jqE9Y8Rr/H5Op6xOg4jqkacANP4+PUB4k6ngBqevoOf3WSBDmp0wRY+RUh0d4lqP5W+0iOoDpCdeI+8szJDnoUmHhinvvLcBbbS8fAPNHmmZTBnunZakTOpeK6tyIP2gRp1R94u6ourS3Ke9tlExsNae3m/VetH7GWPgUtDgOvktmuZREz/AEtSVZFdvJvs4jqA6QHX7uJAGpOgl+eidiRab8s626qkppSldE6zuqLq0GfSX4vUj9jLLcD1paDJvxWC3SjKS77NI1hGnUB+63sRBqxluenJIbrcm0I7bZRhV08M3L6LuJMPf0INkzcwp3EiZ90pz9XCOkdwiFmnfz7fkkvxaaaJh5XT8XsSoauZcbcvsRNEmNhpR9i6ia8dTAerp1AdIPue7Jqp5tHzLruyhIcO+xu+0oxUqWZmjZqKkEybhTUWmHScm4u8ybRTSWmHi9Pq9sREQaKJn6F0UeefiTlaVSJfTjULL7rLyC8waeio4X5ap3E7XlOKznffAABoB9ik+AD1COoB9yu61qWaPmPedlCyrA9bmiVog0QRVYXGX3LShJmEjXXG95l5PQR3syXmNSKaQsz9bbkpWUpsqVZfelCTFRr3N9svoW9NrRMClIinLy/9LGZUXVo+S97bKJRipV9jE+nEAmaTTqg+h6pGkHuZIAJlNy3KSvgWvbe7JV3VWYVhen7JzDcznfMK6jYFXRW422LShZpo+fd8kiIEUKsvKrUzNPw1N7tc3DK/KzldpbnryplOK9z774AANANBHvRH2swEzMoP+VTKAmHRq8CPmvq+q1yuta12p9jE6CDgB6ni9i1rueU3pf5IR1B7xknSh5gLpjL4F5Wml2mEhSj7JZFcaMJfgDnTEzbKNEuSHPqCS3Ia99X5RM9EAVKpRmG99Nk/E30pCzABWgcLKktGjiJj1JyTjdjV3eeP0GHyXV5VQ97i2+AADQD7HPADU9S6q2+/5IsrVUzSqfLgRr7t06G7o/XjblVVHaxnt1UzcpHp2LKculEROrqOXHJuc3bbfIGiZtRKp9kDiyK40YS3AqeNhX0nVImZs7LqZTk0PLaUv5wAAAdbJyv2U9rzFxQnffvP7rfkJTKnFqB1+Fma+COoToJi9+17eJHEe4PvxLgxYsjS+4V0lxMSnYpd/O3Ho03Fts2L8hMpQ+VUk6FCwbZxvLhPyl1abMxubrK8W8XB3t4ZN70+RC8fKt9aJh/m6u1QX7OepHGjrHwK2nQ5ON5G3LEz/S5Il9b8n4kgDUmX5T2v0VExcUU/7f3U8jpEoOr23c5gdlHxEQxwSpAOhgqv9bYKrgvZdGoyfS+UI1aaOxaEgAk8hHzOnboUlSBECzeu7br1R6+4ZQQ0sHmHre+jt5OpamQX1SzRYa8oc7pSl97s4eUI6Jo77uva+Sr9xAyxLxa5puTaYAFGgH2i9SP2MsfAHOl4l92K+l0XMpKa7491uY+xOxJjULQnuWo6uU+2rb6tKUFVap8M16xM1ggPGxN6FYcAImqHvxrskrsFWjTFxjVq7nVz1R6+PdelK6vEV8x97arVLwMbKSyAggEcj1M19lDTBTZjL4D59STFVr7unf7UetLF0cAx/wANSUUJSuie5XtcziuuXVvi7XWxmaA6gE8XbYhaUX+05MaxEIDN1iQo1JgzaWcrBfUWCh/gmnXPEHXrk6DiPHelLCC45QAAaASxEcaPAABoOo6K40aABQAOQ6xIHMgTUGOKFQlgk/DvI3wt7NsU6j4W9yIQHab0+oTpE+oQEHxmYKCTHcZWSiJyXgtisxUR3FaFmlF3tCklNFl+KHGtXcdZTiNv33tubjTeLWdfp45664zTExqmoUssTFpRgypBwyrmTRE87ShHRNHbd8HI1E1mo+YhsUcyJ7RX6tPaU9NWnTueVTQtkeiLCuT9awUZb+e2KNqgcANT789SP5hDiJBhUwFEEBB+FOm6KNBp8LzEFzok/p1c9gqi020WqEYtX42TSb69kvoXF2OkU6gGW/kZav6PLgcl9inuLziqFAA6hIEw3RHtLPK8qu1yicL130sswG1oHGm/cXV+aTGBuua9vcXvK5KVD3S8uE/KALRRmtBQ+nfuaezf+t4cUervBipBj1/KCqsclgAHIATUTUTUQ2proW4ge5EgcyBDfX6us6er61hyqfrntdP1w5lUGYhntfyR57V8qnntD+lDTpb/AEpm/J+hZ/1R+ibcn61hotbneYcD52tKalpTav2tV38l39F7Pcs/9lcUaCZ+nQTA/tl6mTS9vkfbDhNze5pgYqOC7xKUTtReKfkZZT9j8cxWW/ufvlSBKwvhm5BYE9eqToJQ3TZ7P4LrkG8r0u2LRket8OM/rc0xqGpZizluvrNYCDxvvFCRMl94FibQ3WcFkIB0JEOMqUEtzmP+gmsA9xM6HJtfvvtSDCT1LNPZafogxafRJ0KfQs6Gv6BNi/ITQfb+VeKapgXIybPcMkOaT0XOV5gCaW+eU1F7OnthIEA6dyf2CYH706uQdKXmB2UcLXWtCzQ5FQUMXmZelw0q1Z5XrsG7hkubbd48iQHVQfmPDv8A7+rq3vyqXm8w0CZb+C+VQH2vFyaW5PA6nkQT1idJz6gPDPR3KBJlaqlPq001AhBEyDtpaY/6C68bybbBSkVQAB985NL25aTLQUW12pAdQPcDWhbUqNeGUj2VbUlaBECyuhUsdxzbqkaiAacHUOpVouFREqRPKvBwShA5kRMbTGNbTCfWrZ6p4TXInmeXXoctGhzEleWlr7ONNT9O9jyj+8u8Fq0bzKIcSj6JVjJU5ZOqYTr1geF/fy0T5cc9P3h5VjXFRrbAJmXmrRU7XaUC2i9d/wC+ZFpqqLy/ICUhl5tymHU6KWsbVm+9mYKNSY1qKupMzdHxC0oOtKfAlRVYkDn4N6O+gVtImJUkcL7ck0ECLzAHUw+drfNvcCdTwA1mgmkI04FgoJPIT21/O1XcmH32e/5zUcuGajuUCQDgUUnUgEy7v5qJ8pkDWl5go1xDPyT7p08bKQ2UFRMXGR+bTP7dlKxBtQDhQLtX6X3HUTUTen1CdKn1iNkVLzee2UfXPbaJ7ZR9cGXR9cGTT9YhyafrEObTDm/Kp5097+Sib8z6FjJmfWs9kyfW+Y1L1KQ7lvB0b+o9VjopMwv0PHPEDTieF41oeI5yUShYKr6NUp7ySik16ljqx6hIAJPIQ51MwkZma9+bTPu2VTCXTGX74uxSX31PsaUYpV99rb38bJe5NDUoaCzL/wAUDZfySBcpubqIaLzzvgxG9b3nsXzteexJ82nsNU9jpi4lK8kgor+hZ0KfQsONT/jWHDo9UnsVEGJR9EWmteSCAAeNp1bzpS8wCz+MeIHUJ4AaxURPKJqJrNRNRNRCAQQeRgw6Pommg0EbFdt72zG/QT+LLF3oVlFIoTavjE6ngBqeofCH8J8oc6kPsgOo8DJvFCbp0uQm2x/JAdQD7+Tx5QHXiTqfBH8KEaiZVKU4zyj9FNeJdQwUkangSANSdBAQRw/EtWuRJajJgEPKP0U+AEadQGE8QJoJoJoJoJoJoPhmk0mn3OToCZffZk8l7qzHcPSrTJd6bFfmkvu2oNnNpXh8nsYs/DP/ALVpjDShOBRSQ0zu2oJ84g2oBAwJIB5fACOsP4cI1ENKJU+1ZgfoTIQPSyzA1cl3/ZwI1BEyqLkTVrdyxKMlqv1ZSrIgDtumY76olfNojsctUubyR3CIWmMCKtx5t8BI1hGnUB910/gcZRS5ktXaJk3hx0dPeZpQnR1BJlX6flJ5zMVTRktVxz+2pYg0QDhmlq7keLi7qP8A1zTJs21usA0A981E1mvVI6gOkHu5/gN0VxowiUpX5F4HGByRdL6C7o6816xAPMA+/E69UHXqETl1Af5AJ64Oo6pHxvT+BzxAmgmnEdYjgB/Hx4gdQ9h4DmPiev8ACZOp4AanqntPAfxISAI+Y2p6FNyrKLemqD+/k8R1DxA0H8PPkVJzeLlVMdA3VtTehSMiY2MZiKVoX33UcCOoDpBwPAfH9QPt8jURMWtGLczM5E6CY2vQJu4kgDUxcpGdlX0ntXtNyo3dSO6VrqxAisGUEcMp2F1SrxzcrohsWUZTpUFNbtBk3Nyog8DKa4D8kQe1KxLtKX31K/AEHkQeAIPDUcuOZllO4kTpktR3Pm4kazl1CdeAg4u4RCzRc/12NsgIIBHI/Gcm8UJLnZubsXmE5egFvt97UrGrmKRmW8+4sA0EzQ3RB05rKXFlStLi99vRJ5PWHFQUlEnsKCkJKsP1tYvHdaU3NFz6o2Sr5asqswWe1OzjbU23giB852b0mg4JarkgenAZD237a/JwPIzEtNqMW4kgDUzMykZdiSkbaV4IOhzSvo8vd7n6Kn/y0ooFHDnn/wDC8VxUFxsafrZo+SdUiW2WA6VpGOXKixrBfnwHUy6HvQKrR6RVhMkxe3GT4IcmpX2FoD4Nl6V82lV6XeRvCuotyb/kkvrTGxpiJsoT7fvxDfcGZu5HQYl6OnJoIQCpBiO1DPR/+pSmxAOoQGGhE6Kv6BMNQ19tnF26DL3/ALHisGGoPB/ys1W9HmU57Kk87SikUoFEyHdE1RN0N+SU7aJhPcKu4koe83MLU0XhmB2pKpFwFWgl5hMWxl4Z2qW1MsorFScL1d1ArbbKK7XyH78poNTHV2bhkWipJi1lEJPNoD1SOpa7ouqLrBdlPyqlD5BcixQF45hLhaU5tEGxAvwPNvNSaL52lOBqN9rSvWi0V80PFsmtXCTpqy+3f1L7iX6KrzzZTQmr995jU/mm3bs6zDLYnks6PKPO2PRlel0oV1TS1tTwv/PvWr0XtaAaD7eZ0UgMQIliPqFmf+xPm0EJCjUmXFmcZPosRw6Bh1clilDkTCTZQvC6wVIWjtU1X5sxmK5W2jVk4Z6/lBxzSYQL63PzbjknbQ8xU2ULxuyDTaobyGZVwqpmKhShZfctKbml4a1DkSp99StwfUIZgoVQs3M8MokUPK1sXS89oiWB0DRdCNQdR1L0d00rfbAmavJ1lHtJfS6EadQHhmPYiA1TFvRWY3+eU3pdqE+Bt+d+JcMonfUB9XC1GcaBtJcm/LCUzLqTGCQ35ToXRQqTFsN1IczJyUpWYxufUovPm8qxlQ7jqz+Hc4rQtMRCqF25v9v5WML5VkpQhR0KlZQj33dO/DPR3q0SCgHHFZmLjmheqQDxy6DekTATm+rxK0QaIOFu+/JNPJJRjmj9+q8cis3VFJQjJWFdteNlS2rteJhIG1LFuF9IuTa0FaqgQcoAANB1W0I0I1E0Gmk9k9Es0WVVitAngEdQHTg9Fb80iVonYigfA7C9Gazz+o1yhHd+mt4ZV4oqmFTsQ2Pzadubl/6SZzhKNiyhNlKrMypGvSC+kMEDeHk5LI4RJVecu0K+ihY7rWhYyi4XpvA+3yinmAfcdBz9xPEDQcSdBASIDr1SNYRpwA+DX4yX+eVYtVXJeN+MbrkY+RZehNDKkw6Ogqn91lB/2Jwz/wBZI4o1RaO14PCtxGfJLltElmHW6wYX12M8VQo0A/gA8QOoTqeAGp6+nw5EVBovB60fzLK8eqryL4eoELqPUQ31jm6xcqkttD/wATqeAGp6hPEfFS6qNWIEfMoSe30Q59EGek9vHpU89uf/AANPbLf8DT25/Whp7Zf6UTp8tuVM35rckipmPzYLPZsn/PPZHbz3NPYEnsFMTEprYMq/f5PEcSeI6hOg4A/CDyjV5icn3Sh8t2j9Pp3Ns/62C7N/xQe2P8knstr+e+DAX97s0TFpTkkOLSeaCDGp9EEFaeiiaCaDhoPusnQEzffkvpV3EmG773qdtxXqPmlXOiaosVgygj3UkAamAgjUHUdQHgeBIA1J0Aj5nJUWDJtR9LkgOo4E6ngBqf4ktcU1lphV6KXbm/UzAiUFV5vKV2UqvXy7zQkD5KDpHMQ7kB+Y4mxA+wsN3US5HdlXmvHKvKaInnaVBwgDnVpmOXYUJzaY9IpqCQjThdetPODMpiZVbnbwA1j1bz3vJKUF+Uz+iS9Q9TAzD7aFh4j+IzLjkO+9k7i+kosW1Ayyy9Kiof8AdCwA1MS979+z/wATZkowtdSwWJfkXt3E2LxybjSq6QakAnj+JPpslNLXEW3cBavTFJk3bF0XztKMUI29+8/EnQE/ITA5O/zbjijpb3taO4RCxmInO9+bcSIyhuYBnQ1/QIaKz6cBpH8hmCVFEvvN/wCTREUV1hRxA/iVyAhJmB2Uy+kXIViO7uMZuSxECKFXqWWJWNXMvyUe9PVFhz6pU+9A0yLRSktxmNDWv55juHpU8MlxVlo8oQuxuf15cX3bDt5y1coUszvMam7oQVtlCOi6O+6EaiIL8ZmVU3rMm+99Kim0tKA4qAfiToIci8+SiDJs5PS0B1AOmmvEGHCrLlolaVDRABxH8SXuyVllGsTKRk3khY7PlHanZXEUIoUTKv6JOzztLaDQi3L5+bStt6BupZUlo0cSlKkzmWdGn0iAaTKrNtUOUwTY1TbpgVOlXf4Zj77uWqpK3V0BTl1M3U4zSj9FOpS6vnOZqOsR1AdITrwA1P8AExxaS24pAABoBoOD0K9wdoQCNCIAANAOr7MnTdL1NBxWlFLH6oiKg0Xrkw9olVC1MTwHWI1hGnVA0H8fE9UQkDmQIb6/rEW1G5N1SOIH8TWWrUu557f8qm2RHFiBl92PEDWaTSZruiDZFwg3ba7NBi0+iQY1UB6pEA8Z7Ur87RXVxqp/hi+hbwA0ZESkjQbZgfoe8DqZ/wCksB1UHqA6QHWW2rUm5pRf037CvuCPrmstil4q+zZYVfI/8M5V4b8lObRAlNIgII1B90PXzV3YxlB1pXqXgms7ecouDUbmiIcp+kfyQAD3AVoH3BRrLO/nIv0fwwRqIcCuHA+dzRSlaAaie0U/5FntNP8AkWe00/XDmUfXGz6YfxJJRZ0tYfTTxTwHVvG6thMLtogGp4EcApOSaQe7EACgDkOq1OV0rFHhTN+tZSHWsBzq3UuvSnzme2p6I8OZ/wC08TML3BBU3G7PRHKTAXnc3N41qq6oebfwS2SfaxTwJAGpOggII1B1HAnQRHVxqvVyrDVQWWLfl+tM9qyfWidLmNyqmzMfm6rPZLj572gwE9WZoMCiew0T2KiDDo9Egor9EWNRW/NBAABoPFPBerYO4ZhDSiDgZlXdEkNXQbLYp1APVdMkt3XiU3q+rW7uqUVuYBIgAHICaTQc+IwNbiztDTdivrR3klNVr3C67+CfPn/6ThnvyqXm8qTZWF4ZTbaHmCmzGXqO6p5jMzt6NPm0A0HC+5zkrVVwe97XKUTGpuRyXfq5L9FQzRL2qxA9kqvua9HbxTxHUv7KXmH/AGycTGRWIJjoLEKzCc7Cjc097LovNvvuxiiFouevqjLPb6Z7fRK3DoGWE6AmUZWx31QszQ5lg50NKHXKyd/y4Xb9h6LnMl8rotHiJmbFg45vfvqrh7+aq+icHO1SfkJhrzsbm8zHKUzGpFNfB70Tm0GbTHzf8KM0rJKAtMn869KZdQtyBGhRWyUqTkniniDp1Mn9B5i/oJxJ1PACdE65e9eXvRL3khSVSX41YT5vKwQgHgO4RCzSrJe/XYAom90IFnVuuFK6ynJWx9mhVvusgHmBOir+gQ41Lc0EVQgAHAIoOoAj6bDPw3k7cc3nUvzaDqP256zD79ttnDKbsCDm8VQoAEzWC21QvkX9tWiJKLLheabZZi1WtuYRMWleSQAAaAAR3CIWMwu/vubm0uzn5VLMAqVZv3+sW9GcoG1bxSNDxB0gOvDL/tnmL+gnAniPdL70pXVpRetybl6uSxCaDm0exaECylGLb7ecZgg1MB1EBB617nJyxT+yIiooCzKIFMF9t3dohpyP80qyrDeofgQDL+3Nq+8bdTU0wEdEbfwexEGry/R3rKH1gIPIjqZ+5LldZhpso4ZVD23IUgGgAmfzSNmIE0p7zTGpZNXftdupfX01ZSCvZRsSYuEUfe8uwg7l0cpKMVKPAJ1MB6pGnU1mU35DSvu1gQkniBxHuSKWd7rh/wATAXRGfq5juL0VYjqmrbWdvVpj3C9N0zLFe9KpfmqE2VTFToadXaHO1fStIOJ5GYH69sZgo1Jn9y4+hYlL1OdnKXuWIqTnDioKSkxSTTw79OcHs5P96WVJaujiHAqlOOlPLqFQ3MA9UgEaERKUTtVOsSBDYg5uJ7TT9Y8AniBoOqRp1Mr9ODsA4gQwEH3N3CKWaPaMlhUjd31i7E0QdXP3KVeC9SgSgbmlKdDTMbGDlnuWZqBKlKrymTlo1BVJhU8n6r4Q131MUaJi+tzl4AANANBMq/oEmNeUfS9dGaPaiIWLTA/SLfOFlWO3td6BPInxEn7F1ELqPUTpk+tYbk9XWNm0Q59UOf8AKp57a/pQ09pyfSie05PrRPbX9aGgz/nU89u+VLw5d3pROlzG5VBZszH5uqz2J2897QYFUXApXrniB19BCDwyDrdUvDQwDgRqpBlGtN7Ut/ysysl+1KZi7ugXf4us1HG+oW1FCdI9FCeS0I8oxlZxa1u/qkAjQjUREVPKAOJAI0Ihx6ipXZKqUpGieA9SOwZpdSly6PFwKocNf2O6z2Jf3uzRK1rXRPuq7fsPReabs2e05K+eme22etDT25/8DQ5z/wCBocy70ohvy/SmB836JrnTosxubzoMtud09hc87mnsCertPYKYMGmLj1LySCtPRRNB1dBNB4pOp4AanqEwdZ+3PTrZ+ovr2SmlUSAaDqX3mnkhae05L+SqUszoC67T1nR3PY2gnsvzd42Ho6FG4tRddad76JBhUzFo6BT/AANoJoPBJCgkw5Vr9tCSi4XJ7oTxHEnwK+3Ofq3WCpCzS1H2DJbnEIZA3VvrawAK+2UUileZPiXUWuxY27VmC7vV3/s7XWAk8x9hXobU2a6QBaavkBMDk7/M+5k6cR1DwHWxe2+5uqKLXu1uIKRkDKVMppFIIDe5ZVd1zBU7ElO/EuFbHVG+zSZrpAPsPLqe5QiTD1ovej3MnU8AOoeAGvVJmugJMwOVjfNveLVLoQpgytnZcDHJyrk2Loi/wnz/ABL3IniDpAdeB4gaDqE8H8hmB+k0Z0UaswEOVT9Yld9dvkb3YgHmAYAByH8INqAdJRlB9Us7ry69KkmHW2jWPzf3IjWEadQHiB1DxIJUgcyJTh3+r7VgwE9WZoMOj6JTjJRqU/ih6K35rEw6kbd7qR1QNT1SdTwA1P8AIhGsI06gPE8QNB/IxHUBmvED+SCOsBqf5LI06g/kwjgP5O0/+0DpNPh5OkH8nEaiAaD/APCGf/izr/8A7OB1isSdCP8A6QTPtgOo/k7QH/6gRg/+TwaBgYCD/Jtgmh26iAQfyYRrAAI6jSBzoIDqP5MJ0E3cwYy7YP5MI1mgmn8YjX/8buo/k/b3tf8A46g6/wDy07Z2ztnbO9O2ds7Z2ztnbO2d6d6ds70707070707070707070707070707070707070707070707070707070707070707070707070707878787878787878787878780eaPNGmjTRpo00aaNNGnfmjzvzvzvzR5o80aaNNDNDNDNDNGmjzR5o80eaNNDNGmhmhmhmhmhmhmhmhmhmhmh+c0M0aaNNGmhmhmhmhmjTR5o80eaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaH5zQzQzQzQzQzQzQzQ/OaH5zQzQzQzQ/OaGaGaGaGaGaH5zR/nNH+oTR/nNH+oTR/nNH+c0b6poZoZoZoZoZoZoZtb6po31TQ/OaH5zQ/OaGaGaGaGaGaGaGaGaGaGaH5zQ/OaH5zQ/OaGaGaGaGaGaGaGaH5zQzQ/OaGaGAH+Uv/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAgEBPwB//rOz/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAwEBPwB//rOz/9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
