Найдите наименьшее значение функции y=e 2x -8e x - 4
№ задачи в базе 2789
Найдите наименьшее значение функции y= на отрезке
Ответ: -20
Ключевые слова:
Задачи 12 исследование функции Задания ЕГЭ части 2 ЕГЭ по математике 2021 Пробные ЕГЭ 2021 тренировочная работа №5 по математике 11 класс статград 29-04-2021 Функция МатАнализ Производная Экстремум
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Найдите наименьшее значение функции y=e 2x -8e x - 4 ! ! 29-04-2021 профильный уровень Вариант МА2010510 Задание 12 # Тренировочная работа №5 по математике 11 класс Статград
Графическое Решение
![Найдите наименьшее значение функции y=`e^(2x)-8e^x-4` на отрезке `[1; 3].` 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sb1hOBL73clUhsNFKr3eJQX/XdFRVGFAE1CFwu2COAw2mXDwGBR5UxdAfLuHi3qkdMpgTxkRBuiZchuyx7UTq0y2pf5JAMADgQDByez1/KXp/hISVNcECKkWl26u8ehXTbF01q/vg0o7sS0opO8uy/U9j7EJlCfvb3jLrlqWUrbaxeV1BOYjIioqdhwyO3EkCZHl337soneUoEThc5ut2LETbNTZsqlNTXvEQIuBNZZ2rWUoESap9qbfVpRSEThY/j3bf2ypAnHWP1VJpU2pNTZsrlFI9ereU9e51aX3CpZpqyuXbu0PYx3Nzqk6IvyAmpvXYUTq0o023DPKl8XUs/ovC/UiqaXeVLPCwBxL78HYnV5Tpv32wDA8u1HF29BMah/kkalEcBiWZp4F3ZXiaX1sYtAAowB9ak4ENyu5/rN1tvRBtWNQGuCbi0VQoAEJAjXr2X9U32HskrctGIUEmJqS7hQvB3CDLSq1beqy3TEtuRo/jVd3gS893l1exdzvNNWxxY5jsEUmUXta/kEgAkzDi3xgs9pJ7VNL3t29TtmmqFacNa2XCzTIErl96os0ab2NrR7gvQSgG64u86Cam/9idWmmoCKC3Vo9yq4Tg7qnVjEXx7y3pMhF+QEctqbsJ2laBF8onAJlT+LqCXgYv7sucIhMqot99Wns5bra8orU2lvRYZWz0swKS17yhb3Vmmp6eK8N247UjKUqZu7TR193bv5xIAiDx7y/ov1ESB35LHCITNLa9mS3DVakrlUlF7h/mD5hIEDqfUS5txFYiUonZYxwpIlFZXLN7xhOBGZ9TcVXosppWoTVOSwrSaaali7ipZWgReFudTdsXtK0CKFEJAGTFzff8AZeFg8bVBfRZ0Ajk6m7avZYiBB5Fz77BXAABiYjkPqgG7LAQRw1aP4odVgF93c7Fns6hJVprR0LYWMgSptsovVK/m0CW3dXO1YiL7T9l4O4TVkvG1W7oixKGfrdFqvqdtktqfZl2y0oQJXwvdy4RIucDPOSAMmXXkIdk0dPd24f7rPsvCxSyERFCKBxuTxEKxNN6O5MVQowo5LkL1lVMqUogXy3dr7didoihFA+oXcIMtERr7t7dE9ONtypLN91oBlaBECxzhCYlb3PLUCuiLB5R6CIDfkt0WXolS/eUUFcOx4XN1VPnC6rNScUNNKgWqWOEQmUo11hfssFiAEJNIu4tZHsVJc7mUV7E4alyf8SShBWgHBGNVzkpL3tKfKaasJX5K1KrluLaZGff5ARV7DgAB1A4PWj+8sVFX3QBxZC9oJ7Dynu9EG6LWzdbJqerLUkRdqgRhlSIiBB8Pqbuvhp1aUUipPp9r0VwnB3CCIjXtvfosAAGBwuv/AGJ1aLWKlLv1aaZCzG1uPRQTgCUDfcz+Zi6l2CLlZTSxO+3jdT4jAholKpLk31lYr3qNgSNpXdCWbLSqh8BX6LHQeEypEFwTYqxadmW95pXWd5d+/C1S6ELKKdnVurcltZe1fkP4UnAgLXfZIqhewjuEQmaZCzta3xN9oqQmaWr97/DO9+/CLNmp/vNmp/vCNSvrNLdbY5DfQeRGIAyTHud8rVNGhe4s0dwgiI1zb393kFahy0vY3WipYqhQAI7u7FKowvrG7vH1BvwiStBWgX6FvPZPnFAUAcGY33bF92AYHxD3BH2xc6m7d+xYBgclzlELSq+1+yRrnHauC5/WuG9F9/KwEMMg/Aal9lU0tWxPoNvaQ5CxNMzdbmhASs4mkYJUztEDXvvb3OXU3eEk0iEKXbu3DS93l94A2J1aUA0XYeW3/sTq0rBCAH4ZiFBM9s69ukByP4zvquF9hZvCSU1itfib6DaRK0FaheXVdKTNMNtI421C3vAAAAOw+Af/AC6kL6L9DW/62lFLv0bokAAHLfQ1rrAMADhZpQ77lYrK6Erl9AulNC1fD6wv2WeEwq3PEGEA/jLH8G/ce0e8v+iqU0iv7t/AavsqRRgfBscKTNKPef5/Vb/5LgnovEkDuYCCMj4ZWDdjLrxXKHZ0y3wLKGGDFRV90AfwPv6v7L8BkcmqbFJlA21AfVVjhFlCFcs3vGeMy37GjsEUmFX1X2SVoEQL8KRkQuaLHWUUfvf4A2oH2ev8G7BELGaXsznu3kDU5v2AcQQex5Dba7FUXbLqHRC5eaYlqFLcb/1uifVJYuSEj3PQ2H/VKU34sbhrOyvAW1T/ACSKoUAD4a+4VLEVjerv+74C5wiEzTUs7+K3wfjr4uz4DVdgg7tK12oBz6q4VJNJTsXe3fgRkESmgVcjOidyBL38dgiRFCIFHGr9dzP9UNnBxEa5VKBJ7NvBL9WlFmzNTzMvc35RO00vSkea7bELSp31P2WLmhwvPdYKlzKqmufxLJcmdnm0O73t8uNv+e4J6RQAAB8FdYEWUUlSXfvHcIMtK7FsGV4PYid4dWkRg6hh5X+y/wCy8z2KnvQ2u/RFiU51PU7ufUOUrio980Q2u68bm2pKE8NAPqYnAjapeygtPav7pAcjga0JyRNUbC4RJVSK02ypSiAebrelEo200QA32huyryX3eEvzaCq63q7RAyXhQxaEA9xwIyPMvs2J95pqvDThqrNiTTV7E+CJwImb7i/osJwI7eO/yRZpUw7kdFl1xLeHXK9Mo6v1aal09xOrShClQHk2tsQmaYYTl1L29q5XpvW07mlziqqaVNqbvVucgHuIcIhImjXu/E/quA+X1MTgR3e99idFlVK1ialgV2d2lYwgHwWstUptWU0F1BsgAA43WCpC0qG5vFthvZ+lUpp8P7t5ORAQeS1xWhaI6s5ttaHV/wBEJjatk6ukpze/iN2+Dv1PdIj101gbpdebf0VSrSf3jnZWds01e1dxjEKCWM3hrwtMHk3ncwSAYAHPed96JAMDiCCMjg9grXJgIIBHY8NS/ZF9ZWmxAOB6CU9dzfU2qswPDXu0TZp0hte7pWJTQE+7eSTgRtWs9t+aT25JQ7v1ccj2LWMtP13/AGSX0qlPSU/6l4vqa0lztqXCpE0vq5igAYA8g5xGpufu8Okf+8op8Hk1VT2vKtIiQADsAJqT4toqWVoEQL8E7qg/UYlC2ku8NNSAttmmTu/z4WAss8R+wSNWz9bZo07v5VI33M/kbFDbvXjqrf2L3lS7UA4alN9JE02pVU2PH1W7pVKKNnV+rcbG2pEG1QPpN2CIWMod3cs3ReZmCDJMOsSe2pBrE8h9UqRBbfaXiaVV6ud0AA8vYvyEKKYKU77eQnAJlK+M5d+Gs/0yrpUvE0p3KzSqPGfgSBFtR2IHwFrhELTSJ3dvg76TawgGAAJqepVB+6AYUAcloJrYTSqy14byb7duEXvKk2IB5VzitCZpqy58V+R6UfqyxK0T3V5HG9wPpTUtuZUigKAOF5a63w1la7EC8XQOuDBWi9lh8NfkJuqZvTyLwq1NNKu2nhdeqRG3oD8Cj+HaUb/8mRNS3iuqJFGByOlqWl0mNS/yWLpT3d4lSJ7vwGpV3tVfSAYUAfClAWDecTgEygeNez+Wansuy/uwDA8ms5tf6UQb9S7f14WuK0LTSoern93JcHK4Qz2Z/W2DSL6tErRPd8i9PErKxLbal2FJtvu7nasTTon3PwVlS2CezP62SqhKv5zVPhdkoTw0A+COqQT2v5JDqvmk0fVGb6TPYzSdmj2hJaC7qrQDAA+oWYKCTBerX73ntqQayowX1+jRbEbsfPFKd9sAA7AQgHuBFUKMD6UFDo52NhYta15aaYF3aw/URGRDRX32Tw07bYaKv6Q6OsyrRhH3bvqfVHoE9WiKEUAfk0uBF/y6k/JfyY9yJ3m663sNohQVVNNKMVfkonAjO9vRP0rEoVPueGqPRU9WiDCgfxZLRc+U1ip7xg1FfzgIP4SIBgAHFQLNSfkv8s9xc7KYNKO7ktLE04O2VM9L+uyZ/CJ7GKdwzwvcIhM0qEJk92/lbmJOxJXUK1wI7hELTTJvY2tNWAUie6PwkT4b/YzI7xv89/2WD+UJwCZWO7Rrz44RZqsuVSKAiATPjXAD3V83evzHlPYtYy0rtW0ZXhfcKlhvuUbmWIcqD9GY/i3QOuDDpX7eIdsqrWoYX+Vf3DEvQUzTLuc2tBePGZ5i2/v+lYiBBgR7GL7EiO6XbHO7gTgRLkdsDg7BFLGU3i3guoRrdkdwi5MDPecL0SXUoifNpSCKwGlzhEJmnD7MvHYIpYwu99vSKMAAmXv4dZaaPe7l2hOATHbx7Zp6/DThvD3loKy5Bf8AjrrhVKb0t/ABGRBok3y9B4oRIlCJ2Xhc+xCYjLUm7u7SpOu9/e4ap+yLKaAj7uGqYsQgldYQTU2fsWaWrDl5qbVe4J6QOzDbSsqp2nc/VuDg3X/ZYzqkutN7hElNIqWE4lpN94Re0UCtMDsJqb936ElFAqSPeiS621qy3ZZpqlRPiLbj2qG5pQHAy7fDEAy+j96dGmmt8RPr0kAZMbVIImpR5dctSyhO9rwEEZEZgoyxl9vjuESVUBDubq3BnCygeLezwkCNf6JNKC9rO0uuWoSilnbe8c7EJmmpVsu8AAjWBZe77cJ70qS/7LF0693JaaVQSzx7kWFXsyW/SsoYo7YSCp7etrS6hgymqeFc/vvEoRJem+srFS/aFLRE2dyT8KY7ve2xOiyuoIMDnDDhkdvMqvWxiF5EHg6or6N9e2LuQiVOlWVdIbQ/+qqV0Etvtl6F6isQ6gKECxdMW62tmUKq3vHvRIPEu/6rNgCELKTbVuUJBS79bWgQKpCxEvTKrF0pL7rDugGBLwTSQJXqQEC7YPGt/wCgi1itSe8rRi5d+BGQRE0zrld+FiUonbhgfGXuWPhpK0CIF8hxs1g+8vv2DavVpRQwbe58u99lU0deyuEgAk9hKL/GLcNV0dGg+vSinuAYAB2AHK+nV33RKUTt5WB/CXWbElCbRlve8nXON67e8oo/e/VvLJAE66m7/ovDVP2qEpqFSAcNX2WL2/FIcFiISAMmJebLcKOnP1u1P2XmNiDuwgIPC+7w1+8ekqgdvei9vLuc2P4SStAihRGOFJmmXe5tbjqv2Qdh+KelWrjubzsSVVLUuBzWHahM0qYUv6tyXWipYEtv6sdqz2NJpQVtZO6w9jiU0MXL2zU9aonuDytVd4SSh3/YmWmzUt3aO92/wmaVoEQDjYd96r9YMwQZMTVK77fjrblq6tK3DoG+JZgikmXubnDdllYVUG3n1OWwg9YowoHF22qTKEN773j2InvGF3v6J0WV1ipfOKK/vAGKABgCM21STNMm9za3F2CqSZpgWZn+sNYXYhFng7DV8ZabqX3lsrHvCoCvVmi6Yv8ArtiqFAA+BZggyxj6r5LmU2C1N3I1ir3M9pSMj3v8kjVL4RSaYk14Ppzp+u5m+XFnVfeIE1OpQ1ELKWuNYCLF0wLbnO6AAc1hKoSINTc3ZJv1Xyn/AC4Tqom7aN3NrnKqFlC7alHB70SZfUt6qkVQoAH1hiEbrh8lhIUZJm4Y3eka57G21RAQgDH4jU48E7poU35dvgwPHcn9sZybGVfdAmjGKuN1zFtlUTTerndLggSUKUrA4AAEkevM52qTKQAmfnxelH96X0otPRZSQal4MwQZJikMARzAAeUyK/fiUU9SIPpYuAwX4okDvHfaJWMCan/Q0RjcqosRAgwvnEgDJh1Jd9lU2Wt3eEvT1Y7hAcjmJwI+dTZt/ZKF8K9k+CuOKmMS5Up+bRlKJj9zytdiAcLn2ITNKmF3nu0stWuIhsYO/k6npVK/cHIyhgQYDZR0C7lni3v2TbBpnfra8RQihR9VVf5NSz/L4k9BGZXV3aaPL5Z4CDNbbhNk0qBKfP1jEV7RNLQKuGoPZIowOa+p3YbWwsrQIsuUhg48m52RMoMz2px3rnth/pDfc/RK4mdg3d+WxN6ERNMlfWIDZeX7qvHWMAqw6gt0qldH7n6t5Wq7LF7fWNp2oTNGmK93wLXopwTAQRzkggjIiaQK2WaNp8uSrbY7ihAJ4G5Gd/elXStfP1XW2uCWXBeg6tKqyG3v73LkedgTA5icCe1Jv2y5zY3hpK0CIF4XhyuK5dS4ZN7REVFwvl6rukH1jqewT1aIu1APgHzedq9FmrRU2qs0THYUbluv2tsTq0FDv1sePpUC9zNKzFOvAgHqR8DqyFKNDc9nSoSqkJ925LrtnRerRaXfq7y9AnRHO6VZ2Dd5jkhSQMmZ1TQJqvnKg4X9fLY29xXNVs27E6tNEVWuI+/jfXvSK+p7bZ4Fr9XeIu1QPJ1fRFinI+sCcCJ/kuL/AAF5wkrAVAJavi6pftKP9z8mqsK4Re7SmkV/do9ioMtMvf8AZIiBFCjySQO5hvr9Wh1VU9sqgIIBHY8r3gHanVpfU7JvdpWBsXktcVoWibVJtf3p4r29EWVUBDubq3wrOwvfbKKNg3P1aeypvLQAAYA5ciZB4NeosCc+pTfTNKxaobvrAjIIiKEX4C9S9RAi6hygRUO6IngoXbq8064TkZ0OqLN2WG627pVEoA6ud3l2Uh4ulqEFFf8ASGhPlAMDiTgRi95wvRIlSpL/APU0o60jk1Rd7lQRNMq9+sAA+GOwTJ9BDXZ33xxaOqQakdnBWG8u22qICB+o5MZdw7kT2YerNHo9apu1D/aVUBOvdvrPU3nsk0xY0gtwtvSuU2eKm7nuDlMJPD1P95s1X95Qbu1vkEgQFTC3jOU/bAMDjf1qaaXTLje0AA+D1HZYoAAA4ak4qlI21KOR/wD5a8DcoYL3+E6mw9SAIQ5gQDryalkVRvWUIiLlPrhwSpAl6bKAgiDagEufYhaaerfl3iqFGBzlgO5h1NXzi31N2byLrQn3aCh7ertL08D3HmlA8Hku61NNL/p4PYtYy0ByAR8C6BwQYLzT0dYdXXEV7n3v0Xl1NTPhk7wJe/R22yqlU+Je9EM1d6OkTWqFiOHQN9cOd96r6LwvY22ipYg2qB5FtK2z2Wr5Q6ar5QDA57QBejGXWCtZVSXy7+s0jhMo3IwypEru8DKPDe79Kliaf1tO4wDA+CYAjBEFKDsv8CUXuQJrEXKQUoUAKwAKMAfXFPW9493dU9JpE6s/wd9ZtTEp0zBt1vAadBbv5SAe4BgAHYfy9lSvgt9dPplZ98vwiBE7tK12IF/Fp/gU/XqWb0X8nO42EiaZMJn1b+YJAjXIvdo+srWPr5pbHsUlx9eGD4N3VOrGZe/7JNThKQqyvoij+Xe+0sQiTwLrervBo0Tq7TYHOypAF9WgpVrgixVCqAPrzMz8FbcE6L1aJQxO62AYlo8W9U9F/mMR7BWuTAr39W6JHGxMIsor2L9e9jO/wNzt7ie9KaRX9240fqd2+OGpTeUgPxN1207U6tK6T79nf8AgY+BVTU5ZoCCMjhe2yomaUYq+Ou0yPALqPusqvWz4YkAZJhuexttUrpCfhMgEYMcPUdydVg1VcdzqWCJ2gGFAH8Bbp1ft0ge6kYcbol6PyAg+fbeqQI9/V/0rFQIMKOS68Vuq/ODqPwi1KN3WKoUYUfwRGY+nR5stq9xt0S8dnG2MQ6EK0rd9K+1+0BBHmO6p1YzxHu6INq/OJQqdfebmtXfqV/nAQexH8uBj6FKq0fS+tbFY7MF2XyjU+E+xuqQEMMg+VdcK/u0SlnO+6AAcp1iT2r5VtEvJuZ9k9pf0qh1Nv/ilF7u/VP5gjIluldW3VNF1NtXS1ZTel3b68fZt/XLkD2Hwpo0dK/1+UdMC+8tzimsdljYCkzRjozfzJIHciF1HciG9PnDqqpff4vREiI6dUDSh3bo6/Xd+5r9rdFiVqi4X4O3PhtNKCKv4PImRC6iGxB3aG6v5z2mue0pPaVh1PyRp7Q3ok8a30qniX+iTOogW/wBWmy7+88K7+88F/wC88F/7zwX/ALwUP/5Z4Lf+QzwT6uZ4C+sFKfKNWpUiLo1ioqjCgD6wsuSr3oNVV857VVDq0ntnyQw6302RCWUEjHOQG7gH+JyJkQuo7kTxU/tPGT5w6hJ46zx/+jTxn9Ehe70SZv8AksAumy7+8NL/APlns3zcz2b/ALmezrPZUns9cFNfynhJ/WbFHoJgD8BvWrjDQUVfKeEn9YEUdgJgQohIJH8DkTcvzE8RP7CG5P7T2hIdUk9p+SNDqG9Enjv/AOKeJd6JN2o9FE/5E2aj+88O71tngv62T2b/ALmezr82ngJPZ64KU/rNi/ITAmB+J+0fWVpEcOoKzIhdR3MNiDu0N9c9qqntSQ6r5I09oPpWYLn9KoXt9EmdR8lm3UfOeHb6vBS/q88A/wDkaezL6s0GmSeBXBSn9YK0H7RMCYH4uzMiF1HciG5P7Q6muHVpPaWPZJ4l57Vz/kS9dR4c2MWlGlKp1eeyr857KkFFc8Gv+sFaD9ogAHYCYH4yLqO5EN1Y7tDqavnDqkntQ9FMOob0SC+70qm/UHssxqZ4V/q88C31tnsz+tk9l+btPZUg01XynhJ/WBFHYDlFaA5x+MmsVPentdU9rSHVfJJ4t7dkn/KhTU+rCezue9kGjHq0Gkqgoq+U8NP6wAD8hlFPcQ01/KClB2WYA+OJxx3KfyZrThBKelSy99lZM0aFmLt+TG/z3fZZ2lh8e4J+2KAAAPyG9yJ3h1qxGDqGHNqbOyL3aUJsSXvsSaVNifdvyHfd4aRKf33Rl8Y7UUBYihFCjlufYhaU3LvLvDrB/Rp4vtThVgGB+QiQBkx7t9/zi1PaQz9FgAAwBLb0q7wOCgaAg8SARgzw0/qJaVRCZpqVQbvyFfe6PtRJf4xTLzTUKiR7FT3p4zv7ix8m7vujo7VFmO2aPPg8t58S5aoBgAfkLAmqQvX0iG91A92JQvd/1Gap9lc0dGBveaxsVShdtSjkPYzSqTc7N+RyAe44X0C2AYAHL0ES1XYqPyelCo5cflAH8gB1boCD5HiLv2evNq37IveUpsQCHoJRebXbgb0VtpP43JwIdX6Ik8W/0SW3XospW6/u8o03hNktzmK6re7xrb2Uso2rKtQPB3PG1Vm/5LAcgGOwRSxlCm642tw1D7KiZpQEqLmNY9x21x6AlqL3aAYAH42IyIqKvugDhrMu6oJWgrQL5GpfZUTNHTu/W81jBKJpKS67nmpw1yJB0E1jkkVLKkCIFgIPaa1+qpF3X4XskUBBgCJ+vVs346q/Xq2bydU/i3CqIoRAJcxvvCLAAifYCUf5dSz8LXK6osVmb7uijasp0xqOWaMGvvlaBECw9RKKBVn8c3NtqYzRL+gtxR1f3eUyihltZ3lwJQhZpaDV37wjIiVqmdvAgHiAB2AH48uQvWVlKbKwvAjIlNAqJ/PZIAyY+rRYpDAEcH1YRypWe2D+kq1CWfj0EHseV3VOrT2xIDkQkAEnsJW6uuV4EhQSYWfUvheiS+pKqZQytUNsZgqkmaYb2awywoiFppqi9vi/jknAlOpW1yvDVXEHYk0lTplm5LGKoTKU8b9by9Q16IsHQTVNimaZNlIE1dpLhEjlnK0REFaAS92vs2JKkFKRmOpfavuRVCgAS8m28JAAAAOw4G9Q+z6RckDIGYpyP5h3VOrGLqQ77QvwAIPY/A3OK0LShy6bm4k4j6pFlN6WxmCjJlepDvtjsEUsYXe7c3urDay6XLzQJly0vuFSTS1b2Nr8xIAJmmG+1rY5IQkRrg7oHj6klSKlmkq72tKrVqtcvL7rXT5LNNspp3tDv1P2SJWEGF4ChRcbOJRT1IH4JdgiljEVr33v7kAC9gB57ruQiaXdVcUb4HWdSqRFCIBL73e3ZXB+lBu9BHd732J0WXhaKcL3mkQm6atyzrUspQB+nZRNa/ZIi78IvRFj/wCa7YvurKLSjMqrLkYuA/V2la7EC82sfbVKFCVAR22oTKKVszY81WFqCj1lY2oBPDQnO2WIHQrE0ir36wAAYH4PvY22ipYqhQAPgdUNtyPB8Ah36st6LL9UF6JNFT08VprH7IvdpRUKkmsYm5VWUVCpJlrtSdkULQnWIjam4t6S9xRVhZpa9iZPcwIoJIWVA2Xs54Xm3p4cXOBnk1Lg3r8liBnId5qvRF7tK12IBCoP4TdgiEzRrnc/m2WLWuWgIKgjk1vuROqDz9V0oaUU2uvyWXoqIqLEG1AI5Hto3Sy/9lXVoVai4O/6oWe/ooKrKt9FjKEhpe7q80tRpTrEBv1Jb08gnEu1Pok0ab8u/AgHqR9E4+jNYxO1FlahEC+bruyrKxtQCAg9jx1nuLEGFA5iQI16L3aHWL6LPaX9KpQ9zud4wvLrX7JKhtQCX1l2QrBLdMtsrqROixlDdxAAJgcVUL2HPZclfeHxL/skuRaadq92lCbKh+DwQfIr/wAupL+i8pIEDqfI/wB+q+yzUvspmhQhCW46nrcic173BtqLF01z9XeJpa1grReygc9tBe5X+Buv/YnVpVR++3q0AxLf8upVPRfwczBBkmX3uynZ0WaFWCFm5732VGaVNtXJff4Q+bRaXt6u0tqCOAnV4MgDPEEHseOquCJNNbVUkvIudEWAYUAcav16tm/gLTtQmaZAE38LXCIWmlTvYe7fg66jxu7S4B7VpSKoUACPYK1yZRe9r8usyzIkAwAOS11Or69ljXNb0plNIr+7R7FRctBqkKFp/mv9dizTBk1LJwY4UmIjam0s0sorFU0CHeW43vsqJmiXFe7+At61tNN1pHC8m64VLAMAAfBPeiRL0c45CcAmUWs7tNTaUXCygsawX+tLX2ITNGnd+F7G+4IsrQVqByr+vV/ZeNm8IdneZ1U01PiuxeKoQYEe4L+lerTV7/3zTabs7x2CITNGvVn4EZEUADAE1j9RUsprFaAcdU29lqiLtQD+AIyJQdrNWZfcKl+80tfd27t5oPLqbti7RKaFUb3jAW3AIsHHVWbExKgKKdzShDa/iv8AyROFJM01xuZuC6gPbsX6A1rdkiKEQCam/GVSaNNqF+U9jNH1d25DKXWq5w0LvccJ2+cStahEBv1Radpq33utURQigchoJ1O/i7BFLGaZS9rWt8bkZxCQBkxLVfIXjfSz4dOjSvTEtvt8w8QcQcbXZryyxEtv6v0WIi1rgQEHgxCgmK4tvLv0WO4vtCJ2iqFAA/iHvRIjh1DDhfcKVhe1wX3So7kB5dY/ZPVpQnhoBNY5SuaSrYn0BrOlqNDc13SqXoF21L1aVrsQDlfohmh7NymhGbcRAAIwypEqqWrtwNSF9+OvkatyzCpZWgrQL8Jfq1pOJRcty8CQBDqcthFLSu5i+x14uwRSxmmBsc2tNW+FCerSigVfAEcoMvbZUTNGmE3RnCDLGX6kv+hJUBRSC8puW3tL0LptWHSBELO00VP7/jta5VQiygFaVDR3Falmnj2Wf6klvjou5rJo3tf3+W7dsOzvLaAlW5vfmmUpSsJwCZazX3S1BTpQsoGKl5D0EqHjalnbsvA/59T9l+gXrVxhoqKi4WUDxNSz81v+ppov9XwLkhTiaaty5ss+FFDvqSz9pQAurYLwvYu4qSDZQkoDO5tbjrn6KsRkqpiHx79/ovwZGOS8b6SJVe4QIqQUM53XNFKeMW/asvDum9ppU2VcNZkoFEqG1APLYhQSZRd4y/AkgAkxc36nd6QkKMnsIA2pt+SQAKMAR61f3oABy23LUMtEf2q/hcpesgTTabwpefFvVIBgS+4Uie1u3uJNM7uuXWPkoZS7UdGSWa1Sk0texPoK9ttTGaLdzOMoRNF2Zf4d2CIWM0a9WeOcKTKLgHZu7RaWsbfbLtQlMGpUVhniOHUMJfQLpfQK6+80yeHV8IRyAAdhNQSaiF7zS6b1eakM7qgijA87WP2T1aUIKqwIlyO5UfAarU96kmmqFVc1j9qllNYqQLyl1HcgRLUforcGoe64l+iwoE1ahONzhEmkTu7cHrV/eEAAGAMcSBNq36n7L9BOwQZaX2NZgdllYwgHO9D+KWRu8AwAP4U3V9i0vfxnFSStAiBZf0paaNUWndHvZ22VR1C2990uqOwM8pG2pRwc+PqgvosHnW3LWIXvcbllL705iMcgPnuwRSxlCm64u01D7Kpoqu7+cTgR3a5tiRah7QFWHoJQDZez8lhcKdk2al+7T2L5vKaEp7cGYKpJlANtzW8NXYy9EiFtVYu7ssGBzal9lJmiXFW76BexUXLRVa87n6LPf1f2X+N1LlE+7S5EVAvvPNAuC3B13oRE0r9mfCx9umpO2aSku3ivLT4upVONVAR2f5+bfd4SwWf4d7SpPEc2PHIRCZpv9fK9ip70F9bHEI5AcjzSQBkx3bUvsTtK0CIFEuzfeEiqFAA5yQBknAh1NXzh1XoiloOo5HUOpUwBaK5pcsWeP0Qyi1lyqLlp4Nr9XeUuyua35dU7IgKwOAgYx3bUvsT3JWgRAvB1te9llTvpspslId23vzaze9oSImxAv0BY4rWIjWtveMQiEzRr1Z/43U0m5ZRpgnVjuaOjpdurg42IrjDRVAGAJXQEYtzEhQSZ7VVG1iyi+y1+qYHPed96JLlLJtWKMKBLX3sKxFACgcl9grSVUFzvtlwQuqJB2EI4rzveiQ32v7iTOqjpqXmlFv7+Grv67FlV9NKhY+qTZ0M0ad38h0DjBgoq+UVFX3QBzaxsUzTgClZf0paaD3Dwdt+rULy3ILEKxdK/73iIqDC8mBz4H0Co8e37Lw1j/oCerSpNiAcgsQtt89nVSAT/ABBAIIPYz2Wr5RaUXsvkWdNWvC279q95TXt6nuZ2gPB9QiMVaPeHuy3VZvtu6Iu1ZTQqcTwHcc5pQvugAHIwJUgRNF1y89lq+UahfHCJFUKAB5N/idq4KtQe7ytHX33zy6mk3LK12IBCAQQexnXS29spDc93StSJRQKvu30kRkETTHYzJCQBkxP89+70XkvdmcVJKaFr8/WUlv1zTPvq/kdSQt6RrnvO2sSukJyAzWImN0ooRU7QDHIeC+cxwpM0i7nZ/hCAe4gAH0pfSW6p0af57RslNQqTbxtfYhaaVO7nu3mEgdzyMMgzR/vX4a29a4r3W9l2x3up6v1WI25Qfh7rwn3aXB3dS8rRUUBeBHJqerpAeghtUNt4k44jzta5VAs0q7afq7Uku61CIoVQBytcidzEuR+3Nqsteiwcml99/Ja+te7Q6mr5z2uqVWrYMr5N93hr95RR+9+rToJc5vcIkVdqgD4a9yi9O8ooC/rfq01XvpB2HEjMIxw1FReAXt0MrQJMiE8QMnz3rV8FoBgfVpOBKP8AJcz8r2ta+yqJpk9esdVTUqE5k/Xq/ssucVIWmmtawHcMcGOAZo+zN5DrvQiLo64NNV8oaKvlK6kq6J5OPH1f2WPaid4Xe/ooKpKqlrHw93S9DMmOfEvUDssyOUjyB9bPeiMFMByOAIPY8mpfZSZpU21cmqcpVNNXsrl94TovVpRWVG9/e4Z42tsQmaPohb1aao77USKAoA4ap9tU0420r5N9vhrNt9vrtgou/wDLKkdPefPkPqEUd5QzktsiaX1tO6AADA+HJliBxNl56SqoJwB9DykZhGOQDMAx9bXOVXC+9DV/nVe7QdBL7WawIkoq2LyazuiRRgcmsf8AzKsN7P0pWU0BDubq0ttWpctPane39EtFqOrs0ByAeGut7JF0zsm4tNHl7izcbT416pAMDySAe48o9RLtKgRmmj6U8HvRIhc9W+FJ5wcjmwJiYH1wyAuHlA33u8scIhM0ab2Z25X66teUKH1bBoAAJdcE+7R0OxrbZoauniTWdXRYOA02by7TUtspJmiXFW7he+xCZpEwpf1b4WxdyESq40ZRlha6/sNqymgJ92+FJxxA9TwIzxH4As/1tNNeqVy8O9e95p12UqOWnrqn5WIr1eWj6nd0qlNG0736tNY291qWVqEQLP8Abq/svJqkZ0AWVJsQLwfOpv2+iwDAAHwxAPUgfDk5PADJ5DwH4BFCK24CazqyJAMADlq/Rqm5XrVxholaJ7sPQGaVGa5neOCyELNNSal6813jO5QdFlNYrX+NPEch4AgCZmZmZmZn689/WfZea+jxZWmxAP5wniOQnyR9d71IM0fd3+gzx7QHPAnA8kDJ+urL1SBbr+52LLgKaCFmmXFI+hCMcgMJzwAmOTEx5DOEGWMSxX936x1JcINsqoVP1d24ak77USAYAH0KRygZPnO4RSTHc3XANKBs1LJyF1HQng96LF1CE47fVVq7klD704U/5NSz/Q5GYRjkB83UnLqkpQPeX9FlI3at246m7wklWmLYdzHd7X2JK9OiS6tWSaclqvqrd4NxB91pqbQlU0qbKvokjkBxB5d6O9/SIgpqmj/c3Ff8+p+yzUsUqO2UJsThb0raafpT9VW1ixcGLpTkF3/jycCNe7vtqj+MjLloPPutFS5lTl0DeSRO3JuA7mNci92h1aR9b8klFxu7rz6p+yL3aUpsQLw1L7KZpU2VQgHjqDkhIowoH4a1T9kWIq01xFL2b28gkDuecnAhAIwRmAYGB5ZBAOIRqJsv9Xg0rHu8GkSCmsdlhrRhgiKoQYA5H1AXoo3T2p17pDenh75pkLsbX463uiRRgcXcVqSZpgXY2t+GicCeKDeXiK1rbn7f1gwBwYhVJML239E6LH3pYArlomdo3cdW+6xUn+W3on6VlNrVOyO0L22/65S7pbsfiTk8AMnzCJiDnvcjCr3aVVqixwNp3RAHv2/sgAAwON//AMpONl6JAj3ndZ0WAADA/BjuqdWh1SyuxX4k4BJialWDT2wb+0ByJbqQkov8RiOTWG4RU8Kjf+6U0bk3NKdyWFD24a23skQu6hE6LKqFT7txtcVoWlFJtcu8ZlrSVjx7y0AAGBLuuqTgeI+FbrqljEAZJju2pfanRI6CrUpN437OOqrLrlYuqbsUJaH2i7/pKtMqdW6t/PZ+j79SE6L1aV0b8PZAqgYAE1GE2vAcgHhq7Alc02m9XmsRVrWK7XKESJSqROur5NZ2VZem6iVahBVK7U6u8Nzv0qSJUX1JDxVCjoMcl7m+0IsrQIgWal9//wDE0SbULR2CKSZQC9pthPFLHNxUr+nkyYOUwHy70YOHSeFbc2XO2IgQYWaup3dSkoq2dW6tyYH0Bj6OufZUWlCG67LQDA4X/rdEg6COwRSxnW/UwDAmrbxXWpZUgrQLHbapM0ilmZ+TVe+kZ1VMtBT477uyxNNWswBKjt1TR7UT3olj2+6MLwuBNZCzS0GsZbvLjtqYygNc+2KAAAJdQbX6t0igIoA4jkJ5jxGfxBr2wk0KYq3cLHCKTKFLMbH4a9+gWaKvClzLX2IWmjUvaX4ap92Kk7mVJsQLyX1eKsTTf3YtAABgcbtMHbdE0qr1YloAAMDktTehWU0LTxJyeYnA4jlIxwAx+INeJpceAI7hFJMQNe+5uiQDHC+h7b4qhQAJem+srKKvBTbGGVIlNATLd2+DPIDxJyeAGTz4Hf8AENyCxCsS56MoUiI97breiwAAYHxhHIDiE54j4jImRMj5ieIn9hPEQfuEBB7H8GYB/gCMco8rImRCyjuRN6/MTxE/sIb6/wC0Oor+c9rqh1iT2lj2SePd6JN+pPZZt1M8LUerz2a31eeyv/eeyN62T2P5vPY1h0KymkVfiTMyJ4iD9wnj1/2ntNXzh1VXzntVU9sSe2pDq1h1XySe0P6JPGu9Egtv9Em7Umf8qY1U/wCVP+VAup9WmzUerzwLvV57Nb/5Z7K/q89kb+89j+bz2NYNGk9lSDS1QU1jssCKOwEwPpMZyfoZ7kRsNPHr/tPGT+8N9Xq0Orqh1qz23/pPbP8ApPbZ7bPbG9EntN3okFuo9En/ACps1Pzhq1P95jVTfqp4up/pN+p+U/5TTZqT3aezXN3eex/N4NGkGlqns1Xygoq+U8Cv+k8JP6wVoP2ibFHoIVBhAHID+KrKEsOWh0dc9jSDS1QUV/1mxPlNi/ITavyE2L8hNq/ITAmPNyJnjkwHlxyA4g/H5PkA8hHIB+PieIBMxMcoPoeUjEH4+JwOIHqeUjkH5DPADJ5yM/kgeQRxH5BPEeWPX8iA+WPX8hHiDnnJwOI+izYAcfW5GRyA8xOTwAyfox0gGB9bkeo5ASJkTImRCc8QPx/mZgIPIR5IH4+JxO/IDyEZhBHMB+PjCc8wPNgTEwPyATk8AMzAmIRjgPrTH0meIGOJ4DuPyMeIHITwEyJkTMyJkTImfx+Tk8AMnkPlD8fE8e0BzxJyfJH5AIxyAwniBMCYEwJgTAmB+QiOYfkojMIxyA/kXImZnlI5AcQfkInPKDnkInbkB/IBPODkcpH5CPECYExxHMRwA/Hx4gch6HgO4/IxOTwAyeU9TwH5FJ4jkPEDA/IpHIDiDgevAfW7khCREbcgP0eRmduQnPAdYPyJkcpHKPyITwB5SOTtAfyEeI5yMcgP5BJyeAGT5JHIDj8fniBgcScCAkQHPKRmEY4Afj48QOQnJ4AZPPj8fk5PADJ5CeI/AIH0ITxHEniOQnA4A/kQHgevAcpOTwAyfyCRjkzwAzyniPyERyjHITxA/IhGYRjkB4HiPyBkTI5iOQHEJzwAyfx+TyDmIzCMcoGB+PieUcDAc8pHED8fHiBmYmOJPAHlIgH5BHKeQHEBz+QjznnByPyCeA5ScngBk8COI/IJ4LykcBwPEfkE8R5B/Ih4g48gnJ4AfkMjB4g4gOeUniPx8TkwHlIxyZmZmEk8QPx8TxAwOUjHkAfUGfp48QOfAhB5MGAfj8nJ4AZPITBzY/IJPEcSfrAnpkQHP0uTjiOQ9eA+rx9Lk5PADkPADPKTAfyATxBxAc8DxAwOQniBgfj8jMIxyA8QOQ8R+QiOUDJ5ScngBk/kQjMIxyA8TxAwPyMRyAzPED8kEcwGT+SyMcg/JhHAfk7H/wDkACcf+lufysZWSc/+kFvAOD+T8Dv/AOoEf/s8TgQGZHf8nOJ1HftF/JpAMwO0cbeogf8AJpOJ7wwYBhvybgzA7zH/APcdkdvyeFAP/wBdCcQHI/MuRMiZEyJkTIhMDTImRMiZEyJkTImRMiZEyJkTImRMiZEyJkTImRMiZEyJmZEyJkTMzMzImRMiZEyJkTImRMiZEyJkTImRMzMzMzImRMibhMibhNwm4TcJuE3CbhMiZEzMzMzMzMyJkTcJvE3ibhNwm4TMzMzMzMzIm4TcJuE3ibxN4m8TeJuE3CZmZmZmRNwm8TeJvE3ibxN4m4TcJuE3CbhMiZmZmZmZkTImRNwm4TcJkTImZmZmZmZmZmZmZmZmZmZmZmbhMzMzMzMzMzMzMzMzMzMzN0zN0zMzMzMzMzMzMzMzM3TdN03TMzMzM3TdN03TdN03TdMzMzN03TMzMwHP/wBof//EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQIBAT8Af/6zs//EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQMBAT8Af/6zs//Z)
