Решите уравнение abs(2*tg(x)-5) - abs(2 *tg(x)-1) =2
Тренировочный вариант 310 от Ларина Задание 13 ЕГЭ № задачи в базе 2252
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 310 тренировочный вариант от Ларина Алгебра Модуль Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение abs(2*tg(x)-5) - abs(2 *tg(x)-1) =2 ! Тренировочный вариант 310 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `abs(2*tan(x)-5)-abs(2*tan(x)-1)=2` б) Укажите корни этого уравнения, принадлежащие отрезку `[-pi/2; pi/2].` 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oyu2coUK9y7289F+Cu3k5YRfcWAaAEv/Jeei/yPOa4c5XoFlLnJyt9ESXbfPT+EE67mY3uIG1GcU1jnaUIz+3bKvDPeZRL6qiKFUAcLz/5dS8XsVF20F6W5yvAdj4PKxg6Fk8HmHYbafJf/nr3cnKWiPk31FWdRyQHYBHFjpSZgJt3s+BtyaqurQ59MOf8qqmn/mX/APxKkKIAx5uFnj6STyvSXuIsrGkA4ZJbk5U6yimqr/bxP/ZtxLKJhfiZNtvc2DxBB6GZl5RSqTFcvQrN3yQBsy/JBRwkwE1UX4X/AJLz0Z+R37r0pG3gz6IMyj98S+t/BHB7gouuvbn8EiolSezMIc9tl38MyaBesrxejWuX4WuKM8u0wlZyb34v4+kl4uj878vVouEnY8jTEd0tND/CVfgZzJ8n8nf/AJ/cJ0I6LdlLM9R6rKPGlOOU/JQ0wk5MZfgLn5KmaUULZp26NOwr/YsCqvQAdzr6T8rM9vKqSDhkq6ZK3folA572v+UwV2728CNgiX44ShmLNMXEc1B1crEqyE62hoJdeXfsaes7B8ch+ctxFxxr7VnYF6f9tEUIgHC9yiEr1gbNSHJyvnRKDaVJt4XIbE5d6mYFAShJWoRAvC4bqaei/wAlu/bSlo08GFRPUaImJVW4de7nv0pTq0qQJWF/h9+Ol/vxVCgAccb2861uJIEB3L/DPq893VF5miu9vio5VjpcnijSm0WJwz/B6ngPkdfSXdrxkRy8z/cCRByoBwvR3GkflmXVajKjOW3FOXT8g6yly6bKlYzqg2xiXI7aVu6HUkqDsjyM9y2qUlSBK1XvUe3nWt5XX0nxdVcaaZbCmgInVpQnJSq8fSTeCJKwFRRwyrOyoJmHUKqdnq0N7X5ihOg43Ot2csA0PJ9/0nxs9wz0Z0fv3OyD2ULTtsv5Uyq24tp6u5kM2uRPflOXqphb76TDRndr3mx0/iePR2Jf7txCPk5Lq/RYlQq6NK/x8sv8k8/xyso/40gGhL7lpQkzD9wt9+HpL8mV+4PIT/2T978/L/0ncu9vPReBICkmatzbftVLk7GxGSDg16pZyNMm4VVTARtM79W47HDY4O4RC0qvQ3tc8ovS9dr3sL/k3cXtSsbdoM+iDMo/fFzancIvco8c9+BOhLbblbtv0RCcrKD/AKE7mV7ecicNjetjcza3en2I2ReajqrU9G1dbeGZf+iv32j0dg1MHk4tLrku78X8EM9Ge4/moWGU5fpLkbKuZ6VinL0EVFWUUMr89r8zfxZ6AxJBKmPRa/sl9LKq1qQKvCyxakLPEcOgYeXcdVMZ6NGqOGXcC6/NYmuQcM/oi/doo0oHkU/89+5cX6J70ve7F+fOrTDQLTv5t3KfHPePYie80zH3SgTo8qQIgWZT899da8c2rnomLvJdS/RIBrjk0Pdb4OVnqd/+eLgv87oJl899ooSU4yVJKPYz3Re6ZgdbeOVjC/UGHRBi0/sESlE91OJ6GYHjdc3DIG6WlzquKtKeLNMC5KkKPEyVe3kTjfjW9v21MCZryjF5H53cs3D0k/JRMROShIRsESjFWolurR6kcqW/T5uSdUPPRnhR5uVjPc+1eVVrUgVf45l0NeUERQihR5dq89TLMK9EQo89YNz8lPT5tMqj/wAWYtgeheF/t5qJ9vJo/wCfb3A5FzPd7InIcxtv7kosOK5ptlN3buxX3Bxei8Xu1XR4mAvW1i8y9I9PySX5qJMBecNc3VuObYQorT33mBum96W8gMrdCDwxvbznfuudITPRvuP5Np1Uxno33GbgQCCImNWjc0txarG20qqSoaRe81o5uRPFpnbZ6kgGgB8Bnf8AFeYH/FX+bvjVOdskRFQaUQjYiYQS3YeE6UkzD9u57vJo/wDYv3Cit1AMA0JbQl3viIi1qFTuvWti8rzLrqooIRZjJyUIvAkKCTMbd97XN0HSXjkzan75lCtjXuG9xpk5X6KvFph0mmru2nVbT0b+R5OZ4YzzBXWMvlX5JL9jT78xqOxX7tPzfSX+k+By1L0MFmGhShVb+d5rlUCDq8oqFVQXycXxzrfNz/G+pIOnDKSy1QiSpBWgWPUH5fuvkMgYaMSpE8VXvZR1Q8wP+Kvk+kjqmUjlqUeTmX9kvIvvtMSjkTbe/CdAmYHjda/9GE6Eq3fkl/kvk3MUQtMD23tfzLL/AG+RPFpQhbPb4TPOsZpieGMnk5/jdUkHkhN55LcMp+ShzMBNUf0ZYpZdREFahV8kjYiVqg0g8vJvI9ivxeY9ApSYHjba/wAJnoz06SVjlRV8m/289F8q/wDCuR4DsT0k3uVytQiBf6hyruzUKvi7TGo7JNt4vMk8lDmYC6xvjlxtZZu8q1BYhWY1hp3XdF/8nN5+qJ/UVK9rktaei9OGe2qJQnJSq+Y7onvQ59M9fogz6ImbS7he4SF6kD4V6ksGnWVVpUNJ/UJmL1deF/42aiea9av70aio9UmNTUzM0RaH6IsGKnbc8uykrfknrWQ/uUwpmP1cJMuhqUDM5aVflL/UuNeXd0bqvl5N/Z6UdWi3XRb/AN6lYCD3L2ajJV/0NGsVU55gqXd7m4E6mxNj7ibHk5T8lDTD9jDmB7jNwNSF+fj6S6JE8EH9RvfWnV42cnRNvE2uftl1z+Xl+OZTNRkV10ZQnJc4HcZQ40Y+KH+Z5PtFUKABDOwtv99yssw1rX32iYCfdpbh8iFldpgK4p2/kekvyZf+FgzCTkxl7vpLrUsHgo/qHLd66SyRKHvUM9sXBpiVInurM32L6Xg8q/xz6uIUAkjyAAJntu2pJzLVUC0BDqD3Bdu4pru5W7spKpn9UqiDSgfYd3L9vOqX+Wj6qyhgQZjbqtalv/5Xjn/kys7QHyr/APn1eY/t+klme2kWIAEAA7lGzlvvuvbUnizCNaj5vOz+xFvqbwD933/SffLgOE/pzJUbWz5rFIIBHDP8cVpjeNCeU/j6TTzMP28q55le3m1p3eRQ3N3HVmOgdCDAqnqlH7IcKmAaHcw/HMtbv5rFLqoP6autFSxxkX7LbVJhoyJwzf8AivMX8hPKb/2fl3uEqYzEy0pSJlL62bWiZlL+S7BFLGXNe6m1fBVmLb2tIbuOeVCZ6N8XtfvWPyCZ/Wpo7laeYSolqwW/pgnQJlI9auZ29xZfoUtKfCpeGe2qJSNVL5XX0n3CQIbE+bCdon7hO1T947l6F2QdVhrqQeKiIlH6As9Wq5w3J3K7g9rr+3u5O3uROizJ0mK0wPDGXuZR1Q89GjVHeyBulpbdz0J91aC/trlROiwEf0xd+U09HeNEdxbcKl45/wChPu0UaHlD/wBn3Myk2LPUqnnqFUGBV3fHKuP7FiIKM3kTo3cc8qE/YT0d0d+6akZw/wA5nt7CpKl5EVe5ntrGaYi6xk7t9NtnR+WHAf53TJxjQ0owC6By8qwjU4YWt/TBGxOwvoduw6NMXG7HZbxc8b/bz6l8tf8A2flkbBESoJ7s6+kR/odzOfkomKnJQo7r5NSdXiaysvf6E7vpT3FlXhUvfz3Nz6TokwLhZT/T1Pt57t5dPjnv5b2BBBkL0f2Zh+3dZd3Mz8XJqqg7lx6IOrTJREqCKu3aUB8O8K/R5vuelPcSV+4O9YnOhXcTFVKWQTBxWp2z/wBO3WCpC0wEOndur+XheN9z+Xkq3aI3VZmav0ieLzFvWhDVb4Msoua/ouk4ihRcbe7cXUgqvNKaGa3trZk0C9JTRcrA2PsLGsVepnbJ9529f7xPSXRFlY0gH9SkAjRGxAABoeU50hM9G+4/lkbECKvQAR6UfxZYAANAeZ2Ccxaci/tEbGqbqs9Tr5w/9Y5LclDmYC6xl/s7POqJQvLSg+G3/XGertyBFLQX5X+GC/L/AMMCZbv4sFg/pADX/wDyQvalY27QZtEV1cbU/wBmX3lW5K/F4mGGPPf4tDRV05I+GU8aHKyjK0/ZXf2Vc/Ikoq5fbb3uBIA2YmWj28kyqBckwri6FH99f7JcF7QvHJ3fcKUlGEiPz8KvYz3+D2OnAnQiOrja8d/1hX+a8ucohK9ZgtZp3tmANs78L70pmLU2zc/VvMBB4O4SA7EvuFKFpj3dskufkqZpiI2+dm2W4Zlyrqv5tMZOROGTZ+hDpzMVCvVi38VI3/G9lMo76NMm4uwqpjjsMSYXOKF0sZL36uFleKiNs7ZoSAItiP7rcGdUG2MBBGwdiMwUEmVXLb0jMFUkyjJF7NwscVoWM5HvQPzcsxk5GZQxbgX7bL5PksEybt5S1SpORZ6SfVExV1QsZgo2Ymr8/gToRQ1+a5WVoK1/rC6lbk5WlFCUdJntrGMoHLSnHJIdhRERKnVE4Fkud2b9MpGkmTaDctMoUTOfVEx1Ue7w9JNqiUXm7QRNLEQIJY5IKpMS9KncvBktb4VJPHGy93T1pG8EmTQ1tMozAlSoUYvERnPM8vBovFyz11OiI0CPbov7I+0xqexL8bhb/wBUQkjx/q/K/GuSmAaAHA5KB+QznZs9uSU1cntOdtLHAUjq0wEVncvCQojfi58ACjQmb+KnIm2aULyVLwuQWoUlYyaByBA6wK7gFzyzkAQiY1ARPbWAAR0VxphFrRPdAHAIo4EAjRgAHQAf1ieh1Eu+TjlgIIl+UtX+3mLSV27++3Eop6gGX0NzrbT1EVMl/fYKsSpUluIrvzqSjRMb97s0vxVt/wBNBjX/AK7oiBF0P7BZA0agFdBpVjJV5tlyVaLwHY/s70l0SVeFS/2dm6bJqSD+n6HL8/xl9wpr54M+qev1Q56fJGiZNrv+TpfPbT+k/wCmbbBUhYwG68cytyCYdrOrB+q9xjoGYRLK7fdvjM089qUrFprXognIv2EAA6AfAYvjnWt/TOSQ7sPmkwGZ6Ji+GTdx2JadVNMD8gd0EHjkqzUkJMS7tU/2sJABJlTu15+AJCgkzEZbb3tZvKa+39CQ3ZXyphbMb5LMcXBfxu5e2QLtJHTL6myYlN1u3R42LkfK6KCAATs/0vlJb2/sL1lKCmoLMLra/wB2424/NYGmTQaqWbtWmNRb2SkWlZTVajbe3m4O4RCzQnJyvc9hIKHrXmD7aVtzIDxuRqLxanRusuftHWpIEA8gkDqQIb6vm6z1mn94hyaf3iJYj+43cyrmut7CqHAQJ9nmHczbrf318lVC98oGIJmUdYzz0d4Y39NZL8lDTFTkpHcz/cVPuYg5UA+w45nt31VQAAaEyb1q8DMUaoHG/l7FufpPRvV/JfGd7G23sRcKieq0/snqlH7IlKV+4O4K0ViwXg/sekl8g7IOo2K7dbmnql3yvmOlybFr772edY0xV1Qn9MEgDZgtT94jnt8kJ+hO7f7ebUncyfDOp4ZWny0SIgRQo45zFylCx0GJejrAdj4J/bz1+B9JeNEXO0iJUhZoluS/VJQLv+3+lrG57xT8pmV1InT25QXw39vo8ewIheUEsvOeNPt57tw2OGeh0ti9UjZqcnseLzCLvlO78X2UPLMahxabbpmVdrRMKwvQPPvyzQ+ikrsV0DLL71pSYVTeNr9W+BdA6lW6RKUqGkX+mLkYWC1Bsymh3ftb5dWLkKGJTezLU/uLANDi9FqXNZT85/5bfZYmM3OHscseBGxBTWm2CCYGme1u9RQanf7N55pDElouO1WxS0TEG+e1i7f1sToS+4ujiuejV1R/ZhIUEmF3y3KJtUmSgrxHCzB8MVP7MyWe+5akiIEUKs9InVExxy0oPpROhKbBaP6gPQzG0V4ekvcSJ4IPpV5IqYiYB3V5DHQMoYuvDPd1dORoDsAn+lXbsLv9Nwz/ABtpSD6VlNqh5hLrGXuLYrMVHcziVxmmEusZeF+7c5Eg/pXIqFtRWYV/Wl+qy/xz6vpef0RIg5UA7lLf+e69z0l4UTHGqU4Y3t5tr/0vk4xZxbV78xkezJNrrr6SbEXqwguT96y8izOrXuZVrIoCSpb3yXKN7c1nSgZGz23D0n+UsXNqCR8y75Uz0bvbt/SF9/IeRPF4cq6q+IQ6BvjHPKhMwnZ6tt8Ffjq7hjDgUSrG58p1RioWUVWp1fmXjYgdZg/n3dx0V100SlE6JM9+SiYyBKFH81MHxLkhCRMYAI9zdZRR23a2vMLxxl7gbeYR8RmvyUGYaclCjyXBKkKY2LZ1W5o3rdP2eVPzoG756GYHW1u429HUwqXr5y/ezPxclKoBoS1xUhdpW/Ogb+ab+KfFJYhX0jS7VOM0xV1QncoG8q1vhyQBsy+035KJ+iAaHlEgdSJ4HyLTqpjPRv5ELqOpA8rkXm5tDfB0VxpoAAND+Z61PAwD4rK6KnzaAaAHFjoGYfuMfue5sdNjfEkKNk8L7ORJjOzgh+/sd65u1cVCBR6+qjovlXI7gBH5YMFfm7Sqg09H2vkWrz1ssrxslU5A4VZ6grdXaIoRQo/oLfxNf4uSz/JOLkhSQNkS6+7sW3XMR2FKgpBwvvKaRPfaPhv76v7cw7Wer2+o4OAykGY1zJaaLID22T/pItYVy3eeiztedHhwj/laHDf5XNKaHR9taW7i1oHLjqYnj6Sf+ryQASeghyX/AEVFocxXT7PKE7OoDuZWi6UwDQ4E6ExfxLntl1y0pzNMLTIX+/HPT2O1HVZgeNO/Pxv+fb/V+S/4qJGZak+wjc/arkldLHsVE5zEYOgPGn8bLd/knG3fZNMDxome6MgTq8xqhVVxzN3WpRMVTRc1PnhFDFgBv+iwPol9XPpl95Z2dl7fjeCCX1B6CkTtbilLLoJANDha3IjNMIqtHO3zjZSdE20R7nYbUKsM9TZX2lpVY9KplVLxdgiEzCUu73tHq5nV/t/YOhxdQ6EQYCRK0T3V7nv+keLoHUq0VQgCqNAf2SSANmbNjf8AxMYA5lrf2YSAIzvlW8ieFc0ErmB0d/u39mWO2Vb2Se584iLWoVZmPyUNMROShR/ZeZa21pTq0xaOwThn/oSAaAH2H0gEEbB2P6j65/H87P8A9J9Iv2aX1PRvuN/UeVtHW4RGDoDLX5Ky0wFOmsbq30hxtCJ6N6unwF960rGvydF+SY14vTf9I2oHQrMK7k3S8zH7RloSVoEQKPLttFev9+azqutn4HC/5dvnuQiFpjav3a0z2/CCT0ZtXdf6SZKb+nWVYyVEt1bzMlz61Unm3ur5SVeWj8xI72J4Ztvklgo2SAJ6xV+8T1ir98BBGweNq86MsxblxkZLJ45Vpt6Ik9G/rf8AoHMtNNBaYjl6FZvPPQzA9+3zX8fSScWJAJA2ZTaH66DxiFBJmVmOvuTFu7akN3qvb9JP5THQMwHZy7Rukwi3t9zD8c63yXxmsc7f2IMGiHBoiqFUAdxqkc7ZZlMKsZpgJrGX+gc//itML/jJ5L2LWu3iOrrte9g+F9y+af8A2fcycXnPOng8S820uj++sRPWb+mlWejelnewvHKufut0mMdp3Mx+ShpgJyYyzJfkodpgJqjix0pM9G9bX8m/t+lU1mL81aC3L+dUUkgEjXdz257UpWIAiBf6Bz/DFaYa6xk8n0k3gkwkK1d7G8M23zenpPu5tJUi9Ijo9BdZ6N9xu7c3JUzT0auqO4zhepj5FQUjnmBciI/O0TJqd9K/HPO3RJ29KADnmblI9PIkxV1QnF/cM9F9H+AtzKkmJajZbO/EEHof5/6S/IlQ1Uvk5Pt51ad9P/ZP5vX0n3bXRBpzLX7FmWl9o8xE5KF7j5KJMrNV6iirKM2qqlUlNouTmHGyvnMuw6eRmmBjVWpEx6qvFE45OIb7Q0TCpSZ6L21SLANADi/uGei+j+flXM9woSX1JQgRPF3gwF7CYV7bNNvVZlXipP8AZmKhSrb/AM/9JfkrK/BB5Ke3nu3fT/2b91rkTq8OVR++es0/vEVgw2D3U8fSbdyxuRC0orF34rzMCm8ipekwMnnTkaVXLYWC/p4pQqg80z1HsQVp+0QADuWDaET0Z0fvX+PpFO4/uGei/wBfn5gNTreqzFRr7ze/DMxmZxbVKKLXt7W/+gM8bRInuDv3ZC1MA0fNqWY15FruqFtwX3npRFuv5wGq0vdq8c9+5aC1TBesowg43bBhUQ4NEqqWpOVe7T/7J+5epellEpudKeTXtyjFCIwbq8tptxrp6N9xu5m+OTSvfCgdB3r6HOWjp3H8EM9GdH88gGAAf0Hn+NEqO6l771q/WFFCGYA1R38bxz7e6BryKPHPt7uhwIBiUpWxKDr3M/a3I89fX5I0pzFtfkCMPPcbQz0X1f8ApPP8MZpQd0p5GYdYzzDXWMneMwfG+5vNxfHMu8wgHqJyr9hAAOgHnmYHhk2p/Sef/wAVpi+NCeRn/kSj8hOBIHUgdx/BDPRnR/MMwPG+745MZEuNv9J5njjPMPxxk8jNG8V5VmIlCDq0V8m7ooRYML52OzQDQ42e4Z6M6P5uB+fd/WOZ4YzzF8KE8ggERakXonecbQiYdD0q3mhFUkgAE/1jn+GK0xfyE/s70m5WoLMbwoT+zrKksGngAUaH/wDnu2SEcq6wZFX74CD/AGJsTYnOv3E7RP3Ttk/fDfX++dvV956zV956zV94cmmP6s/RZzin3LWiZ9kovd+qa/q/c2JsTYnOv3ENiDq07ev989aq+8OVXBkqeitDkfapoL3/AMJhe/5VTeT9lmsj7rAl/wA7Z2Fvzugxm+drT1b7u89WT7tBjVzsK/tBj1fsnY1/sE7JP2zkT9onIv2E5F+wnKsuyCzclChmleF87vFoK0HQf03sTYmx9xDanzaG+r989aq+8GSk9Y+yNO3f5UtO2t+VMV7j1QQm/wCQWfj/AOpq/wC6zkv/AHzs7v8ALOyt/wA0FD/O5p2L/wCVp2Df5Wgo/wDtoaPu7Q4qfdp6sn3aDFSDFqnYVfaCmsdEEFaftE0JofB2pzoVlFApTQ/ovYmxC6j5iG+v94hyqf3w5VMfNqVZ/wDqTT1puq0tBfb/AIZ21/yphtyflVOfJ/Ys/wDK+yTlyfm6zsb/AJ3Q4znrc09V+9rz1NPm7wYqTsK52FX7IK0H6ZyL9hND6cHUkgH+T9qgbl5vgdibE5l+4hsQdWE7ZP3w5NP7561VDlJ9mgyvtW87d/lU07W75VRmyPkqwes/6gXI+brDVcf+2Gi7/NPVn+dzT1P7u8GGn3aDFqgxaf2QU1/sE7NP2iZtJejSTGod3VWSAaAA+u5l/Yp93aYtPIm299v43sTnX7iGxB1adtX+8Q5Ff3nrKQZKnorTt/sjQ3v8qoLLf8U57/8AGI75AU6WEktzfq3EGUyLAmT83nZ3/wCWCu752zsLfncYcd/8xnYW7/Oadhb/AJp2Fv8Amgx7fneZ6s/zvaCh/wDM09Xb52tPVj/kaHE//deeqj97w4ifN3gw0nqtUGLT+yCir9kFSfsECgdAJofw625KlJYzG/HtN7/wMnQhyKh1eB0PRhNibE2JsTYhdR1Ina1/vEN1fzcT1ir98OVUJ61VPWq4cquHKT7NPWhr3GgyH+VLQPf/AIpvI+yzWR83Wdld87YcZz1uaeq/d3nqafdoMWuerVQY9X7IK0H6ZofYTQ7pgwqhbz/ybLU3ZnIsXFUVBIEup6Nzr/AiAVIMOAkTCSDFA/W09Vrnqtc9VqnqtU9Vqgxaf2T1er9kFVf7BORfsJofYTQ+wmhND+dMdKTMBee17m/s6wc6FZX22HtSnOkXPqnrJfRrUsIP5I55VJlTh0DfSWYKNkw5tES5LPcYH66a0PVRAABoAD+S5rlKtL1aUgrUol7FKWImKXakF/oxOhMy57v9JKcCqPiqnt1eEqfnQHygf6TJ1Hvqr6tGz6ZW4dA3B/xs5U+ScM9toiRByoB9GccyES5AL6qVgh6GY3ueQeIOoP6RYbE9Wq+a7nY19OQQDQh6GJRldqzw41/+eMXfKpR+q/SH8PSa8L35ElAITyCO6D/S+L7eda/0jNxjbp098RcrI6GmUUuW575Zzch5Osp5wgD9fJI13Af6VPumYNRRXZurfViO4DqA7/kzuEXbQ31jq4hyqPm8OZR++U3pd7h+FyXsUqtcXehv+GEa7gP8lubopXmhxaW6pPUqIMWkdEESlK9lB3zYgOi3nV7szn+y+QLFL8nfdwiFmlVi2JzLwTKR7jX9TB8kjuA7HxtGT2zsv8Hyti+nyr35KWaU4dl/ttMYOqcr+WToRrEUElphOm7WZurQOp6EHuu6ou2httym1V4J82lVYRe/mtyUGY2uxWWtyIzTCoc3C76NdctKczSl+0Tm15Z4AweQRxXzyQBAQw2DseZe/JSzT0X1f+D5vv0+Vmf9afdoBoARAQST8z5brzoRLMOtKWZpiYaPSGeLhVq4Ze5c7IhKLzGMbnfdyNEzETqjLKrFtTmTjZa6khU5p22V8qZ2+V86ZQ1pB7VdS9O1pZJh3isdjdM29XAqRpQnJUq/RLMlEjXZL+4morPk5Kq/RIAB53SA+QeA6ju3WCpC5lWRa3tMmkldgceRmOUoYyj8lZfetK7aAgqCO925a/kTuZ7/AIEw6BQnee9RsJ7Rlbl02eJIUbJhymfYoTc3myi8vtH8H+tZ/RP9NB0Hk5n51HnZv/FeYnhjJOYdN94gHqBFUINDyHpR+qShFbObXRPol9ru/Y0w0smlqXbfN2l9FyIXe6U4t7rzpKHuqcV3eYRruA988F7t278pavksAAEAA8i9O0qKzFv61v1WU/j2uz+KQAKNDoO7feXfsaZRQKV+7cTWX9+ZVAFqIrdYKMhel0Hcd3yXKU+CfNpTQlS9zNIWmYtHJp+FigZKN9az/cSL08nM61N9mg829O1qZImLfyBGtlWMlR31buXI7D2G5ZyZn71hTM/esQEKNnZ8ixuRC09G9Hs+hmYXjddwzN2WpSsRQqgCZC7ZIPMI7gOoDvuE64ju4Xt3XP5ecqa/+2mPQKU7jMFGyY9z3tyU+582lFCUrpe6/t+kl7rDakRcJ09y6er2f5pWCEAY7PHP8XpSAaAHBxzXL9a9I/kSs7QeTm/kxTtQfjmUOpBlda1ryp9EfeLlc/6HnOvIXmHt3e5o9ip1iqbHDt5xG4RruAzYhPEDZ7pmB1t71iOzgho2K5bYvaGjIT3LpQLQn43Xgn42Y32Tu3YdtvW2KmSi6Vknb3o4V0g7if8APePfWnV5VYLBteNjsvurDfkf4JReX8GQqe5n+D1WQHYBjuE6yper/Ws//itKDulPJy/HGeYx5qEP8DdA6lW6TLo7HSVP78rxchU0LYmGFbbuX8kmbm5sd0jyB3sTwyrk8q1uSpmmAmqS/wA37+h17t2Ilj88TCqSKABoDyb6xdWUiJlIAissqxiG5rW5m+t5o3jPMPxxk8m0c1TCYDbo+rWWpUNuZ6/TAQRseY9DPliw9F8onug/I90jcI13ANwDXfT/ANk3lEAiAADQH8UvG6XmB+R5WJ7F9tXwQsBcp8S1qIdM0B2PJtsCLLqlCm2/rLU5MP8A2zSgEUoD3gQfPJ74Ox3tCamh5Nnh6ST+P2jdbT0b+T5T+xnr/wDfwWLpsq1vIdwiFjK3DoGHcJ0JVaLOBIHHtU5+T9Xcoctk2LCdCCgZlzvKlKIBxJCgkx8mpOrQ56T1u920lMHDMuCXpKUfJtFtvufJZlfi5SVQd26xa020R2TMX7P5xOuIHzPAjfEfA+/n/wAfPQz0b0s8rM8LqW+BubkpZpgJqjiSFGyYWfJbS7VIAANDjn+OK0wfDFTuZT8lDGYakUgtLbgn+2iISeZ+BOpjOGy7WaCxG6MDx/Iz/wDTzKfkoZphAJQv3buHREdcf9fLFfHXoUikEbHF60YhnEchELTCUva97d4bysnf6Emd4X0vB5pOzwA2e4eA+AJ0DML23tt+GDAkgH4C3JSs66tDdlN7lUxsg3bVhp1+rnoZ6N/7fKzutMHkX33pfyLN5jfsmsz7rKkyA+3fa9ywkIdTM7cVf6aVJmIk3mR7wvh7zQUs5DWQAAaA435gocKVmZmI9EpzFSpVCNEbnQNojgTpSTM3J5wqz1q900lUoe1G01EEsDFCE6x8a4oWe6YWKtyF3leLXW21430Jeuml9VqFaefYaY2N2XVizdyxedYcCmDAolSLWgVeBg3mO/VQsexywx2fwlShECrHtRPfMB2OOXd/0J1aUVCmoLPSXuLKjtF8w8R3DwBAE3Nzc3NzflZlnJT/ALaY1fZUhfhbGCIWmBt3stbz7ywqYr1mNQEXb+Lx2CIWMwAWd7fq56Gejej+VlbfKpTydDyMzxupSPYqdZ7b/LlEStU7t1CXe+JlUIttSJFRV42XKv8AuKhuzdP0WKABoDQhIHU8cr8h5geGN3ff9I+W7PTc9SL78XATsSre/FOVR4a51jm/J/6dRAVQA8ezXn59Dm4X0rcnK0UBQAPLJ4juE+SPJuygjaClolozMlfhs99U8kxkFdKr8A9qp1l+Ub3FXRJUiogVfq9h0hM9GeNLeTdYVIVYl59b53gOx55IAmS/PlpB2dfizRcmp35FbvlGbPDcCQo2TOd7TpBpYlYSO3q2dzt0aNnp0RWaLVdewa3wX5LANDgRAABoDQ7opQWF9e15eh10N/Cnj0gO+BOh5IGz5ViWo7dmu+eXUeqhLR78U7UH4RshEfkYy+1HzU+yz1uj98Vg4BHG5nXRQAz1x/nQ0rybHf8AJ0vctcqu1E7XM+VU1nNMcWKmrW5jxvxrrr5k0JXiNMQ7xk+r3flPPRv5HkugfrLqENBSYLl6PNJ1GcnwSCn9TncuxkugwaomPVWdonkO4WCsv4vAABocGRXGmAMWtE91fpZGu4DCd8AJruamvM9JeNEo2aU+EelG2zCYeMlzu7LBiUfsiqFAA7mxAQeh8g9DqVZALlH68M5+crQkrQVoF+31e/wpeYHhjL5R6GYHW3zDYonIX8XgAHmBPbJP1EjugbPwfpI6plQ1UvwmY/JQ0wk5KF7tyO/uuVgwfm9zSjFFLFgxPk5OKt3j0eKMxEKTGxeyJdzt49ip70B2Pq2WdYzzC/4qeVaeWpjPRy6p8yijs3Zv4ARuEa7gPwWb+JdVVANAD4TPR3RQkV8r5VTnzD+hYu9DfwJAPUfV8/8A4rzC/wCKnlZ7FcZpjDloQfw4juA6g88nQJmDu297W+hEgdSI1yL1aetVw5VUOekOes9fX5JPX/8A4hzHPuVQW5b9Eib5Bzdfqmf/AMVpieGMnlZylsZphuHoT4u+8ULFO1B+kkweSROncB8646qaejfyPhXzakeev0T1+iHPph9IpPX/AP8Aaaev/alp65f8qJ61k/4IMnK/wTtsr/FFOU07O/5vBi/d4MVIMar7QYlP7IKq/kgnZp+2CtPkonIv2E0Pq2f/AMaUfkJ5RAIIi7wryv8A1PAQR8CXUNy+Tmv2dMq/LXuk6j3l3C096/M0/ZU+LxsbJb22siPbUgNkB2AR8SToeaRxA2fOcbQiejX0Xq+EI2IaKz1QTsK/2LOwq/YsFKfsWCtPkomhND+C+kvCiUjVS+XdStycrRHfDfkt9yB1boQfOuYpUzTHfnpVpcihxe50FlTi1A69w3otoT59z0l0rSKNKB3cm9rn7CmUUilAvdzLDXQSsxsbaJbwtQOkxm9gr8STs8ANnzCJqDz8nFcP21EoZ2Tdq8rfx/0l+RKvyl8zPv8A+lV20optxtOV3AdgHzbV50ZZgP1paZjkulS/OIgRAq8cm4U1lpiI35tvv8CdCes0/vEttS3OT7LAQehB7mdcaqZi3dl0qZmhycj/AAxCSoJGie56T8KJQAKV4E6BMwm5y/xB4j+O7+gekvyVlfuDy2OgZgDnd7W8sEHoRNibHG/F2/ao2nlHPdmF2/RxuuSldtKkbJftbfc+S8XXmUiV4CAtzyjFS2+z7LExDU4ZH7jheXbw5RXpQ09au+dEos7VOblK9zPQtjGYriyheGVfocieLtMarsqvhyeIHc2YO6YD/E9TXx/pT3ElfuL5bjaET0b7jr5RjYZViyPEwt9XeeoD5WvEXlUDhYeVGaYA/BLcb8W+26DGyPnfKEuS8hnLJxf3TPRvR4zgEDuEA98gEEHoYabsVy1Hik7XLt8AnJKMYJ7b+0/w54juE948Rv8AmXpL3EWINIB5mF4ZNyfAZQJoeYY1jJ5BGwRKjdjO6rUWlVN1rh7/AKKTs94nQ4juka4Aa+NewJO3uPuUzeX9knNlfsWG/IXrTDmOvWmC+9+lUH8Oz/G+mDzKv/ZP9fPcB4k7PADZ7+h1+Nc6ERB1PcvsFVZeIDbRt5QCKgG+gAg9D9Pz/wA+mDzMbxzrW+rGxB1YeUR3AdQnfEfRFYO5/wDnu5/REiDlQD47NfVMTI0ioil5vKf7LMWm6p252+n5/jdTB5d960Jtp6NdS7/J2+mW3JSNvK7FsXmTyL3PuL7xjpprP1TEO8ZPLI13R9FoVQ9hXu3+3nVLMq/sa5SS1YLfAEgRbEbo3mZ7F7gizF5OxHJ9Rzf+VT5ltKXaDzNUUtU6RTsA/QMiwogC9TE3yDm69+33DPRzsVaE6Ep/8q12f3FldS1gheDOEG2MGXR++HLp/fAdjjlXst5VJdV2GL93eUJyUqvmEdwHUB39ECAOWHcJAUkzE3be98Qes5bMeicXvVf9yuwPwLqrAEztU/eOBIAiZNTvyK3Gizn5v9TKu6VJ77ShDXUFMuyiLTVUu3nqr2eN1stxRRp0ePcK6g7QVPYyu7/75ZTvtn+3kE6BImHS23tfq0dHxXL1bZPmsXND9EaVlyu3Gj9PzfDLp830n7iSvwQfAmxQ3L59rdrmonySDXFrEXqwEORT+9Z65Rwu/KeejfyJlPyUsZgJyUDjZWHI3PU6P2RaKl6IO52Sc/Pyjmlv4+aqfJPOI3CNdwH6I+YiNpdvEzFZ+R1KNwy3LkUJ1aMBRjTBTVAb5twzLGLrQnVogTGQLKtnbmO4QStPW7msb3JbRV2ZmA5aiXW8+UtMVa3sXkUaXilwxrrpi0dbrffaE6BMw2/8x+fg+rHAmZXz1RMl2C1sOV5WnIvlgAdAPqHpLrU0HTzPSX/VB0HwK+3nt32YKCTBlUno87er96w5NK9XldqWDacT61t/bExaHvYuXlWKUcMLG4nDR3ZngwaIMepeicCNiHFepy1LzLa/aJZKwVQDjczqvsLOzyn99wsooNXV2bjbclI28bKQ0s6NMBNIXbq8fJRLQnd2JvjswHu67gOoPoOc5SiYdCpUG+bTPQGnn+awZITHRm98zFpbbWv77TP/ACIlqJQhZolq3ISkpR773cPExVVuZiWadJmHVTNMV+woUOsuue/2KUi4LJ7lsFW80rc0RFQaUcL8pa9qu2eGq5XF7pFzA3giNFVm8XmTil3D1eDxUyW994lIQTs1j+3nov2+uelPcSV+KDzPSX6IOg88nQJhz6ZhXotru8S1H9xu86B1KmeoVT1KmDEp/ZERaxpOOW3JQ8wk5MZfKf2/SS+Tlf8ALql6C+8rQvSY2YgTVngVlG8nKN3cJ8gHuEdwD6DdWLUKGC40KEsWXO96lESUYYTTP4twdFsQq0XCpgQKNKAJhsKrra3jX1g6BgBfRMzutVUAAAEAA4XYyXEMYiBBw5E5ubXAADoO9je3nWt9c9JeNEoO6U8z0l1qi9PJdwilm6T1qnW+eeuUfvnrdH75W6WrzJwI2JmJXXRKMRBSOdYmNXW20Hm5iGyghZTmciKjI0Buv+RRYo0oHkChBcbPn5OVR26TFxhQkfDpdtlYiBFCrxJ4gEzU13Qfke6RqD6GQD37sWu6VYtdXBPx85m+SeSSANk6i5NTPyhuNly1w2OUZ/dWejU9hn+uZ/8AxWmJ44yeZneN9KweS6h1KmJi1LPVqf8AGJ6tT/jEVFQaUAccv8XJqqg8/Q+IJ0OIHzPdI7g+o5D8lLNMFOSnyCdCCvey8z6VFHOsxmL0I3DG/EyneZ76olCclKr9czBvGeYXjip5mZ/zKfgaWD51jx8xF8E27Si6538U0n0Y8ANnvkb+qZ5LFKYg5UC+VlP2/wCAkrQVoF+3DG3VmujS/wDHzET5J8M9iJ7zAQEEfBj4PL/4zzA/4q+Z6RX3HlbB0DfANgK1rOWiUpV7i/SR5BHEfUE/Hzi/yTymGxrepXWlfTjmUM+nr99Zh0GpSz++3cJ0ICCISBxtyUrOurSuwOOD2Ig2xiOHUFeDuEUs3SU5Vdx0nHLvNWkT32mI7sp7SO3KpMel7Ue62Y41Sn0bK8aHmB/xvMvQWUsswH2hRuqfVzxHlj5/HjiWCjZIE9Zp6c/mZCu9RCSgJRT15oMxD91gII2DxLovVoCCNg8QwboQfKyHFdRYxLSUAA20tpZgXd5gc5Rpa/JWWlOigdht5WvLHYk8iS6hTcqM7O8ZThOmm2jTY1uPki24q3uSiob5wgXjdaXvPJKU5El7tbcKEjKHIrX3V+j5H5DzA/43m3hsXJ7ZRtGgyqevPEykd9L8KCD9DB8sfP6DfcKULGVUvf7d8yaaEpLFJjMGpUr3SQOpgIPQ8LsmumUZKXcCdKTMTkZGKy2pbEKzAcqXpbhk3O9vYUxMAdXeUqKbTUOGTcPyvmZj1dknBHD9PI9JPsokxk5KpnvqiULyUosz21jNMZPwlPC20IpImAhdmveZ2rrkpWZNXYUEq7TCxkSpWjnkQtMNzcpdpbkIkwdNkuXjHSkyjqxUbdpWgQfR8nxoeYH/ABvNIDDRE9SoioqDSj4S4lamMwG3Ue9k3GhNhS0quS0bX4o8Qd98nQ4j6Cu8vJP7E4X0i5OQxECIFHB7iMkJHufqiSrL7VPBfbho5/fMwfC+1Jm3Gqr/AG0oxVGns9t5maS2opBMx+ShpgPujhT/AOyeMdKTMD273eEgDZlQ5rWeEmYft5djvHdU94xslr35KZWgRAvkJQ1+Wz2dF4Z9L2opSKcp9LrkhxlKMCSYgyaPYCh1iCxxtzqZ2kpCL1eIj10hFaY2Mqe31eX1i6spKEdECuYQCpBi4bp7l2llOKlUuxOd+dGKNBjO35tpaJWqDS8LXtV1CLtYPouT4UPPR3/G853CKWaW51hfdXuSh+0qD+WPIzG1Q8wE5MZe8QCNGPgL1Rys7DMXpbC+ZV1UNMbMF/FzyqTKs/8AyxMmp+jfBEbHcB7xOzwuyQh5U8WmOrli7v8AQMhuSh2mAmqO47ciFphJ29zWNMhxVTPRqewzy5wlTNMBOtjdWnpLrU0bJrRAxaPcHy0d/BILxZ4VTJ9u9KY9D1v2lEfKu6Clg0wqGTbv77QjYM1dh2tyJtWiDJyff9hIlYRQOD4bi4vU+tz1IMundmlNCUrpPgH/AB85V+SR05oi8q6+oXjdLz0b40ednv7lUSlFTllFXZJy/BOwRSZmZTOoQoVleVQEHtxHV12vfJAEttfKfsqfclFCUJpeOe/JRKMDo9sXErRdJKHIco3wRHzHcBImxNibEJ3wvtYuKq4MD7vHwnTxqeU33p4WrFYMoI+OtTtKiv3lN1uMvZtUzRbr36VaiIernZ4ZaPZSUSY1IpqCzPYvctSyhBXSEmTSb1CxFCKFEetbF08XApj0JYAGWKqVp7Mxfxbnu+KtcIjNMFOtp6v9SsG0Ino33H85/b9JL8I6c5WNq7PC/JIcak9UEVVQaUAd4kAS65sp+yplFQpQKO56U9xZQd0pwfwzV83c3AQe4R5DtyoTMJN7tbjk21ImnlAtvfSsVSAaH0Tsk5+flHN381+Sj/bTGTkoVfis99lKVla8iBfqR6GejetvnJ/7NvhcHxvueEhepAiXpY5VD3rzde5qRSqSmlaUCr3cmntqSkoyuw/Cuj5tXRJjVuXa2zyydTr3Ae4RuEEd7N2MZpif8ZI7qg2xjX23eFCwYyVbe887TGXSb+mP+PmhPknxRIAJMo/Hy2f5L9TbpPRvW3zsn2M2p/hTi3paxqfStEwvnY7NEqSv3F8160f3liUVp0TyzCd94HvaE1NDhagetllWS9ANMTG5/bvfca+qrSiCkuwe36Y50pMwUb23fq3xWUrtQwSYdJop+pmYHhfd52f/ANTRTsfTydngBuaE1CNcB5JIUEmI5v8A9LHxqrOqz1Bf3vKcWqr+T6+GxvDPt87P8SiRRofTjxA1xPAdR5JAIiqFGh/AbbmG1ReZprNmLf26fXenpPzb71plL8+Zu7a/b6SzBBswHY7h4gdwngJsTYm5sTYmxN/QTewyxV8G+T8ql54cx/8AA0OVe3uUSosUBcabzVq1czxyFQmejerv9dv8PSVfmlFJ2QCZnppFsXqspcPUrfSMks+UqLFGlAl7iukvMC57VJfgTs8ANnuHi7hBsy3KsSUuLEDd0fFswUbMd7m9xgkwrjYhD9V7nX0n8Fk2iqktMJNJv5t8AzqvvECZl4dBVV4s0oqFNIT67n+F9TwebevPS6z0ad0fR3cIhYzCUuzXt1bh6TfokxUCUrCePSA74k7PHI2coAnSxPx7if0LMLq6dwdzfxGU5WytZkuTeiJMDrb3MX2821+4LUY6Dccm1qV54rgoHn473c/RIPIfeXlBB7iQAAADoO7kK7VEJETJNX5s9WyD1vlKFECli3G57g5VFms1olV4cM9vHJfdzKUZoKnxbUteA7H130l1qaKdqD5tnuGejPcfzidKSZhu787N5mc2qDMbwoTy8/fYSnMoCBYc2iW2dvlwDQA4Ea42uK13PXVHVImULXChG4gS7HS6BFrTQmB1taaE0Jody9uSszA24Z2f4jMpexFKdViUmlHtt8XmAuqOD3InWPn1aaYGuy/23AnQjO+W5RPBI+IlQ50inY4Xpz0ssouLU9hEXlQDuPaieDNGyqV6vGz6pRaLk5pnX9jVMJXKex4fdph3O1r1v3XcIJ69RKrkt9zyBcjOUmhPSX5Ep/KX676S/KWVeNS+bkHlpczAGqPOzn1RKE5KVXyyQo2Zkucm5aViVhB5GwePWNRW/VBPVqU2Qkw158vuEcH1ykkb1De/+CUWh/0FeA45T8lJmEnJQO+zesX8n6FmL+DmPV8Tnv4LUOrypAiBZZvs25ZRVpAX8WmeqBFVerRMKuAaEz3KoEXq8oqFNQWZt5QqkrGkA4O4RCxmEwbMLd1sIWWl3iYtK/ogqT5IIABLsMXXB3aABRoDQEwvHLubukAwUV/sWKqjoB5F+OQm6vB4maqp+N4PPbzLQ7eFSxCCPZ+u+kvypR40p5vpJtUTFXVCedk/iX11eRscS2pkpazrMSh7duHhxL/lfKKbUO3s33rU7RCu56pagPZWzsMz52zsczpzzGqepNO/NwyDql56LTq8fKqVgu4OJG4RruA8DkVL1ef8zJ/+EgGhwSxH91u5m3ciaX32mLT2VUzPwspLYDsA/EVfj5jP8k7j7uz/APScc/weuz5LDmp0TbGUr2+axfovHKc33ChJcgqy6PIzGcVaSYmVteS335lZa6KJ4vMOk00/ANUjdUBhQFSIiKi6X6FzDn5fi/SP5Eo/ITzfSXVEiDSAeY+WqOV5Gnr6fZ5Rko17O8BBEJ2dCAa4Nsg6OjCmX8nnquQ3W+UYhqfZsZuBcnwSBdeJme/JQZipyUKPOzX5MZpVhbRfxGlWPXVN90juXufBB85koh1Wi7cxUuwvcHOpmNzlS9sI2CJTQlPudz1Vmy+1fhn0tbTKd9kvN1+Fdgilmna5D7atV1Lc1tFChV5iVdjTxMwvHKuaE6ESwPGUONETs0pQlVno3o78MhXaohJi43Y7Z/F5fQbXRh1XyCoMtxktlWLVV9V0Ovxeb40NMXxoTzcvxzKfN5RMxglDTFoRKBuA78F8AIBod/m5zoQAAcPSX/VB0jWIg2xlV6Xe4fMzW3bXXANAAdwHfcInTg6CxZVStXSA/H5vjQYchKaBPVXvDXP78R8ptVRByqBxem+m5noiUX2ndzxECDQhIA2Zm3bomGnJQv8AHs38gzF8KE83P2l1VkU7Hm+kfGiDL2gUI0Vsp+iKiwd522wSKoUccmgXpPVcg9b4uAnzdmiVJWNIPLJjVozh/n3gdjukfQiAQQehi4VQffkMwRSTFZ8lvskzF3dVSsA0APqlwcoQh00UZhXqs1my45daFy6zCZ3p2/0bP8KJjfkJ5uVT21JWUNkrpGTzC4EC/NoAB0A8gopO/gTxAmhNcR3iOAH0dmCjZjB8m/7JFUKABKPxM9288kDqQICD9I9JPvkqlS8lar9Gz/yJSQKEj51SQZlz+5RN5r/JVnYZTdbpj1NWpDuW+DJAmy0VQvxR4gdw+B4DqPp+Ts0NMdg9KmWtyIzT0avg7+a7qg2xna3Xtqr2V+8GF83dmjU30eNLbWLnr0tVljZ6dEVmmMbCm7fiQQeh7t2UtXh1eO96e2zSolkUniXUfMRrUXq0pdbs0u7fR8yl7kCpFwH6W2yqiuvovwzFugEA+/ifjCdngBs90+J4D6eRsESg9je1Lf8A8rM9+TGmGnJjp5udS7lCsQBVAlz8lTNMPnNO3jupyOQpAijoAPIJCjZMfJe5ilEKX1e2j88TPTpbGzHvPJQsQEIAx2fMyX5KHaYrhMbneJnI9wTjmZIoSYaoo53cF2jiq3q0GuGSrvUVSDCSZlNVSBV2XlGAnZSpORAv8aJ4juHiBofUM+ptrckyrReaUWKNKB5+e2wlUQBEAmKxtvtfyCdCauzHb29JNJi0TC8auf7zPZBpAm3aYtApTgbGfJCJ0Xr5fpJ9VBJTX2yL+xY6j19EXovF0OVmsvyWeoUw+jklGGan2beLuEQs0oQ5N5vf+OEdwHUHA8B9RIBUgyjCFNxf4D87P/0kzLOzoMwk5KB3brRVqDjVUtZbXzmexd0oWIoRAsT8fPZ/knAnSkmY3O9zskTnozVRnLb8rMY3ZYRZWgRAomL7ec78Q/qma5fo0GZQejw5VMRg6hhxzHa+9aElSBEC/wAdI3OncJ3wEH8BvcV1M0wE0hf5vMpzfkrRANADuu/PnqnyWAg9CDxZgqkmYam6972mS/JQ7T0amqS/DPyf+lJhU9jRKt2ekmaPYie9B323o6mJjMjs7ywE1sFmBQaUJfq3F60cacT1KiLiUrAABoDQ4X2CmovMW9a3Z32ztEyb3bwp/jWx3SO6IzgEA9T/AAAnUu5HQq/SC+itNBxFtxUua3nlWYltvIvcZrja6NsLMXGN7uzPKsVK32vHPfSBF6vMdBXSqz0k/sKkx05KUXgmM75rO8fYQ8soN6F1RJTiu7B72+DvpF6ckpxaqv40TwB7pHc6RiXzgPi3YIuzAQRsfRLaxYujHw63gwqIMWn9gnLXW3TuZb8lDGYCcmMvcNDvm87+4vAgHqAe7odwsAQD/KjxHfI1wMxhu+x4D8VnsFomN+SPiAQeh4E6Eod3tcN04nIq+bw5lH742enyVmlGS13Wsr3H3yHUwHZkYPwZvWcsL8k7jorjTQAAaHn5lxFqIkH8pJ2eAGz5JEc6Un7CYXucAdfE5/tulUrXkQL8PcjuyhTpZcr4rixPFPnK3WxA69Jk3M9ooqlaBEC8HUshETApgxaV6IIK0HRRANdyw8tbGejfcdplWdlSzTArK1F26v8AB329ihYKTMWhnft7v5SeIGhxJ0ICRAd93NcJQZjry0JwA4EgdSBAQeNzMiErEcOoPFHV/d862xal20oJvzizfEsodSDO1bCd0mBV1tfq3csyghKhWYw5OU3uUxLcsOA6d30jcEp5JTlFKlSqljLrXybkqdNQABQB8GR/KTxA7hOzwA2eDjaESrHfk/NaerXfK+XpeXStn3EW4AAlYAeF9y0JOwuyRzu+oofFKL1XiRsRCcXJKN7j8MlyzClOsooNd3cufs0LRcu4r+RO2ym6UzWY32WJTfz7e3uk6BJgQ5N3at7kwfz7vis8m63SdEmK4ehO4EC9+3Fa7K2/uQBUH2AmH+LlPb/PSdngBs9wniOIHCr2852+3cf8fO18kgmVcgdEMUggEccyjtqpTlaoPP76zCTra/Vu66h1IijSgRrEXqwEOTV++I6v7p7xACnQ1PRvS1vicp7kX8JdzGxuSpufq8wyar3obzCNiJUlYIT+Sgn4cniOJPEdwnQjkKpP2EwvcLfNu5hfn3cM9Q+XKAVqUdy/lOQXVdpK3DoGXvXJc/uPyxMBeruzQYlMTGRH5072SStDz0Z+T8XyLvm0N/0aDwPAd0nZma2qJQoWsDuOj0ZJtRSyNGzh8keYadve1z9zOuK6qTq0qoVaOSYrmi5qH88gMCD0MRFQaX+pSNdzfADfdPDL2bqhC6IPFo2UW8KULyi2x3ZXTjeQlLtPRy6o45FnZVF5iI19pvfhlYxtKung6xd6G/61I7o13CeOTjG4LptMImD87XLxVVBpQB3M9tUSheSlV4socaMAAGgND+jG3ymUJbcni7KVjUOo217RKWtXa3tPVH+V7T1a353NANDvPcie88OZTPXa5XkpYdDz3BKkKYlF77D2lZ6revS+H1un7PMa8X183lkbhGu4DwPEd7nHSZP4uWif0kABMptUPMMcmKsxrmtd/t38p3AUJKsJOtm3aUvS7sip7scoiFpS6WqHA4Ag943KLhV3bblqG2i5N/OWZPYinag8c5wlH+2mFV2VA72xNjvEdwHUJ3wA2e67qg20Dtd7ngsRAkxvbzrX/pPPb8IJ94/4eL//AAJhJqgdxmVfeIHcvfkpZpgU+wHme/uVjq0RAiAS9glLNMNwmLzvKsxLreRe7je3mO8vyuQ8ieLzDvN6cL7hRWWMoqZ27a6EAjREHBmCqSZVvMv529xe6T3B3iNwjXdA0O5fetKxKXv090ACjQEufkqZpgL+EXPV/qItRjoN/Ir/AG8upJnt4IkQaQDuZ/SuL04+km/CVZUOWpRPG30j/pOHpK3SBJRQbUDW9PkswQHvd+5kPyUs0xtpRtffedkKKXdvF5gJqiEgAk9BLXfMvCpNZsLZspZym3XTRqbrmJZykva5CaC/PKFCUqF7hPdHAwHfdI4gdzKvFCTFoLt213HPfwVJWvIgX6hk7NRRerT1fsAjL1g821SayFlQKoAf4PfetIBaAggEdDMy7/rTqZhq606fyU2+ezfJZk+3m1L3LruTopaZV1lxRTWVg9cb7LKRYE/FIJ4X/jZyJD4AzA21tr8H1lZ2vksynFNExKuypA7npJ/cSYycyh5nnaLWOrytQiBY/uGei+jt3Mm4U1FphU9bX6vAABxPEDc1NcSeAPdIgHdyk7fLVIo0oHH8/P8A9J9Rr/GyWf5JH9u4L9vKtyaqurSm9L9lP4XZWLEIaJf2COjdRManS87++3G9LH0EflnYZPyvmsv5Osp5+Qdr73B3VBtocyqDLq+SNPWk59ili0pvtd/GoqvHQ3uZPjnVLxJAUkzCXnte6ZNgSp5grqiZT8lDtPRtOkLzL/FyaqoO4EOVmGAADQj7uz1+ycCNie3hXt80aH0jXBmWv7lMXehuZl28lV+SwZV7e5RKHyG/NTujunuA6gO/JZdZobja3IjNPRy7Rn+gkgDZOhHzflUhaU5JZ+R15fNzLOzoMp1RjSherHq3B3CKTLTkOvMnszFuaxCH6jhnu+0RIh1UC8uz2WG63K8KvBZXiIn+2mLpM61fhyN/VCQBsx/bye2/RFIIBHEkDqZsdx61f3o/IiFiJXyugYLLnFVZeUOXqDN3DWxz+f5AcSARFUKNATKxDe6tEUIoUS+kXpyRECIFEFSiwv8APhn3FVCJ1aUqUqUNwVFX3QBwAA4kA9RBWn7RNAcOzTm5uUb7h7574Ox5GZsIHHVYjh0DDhnvqoJ83lCCupV+g37vfsU6fqiCmrSKVl9fMm18GExrO1r4gg8Ng8LLkqG3iZtTvruZ7r2qI0ovW+7i7m7LCfJYSFGz4ASl+e5iOkJABJ6CUatve9uiwIbzzP7szCttyUJERa0CrHcIhYzAQva9/wDC8q4uewrhoHq3ZTAtJQo/VeNlS2rpoMJP3vKauyBHMT3MyzkplY0gme3giSpeRFXzncIhYyhWvuN7/AHgO6Ts8ANngRxHkOodSplDtjXGp/chYAbMq3lZZf8AQn0G5+SpmiuypyJ77x8a0Vc7Sh+eqUjkvdY7qi7aM91/hV7CfeUv6tkuGaavyfn2aS6h8Ze0rsaetA0BxKMb9d3i0z0UUSk7qXhdkhNrER8q5y8ximkX9a8GYKCTMa9Ue1+rQLdle/7CRECKAsz7eSmY6c4VP0zJtFFM9G1l3NzcM1y7rQkqQIgXi6FyPii6jqQILU/eICD0P0xaUDl/nwdHpyw6LtW8nK9vJqSNlIDobaLd6znL57KGGiIAANAaHwB4L3SOA4HiPJvoS/rHxbX0nPpJTWKUCD6D6SfSKswaf+1urRlDKQZjIakKmFz60eSCjnbmtngBKKu3y3eAaEuANLT0bVwzz+EElY5UA4EDxOhuYHW1o+Ot9zNU2oKcn/NGw2f37WMwmroZ1tiZKP4JtoJnhrb0RZj0ilNTNc3XhJSgrqC8BWgcvr2vjb+Y0tyeDSjFW+oM7NDgVS6h8ZS6WzEta6kM/wBWtxbLckvBWlFZ5RMCnnc3N9AJG9cR5B+n+k/0SoAVCO6p1Mdiykg6WYq9X+/DNu7KiYCclHDPu5KZhIUoXhduzORftxPQxGuHPSg6tKKRTXri1Nb+LIIqKo0oA4aHXQ3DMbFYXtbZ8bdl1UyjP5+qcVULvhnuWKUrKkCIF+r5mxQ2pipyUL8JbaK1lbF0B4i0Gzk7l93Z/wC3lJdk9vgxCgmYodrnsPEHXkE7PAD6b6SXdExHvtSLQOrnmhIt9hfdgAA0OF+781aoBoAcLke/N/0sA0OFVAR2f5t3ND49Lme9l+Xeyr2L9hTKcJE9+PUpKrwJ0Ic6mevUTF1fktc7fwR7BWNmVvzrxJ0ILjbZqroOJOhKib7mb9AgGhwybezrmMhSoc3Xi7BFLGYyG+03vxyXLutCSusVjQhGjxB1Ad90niPprKGBBi1X4zMKtMhnY5NvvvoStAigcUoVLGf5t55sRfeYCes0/vWdvV+9Z29f71hvq/esObVsKsHkkhepAgIYbB8m9+SpmmBpKmteev1wHY45NwpqJmG9VW3tf22hzaIjK6hl4EAqQYlCIugszVQutNSz1BJSrIgDnZ+vO4RCxlFouTmHEkKCTKQ1z9q/T9MHG92dxQkrrWpAq8cp+iJ1aUoK0C8CdCVfj3l/0L4L3Mol3Whfn1iqFUKIDL7BXWWmLSV27++3EjXc3NzcJJ4gfwEznvyensRcBP1szTKopQoir1gwaJTiVOzQYFESitDsL3idAmNmWsu60msuz5qsbGt6vfEwg+mNzNEQIoVZdctKgtAdgd/0nZpAkxaC6beZqr2tVSRRocfSSfjJPUqYuJSvRIqhRoDjc4qQvMFDa7Xv/AH3ffyj3EiIqLyrxcm+7kX3F96AADQ433CpPu0xq+RNt77deNjhELTGUtu1+rccp+lKdWlSCtAvG+0UoWmKnW1/fbiE7e7Z8UXuka8gDyjOZ0jZqJ78TJqfo/1YADoOH5+f/pJkvyUs0wARR5OfpKJioUpWZ76CJK0CIAOGY3PeiS3JPuUKWaUWXplhLW7x3lZ0ACjQ6CUavzmeE8fSSbqV5j3I9QhYDuZ7G25KFiKEQL9ftf8AQvvGU1itOOTZyJ/syivsk4uwRSzShDe/bP0+Xc2cq7X6EgGhwusFSTGqI27++3cY+s5P/wAJANDXC9iF0OplaCtAve0IQe5owDubE51HzENyDq0OSk9Y+ywXlulbTmsPRZq4/qnZ2fOyXUKiFneYeL2pL9FiLyqB9Oymt6JMO0209+1+Spmno5PBrJnv7lMrXkQL3S5OSEVu5f8Aj5y18G/Hz/8AScCdCJu7LcrERaklH42a9vyXuuCyECYmMaJlPyUM09HJqjuMoYEGPgL1RysGB97WijSgcHJVCRKTetxtNRZobcx+iBZQLQn4pBb67dYK0LGUJ+t/ebiToSkG+82novgvcfeTcEHuL1gAA0OOZZ0qT33lFQqQLxX/AMnJLfoTuZlnJT/tpj1iuvgBswpuwMflxJg7uxCyiG6sfqEOTXDkj5K0F1rdKp+POS9urzsPvY0GMkFNf2gRf2iAAdx3CKWbpFD5t32qiqEAA+n2DaMJ6N9xu/ntrGMxl5KFlP4+cz/JO7ZlVJ1aU5JW97SpaUXXXPtk0nBmCgkzAHPbZdLWCVlp6NXwd+GU/ZUMZ6Nq6vM2zkomJV2VI77oHXTQAAAAaA/hBIAJPQRB6zbz/oXuZTlyKElaBECjjkWnwqT32lNYqTl4u4RCxmKptc3vxzCwpPJMdAlIHcvoNlyH5LxE2IXUdSIb6/vDektzvkkW+10BVIHvb9AhW8/qnZWfO2eq/e1oMZPu0FFf7YK0+SiaHmXUC734iBFCr9N2OJ6Gejelvfy6XudJcD2LBZhKtNXtw31/N1iX1O/KrcLAShAmVQlNLP1dphUhKBxz7eSmYyCulVnpJ9UTFQJQnDPR7UVUlCdlUqTKpey6vg9ioQD5qknqP4Fe5ssFKf8A9xECKFXjc4rQtMVCAXf324k6BMxdu72t3HUOpVoAqAAQuo6kQ3J++HJq+bT12qeu1wZX2reesP8AKppz3fJJu+BL/m4EFD/O2eqj5u0GLUIKax0WONVnll6BSv8AuY35C/wAnQj3ve5SiDEYJ7+3mJa/O1VvCw6Qmejfcfu2vyL0Jl11v/UkC5j/ADVYMS39d89Qqi4ePEoqq9xeOb7d9VUA0AOOVQ91yQDQAl+Ol+i8A0O8u8nP/wBJ5e5vR1B/AXBI0p1KaVqmwJ2ifuEORUOry3Ioeetr8keetH5UvDlP/gaesX/KiB8n5Uw+tN9lnZ5P+WGi753T1V/nc09T+7vBhVRcWleiTsq/2CciftE0BwJ2eAHcPADcycTt3SKAoA4kwH65lXMzCirqZRSKawsdwiFoMoNeFROvDLbWM8wF1R3zdq4Jy8My4VUzCUrQvcNaM4crsjzMkuKSEGzMSjsE/hGxC6Dq8OXSP1w51XyDNMrMcv7G0lN+TYm0VZrMb5qs7DIPW+epsffuaDCqEGPV+yCtPkomh55PEHUB3wPEDQ7hPEDQ+tWNyIWmAuw1zdW4Z9gSmYyBKl4ekn1UElC8lKr3jKHa7Jdv0Lwf/wArN1+hIBofxLYhtQdXEOXTPXQfcRzBfc3Smbyz8kWdlkt1tnqn3teep0wUVDoggRR0AEzMRrrZi0GirXwxG4RruA8Wu5WICkw5j/4GgzH/AMDTt8k9KJQ9x32qheI+t5QJx3mAwNEuuWlJcWd0Z+rQcMn8XORO/n3dlRMW5kq0lTNDn+DK6lGmAmqS/dJA6mAhuhB/g5OgTH9JKv6IM4/Klp6ze/uVQJlv1cLBhv8AO5p6gnzd4MWmCqteiCaA8jXxJHdA2ZoRiFBMxi23d22sVgw2ITs8ANn66+K6OWofUpxP13NztMzGN2ikorNaaZuZoToEzD/Fynt79+L29qszRVCjSiekgu0WVLyIq9y7I5G5EHM8GNZb43PLqDikW0yjKS+PYie80B2P4KaKz1RYEVRoACaA8wkDqQJzr9xNj7ibHxJG4RruAzPfSKi9Xl7dhjIiyvYrUcQND+A3IXrKqZRQKE15NuMz5av+gdy8tbuqo6aUULUPu3DJcJS0XH0isWKs8qwkXTP/ABT1fnLc5nqNU9Sqbo7QYX2ueUU9ipBYt8UR3D+Lnj7JLvxs5F+S8QP4gFAJI6njm+2yVTwfOVPkn8WybelXVnlKChGmPabVLfGEcD0OusrBoFljdZi3AF7HgykgGz/FFbnzXb5JMDxL2/xaj8XNd5mvyYzTETkoUfGkeEsS9+h5RFwx1YkwVIOizQ+wg/ibkhCRNvVQ5bwd5jJ2VCr/AA8kKCTFy6WhzaIc+qVvzoG4WNyIWmAvsM8z/btqqgGgPjyOA+MpvFu/pRIEty0T/bTHex1LOvLCdCJYr+737rOyTm5SY+UU61NDnN/gaevN8qGjZLv/ANEotyHt06BV/iHYVfsgor+SLOzT9o4uFdSDKUSlOVTClRuD/q+PdwiljHtucF09lJj2C6oP8ZcdUuZgeFBaAg/RzHvJ8KhzTsLbfG54mNVV0XgRzSjSZzp3yAZoQ6ERw88BEua272Pc/il6O6aSepBurvPUE+7wYCfHkC+z2jpZk6THeYA1jfFOSqEzHsNtYYzM8MZ4HLYyUp1lCFKgG+jmJvGv+6P3bfY9Ip5OZcaqpQCtI31mbb2dEw6glC/xa68h+SsbeYt7OzI/vr8elARixJMz3/CCSlOSpV+Ka+sA83ylGUlFz/NJlZlT0sqT0aE+k31ixJiuTtH6r3Mr/n1eTm85vTSFgsD5rzd1+UqW/o/ixmL1djOnpL46y5UiZVTxN5OaX/Qkd1QbaA7AJ+JetHBDLM3FRKedIyFk7WUIFqX6VlOEcOnWI3OgPG/xz6vKtfkrLTATrc3Vv4uABKfbz3f40nQlDCzmaZ4V3VEXbyi18TaPVKa3vcW3fF2lsu7kXwRYUZb+x/3FGh9JyrymkT32iUAU6f2jKRpNcevpPys9zyBFlCclSr/Frr+TwVSzR85lTToVaYdRrq23VvjSNiGm6nYo6NMbG7LbOduYQD8YAB0AEbGU3i76SToEzFHbXPc0PQyn3eOL7eda/lFQxBIB/i9Le+7Qo2a5foi9JTktR+HfHzK19z22lJcrtxr+SZ7lKJioEoWWuFEQcqgcMlxXSzTAQpT/ACAjYjUXturokqQVIEWPUlg06yvGqr6L/Jc9C9EGcBUFCMXmNW7HtbuOSGvtFUAAUAfz+y5Ugz6oc+mev0Q59MOekRuZQf4KEUHYA/oQgE7IhrT9omZWHywiS+lKKdKu2aUY6pXGqRuo8tiFGydAQEEAjof7AxfxMx3l/wCNmon271lyVDbtDmk+5UzSvNYuFdCvdzXCUSj8lP6/yX7OlmmEnZUF2mF7dzv3crJFOl6uZVitYee+BVUaAAltfPANDuZ77dKog5UA+w/rGx1rQs8oyRezeblI99qp0SZQIxiqTFr7Okdy9+SpmlKX2v2s7HM/yzWcsr5uQc/vcXPKpMfMal2QLF7V7x82iHI+YX+r7WZV2sS1XTni7zbj/iWLWqe73LHdQeRZ2+Z/ilN15fVlXetvSrrPXfsjT1y3/A0OZd/giZVzvoU8c/8A4rTC8cZO9ZYtSFmjo+UGumBu28u3cQv+vX9F771zn1pEHlkgdTGsRPeIEWxH91vOccylZt0L40oqFNYXuu6ou2hz06IrNEzGbrSw7yUL1Ybl9q0JuVutihhL3CVlpimzq/z45Cc9DrPRj+wU4FgOp7mXQ97r8kgQKgSU4q02s6/0r19Iw2oG1zjfcZwvUxs2iLmozhe5fc99xqqhwHfq89QuTxR5jXFxyv180nQj27y+2+QaAgqCO66K400WpE91AJrv57aeqIip7su3k5aovRIBoAdx8H2y9TlIcbI+d8TB+buzf02rvblOE6tL8RaqC/V5jkmhONlfPBRX8kWGtOvLxyX5KGaejE6vxQayW83Nt5Kf9tFxtYOpgW89XIeq+dl09tVBmW1VFHSejU8Gdv6hyHCUs0wE1UXmefwQsqXkqVeN+SKfkWM7fKfpTKL3dyjpo8c/xxmmB4Yq8L7hSkw0Oi79X822hbbFc/LglaISVHn+km9hUlC8tKr/AFD6S9xVlKclSrL92ZqJ3NDhob3rjkqXodRMC5ex5G6rHzKkiVG5+1t//pfj3qR2DMNkf1E6K/vcGxWOT2ofyrMKp3LSnFqq6L9Hdyrj7H+Q+P8AJr7rncpTKzmskR8sPp04EgdTDag6uJ6xT+9eGdV2tEwru1p/2vAkCdvXvl5oCCNjjku6BSkB2Af69MxW7LJep+rcbOfk9jrHxNku7tKMWi1IMKiAaAHB94eSHX3Hlt6V188VL8rxduRJ2CBOWU19mnLx9JdEiZVPgC8B2P68JAmcgakv81mK5ehWPHNt7OiIRRSgg45KK9LBph6e9Q8A0O5lXmh0mfetxVEnY09gqRPBQADoD+vMlqSunflj/YXOyRMtEQKtTym4XLsDhm+3k0pMx+Rqlg6DjntrGgxbkRbllF+Vb7koe9jq1OBGxrepmh3tCK/PAnthSDzb0RK6URdKP6lVlb3SD5ZuQdWgvr+TrNgjexqHKQPywHY4O4rQs0OfVBng9K3gOxxI2IaKz1SFURSQolLravFfbz2/+Jd7eei9zPQvjTDsV6FWXbw8kOvuNEcOARwI2DKMVaWLdWmTiC3Tp4PEBCAH+lsq40JEPMgPm5lvZUGYCFKfKMTD6h/FIcKiUVPZa6I+kl+LqrVKzFRq6Qr8HQOpVpVjJUJod3Jcc6VfNpmP2VExauSvjRQyXO7fOU4xS97G7r4I61OUj4Nr9bpgJq9kfqv9N+kvGpZWNIJzqW5d+XY61oWaWO+Tcm/caKoUADzLmCVsZ6L6O/cMdcov7DSlLh+a4buMwVSTKslDlNa8usXKvrRYBoeWEAJIABP9N5rbtqSM73NyU9Pm0tq7DKqKt3cm96uibhyr/lRKLLH/ADE5e5kh7r+TXsRV3nKnyTy8q+yhwQm0lF63V88yXOSwoqlDnD2lqxMpHblTyXUOpUzs6qUJCzAQO73f1Pfu/OCRECKFWWe3np3bcqqv34uejMFCN3T0MwPG21/LIBGiNiPgox6sspoSkaSMiuNMAYqKnuqB5VtYsQoZVWKkCL5pOv6Zc6QmejU2XthOgTMP8W+y6DuNWje8sCIOijukbUgTGp7BCPoxIB1Mx2Tk182mW+lRPm8RQiAeQSB1IEBDDYPl0XlrnqfyC4X+dkbEVVQaUAS0Fq2ETEyAnJzhVlFPYpy7LfUclyMulZlU9ukqR2zQtrb5PJNBfZuaejej+XmVN4XJ1WUXC6sNL71qWY3bNt7O7e+8tE+0UggEH+onblE3mweuwvmDqizGd3TbrryX8c9I19adXlARrndWDeTmZXWqqYVqFAi9y/MSn/bzd96l3YosoTIcNyWxMa8vu27uEbEdmwbvujTFoLt293EnQjZaI2mDS3OXtUlGr8t3iKFUAcSQDonzh/AzuAknRH8OyXCVEluWG800J82aKSQCe/bmongu2aevuOtLQ5/ySpouK13t3bVomNUvRYtaISVXuOSFJA3Lctq212TT1129yhpUWZAXXlMMqxkqmVpMupk4mUYwTZfTTLci6qpI7clqVVQd30kS9yoswrBZQvAMCdA8CAeoBnpJ02ESejV1R3CiswJ/pdmCxTsb8jP6IkvXeTQnfcEoQsSlKtu3WU3FxbcZhI4Uu/Vu4bEHVgICCNg8dCaHB77qL9uN1w5tXJuUo99/bv3U/Gz2b5JE9vPZu9SjX5VrrKqHGS1JcrPU36du8oxVp+7NwuVnQhG5TLsMDGb5vMUaoT+ju2HbcnluSF2olVq2Tna7M0vuJxe5K/faHPqlTixA3cuDNnJH/wDZp3GtRfecCNfUvVxFzVe0IiluGY3JjPPcwF+7ykaqUcb6Tb0crBhUxECKFXutcivyFo709HZZz4n3SetUfvjZtMGY7e5S0Ec8qEzA6WWT0b1tfumYRCXW1tMz8K9LoDsA/wBCPYqAFoDsea7hELGYf4rtc3mXu+Ne4Xo8xaeyq4vjI77YRakT3VA7l+Sa+iFp63celEVMl8kWlAvFwSpAOjFwi/jdBgUxKUTxReHpL3FSZf8A0VQcbkdvcfliYzI4c2se9bjJb1hwqYMKiep0fsi0Vr0QccnZocLERqcAzATWN3snF7X208Hl73tSUeqUX5L1aRJXzcg5+v8AQfpH3EnbpWgDsBFYOAR3CQOpHEkAQ5NP7xBah6OOPpK//qWYyBKU8zMdrriydElL89Stxu9YdtJ7ETFbq9rNANDi7qg2ZsdZXar7C+QVBjUI1of5+ZY5RCQNxTsAkTfdI2IAANDvkAgiUUilSF/oTMZrb0qSeqIEYt7TT0b+RwMam21juwrBgr83eVJ2acuyeBAYEGNgVNP/ANNqiKEUKOGen4qRRpQPLvLiluTrKsbWKy/NpgMeQo3VfIttLZaVLM2zs6JhVclA+FzHbnSpOrRj2dRP2EwybC13wJcD+gMizsqi0wBzu98vblpczAGsbjbcybCoWlOSXbTIV8jN/wCZT5wAHkBL3yXKbWX0uL0qDF2iAhAD8IToQG98lnRJltkpVp5jJyUIvwJAP9AZ4ZqJi1dlQFl6l6WUTEV0pCv5j0o7hm+HVGPpIt8MABM/b31VQDQA/s4opIb/APBkzoP7PMH/AORh/wDyfDQEGbB/s2wTRAgEH9mEbgAA1HA1A50IDsf2YToQNskGMvLB/ZhG5oTX9Yjf/wDm7sf2fyje/wD8dQQf7PA1/cupqampqampqampqampqampqampqampqampqampqampqampqampqampqanLOWcs5ROUTQmhOUTkE5BOQTkE5RNCaE0JyCcgnZidmJ2YnZicomhNCconKJyCcgnZidmJ2YnIJyCcgnIJyCcgnKJoTQmhNCaE5ROUTkE5ROUTQnKJyCcgnIJyCcgnIJyiconKJyiconKJoTQmhNCaE5RNCaE0JoTQmhNCamhNCaE0JoTQmhOQTkE5BNCaE0JoTQmhNTU1NCaE0JyicgnIJyCcgnIJyCcgnKJoTlE5BOQTkE5BOQTkE5ROUTlE5ROUTlE5BOQTkE5BOQTlE0JoTQmhOUTlE0JyiconKJyiaE0JoTQnKJyicomhOUTlE0JoTQmhNCaE0JoTQmhNCaE0IBr+0v/EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQIBAT8Af/6zs//EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQMBAT8Af/6zs//Z)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
