а) Решите уравнение 2cos3 (x-pi) = sin(3pi/2 +x)
36 вариантов ФИПИ Ященко 2022 Вариант 2 Задание 12 № задачи в базе 3078
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 Математика 36 вариантов ЕГЭ 2023 ФИПИ школе Ященко ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 2 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 2cos3 (x-pi) = sin(3pi/2 +x) ! 36 вариантов ФИПИ Ященко 2022 Вариант 2 Задание 12
Графическое Решение
![а) Решите уравнение `2cos^3(x-pi)=sin((3pi)/2+x)` б) Найдите все корни этого уравнения, принадлежащие отрезку `[(9pi)/2; (11pi)/2].` 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THvZ9VplFG51bq3IbGNu4sA2ZLBiqd2mUher/lYmSmkLmzosVQo2MwUEmYoLu1rbLPYMpUKkcAoRMY61cjubW3ElaCtdB7tn9HqeKQygjsRsd1QasZqc27/wCpYBoNl9r15SfBJqO8zb9f0api0imoLsJAGpMBBEtsWpCzypHzLt9+iQDQeTc+5UzTDZVpNrt3ju+a+4nRJSipn7i7c9S2M0xnVqFl+YqdE6vMSgr+pb1fY9q3XsXbREnr5z/SpZ4b0L1Q3ILAnx2Z2VwU0SUl7rVR36NEVKU+ixWDDUGEaiZhTGQ11Tw0pwvNvxhey9e0A0HIUVu4BgAEZQw0IgUKNAAByNilssW7TWjd1EAAlVCVuzju3IRyGtD3UQDTkvwq7pTi1Vdl5Hw6XfUrErRBog82/HS+JgUpErRPZXaMVeObodDKaEp9j5U9iourQB8n6qkRAg0XlclG31EXJEe5u1Syinc6v1fYUU9wIABtyVL0lVlK7lSrscb6kTfNagNHse31EWVoEQLtdy7biStAi+731C6spEyXxvUtSHOZ+lVTQY11/W9oiLWoVdt1K3JutPQ7+3GlGMlG29C9LLK7760CCqJive2/e0VQgAHlOodCIvhsRFRd1Jk4thu36WlCMlYDtvHYQCpBnoH0dpTi1U7GGoMqwGL62xECKAstxrkvL0SjF3GLv1fZfhm+8PMnF9RTT3WCrKvUK7aLKkFSBF2XYddz77REWsaIPsCxtxC0F+Vf7C6T0XL+N0GFf8bpVi3JcCbdV57LCCETq0HvevPdmKp3E6tKqC/r2tveRoIAB57uXbcSVoEX3kgHuIAB2AH3dp5Wg1+R+i1z0UD2HZYUyF7PDdantpFy07NqsDq3Yg+5u5dtxJWgRfx01aN3UGNiL3UlZwr07POJendJ6X9UaDIr+sF1Z7OIHU9iPMtcudxJWgRfx+QD3AhprPdYcauHErgodfZecK3/AOWFL/g80yPqsL3p3Tenpi/FGgyq4liP7Lbbrj7CdWlVYrH5J0EKKe4EfGRprdT/AJrDeHGie1KqgnXu35OFaA6gfdD2InVzKrUt6o35NvvWhNWlND5bF7pTQlHRNl+SlMPiT/wiOHQMPwmBp7rr8gusWpC7Sqtsy3iv0SAAAADQDa+Kj3b7TO0d0oSVqEQL7o+VSj7haKwcag/bROginUfJMzKaohEWO+RS6s7xDqoP1HyS/MSiLn/zRlisHAZTqDO3l3McvJCL7CxFCKAOS/NdnKUzFc0X/qjvBNYSANSY+VSnd56dRFyqW7P59uHVbKC2NlcFvtsfJM3UKGRNXjJdUyXWwHVQfqNpOkBB7EHzydBKsyq1ynn3vw6meYVO/re8zSi0GYVyqi0n2/Lzr+FVMGjhVTTaSD0iUVo+8qzxTskr9hdmbS9yqqTKxkpKInV4mBXuQYCB4BoOQEHsQeQnnz+9TxeoB+08nIWhZRcLk3xsuvSn2zKbkuXVPPMsBKECYFrl3R/KysoU+ovV4b8mp0NnZoDqAeSyxKl3nhzXfpRVLsy+ro6Shy9Ks2wnQRL0s9lpmuLmWlIg3UA2WWLUhZoWvzX9TokxccUJ5RIUakx82hJTk13ewdgIPYg7M2gUlbklTh0VvOz/AOlaJYlGIpaUo+U4tt6JBjKL+LsNiK4VmAJ8lP8AdZxbuicuVSR+tX7cHiSStLcu4Pb0TaSACT2EoHHy2t+Cx8l/TFqTlvfcpdp4aP0mfblZPA6L1cwUZV3V30iPbi3hHePnovRFLxs29erJKbBbWH25+r31VwDQAfZ2VdwaS0wBadXfkvDZWWQkorFNYTZlNv3vPCvbb3FOnifk3OKqy8xVbJyt9pmevk1IsG13CIWMqQ5txd/YiIqDRZn1O9qbiypd2tV2MNVIhwPijyjESnbmO194oSVVrUgVeXXly8kURKL8nrc5VYcbGpTV1luKV0uxoGzL5i0cBNmYu/jPMDrir5rsqLq0zcxHQokxMTfCva0ACjQQ3Jru7412KOPnn6LsOWguCc2ZbwqDMKnhU7b7OFUXgvyr+iJGozG72z0TJWaZ0xEuUMbtmfd2pTu0RRi40wELlr22HZdctKbzS/NNybiJKnykQItUxTe2pu2Njo9wsOzK/wBzlhFlGOlPaOgdSrRECIFXYSACT2Extb8trvgvux+bEhQSYuS92ZojepCQASewnXNv/wDqWAAAAdhsJAGpOgmZm/CmYFW5Vv7cnF3He554bVohfyNeS/NROidWgtzH7JMLKd3KPtq6+JN5OTVxqSkREw6JhIXdr35PEX7UrKEFdSrsyc5U6JKLDbUHMyspaEmFkvfyZL8KktMCnva3dtl96ULq0/1FvimiQ3IqB+yx/Ev4JMW/jpDBttoS11Zu67MxjfetCTpRR/womFe97tty+mM88O/puW9nVNUXeM0zngxsv43T0XK/+aLRlq6+vBtvpFybhmUlFFJRfbmKDwEl4HDO92mNRx7i3ZJe3DoYzA0SprXj3Pk9KuifFpgU79/Nm6vfXVANABtIBGhGoh3UH0Aj59Sytw6BhtucVVl5goXdr3ma5uuWhIiBECjkdQ6kNKEF2Z/gm12CKWaJYjrqhmTctNU8Nq73cubeXPAqmPSKawv2WSFBJju+Y5VOlU8NTS52l1zZL8GmU1ClAo2E6CO1mY+4vSsS1Fa5caqKoUADZfnpU+5HuObaiLEUIoUTUeVn3lNKk7tMXFWoat1eZ9/BSYFISoP8W2E6KT9BMAFnss8lzZlWsqNoiwFntFDPvJEUKoA5H/U8T2ZOSlKSihstneUUW2lkW3RVmVh8JN/fmLumhSvJ4l2VJUu5Uq7L8Y3XKzTPCjGlAbKdKuyrLsNHqCLKKRSgTY+VTW2jNBm0Sq5LvYOy+3g1M8wKu9792me5d1oSUoKqwu3PfTGaYa6Yycr2pX1doc2iLmUHs8V1bsQeXMvNSaJ3aXpoETu7xBuoB9BPEn0omIgShZ4k+lExaXvXR+iLMx1opFSTDp4NPNT+rnu/Lnpa4VUmVSlFCp/e0xU3KEXa6LYhVu0FYSkpXMPGdLWe3lcEoQswqTSm21BahRo2E6HWh4MB363vEN+H03N9ZRlPa/Wrbkvbrw6lmNiinq3V/so+yZi5PDtcXPGd819E6VTcWukhe0S1grVJ3eYtAoq5LWFdTNMBO9zbHO6hP0ES0bjgLq7xqGxSlstykSrfmFvtrY/x8p+vicvzFTonV4ivdlgWwDQbM+3cpmKnCoVfIySVoeJazUrTV3bvMmgUUoy91luapp0Tq5lIYVKH6tt1WrPZnluUXO5REw9EZrerym9qkapF6zDp4NUuUPUwM8Nbo6cmV6+dUmy60UpvmcQbm/LnbNcqnsLPC06PyW4dVr77Q4FEooSgaJsyyb71oWOVopP0WYCF3a9+TO1e9KoBooA5bsUXW6u0GFRGwqI2AV60vBqAAep5M+l3CFO6zFoc2m2/Zfjpf3gAAAjIre0AYAANAIuKxyzY/M50UmeG93fkvyVoj5t6zFRsp+Nb9xPh1O+/EQIoVYw1UiY2EKn325cup7qtxJSm5Uq7CNQRKMJKn35fULkKGJgIp1doAANB5V+Elz78oxUpmTjWm8W0yhHRNHbeMJ0nXLzf8Eg8h0DoVMoxkp9iOgdCrSjCSnaJdjpd1cRKkr6IuwUoGLBZeuS76VdFhozO3EmJjcBOR/8A/TXZcgtQpBgW9nt9SJSlabixcW+pmFTyhHRTvvvc1pIQlZgVt1tfu0zC91wpWUoK0C7bHCIWmGpvva9/e7PYM8M9h9pOgJi3pxXtfq3ZYmM+US90xb1xS6PKrrcm7VelfOfdwfuDPvKAIndph0cGnyNfcsoMmTXaqwdR5ug5GUMNCIAFGgHPp7oRqCJgMEttRtpGoiYVSPsaipm3ikAAGgGg+/jWjuHK9R5emzTziAfI18jXb298fDR7Q/ZvyGdhOn4+vuFCF4MrJf2Kobs3+Exsq57wj/inKv4CBoPEfpVFznJ/ZaDqNrHQR8/ruUpvxsnKT13SUuLUD+43ZSUuFaA6iEgCV3pb0RuZ0Dro0AAGgjHQGYC791tnma/g57EQau0fPSN6Vlf4LEBCAE6kTJyVolFy3JvL5XiXV6kiIqqAJoOTPcpTMOgVVTJua+7gJKqxUgQe4X3pSmrTGobKtNjwDQTxK8oAizwypt8v5GdZuUNMGvcoXzNPwaYmMb3L3xKK09lNr46O++8xRwMt6vKv9fPRObxJdaQ09Je9AlCzw1P1n2vYidWaHMo/nBm0RcqlnCK/KddDpMN7ntcWclxcVnc6tL6XCb9zeu0xkFdCrL8lKImubkxECKFXY9iJ1Yxs2iHxGmVZyWWhNuf691dMA0UAfhq61Ku7yi9L+3J/7n5JMo/VzXfmIBGhGol7JRSTMBNKNhgwi7s1zwU43HFIUtDgUQYFavzaDlv/AF85UhB3dB0Okeg0o9tzatMCrcp39t+K1t7O7aJMajFeDGp/gImPUjaqm2n189293A0H4DysoqeFT1eU4HxviUrRlqE7NyUevnWP5NzblTtPDV0pL8rHRSYM24OX7pNXz7vpXAAFAG1zuoT9BMBN93uma7vctFUpQpUFY6+U2uh0mFQyO7vNQJnuHuSuI6KgAZYGDDUEEbM99yiYaCijflGY192gT1NtrbiM08N7O/4ZybhTSWmBT3ufu2wPxc/p2QbcmwVUlpgIVpLN5PiL6VTGXcoVZrBMrJanoiRb8u32EhTMfu8OHf2LxMS9fYtjYuWe9sxaXqTR22Z93apO7xNMXGmAhd3vfy8vjBP0YtGU/V7Cs9Af43T/AE1fi8bwz6PMajgJpsv/ANzmqnwWZ79qEmPSKagu3PfcomEu5jJ90j5h4l1dFi6IgHYAS/K39aqOrTFoFCbcpjfetKxVCgAeTl6Pl1JNBNNhAO1+Ll3OFbRFnhjHV02uwRSxmKpvva9pnPxrkoSVqEQLzPeqOqN8efXkynNVJYTC0qpa95h635TXcninZFlXStfwzmYxvSDGyn6PZKKEoXRduU7pV6nVpiY3C1d+rt5VP62ezfBOQHYZagxEdlbq8wKTXVq3dtroHQqZRSKawkqxAlxs52bj5/8AwnNk5Ls/BomK1qZe47chAYaES2lXpKSikUpuLyZvr5aJANB+KLDu1sZ4YvR35DLrBVWXM0vv1dn3EmNrdkqrtrOg8vNv4Kf8tMGjcTVu7cpIE1xqrmff6zC/Vynt8l3CIWmJrfltb+KcxwmM8wF3MVeXxJvYmr5miIpWqZNBodHpWVLfe4e3ovlE6KSOsqoe603XwDTkM65jsGYqizJpqVwlPVp4bb3RoGDdiDzZbuifpRacxu7x8bLfozzEoNCfinxJHcKEiUZk9DyvhbMNMlH9fayK3tAGABRoB7ndhuX1qfRWmNiJTHwNXLK8ooFC/wDcTT/q32/6Ugaf+PA+UNruqDVjGz6ZVk1W9m/JGnJk5Iq6L1eLhved+9p6JjovVJk8DvRMG/jJo3tryD8jZV/BT6tMXGKniW9X2Z9nate7SjFSpIw4Gev0f3kwfhg+8dHyz9EmVeKKphO9tOrwrxs//hNj6X566dk95MG0fi2hwmVcrzJs9LcVVTpj0f8ACzD7Pe/xj5L3kpRMagUJ7qSB+Nb8Jbrd+UUJSuiTPZndKUiYHbivERUGiCMwQFmOgEfxJJVYtqBl2F0B0J5dR22u61qWaNns/ShIma6uEuTZk3CmotMJ7XQtZMzJFCTAd3Ll47hFLGX3WX6v2WUaihd+X5T2vwqJhvcHZLZl5RQiurq81yaLULt3g92O0D8FevAD5TWovd4lyP2eWuK0LzDQ3Wm99ue/alY/Bop3BozzCpNNMzL+BVAr2v8AFni+pWN6ZOY9rlUmEHWn9SZl/AT6vNLhch39Xg2XucnJ4XZFnHpoXcp6tKqHttF18JAGpjMc2/Tsiwulad4wfMvlFIpQKJn36ngpMbDbo10z79xAi92mDSESWMEQtKLlDve/V5TW9j8a7/8AF/F2S723ChDpFwKpbhJ3TVWiPbl6UxFCIBCQBqSI+ZSkVXzMlmWUYqUx7UrGrmOxzbwqyjHShdFmfeAm4kw8NU0d4SFGplrvlZXqTHxhV17vsyRk96ph4xv1Z2lVFdfZYLELboaZzs7rQkTAdO1sycNUpL6szTDKU4oaPlPb0oWYAUu9tsfN/soUs0Cs2aovj5NNUysl7quiaJMPGRED/LB+A8kNVcL0h8Rrj3X5XqVqUWY2OtCTJxbHfVLIuA/Z7YmJUkrcYuS4eHMezpQkTCLnfvYtH1xcwsEm/ff2XcWZdHAKPPTS3Smto9F9yFrXmBWEp2kaiDFvpfWh5wMh/btlWOlC6rMWpmdrn2X1i6spEwF+LwVqq7qif6ckrpSroiy/DS9pVg1JLqRZUUiU5VfqK8TFfUNbYW/F/DT+AgAHK1SP1ZYqqo0UAbCAdhAI0I1gAXsANgGn/wDGPflpTMbJW9fkWTmaHcp6vPSb63U2wEEAjsfwRqO3yEzWrH3y+jvMBNEL/Icy7g0zFo3Ki7dXMqpuudliDdQLtJAgP2iPmeaWruS2A6qCPc78qumUWi5A453cIpZu0PiVUovS8EpyHATqzNMH9nT6fIcr9TMrrgGggAGwEHZ4lbogVZ4aHCbHbcQtMXJF6y+9KE1aYt/HX7/ykD0NMJ9+hfcsvJIYU1dXMZRTcvZ3PtTA6I3MToI2ubdp2qWZOB24MxaOAm13CIWj56dqerTGQpV17+bZYtabzz0+iHPphz/giNMa+21+tei8zuqLq0OdRDn1Q57fClpjZhut3CnKZR6+c77c/JK6JVMV7ktKrOBkWe3bpMnDRKS0xnD0q2wjUS7XCu306o0qRs1y79EiIEUKvb7/AGGqkTA7OvuJ7GB3S5+7PBQUpa6725ipuULzZ9pVAi93mNVwaVXkNqKwUsAYQCItFadVTlsuSoau0ptFyB18iypbOjwY9X8JwU/gsCKOwA53QOujQYlH8IK0HZRNBAqg6gDlMxNEyrlluTXT3M491/SpNF+sCCrO0eUEW5juuy0Aownhv7Ox3VFLNFRs64u3RI9NuG+/T1SUXpev3y7qi6tDn6nSpC0F9w9uqDaZg97W+reYSBAQex5dxQddJY5yclUX2FgGg5qf1853+CbMm8UJEyWS7fuLT0m+79lJRW9uX+t3XlzxYatUgzdKF+LynDa0798VQgAHk5L5AfSlJrnNNM6UFzWDYNG8nXnuw1sffDFTEw6lgAEycMXuGlNKUpurMlLXUCptIy5m4UmLQaKtNmTjceV1rUgVdiUojllH3wSACT2E1fNv+iRKkQaKuy7PK3aJFbVQdjHRSZgftN5LjMZ2gozPjbPRMr/5ocK9u90wqXpTR+TJylp/5eW59japMWta6di2KxIB5D2M8N/vluSidO7S8O+Si2zNVCyIq6tANABL9aMpbvg0BBAI7HkvsFVZZpi9MhXdeje76fgvPcrRMOoJQuzLtFVJmFitb67zTQaDZlOEoeYY0xk9wsbcQtEvXq7eva0TDNqM9vttKMtalKXd1j325PqULMXH4CcrYTb7MjlQ0qx0qmVim4qyNpKMQVHfc6vGuRPaeZV4yV4VMqBWpRtPQRi2ZladkWZVOtI3O6Sh9+oN+IfE+yRHThCWZnXcp9dpm0uqK7vKBu0IICD2OumzP7JVEG6gHuBAIIPYxMOlG1C7Hx6nbVkgAA0A08kjUQYFcSpE9heVUVSSBsH2umWj3cNZdelI1eDMd/Ypldgf7HvpF6brRMD6vK6Uq6IsyqOPVpEoySAjvokRFRdF2Vfr5rP8E5Sftq59ypnlWZe/aqDMce3S0pyq7W05LL0q9toM+mA6j3XPuKVaL3aYdHBpiYYZ9+475gAA0AhI9N+zc27cTcX22mJTwafddfsrK/YeeGfsbBWgbeCjXbk3CmktMbENutt8TFdrtIo0UDZqO2o12k6KSJi38cNLrlpTeaYuVbfd9E5L71onpWQ/sUzXOaHFy372ypSiKp5b9bM9E222rUhZpjITra/dvsy11rQs0xUN9xvf3bTk0+xr+tLzwz9jlv8A18tavgsA0Edgilmn+pJHzf4I0wqmvfjO/Irri5NsWt8199+iREVFCryWsiJvvP8AUaYM+mJk1Wdm5srWjLW6HPohzLX6U1SrGcuHvbVvs3Joe5166JFUIoA+4GGqkTA7OvIZg9b7nl16VdzMu+2xOxVJuY60oF0Z4ANzTQARNcTK3P7H23XJSurwsb8pHdfUMAAGg5XQOujQUVfBBOCn8Fi1ovZeYqGGhAIgor+CQAD8XmYHt3cpwnDsUtKyvCrTq2rtLa1tQo0ow6qZblXtaUpSJiu7h7323YfGu32eX061Dc7p2iElASND+PzMD9+7ydB+CCQO592TJR7Si8rEhSQNSJjZIv1+DL8hMweuTd9hEa/YL3JV1dpVkpcxCeYToCZa732MZhEtjL7pmZIrQrPDae9vN+zn/RX93Z1T2vKPYzA9u35Dn3sgVUmM5ehWb5Ufm2ZlcL1E6vKcIv697SulKvYXzDpLEQvwafj7URAiBR7nlvcui0rL8fcqUv1dpSgSpV5s/sjxDqgPu1+ML4o0UDyX9kzw3vb8guvSkatF1zcuKoUAD5UYPfr81aXlFy3IGHM+RUnd4mVU7aK3nZN4oqLTDoZmN9vMToI+fWHhzfrU0Rg6A8udY73ClJisMR2S6Pkvf0xpXvbg3+/uef1upWDm8R/ppj/sJtJAGpMfNoSHxKqf6mkqcWoHXkz8k1aIkqvyXQIkFGV8botrUkJd/wDje5WewZ4X2f3/AC8k06Ii6s0TH3Ea6/q88NTo9vyskQH32w7tbGYDF72mGNy+5OQkAR73yX4VETCqWcA+ndE0Xzm1y83/AASAaDmzL2dxRVMbFSlJk022uoVtEiAIoUbWdUGrGKwYagzdXXellCW9XWKioNFGzXZxU39zeG957vmFyESPi5VzhnhpzR2eVBggD9+XxL9pVlQ3a1G10DoVMTApSCiv+Cw0V/FBFUKNANpOgJlSDMvd2iIEUKvbZnfsGU/tL7jZ0raeF+w/v5QEgkAkTNbTGeYabmMvyzuIB74wDKQexlNCYwZphgkO7d25M+0qgrTu8xaRTVyMQqknsImfv3BFTysp9yhzPDU0qL8178KlmmAne5tuXmcEhElVyugJYR8qpO7y52zLwqzHp4NQTlzKb3ffraDNfhbnXizFxdz136vyk6KTDn2/BJx8xuyT/fTCFwT9bmJAEfPqSVuroGXmzPXy6kg2k6Aw5trnSuqelZXxplOTa7hWp5L/ANl54Z+xsd1rUs0XfzLg3apfcsk6UPPDf2OYkAR89e1Sl4+bendImZ64R0K85OnnEgDUy3OqSX5Rv00qaDMv7JRDfmN2qlZYoN/v8qA09+zH6Ki93iDdQLyfveJf8Jty89lcokoz/wBL6vLLMm6ptE3EnhtSCrf2ajtsyclaFlFnFqD8viTaIqyhdylRzeJHSiYi7lCTWWXKiEzFo4+/a8ycMUIWDzGxagitLU4Ocj/BubKvFCRFdL0ufs0HMEUdgPJ8SbSiUBeA+qf/ALMBStHNR+tnO/KAB2HM43kKzFvGKXS2HNL9KULQYtl7b97RVCAAeQ5CIWmA7WK7N5Oe2lEwhpjJzZ93ahO7TGxloSeJIzVLKKXudbbvNZ1XuQItiN2PPlUvcgVW0lOHVVAAOwE6Cb6fUR8mlO7yjMW9yoX7FtcIheaXZSF2fcSUMUuDtqyRWDgES7J3LVRRrtxumfbCdJflqvROrzFSpg73zBQM72hIQCCPgZi60ZL0tsza31F6RMlDRxZVW+ZdxH9iKu7y+J/2RPYHNnVG2iUZjKgQoxaLVkXtrb6iS2kcBlSY2XwqQgTV4lD3Pv3y3ISjRWmXkpeUVIOw5LmZKmZRqZjUvfbxb5lUcarSVqVQA+ffZR7Fpl7peyUURAEQLy5lnCoMwKtynzGrRu6gwKF7ADys64uRRVKKhTUE8nxRuiLKRpUo5WOikzBHEusu2kgDUnQRLkfojbBajHQNtTJR7SkdwiFmjX3ZT6VdElalEAJ25SXOFFTaT0D62ynA4VwcP5DMFGpMVgw1Bl4tyclkRuiweG/V4cLGSVIiL6n2LehelllQvtQUhSqwUIKeFOBk1dKX1SY2MKvXfq+2+i0XcaicG+7919FlOOlXYT0GnfLwAAaAaAR8/RyqIWlS235S2smmx2VUJed3+PB3pTucMbns82emtExnD0IefdA7AbdxQdQBsatX9qJRUh1VPdidATOL1cld52nAfGVb4c+mUcW9xa/RdvaXH0vKVF7LAAFAHu2S7pX6i7zTDxinrv1fkMHLn9b6kg6ADlzX3KGmEm5Qu3PvZ7Si9lmC9NOru0vzw6MEVpgYz6i7bmJwXW9Iztn2hF6JKq1qQKvI999lprpWDCv7vdKcR0cMbfI8SOlEVvRsITEq3E1bu0yb1oWXJbbUbrWmBr6Mvvhg1+aLWi6kKATtycU3uPXiUoibgHSVUClyVbpzWKHQrMJ+A7UP8kTDqRy8ZQwIMTDpTqE5L0NlRVTpMXFFHvpg5H6+JrzeJdaJT+0se1Kxq5jW239Kei/WYaolzrbESi3J6II9KmplAmA36JTbnXG39CqeG9EZOUAA6gd/K8SbqiyjXJuD/wBibMpKX0Ns65loVelKxVCgAfbuViC+IpVACfsxevinNcgtQpEpykG4rLEwh3tYvAABoBLsJLX34iJQkYgKSTMDq9uzKNnC0qmHjcIav1eNS9eVv1dm7+fmYz33SlBUgSWuK0LzSzNumNecUmq1Y+enZJiPa6E2/hk+4L18T8u6sXIUgwH7PdK0WtAqe6ugdSrRK1QaII1aP7QBi1oOyAfhsc58irr4m3ykOpJAP4Y086jrnv8AKHO6hM8N63O/4mo6Z7/KM3M7okwE3KPvIuq9yBKr0diqN8z7eJ/JiQBqToI91uS5romXStNSIvdpUN2tR93WuUrLAaxcrJt6osS/JvfRGhoyPjfLcByntlmmFi8BPmbdfE/LstSoau2kOfTK7FsXeTy9fOyqDeoUNKq1qQKsy9Xzak+8MwimhtJgJw6WdpjIcm9rm+a/+6eVfeKELGU0NlMbb5ZlVqSi1TAqKUe4a8hsQd2E9Jp7b/JdelHV4cu+39lIacprt+YiXq5N20nSAg9iD91+I9XRJmfp4cw0CUL81fp4mvldc3L/AMEgUBdBBgE3QAAADsPIS9HcorchdR3IEbJpXu8TMqdwi8uTTfa+iPokXw36vFwKoBoNtlKWEF1gAA0A02E6CPn1JPT7X9iqOmZfMPGNH2vbYlSFnh8Si31soO+Icir4vDm0T0+iJk0v2eajyTyZJ1z0niTdEWJ0RflB83K6Z6eTnW8KiYFPCo5Tmv6XtJ0UkyjKS/osz7u1Kd2mHicDbYpdCFOkGB/O2DExUlSU90VfOzbm6Up3aU4tdaQKqx8+tHikMAR9kkgdzGvrXu8S1LOqHymcLMnNK9EWX8bX9aUUm59FiYFQeDHqHZIcan4pDiUfwjYFM9A+lrQ4lw9i+f7yn6PFzx2tQrEyqX7PAwPYg+Rfiu+SHWZ6OzpFIRBvR8ulO7ym5bk3k+Z5/TLSDsPIz/XvqSAaADZfmJTDlZGoti5V93RKpTUUzV420jUS4jEzd+YdRtc3vysMm92X2EgwF7u7NKqkpXRPMW5znlI7BVJMw9b73vbZkvuUs0HrEL8SZUu5Uq/YmVeyEJV1eYd9jOyXbb7hShcxaXyvXtYqvwWJhUpAAPItyqqu7R8y27pQkRMuZ9JapXXusrpvypTSlKbqz+7yHrR+jLHwKWhwCvsWwpm1fHflWf8AC9YCCNQdRyPelftNHz17Ik1zL/8ACDAduttsGBTERUQKvyUedn/v1RSNBDbWO7zj1/zWHJpHdxEtSzqjcmd6ltVvwWNnp2RS0NWTf1dtxZk4irR6iypLrwiMuiLFUIoAmS4fNqVNpIAJPYS6wZOUsAAUAe509fEmmfb2pTu0oqFNQWEgDUnQQ30sjdZiV8e83dk+xWCDVyJivxc53Xa6LYujxHZ8ln7Ikwr3vDF+YkCWZtSRjlZP+CxMBO7tFVVGigDaABsDfqkeZfjpcujRWtwm0brVK7ktGqNtbAR7S7tEoROyzNvNCruRCSgJ7kS+4UoWaYj22+u/RIrBvkZ5R5WdjWX2gpBgW/G2Dw36vP8ATEn+mJKMZKOQgMNCItaL1Vdt5cVHhe1Ncx5jYop6t1fbk3vfbwK5djClKikHYe5228DOZph0s7m+3Zfbx3KBtEXvCFNuiahCZUiogCxbEckK32IQCCD2MsoWh0sTbad2pjEbTEf6vMNNyhRy35aUzhX5bavqiSnGrq7L5BJGSPNIDDQiW4RU79DRc16TuXrKcqq6Egdzs8S71RWG4GmS4yctEWBQq7og9R/kvXaZ1g196CKGLADU+6viI92+0A0EfXcO7KMO130eX4oNG4kVMyxdzssxcYUL9iWZyVvL8zjaLUsS/KZutWzJUtQ4WOrIiI0rGiAbWYKNSY+TZedyiUYi19X6v5Vh0vTz89f11ib62jc9qW3NkhU7PKlKVhZfSLkKmJhsvR3LJMNA2a7QwqD+Ir9/hnh+1ExdXDZLxK0T2QBEyle4ou160fqy7bLUqXVzP1c5/pVERa0Cr5d7aZ9Xn5SaXJdBWm9vhRrMrFFvVOjyjKZG4V8BBjgshAOhImLQaFP4lza3bcdP7IMnfqbRe08MT1GflvuWlNWgD5l2r9EiKEUKvmZ/79MHnOodSpijQbL6EvXRppfhf5pKL1vTVfxPem9S88N6U8l1y0oWaX2vY++8pd7qX/mnaYd/GTRvbHmeJewrSk71K+ceQgEaGX1Pi28aqUXLemq/LXyqU6F4ubU8S1WHOD8z1E1Hz0ADsNt960Jq0opfKfjXSyhLOjCUItOU6RlbDv3+6NEYMoI8vMTfoeYDa4y+5kBgQZajYdu+nVJXYtqBl+VnopmFUt9zs8WtF9lYUU+7X5KUw+JVx89+yJEJKAn31rEX2misGGqkEbL0d6iEbRouC7e3dHwtxCxuaYHGe76p8+usFKFzKK2yreNbAABsZSmerfBo6CxCrTGc0XGh5r5TjVCJ4Z3dPdHUOpVp1wb/AP6misHAZTqD8qPYzA6X3e7k6CJT6Vlv8Ui01oNAkRBfnH6Jz35wqcoEg8SSf6inwRoM/wCHCaA6gHyrLVqTeeI6ugdY+TUnd4/iSTCte5Wd+TMytz1E6vKcAv1vaYdBpL8me5d1oSUViqsL7yPkmsvY5l4RPYWIgRAo25I0srfZkUC5JjXsG4N3l0fpZ7L7hry31C5CplNr4dvCt9iAggEdj8qwv6u73fPuKIEXu8xaRTVMy/g1TCp4dP8Ay3JlZJpdUWDZfuJWzzAp73PKne7K9RdEmg+gjsEQmYt1t9zP2SX5qV9F9dpi3m9CxXTn8SftVAzmwY6vuLEwaVj41ToV0lNS0puLtvtFNReUXEXGxkLtPTL27UTGtvc/qJpsvLrUSnVpaMpU33fSUY17/rTGFwBF3z3PvK6VJ3aYdApq5LEDrpBsvpFq/RpQ5b1X6P5WX+lnI8B1APut9IuQq0xbnot4FvykzB/q7fdidBKP9zms/wAEhIEscX5y/RYCCOh1G23PRJ6TrlcZlmNeL02Z7l3ShZlOKKBSkw6eDTsynN9wpSb5t/Qxu3xaU0JVAAOw5idBKP8Ac5rP8FmTipd/w8wr31am3uvL4l3RJXWiIAqzTaToI7nMydOyLEKdFX567BEJMxUN9xvfyd0a73x8rxRNUV5ivv0J5R8zMxuKmq+3MPJ3/Ufo/wAn1hPqkzw3va3LqBtyrnuvWqqKCFAPm5npRfSr2JViZKdnCS71OjXlocDVAyPMWk01BTtyqqUR3KTBoC0RVVBooAlrhELTC6s+S8o1yss2/BdmZfwKZio97MFmBpTc9bwOp6Ajnz7jXTMKrhUbHc0ZzPEzHttVVq5M2hrlUpFuzF6cKUtlm319uYrvSVrlWBdMbBZLd9n+e+JPogSYycOlV9zzE38d54Y2tHONoyQ95rTzc2g/up0eYd/GT5PZ7DTwvs/Lm0WF+Mkw7xfVMu4U0zAo0Tit3blPQR89x2qh8S/+qYuYL+fNste4UpMnGWoond2lY3UA5Myt7SirANFAGzJpN9W5BQBjcGUUihAmzLxTeVlNS0oFWX4aXHXs0oxkp2O6ourRHDqGHIyK/tbSoMAA+yG/Xz/+E90cbyETAO5e6eTmZJX9JOrzDo4Kat1dtusJ0EHk3o2JeLU9iI6ugZfkeu2z2DPC+z8pGolqPh3cVOqTU52T/gsAAAA7Dm0EKL9BFqRGJUc1ritC8Oe++HKTFQ3vx39xzXN1q0JK1CIF+z7W3EZpgJ7dvur6VeI+RlX8FPq8xcbT9Wzq/KexieyPJdBYhVpS5w7zU/sTv8lt/aaeG+w3Nn39OCndpWHwnDN1RojB1DLy3XJSmrxvEvokXPce3VFYMoI5sqs20lBEwF/viU5SOUSICEAJ1IHn5WQKU+rzCoKau/V2+0PEn0pmOm5Qi+6+JJ1R5Q+/Urc/AU2b79/ccygXVTAvLgo/dfkY2ZPSh54b+xy35rI5RUmJjdeNb1eOgdSrdoEuxf2vXSISVBI0J5LaUu6PEorTskKKw0IBgAA0HMYPcUxdbjba2v2jndb6Ug5zYA4Tzs9N/GaeGtrR7zloaL1vWVuHQN8kyv2Hnh37HKVBOpHuQ5h8pdioineGvzJvX8T8i3+uTyyQNrjeQieGtuO9fvOTWLaSs8OfVGRoPkeV0xnmB/Sj7HA0+ZU9fEn8i5Cbkfy8mo216L0aU5T0uK74CCNRsv1ozg8B1APm1ZQsvavnLKO5AjZNK93hz6Yc/wCCVNHvzG7IViPYl4eKdR8jzP6Z5gf0o+eaiag/OzMIb+a7eRp5l9CXpo0pdsb9K7t8GgOoniiaorzFbWhPMd9DuzFfczY1qL7TgR82hYc9fgjNPS7z2omua89Gym73QYH87Wi4FMTHqTsk0A2Z1IeiYD79HyPP6YrzA/pV+R3Z4RyiLBlZTdqpxc34JHysqsaukxbWuTV190yQ7UkJFwr272ywXYlq+vAdQD9R86btPDet1vupVWGjAGCZq64zTAfWjZrykgR7kTqzxs+iHP8AglTTjZj9kCzgZj97JfQ9VwVjEwK+7xcapeyQIo7ADyXG8hE8N6F0+R5/9KZhdMVPdmtRfacCHMo/nPT6IM6lnC+UtCK5cL1l97vkrVVMy40UTDRmo/W66wAAaDy/TAcng8uVmbh3Kury1MoJvs8r14a7222xakLNKVbMv4r9E+dv7JnhvR7fd7hvVMs8NcIXRo2TSvd42dQsOenwRp6Xc3sUQPmN2SGrMfu89Asbq90XASJjUr2SAAdgNuenVHj5CVVqzxGDqGHl0+pnuvyPxLpRMbpQnuufxtP0omB2e15TTjWuUVJ6DREw60u3/KucVVs8wELFr3l3+7ywi9kgAAA8snQEmKz+kE0zCssF5R9uZfwKZVpjKLrQWdoPEklGUl5ISXOUqLKu9Gz707pHN+UwYpMcbtIBXd+dnsZgdL7fcCQIbax3eHKpHd4c+iHP+iNDk5L+xTNM54MO9/buj0irI3HaY1CX3f4CLi0/BIK0HZRymaclg1Qy25r3RGiAKgHl5PqZ6N8j8U7JKhpUvu2bZw6DMNBRQXaYV1t1zeXnuXdaEl/6GJPDatKi+1joCZhO9t7tA6noCCefPv4VUwKAib7TD9fNtfbn9clJuo4HYx1xviEiVonsLHYIpYx3GXf9EiZFHRFf54exmB0vulFvEBj3Ind56ZR/OLl0N2ecZP5rDfX/ADWNm0Q59M/1Gqen0Q+Ip8EaHOf4UtONmN2qmudOFmP3cLBgu3t3QYFUGBRFxaU7JAir2XYNmeVe+VO+H0bqjRGDqGG0eRlC1kC1REKZQVoPL8T7o8Q6oD8i8S6vUsUaKB7tbrlZoT4LM+ztQkxqRRUF8tMVEuNsdk09eI6MPU251nDoMxarnQ6HcSYCa5XPdivdlan2JmXCiiYFe5RtvoS9YMBvhdEwEXZfXxaikHhkXArDwDQfPMb1M91hrWHCphwqIcCif6dTFwKYMSgdkgpr/gIak+KLBjU/BBBWg7KBNBsdgilmhve/LUJzaTSZL8KkmXYxSjitERMjEWUO+LdwrPY8okAR8qlO7zJuR7w6TDve5Cz+X4l1omKdaE+RZ/XLqg91zb+CkxE4NDXTAU3XNc/N4k5VFVZR0pTXbk3cGovA+ZkwYmS3e6Dw762tKKEoXRdhOgjk5eWEmY4oxtxZjX10U/V2mLbbZ1dNOe2hLurwAAaD7Gv9TPRvJvv4dqL9eXNpe5AqTCq3M0ry9tr1B3BeZ41xWnhvXGl1YtQqZQSawG8jSXpxaikTw5JdbRT0qQM0wRfv/RPLz+mNMT+mT3QHzsz+uq90JAjZFS93l92I51eNn1FNAjRM+uoaJVKLuMm9oV5Hz0V9Akvve+4EJ2gvy/hVF13Rr32MoYaEQAAaAaCajtqNeS4FqmAmHimiZWMMmUYSU/Z/iS9EeVneRT5Gf3qeMxFOq943pzzDS9OtzbL8lKZVklLndR3mNeXq336SrKS1yi8+SN6h54X7DLs08knQRL0v3gkoVEe5/gsS+43ofg3l+K+wso6Up7kdoOkHmZn9dV5RIXuQPKyqHv6I+kTw1e7tFxaV7JBWg7KI1NLnqogAA0HIKK0JcJMBd+6yzk1mbeaEgL9Lt/VpW2+gbyHcIhYzCZ7rms+zM1N/GaYD7+N5HiI1olfVF5LcWp333nCqpQsqRFtzf+Ehsqw30RdWlb76BuZuqkTAOl7pNfKcaoRMNxSLph0h6NX/AL4FV85UTsnl+Jd61lY0QD3IjlB8vM/rqvI9M0yeFMnIWhJRS978a7bdnipyu5D4msqsFiBxzOwRSxmFc91ztM2/g1TApdELPzJSlepQd+XNoe+X4y0UfV2lHSlAfIyne+7gJKaxSgRfsxxvIR9RPDX0L1eRm9aQsQbqAcniR0oj26YHXu0x03MdY+8XZD7ZaUruVKvOg3PEfJ67b8d2yyqxV3adxYEyaHZlWYru9WtnlX/rZ6r7qRpyA+Vn9MqqDn8Rq7XTGRst9+3ssA0G0oh7gRqUbugigKNAObxLJ/8ASSY2alCBdyDXMyw39i+XfelC6tEz6nnXMy/8Eg6DyNB30Gv2c2tGf5BAPccucm/jNKC+SUq+CwDQS3AdrS6vMah6uruW58n1M9Gg8vQd4HQWlP7tmmzTnchULTAU23vd7sRyA6QHXyM/pdVB2HNZalQ1cx2fPu0XogmFrRe9Dbbt81Hc9qejZbdS8opyQ+rvzjAqmeEqonhqaUeXfoc5RZ7EySl7hKElFr4TMrpOLdlvomqJB9q+Jd0eVneRW8wgEEHsYlSV9EXk3h25vEul1bQdhyNeKsvcbs3kZmtOUlsB1UEeVn27lW5MOrhUL5WvnEacgPP4l3qieyOa/GW+U0pSuiS7GL3panm5WML5UgrQJ5eTirfKaEp6IIUVu4BgAA0A0+1syviUNMC7fp3PcMq3g0lpgowq337tzeKf2NKjvVKeTMo46TDyevBu589N+iYT7+MvlP8Ar54X4L7iD5JHIDqObxPvXE9gffb/AO1zg3waA6jz8r9fKSmAAKAObxIa40wn38ZeXMxt/wBdOjrKH36g3NcN6pp4b+yy+Tc+5UzTw1C5e5vcDsBg8gjavN4p2SU9al+ygdfmOdTxaZgX76bh7rzO4RdWgOo58m4U1FphUldbH9tufKXWh54W2tTLzAAch2rUasgsnZvJz7S7ihJRWKqgnufaA+Qdg7jm8U/YlH7Cc5+9bNcXMD/2NFIYAjl8R6USkg1Lz8LjPv2fD2fIcaoRPDOlrr7ra4RC0wELu9ze5EacgPOdi83in7Eo/YT5GftnKoF9UwbyhNFvLkV8akpMK4p+g/uCE0Z/mnXQ6d5Q5cEN7Q58x2vuFCSmsVIEHuZHIDpAdeQnTaObxL+mmL1oT79z6O1yTGuF1QblvrPHqdfcPE06o8qO9Up5zK7SmqXcvDAff5sy/g0zAo0Tffu3upGsI05AZqITtA1PP4l/TTD/AKZPv0gEEHsY4bBv17o0Rw6hl90zk38ZpgPv43kZlPGqmHk7/qP0deS60VbpM7jkZgqkmIGzr9eyLANB55M1ms1HKR5A58/+lmH/AEyff11a2oVaY1rYtxpf3S4a1MJ4X2fycrGYOLqZi5AvTbnoWomK+/SvJmXG1xRVKKRTWF88nlB+B5SNYRpyAawDTyM/+laYPXFT7/zMbjJMXKP7V0G1W3vPPUETA9TJdPKVFT2QBtcBkIM8NbR3Tbl5JU8Krq8xMUU9W6v55PODqObQTSaDys/pjTGzUqoVIc29/wBqmFs15amZ8XmClygm778zMUXdV6PMXKKHg3QS59ypmmOxelT7h7HiPnULwM5l+uzKyuvCp6vMTF4Xrv1fbdn1pDnv8KpRnu9oR08onTaB8TsI12j3J0WxCrRMWlOyQAD76JAGpOgiX12MVRuXKxRcv0eUZTUtwr42ajuamXVIgCqAPcM9dLkeIdVB8vFtDO6bL0Ht9nEOZbaoqTq8xcYU9W6vtI1BEuoTFQu3rvKrgmNxbFlIru0uVfKJ1OwDU8h2D8HZlL3birErVM9VqmvLlYy3pFTg3AXTEZrmLt25T5fif7Eo60p5YbgZ0dwi6tMzMN3RJgLrfy5X6+WtUv8A1r0oTssRAiBV2nmO0DTkOwEATWazWazWa/giwFkYL3Ilavi5S7/PmUi2mVm/E690lGQl+3rsHMRrNNueNcVphNrjL5eVfVV36tFS7MbV+iQ4VJSU0JSNE5LGCIWmH3tvaeGjfd7fJJ2jkJ8ke7kEjodPnvXz9PkF+SlEOf8ABEhyctuySvXcG/7Ww5yLcUaZdq3X1qkHYc5AYaES/DdG36JjZvwtg83K60PPDOtHkswUaky/NL+pRMbC/vugGkZ1TqxAjZVK93j59SzGvF6bLaxYhQy6jh4jJVMKs1U+SdvaA67CdB5IGp/AllKW+2IlSJ7K7XsRBq5jvhtMV8ZbdERi2zMy3oeLm3t2SYbWOC7vzX4aXQvk4nf10lGbVbO/l2LvIyzAJS96/IvykpgS/M6v6iSnGSnblY3Hi+G1QYdH8IiKi6LHsVELND4kkOfc/RKpSMt7Qz9F2aeQRpyAwnXYBNOTSaeaPvzKxDe8TCoSJSidVTZnevlokztExJgV7lHOQCNCJfgK/VIl92L6lyynMqt8jXblfoZyvFOqgjltyaqu7R8q6/pQkowQvW3q0A08i1FsQq0TFpTskvvFFyIqSxxWhdpRet6+URs02gan3QDT7KJ0+ZZthroMwCwo1eJmG2/cRdU2d/E5nnfuSqKNFA8l0Vxo0fARuqTTLxv81lOejdHiurDVSDymDZ4mmqK0wyxoTXbdk109zHvvyelKlVlOAi9X9doqKg0UeZ+/n/8ACzxOzskxERKQE2iHnI1hGnID7j15NZr7/ZclQ1dofEqoPEq5/qVUozkut3PeL7eDUXgvy7uqJKMy3jCu5fKI1+ZZtJupjvk01bjdFnhtTpsFCC0vp1jYitfxfNuxKro2LfR1paDPuTpakTPqaDLoPZ5x6v5rOIn8hAwPYgzUR7UUesZ6XQsbPXtUk/3eT/gsqwEXq+rwAAaAaDzXBKELEwr4lJfKCExFCKFXZ3g8ojkB0g9zI1gE0mnvuZQ1l6S9KsaglUmDT6m+8NFfxRYMWkOHCchOgJj5t7uVrScfMmFfdc+j+eXUfEQGMAw0IigKNBP3s/574j1vRIg0QD3IordwDHwqHh8Nrh8MSHwz6PPQb07PDiZcGNdS2+/ZZY++5aYDPxoPcD2MxsVq7md+UnYPII1nbkB9w199fIqRt12gII1B1B5cknJy1pXssvylxtEVYh3kDc2dcK9ETo7Q5T0VInd5R+2G3QpPkXvuUs0wr9KWe55Tel3VNuTetCRPScv47iRsD6PMWp6atH2ZeSKkmBRuIXbu3z16kdgWX3qxQ6FY3hrzFxlo92J0HmkbQNT7iPfMnCe++VIEQLyX2imotMBNEa95QvpWWz8zsEUs0Q8bJa9vYWYqHJyWtbZfcKELym4W1B4liWewQeXPfcomJim1C7zwwaO+wnQS8vlXNuDtKnzE6Ks4+b/CYj3P+8sz/wBiUYb3+vEw7l73wDQfdxOp2AanydNpE0g84c2nuTsEUsYfEk+CQ5/0pmNmC/yctzfetMzbBRQEWYNXDo5s/KXcKJGuUUCtP/2YCBMZdnij9kmj20at6iLPDE7vyE6COxzMoLL2WjFmAm5RsynKUORPC10phIHc7CdBGLZmTuf2LEQIoVfu87R74I9qV+2wEfPoh8RSNnW/CmYeVdfbzHzSARoRqDFprXsgmSQlDzw2rSov5K41a2b/AMZk4r3XxRooGwnQEzCd7b3bZcheoqplOAid/Xno1PwQQAAaCO4RCxiK2VkzMfqmMkqQIgXkYaqRKMZKJkucm9aUiKFUAbLUFiFIlGXR0qiYlzsGutgGgme5SiYuUKE0CRs+74JKnLoGYafdpO0Dk1MHKYD5u+pbd15r8Rb3DM0NONRAifBRCqspHcGVVJV0TaSBHy6U7vDn0zGyhfzWuEQvMS5rkLtLs1E6Lq7R827UDc0gllyVdXaenpAdRsyn49y0JEUIoUc5IEOZQvd4c+mHxKqY2SL9mZfejEdklFGTua19mmMjpUA7bHsVBq5lVyXDVNmVUbqtwTFxhQkGMguNuzMyeAspYvUGbvtI1EoxEpcvzlQw0IBEFaDsghrUwDT7sO0chPMdo18y1TVnq3Pf+vmqkzrSiBE7tMOpqqtH5Mqhryuj6SmjGNpSO+NQ4TciqqjVQBKcp7skovsQugOhPJ4k/apY9vsY1TaSjHSmNSjuGZZfcKay0oofKfiXQ4tOq+pMm000llj3ZSgOzd5g03K++3kXYt91vV9EiYFKwY1I7IJwK/4LFRUGijZn6valUQBEC7cuh7rvok8MXq/LZYtSFmlCNlXm5/vsnU8xOg2jlI02AaeZ4l2R4h1QHltcIhaYCe3e0o1vzGs+C7VtR2Kq2zJs4VLNMMcGh73mFTx3a95n3cKrQd2lDFFFVI1f4tPQPi7tAN1QNhICkmUa5OWz/BY+FV1eYdhenZmk33rTFpyn+qKJTReHDPbG0AJbsImuZla/2JANB5N+UtLqk1j5rtcEpWDYVUnUgcmbf/6Cd2mNSKKgvLk4r32jVvUiIEUKv30eQHaTqdgGp59B383xLrRKP2E5c9+1MyXGLihFmFVw6Nlh3a2MwbUrDu8qcWoHWZJ4+UtI7LM9uiUJKUFVIWZVpuvnhfJnlxTokwKtyiXqXpZVmLhOjhnbZvrVnszx8+pZi2PahZ1niVpSqYr00ULq8ryarTojbSdBKslLnKpyEhQSZRrlZZf4LM6/hVaDu0wKOEm+3Nmi979EiceizUpq0qXIvcPZ6i/gEjkB0hOu0e4h1PQEbfEulEo/ZTke5E7vLrUbKD95ktbldqu0w7L3bRl0TZnm+UYCbgZ5Yy0UTATo13xaUK1+aXeWgtUwExcIod94cW5LmNLaK0rUqgBMFiF9wN157saq7q6xMWlOybMnGW+Hw1JjYiUbSNQRMP1M515Mmo3VFFM9FyKJiq2Vdrbz6DvNB+BCNOR3CKSY+ZY37KTCue5Dv+Tk38CrfmNcLk3+V2CKWaF7sxyqdEl+L6MgtR5W2+gbZ4l2RYg0QDbkK71FUhw1rG/kvMM0P7CTQbchGsvq2ZNPHTclNYprCCAAdgByO4RCxmAhd3vbz2O6pMwOtzvy57laJgUlKfwDrsLBRqSAIc2qDMr+IZYCCNRzkbCQBqYdcy76ViXOtFe4kxKzVTyPkolwSajtqNdmo2OiuujREVF0XlzHNtq0JKKhSgUTxN9Kgk8NZzVsv/WzkTkM/rMvR5ioEzXVfMy3N9woSIgRAq+fn36Jw07tMSng0heUgHuPlI11Ov2wzBQSZxrsl2WnosTIahCjeu8Si2/172iVonRRL0R6m3phdaBtZggLMdAJVatq7ybCQBqSBAQRqDCNZmuVQIILBj1BE6vMeg68S3vGYKCSdAIci+/pRKb70vFVschULRHd7yydXlqPTchd+sfJtvO5RALKctVL85OgJmF6+Y7x3VF1aWsMrLiIEQKsJ0BJmF699lvI9iJ7ZAirjJrckwF72t3by3GqkAzFxeBqxOrefk5AoSYtBLce78D593alIzDEpVE6u0xcXc9d+r7cx+gqXu8QBECzU7M+3tXEe7GA+Cx8oKg+JMupd6msueeG68CZNxpTULrC9uXdqsR3psJI9aY+TxPbmbeGIriWkKK6FlGPuNvv1eZ9wWrcmDQKat942uZlxESlNFlH+5zmf4LznqCIjviXv6kFNuV1u6JGpejLBqSLroNZn27lEwquFRtJ0UkypBlu1tsvRWfSheizFy1YInvV9rJ0RCzSjFYvxb/cMnKSiVWCxA49707/AGsIYNpiODlPa3ZZh1F2N77b7BUhaYqF2N799t9gqQtMRDdabXmf0pmFX6m+0zm7VShQlarMltyhzPDE0qLzNdG/SRQzxMBFq1eYVSWOxiqEGgAEZgqknsJWDl5Uz79xBUkwKOFTM+/cTcHdpg08KmMwVSTKL0v6pzaDkb/dZ31RIOg2uN5CImJf1TskooSlN1YK0Xqq/KAQex2EhQSY2uTlStQiBeTUQ2J8WEfKpTu8R1sQMv3fZ7BlKl7gkVQqgDY7rWpZooOU4d+iCAaDQbANZkub7xUsqr4VYEuY5OSEE6V1/wDAExdb8k27MpS9DKJQ9+5wUTSUYq09e7wjUESh3xXdOGWlHEb13G7MtHsQKkopGLQ0xkOVlF2luoqO57UpouvvD3TSMoZSDK6UqGieTm38JNF7tMGjhVanu3y7Nyiv6VUwqHqUs7R7UrGrmX5hv/SSYuMtCbMm8UIGgzL7v2knCy372hYcF273tF8OX4u0fw2uV1qiBV+73G8pH1EwU0y22X3pSurRKnyXD3dE+CwAAaAaDYB8TMy4U0zw2jvbM+3h0Twyru8zUc1aJMarhU7Rp226Dayh1IMSlK/YXYdh8nJtNNRaUVPk3ca736y9KiA5gOo8/KzFQFEmBjdOM+x8NXuLu0wkD5bP8F23UpcujzMt9Gp0SYbu9Orx8xzkhE+88rGcuLqejwX5b9qpTh9d+477Q7ANTsysU3lZWgRAsyaBfKkFSBF2Ea+eNmnMQDAAOfX3J89Et3ICCAR2O1mCqSYgOZlFoBoPNd1rUs0a+3Lfcp6JLaFF6UrFUKABsyelDzwxdKeS/wD3WYE+CzKtFFEwKNxN9u7ffA8gjaPlmU5roZhFod6ntmF1xk25+X/YkwqeFR5N2UlLhIDqOS6hb1CvErWtNEmKjtls7ryaqu3JtFNJaYCaVF42uXmhf7EgGg+9TtHlj4+7EgAk9hDfZk5WiQRmCgkxs/UlaULynMY27lyaNtOvnEAzPbotKd2lScOoL9I7rWpZoXtzOieokahPSkpSAaDbdmV1Q+Iv8Eg8SSYuS979U2vRW7h2HK7qi6tGz6IfEV+CNPTL27UQPmv2RVhoy372xcK426u8A0AGzNc3XimZjmjG0SeGppTv/fIPlj4+6k6TNzO9STCoFVWzxJ/YqihMOiMXyspHRfIB2PfcMoIiwct16U+2Y+SgpLzFRrbTe+yypLBo80VFmB699r7c+900RJwBRjM79XmBTpSXgfF424F6wADyL6FvXRpVg0pAijsAJ2mvKtCK5cL1hUMNCAYAANAPvHSacp2g685OgmoGwbXdUXVp6Xbb+wkxspnc12ro3nu26pML3ZjaLqiRaFbNCL2WDoNlpBz+vZZm5IvIRJQgSpV2u6ourS3xJF6JBmZTdkgz7V9uqNk3ZPqVIVmNU1NWjNs0Hfmz/wCqXfiKQ674IQmIUPRNt6G2opMXH4CbXqSzq41mU/GvShZl2iiiYWL2tfy3cIhZpv35nseokw99Mp6mbnNgDQfexGo5AeW/KSlZim6xy7y5CbFO/pANdustJzMncX2FiqtKaLHd78rVYgIQA+fawrqZp4anR7dt+Elz78FatnBE7JyZVF11/wDhL0U3pRXEQIgUQZO/lcIJAAOwA8l0r9pwJlPjum4zyjJooSHP+lTT0rJf2KZrnNGrzZQjIgV23tl9gqqLTATve065eb/gsA0Hl+Jv2SYpKYwLLpMAF3su53r3poQmg76TFS9XY2t97EfEcgJE1EyrjUmqdWgTKs7uFleIidT1aAADQDQTPHqBpSdawdt3Sl54Z2dpmZiBGRJ4bRom/wAhdF7sI2VSvd4M6iDal9zZJTc9Tl1niT6UTA14E1mVlLRD4ihqmBV3tfu3Ja4RGaYCb7vdMm0U0lpgU97W7t5WVRx0CxPDUiYlKdkgRR2AHNnpbcyokymONiBUmBTuVb/I9yI6oe7c5IHcwvT8SszL98iiru0orFVQT761msBB5COW4aoZWdUB25/7Eo6UptIBUgwYFiv0fRJlUIjoiysBUC7DGtycm0okHh383i4FE9Do77k7bdOZ0VxowgAA0A2PQjuHYQYlHfcgAHJ4k+iKkxkFdKzJc5V61JEG6oHmWWLUhZpTatybyQkARc5Xu3FXldFf2gDAAByL+vn/APCcxOgJiJ6UWd/YmZTRSNF1LzAdUubiyt1dd5fvgnSd+QHkI1hBGy/KFM1ybnmKerJsAniXdEiDRQOTfX6iJ+vn/wDCchAQEgATFd78tmnFTf3N4b3lEgdyBGy6V7vDn0T02iHPohz6Zi5Rvf2OS/W7OVfgsddaiswKHR2Z15Hvf04J5Oe5d1oSUVimsJM65ncUJMbDSnyc2/hJuL1dphUcKrr3bmyulDynMK0LVUurzGxevFu6vHwN+4vEQIgUfe5hOvMDy3MErZ5hV8Z2teaSgA5Nm1v1s/8A4TksBKMF7w4F8w8bgTUbcx9yhph6UYhdph1m+83N5VmLfbfEwKlnolH8J6FRBh0fwno1P8FiIqDRRyaDvyk6CY362c7+RmZIoSYd9SavYdXj5tPCmBUX1vfyb71oSYlLXWm+3nIBESlE6qn30TqdgGs0E0hGmwcviXSiYY0xkmTcKkmLSa0Jbu2y5wlTNPDU72tsY6AmHPu+CQZOY/aqf75o1GY3d5jY16Xb7vtz24lyUzObQJQkoqFNQXlBB90zb+nCTq7TDo4FXO2uh0hwLbX1teLgUTJoQZK1VxFCIF8myhLdC410gAA0Hy7r9pnaBptOwdxy56F6JRmblITQs8xqGZuNftz33ylKypAiKu3Qc6Yz+lta8oU25zPy5DhKWaYAIo1bnz7mNyokZ+FTvP8ACYd5v18pgSCAdDKMUVOXfq3lHsZio75bO/uun3sdoHITsE1E1E1momoi1Vp1VJrtXFUXm3luzaqniOHUMvMAB2AHLe5ybxSkRQihRzZeUKF+rzDxevHeZzm61aElFIoQKPdgAPwWTqdgGp5D5Q58tzVQzCJQDhPa8wP6bys2/cTcT22mHRwU6+2ea+0U1F5vPZdv92j5OVX1eYFfe9/xCTt7QHXaTqfJHkModdDM9tEWlJQnDpVfJPUSvDVLi5JbnetbF3XiUpX7CzPffuSmIgRAv4iI05AYTtAmgmgmgmgmgmg8jKvFCQ5mSvrskxdcq83PL7loSY7O9QL+5Nio13F/EhHMPPzH0zF3+yz185/pVOuBfKkfLfi3dEgGg/G5GsI05AfPeiuxgzrFUKNAI9aP1YQDT8Z6iazXlI5AdIPyETryg68hE7cgP5AJ5wdRykfgY/PDtAmgmm0cxGwD8fE6DaByHodg7j8h67SdTsA1PKep2D8ga8pO0ch2gaD8ikcgOkGw9dg++KbC5YMO32eRrO3ITrsHWDyD8+P39qOUjlH2Tp99k7AYeQjk7QH3w+4an8LHaOcjTkB+Sj5Bp9+E6nYBqfJI5AdPnJ84wfe52gaDaToICRAdeUjWEabAPx8doHITqdgGp59PsPT78J1OwDU8hO0fch996/YhO0bSdo5CdBsB/IgOw9dg5SdTsA1P5BI05NdgGvKdo/IRHKNOQnaB+RCNYRpyA7DtH4A1H2BqJqOYjkB0hOuwDU/gHQfPieQcxGsI05QNB+PieUbDAdeUjaB+PjtA1mk02k7AeUiAfkEcp5AdIDr9wkfcJ5zzg6j8gnYOUnU7ANTsI2j8gnYvKRsGw7R+QTtHkH8DD58doOnkE6nYB+QyNDtB0gOvKTtH4+J1MB5SNOTWazWEk7QPwKPnJO0DQcpGnkAfcBOhH28doHPoIQeTQwD7C1+/SdTsA1PITBzafjvXmJ2jaT5uv2CfkOsLaDURTvD7XJ02jkPXYPtrWD3LpNR2gH2uTqdgHIdgGvKTAflBOwH37TztPctJoPtcnaDpAddh2gaDkJ2gaD5CffOs6zXyj5R90P2wRrCNOQHaByHaPkRg+d6fchHKBqeUnU7ANT+RCNYRpyA7TtA0H3Bp9zEcgM12gfkgjmA1P5LI05B+Dh8+I2D8naf+Azr/AOcDX8nkf+AsfhHT59r/ANnh5QOv/Zowf9lx7rodddf+juv2Dr+DTAP+zev/AIFSdPt0fdQ+4ATyD8nGD7rH5PH/AF8PORr/APysGcQA6H8n7o7/APQE/OR/0+H3APyePwaNfsIf9nh+DCdBA81GkB1/JhGolgmpAAPaLrvaAwa/Px+DWXUTdBEddwgiCz8Dj7FMJAmodYBo2h/D2vka/JyDvazcGusKg7dfng+8hr7/AKTSaf8AipHuYIP5PCgEkfhUjX5OPxwTpAdR+Tx7mTpt4i/yE4ifyE4ifyE4ifyE4ifyE4ifynET4MILF+LCcRP5CcRP5CcRP5Cb6fyE31+om+n8hN9P5Cb6/UTUfUTeX6iaj6iaj6iaiaiaiaiaiaiaiaiazWa+Rr5Ws1momo2a/fhPv24v0hpT6T0euejJPRUnolc9DSeiJPRK56JXPREnoiT0VJ6Ik9FSeiJPRVnoiT0VJ6Kk9GSejpOAk4KThrNxZuiaCaCaCaCaTQTQTQTQTQTQTQTQTQTQTQTQTQTQTQTQTdE3BOGs4IhoH8jOAP5Gej/5tPR/82no3+bT0f8Azaej/wCbTgf5tOB/m04H+bTgf5tOB/m04H+TTgf5NOB/kZwP82nA/wA2nAP82nAb+c4DfznBP85wT/OcE/zM4X+Rgr/yM4Ym4JuiaTSaTSaCaTSbs0mk0m7NJpNJpN2bs3Zuzdm7N2bs3ZuzQ/UzQzdmk0mk0M0M0M0P1mh+s0M0mhmhmhmh+s3W+DTds/nN2z+U3bP5TR/5Tds/lNLf5TS3+U0t/lNH/lN1/wCU3X/lNH+s0M0M0M0M0M0M0M0M0M0M0M0M0M0M6zQzQzQzQzQzRpo00eevPXnrz15689eevPXnrz15689eetPWnrT1p609aevPWnrT1p609aetPWnrT1oQ89eetPWnrT1p609aetPWnrT1p606z1p60GsOv5S//8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAgEBPwB//rOz/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAwEBPwB//rOz/9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
