Задача 13 (С1) из пробного ЕГЭ 2016 05.04 Критерии
№ задачи в базе 660
a) Решить уравнение . б) Найти все корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Задача 13 (С1) из пробного ЕГЭ 2016 05.04 Критерии
![a) Решить уравнение `sinx(2sinx-3ctgx)=3`. б) Найти все корни этого уравнения, принадлежащие отрезку `[-3pi; -3pi/2]` 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YZC4J3etSTW0kqKN4VkA2Edm7mppEaSB0JAZlIz26VXeBo035GEgKcf59qbFbtcQQ+YVVVi2rtOScjHNPNs8oUSlRtjZAVOc5GM0+FLhY9shjO1cDBPJ9TUf2aQWsKYjZ4iDg8huMf1oNrIzwthIwpYsE46j6UR28kcUC7QTE5PB6jn/GmxxTK8GY+EZ2Yhh3z/jTYreYGEshykhOMjABz7+9SJFIt35wjGHyGGR8vofxqa7VWt2DME7gnsRyKrOCrWrSKWdnLsB64/px+VHlyowYRnDyM2VALKCOOvrUfkymKNTHIMQshwB1PbmpJIZWYnayn7PtwuME+nNNeJgsYkjlZWiVMR9iOuaS5ikIu9ofDbQAFzu4FLcq7y3O1Gw0Y52Hk+g4+lJKjMzBI2ANuFzsPX06fSrVtIiJDCcq/lg7SCKivVdrmExAbwr4JHtxUY8rI8xCsJiO0Nng55H1oaNQtoZwC7EB93XGO/wClEqgCdCSJVx5XJzjAxj8etNnwZLn5j5ylfLAY5zgdBUglEV3MMK29wuN3I4HOPSoY3xa2oaXYjbtzHOM54yQRV+DJtVzIX4Pz4wT71ThdwkDxyvJIysWUtuB4/wAcULJuhkkFzkmEkqGOQ3r14+lDtjzSs7/LACP3h6+v6UryOzbBP5YSNWVmb73qfeiWSZftO1zhXUA7vu5x0H41L9oaO6mV95jyqjGPlJqSxd5LRHkYsxzkn60yKR5JC5mAAkKFCB+HvmpJ5GEsMSkr5hOWHbAzUCXErSRoW/5ashIA+YAUsUszeRmQ/O7A8DoM/wCFRi5mLKvmEnz9hO0dP8aUMRvnIQ7ZSpG3k84HNPhupGlaMkZV2ySvUA9venR3EreSx2FJs4AByvGRznmq9rIGmtyqpufcWxkhT7c8H/GtOobf78//AF0/oKmoooooqO4OLeU+iH+VOi/1Sf7op1FFFFFFFFBooopgpwpaKKKKKKgzm9j/AOuTfzFR3UaPc225FbLEHIzxg0xkSG9d0jUBINwAGOcmn/bHAUtEBvjLr8/XAzjpTobtpZkj8tRuTeSGzj26fSpZpDGoYKDzyS2APcmoPtxKoyREqzBAdw+96U43RUMTE37sAuAR8v8AjThdIZzEQR8u4N2Ip1vMJ4RIqkBumaYbsB3Xy3JVtvAzk9f5UpukDgFW2ltm/jGf5003ihSfLk4fy+3X86cLpCWBRwVbbjGcn8KQXkZdRh8M23cV4z6UG8iEmwZY4JGBnOOw96T7bFtZisgC8E7DxTzdRgsDuBVdzfKeBStcRqqMSwDnC/KeaGuIlkCFvmJ2jg4z6Zp0sqQrukbaM4zSLPGyswbhTg5GMUguYTjDjk7R9fSgXMJxhx8x2j3PpSmeIEgyLkAk/h1pBcQttxIvzDI560q3ELbcSod3T5utKJomfYJELegYZpXljjx5jquem44pFnib7sqH6MKcHVl3BgV9QeKXIxnPFGaKiM6h9m1924D7v6/Spaa8aPjeitg5GRnFDIrMrMoJXofSnUUUUUUUm0bt3ccUtN8xP769dvXv6U6io44Qju4JJc5OccVJTJJIo+JHRc/3iBTmGVIBwSOD6UyCEQxKgwcDGcYzTvLT5vkX5uvHWk8mL/nmn/fIoMUZ25jU7fu5HT6UhghOcxR8nJ+Uc0eRDu3eVHu9dozTkRUXaihR6AYpogiEpkEa7z/FjmnSRpIuHXIByPY0w20JCgoMJ93BxikW1hQgqmNpyOTxS/Z4sAbOA28cnr60vkR79+3knOM8Z9cetILeJSCE5DFgcnqetIltEhyoIxnA3HC59PShLWJPL2qR5edvzHjNSqu0YyT9Tmorf70//XQ/yFTUUUUUVFdf8es3+438qkT7g+lLRRRRRRRRQe1FFFMFLSiloooooqA/8fq/9cj/ADFOlh8yRH3spQ5GMVHPASZJVZyxjK7eMGmRWjNAglc5EewDA+XI5qWK1WJkKH7ibcY6+9SuHI+Rgp9xkVA9oSkarJgrJ5hJXO4/nSyWzM0xWTasoAYFc9scfhSNaZdTvwFIKgDoMYI/GpLWLyIFj3btvfGKh+xt57TB1D79wOO3Qg0LauA0e8eUZN445HOcU37ExJJ8ssZvMzjt6Uq2jrcGYMoYvn6qexplvG8yEZUIJyxOeTg5xipbe3liYKfKMakkNj5jTWtpWtp4vkzI5YfMcYJz6UG2kBn2LGqyR7R8x4P5e9MFpPlASuxHVtu8nGOuOKelu6ztmKJlMm8Oeop9+22BeM5kXjPvUcsEshklCYJZSEYjkD1/Ojy5AYmW2C4csyqw44x+dJFFNuh3QkbZGYnI6HPv702O2dSytBllDYkL9c56D8adBDJG8BKthIyCCQcHjp+VR28M0bWzOjfIGBA/hz0/GnWcMsdzuZGEewhRx8uWzg1ZuFZpICFJCvkn0GDVN02lTLGcNck425JGKVY2SZZPLbyDIx2hTxxgHH50ojdBGWjZoRKx2Bc4U9OKWSCMR2+23bHmDIKkkLz19vakeNPtDRssq4KmLYvHTsccVG8ZPmgxgJ9oBzt5I/wolMAMwwuTMp6duM/1pspi/eMoDZnHAOMrj/8AXUojV1uVdv3hcbSvHOOMfjVmyYOrkjEu4iQZ7/4Uy5DRTrKuSJF8sjPQ9jVdwIzcoZnBjVdnznrj/GnyzETLukKurIHBfAGcZwO/402GVkuf9YzIZimN+447cH+dCmTbF+8faZyu7zSSRzx+lSQyNLKCZgpLMpj3c9+Mf1plu8zfZAzsA+4k7sk4H0ot5ZpPs+ZHAZyGJxz14/Smq7eYCCd/2jYZNozjpjOPatSqNxNMk04RmKpHuAAXg/j9KPMuHwkci7ljVizYAOevbpStcyeW84I2xybSmOozjr61HIW3XE+EJifGGXORx37VKJZftRgaUAkhlO0dO6/WlNxLt835TGZNm3HOM4zmiaadJcLs2mRUGVPcdetR/bJtwX92WM3lnCngZxnrSvevGtwHVS8fKYH3hS/anWaNZSgRo97EKeKUXb7JCVU4l8tAO/vU9vJI6nzY9jA4+o9ajuriSDcyqpVQDyTnk4pJrmWNiAiHBUfePekku2S4ESouSwX5mweR1xjpU1zN5EDShd23tnFRNdSq7oYVLIm8gP8A/WpJLwpEJFjDLsDn5sYz26Ukl9t80qiuIwCSH65/Cntdt5ZdIS6qMlgwxx1x60qXLtEHMDDceACDxjOSe1SQSrPEsiggN60y26zf9dD/AEqeiiigUVFd/wDHpN/1zb+VSjoKKKKKKKKKKD2ooopgpRS0tFFFFFQk/wCmr/1zP8xSXMzR7FQgMx7qW4HsOtMWZlSOQyCRGbaSF24yeP8ACrVR+fH5mzcN2cfj6U1buByAr8nGOD36U5Z4mJCuCQM/h61BDcvJISzQrGBnGTuA/lU6TxSbtkittGTg9KBcQlC4lTaOCd3SlM0Q3ZkQbeuW6UpkQFQXUbvu89fpQ8scePMdVz03HFDOiruZlC+pPFKWVerAfU0blzjIyPelzRRRSMiuMOoYe4zS0UUUUUUUx4kkKlhkocjnvT6KKKKKKKKjMW6UOzkgcheMA+tNSALPJKTkvg4x0xUpRSclQT9KNqg5AGfXFJsTj5V4ORxSeVHuLeWu4jBOOTSeRDx+6j46fKOKBbwjGIYxg5Hyjil8mIDAiTGc/dHX1pIYhEHx/ExY0NBE7MzJksME+oprWsD7d0anYMDPYU77PFvLbOScnngn1xSNbxM5crycZ5ODj1HehreJsZU8Nvzk9fWgW8YfcAfvbsbjjPriojYqYwGlkLg7t27+L1xT/skWMYP3/M+8fvetK9rE/wB4En5uc+vWmvaRuRlnHybODjj0oFnGImjBcBm3ZB5U+1SxRCJcBmYk5LMck1BJaNKsgeZvn7ADAAPFO+y7kxJIzMWDFuByKGtFaTzNzbt4fP06D6VJcRefC0e7aG7imMhikecln+ULtVeaijsw1m8XKCRt2DyVGeBT5bTzPOy+PNCg8dMU4WoWOZFbCSA8Y4XPXFNe2Zo4V8wHy+zLkNx3GafbQmCFYywbbnBAxSWo4l/66tU9FJilooqG7/49Jv8Arm38qmooooooooopO4paKKYKWlpaKKKKTNQ5/wBNH/XI/wAxSTK5liljAYpkFScZB9KiaJhEsf8AHJLvIHYZyasxSly+U2hWwDnOaqrBKI0hK5CS79+eCM5+uae0TtLcjbhZECq2Rjof8aaIJJDEHUxiOMqTkHJIxxUcsUnkLuUp5MLqTnhuMcflml2PJGjJEfkh2gNj5iQOKY8cx87Mcp37CCdueDz7UssMpW7AV3LldrHGTipF89rmJpFYojnBIAOCMc4qW9Rn8raCQHycLnHBqsI2jihEkUhRVZcIuSMnqRz2pPLiV3QwsSIQFBXcQeeuPwoaOQGQFX3C3CEhCQx+tOKDa4liZg0SiIbCcHHT2OatwScLE7fvggLCqt2haafbGMGLliueeeB79Ks20keyOIHDiMHbjoKguin2h1nD7WQeWVB685x79KZM0TsZAP8Alsik/wA6VXBuyJJGWVZOFCnlf5YxTWeI3MbROrFnY4D+3H6inwvloCHLbkJmyx44/TmoraZlQl5WwYCTtcsQR356GnxPvFwDI2EUOAJST0PejeUgtz5rbZcb2ZzgHHr25qRDvWFDcFzzko2Mjn/OajindFhZi7jyi7jd+vNPluJC8jRltnkBx04PPNLHJLIpXzShWJWBwOSc/pVqBzJBG5GCygn8qrzSyZuCj7fIAOMZDcZ5oZpmmjVZSokUtjaPl6Y/nUcVzL9ow7ZQytHyox7c+tPhkuZgrqVVHB64O30x61JavLIpd3BXJGNuDwcVE91Kl0yAAorqpJU8A+9T3MjxopjK5LhfmGepxUDz3CCVsxFYmAOFOcY5PX3p0txIu1kKFGkCD5STjHPQ0z7a4Qudu0TeX90g49cetPluZVtzOqIU6j5jkjt2p0lxKjeWIw0m0tweMdqfPKUtGkIKnbnHcVDDEiTtG6YdlyH3lsj8ehqe2kaW3VzjdyD7kcVBBfiUMWQAKhc7WzjHY+9Kb1lRmMD8AEdRnJx3HWnG7KBxLGUcYwuc5z0/lSfbCFUmLbmTYcnAHuPUVLbzecHIXAViuc5zipaKKKKKKKKKKKKKKKKKhthxKfWRqmoooooqK7/49Jv+ubfyqWiiiiiiiiik7iloopgpaWloooopKh/5fP8Atn/WkkkkRyEiDAJuJLY/DpRazrPAswG3PBz2qekox1paRlDqVYAg9RSBQqhVXAHAHpTsUYox1pahN1EF3bjszjdg4/OniJBIZADuYYJz2pslxFHIEZju9ACT+lS0m0bt2OemaKNo3bu9LRTWVWBDAEEYP0o8tNoXaMDGBjpS4A7Dn9aMDngc9aQIo6KBxjgUMiMm1lUr6EcUeVH/AHF+7t6dvT6Uz7NAesMf/fApxhiJJMSEkYJ2jmkMETBQY1wvAGOg9KBEonMvfbt/Ch4IpG3MgJ7+/wBfWlMSNIshX514Bz0pq20KtuCcg7uSTz60iW0McpkRMMe+afFEkQKoMAnPXPNMa1iZmYhiWIJG44JHtT5IllAD54ORgkc1G8WwP5cYcyH5tznFKIE8qJOcR4I+opptE/vP/rPM6jrQ1ojQvEGdUZs4GOPpSy2wlZWEjo6jG5TgkVI0atEY2GUIxioxGYvnyZJMbQT6U+GLyYFjU9B19/WoI7FVUK0jMAhQDAHB60y4t5VtWUyySn5QoC9BkfnUz2pkDM0n7wkFWC/dx04/E0G3dhH5ku8o+4nbjPtTreEwiQbgdzluBjGamooopDS0Ud6KKKKKKKKKKhtfuP8A9dH/AJmpqM0UZooqG8/49Jv9w/yqaiiiiiiiiikPUUtFFMFLS0tFFFFFQf8AL6f+uY/maS72tEyMJeQcbAf6f1rPdJTaQpJAxcKwGF4Ax3A70rRStBbMiP5sSZ5U84I4/nSNFOPtrBW3sBztPI74qRLRbmE+XICN4YAxlQPUCo2IT7Yzqwy4HycZ9efSmSMfsbKOGE/A5AAP9KdKOL4k8jbt259e1OjMizhl+8LbcoBzzj+dS2dwkcfnST5UqNy8khvU1pVHcKzW8ir94qQPyqt5sf8AZeNw/wBXtx3zjGPzqPymWS2jaWUF0O4ByMEAdKUl0W4kDN5kcvC56jjqO+acZpNrShyWE2zZ2IzjH9aQSy7ZH81iUn2BcDkZAx+tX6gvnaO1d0Yqy9D+NQG5cDIfGZBHhlGU9SfX+VOeaVTKgblHQBiByD2ps006O8YkyQ6YIAyQ3alNzKrODnJkCKGwMZGe1NmL/uVuGGPNP3evTI6d+341NYZ+zkHjDsMfjVmqhunSaeNlUhVyhAxk46fqKWOeaUIq7A5jEhJBxz0HWmveMLYTKFAZMgHJO70x6UqXbGHzNqsOF4zkt6Y7Ch7idInkaJQEyeTjI9qsRmQqfMVQc8bTnin1QYhnMsysyCTb984XnAOKmW7zFKxVN8ecoH54/Cka5lAjPkjDkAZfuRn0p0VwXmaKRFRlAOC2TzVio55fJhaTbu2jJGcVC935e/zImG1QxwQeDTzcqGZWR1ZQCAcfNk4GPxpGulRJGaNwY8bl4zj160G6HmNH5UhZcZxg9enegXanbiOQksUxgcEfjSm7iEavuyGBIHc4pWuUWNXAZlZd2QO1IbuJUDEnGATx0B6Zoa6jTzCQ/wC7IDfLU45GaCcAn09Kg+2Qdyw+Xd9xunr0pzXMSgFnxkZ6Hgep9PxqK4uSkmxCinglnzgflUqTKzmItmVR8wCkCkW6gcDEg+Y7R7mpN6b9m4bwM7c84pSKR3SNcu6qPVjimtcQqxVpYwR2LCneYmAd64boc9aVmCkAsBnpnvRuAYLkZPbNQy3DLJ5cURkYdfmCips84yM+lFApaKKKhtf9W3/XR/8A0I1NRiiiiiobzm0lHqpqaiiiiiiiiikP3hS0UUwUtLS0UUUlJmoQf9NbP/PIfzNTZNIDTqQGjdS5ozRmjNAA9KWimhEDbgi7j3xzS4BOSBkU0xxlw5RS46MRyKPKj8zzPLXf/exz+dRwWqxuzsEdyxYNtwRmp6a6LIu11DL6EZprQRPu3Ip3Y3cdcVFPbBodkarywZtxPOPepBbxY+53DZyc5+tK1vEyurJkPy2e9IltDGFCIAFORz3p8caxghBgEk9e9OqI20TNuKknJOcnuMUn2WMFCpZSi7QQecelI1pEVC4IAQoMHoD1oNpGVdcthwAee46H60G2UwNEZJDu6sWyamAwAM5x3NLUH2YEkbz5ZbeUx369frUbWIbOZTzuI4H8XWpWgLLCN/8AqyD068Ypklp5kruXwGKkjHTHoas1HcRmaB4w23cMZxmqt9C/lSvncWRV2qvoc5qR7ZpS0jSDeQApVcAYOemaWW2eVJdzgNIoXgcAClW3aOSR02ncoGGzz9T+NQ/Y5NiKVjKq5YIWOACOnT8aUWs0aRGNo2dQVIfOME5/SlkjuJAy7UwEKZLYzkDnGKYtrMCpEcRyqqwkGdpHHFOmtHk88jGXZSvzHGBjr+VXabIWCEooZuwJxmqjW0pDABeYBGOe9BglQTqqFxKgA+bocY5zSiCSLeAhlDxKpII4IGO/ao/IuI3/AHQbIRFDZG0465HWlNvJJbrE0bKfMZs5Hy9cHr7ipbWOVZ5JJUwXVcnIxkVaqrdblnik8ppEAZSFGSM4qJ42/fYiYAwBVAGcHnj+VGzAcSRMyvEqoAucYHT2pCjK+24heYNGqgrzgjrz25oljcrOpRjM0gaNgOnTHPbHNLOgzcKUYyuQY2Ck9hjntzTdh+YMh+0+bkPtPTPr6YpsiPGbjy1bZKGBAXoR/jmrlusYSHC4YR8cHgcZqeqt2m+e3wFyGPLDIHFVkZY4grHG6ZuckL+P9BVvT3L2cZLFjjBJp1r/AKo/9dH/APQjU1FFFFFQ3hxayY9Kmooooooooopp+9+FOoopopaKWiiikpMVEFP2tm7eWB+pqOczNN5UTBcpuBJxzn6U2cyiPcrtuWLJ2jgn8vrUc0k6eeqNIxCqUOBx69qdNJOjTbd5CxgqQBwaJJZo3K7ix8neOB97/CgyXAjDlmKmDfkIPvelIZ5wwBZjmAPwo4apIpZ5AiqyhvKEhLL1J7VBJKZ2jZlPMRZQAc56YGDVqGQx2CylR8sedq8Dp0pDNMh2tsJaMspCngjsefeoxeStbNKqp8i5bORzjPT0pzT3Cs6bIy/l+YuM468j609biSRN8Soy7Axy2OfSo7e9a4kZECHDcHJHy+v60C9bKptXeZfLIyfzqT7ScK4TMZfZnPPXGfzpRPI5by4tyhiud2Dkf0pv2qTbK3lLiIkH5/QZ9KdFdeZOItoBMYc/NnHt+tTSsUjZgNxUZxnGarpdklS8YVWj8zIbOB+VN/tBdjt5ZO1Q3Bzwf5GpDdqm/wA1GQrg4JHIJwO9RtdiWMeVuVjJs4AJ6Z47UsM6oNuZXlLkbWxnI/TFON4mEwjksxXaByCOxpVu0cDCtvLFdmBnI60G7iPlcnEpwpx39DUiTJJI6LklODxxTTcIJAhDDLbQdvBPpSLdRsEID4dio+XvSrdQnOGPAJztPIHXHrSrcRsyqG5Zd44PT1pGuoVVmZiAvXKnihrqFSwZmBUZb5DwPyoa5jAbDDcq5wcikhuDI+xlCHaDjcCT/wDWqY8KSe1Q20/mxrvZPMI3bR1x24+mKld0QDe6rk4GTjNCuj52srYODg5xSGWPOPMTOcY3CnMyoMswX6mhWVhlSCPY0ZpoZTjDA5PrTs/zoqOaZYVBYMxJwFUZJp0UhkQMUZM9mGDTqWkFGaPSgUZoFLSZozS0ZpM80tJnAyeKRXV1DIwZT0IOadRUNp/qT/vv/wChGpqKKKKKhu/+PZ+M9P51NRRRRRRRRRTf4/wp1FFMBpaWilopKKKrvJKLlljjDgICctjHJp3mT97f8pBTRJMM/wCjNzz/AKwUCWUDH2Zz/wADX/Gl82X/AJ9X/wC+l/xpfNk720n5r/jR5z/8+0v/AI7/AI0huCOttN+Q/wAab9qxz9mn/wC+P/r0C5XIP2WYEDA/d9qcLhNmzyJQuMY8o4xS+fGescnTH+qb/CmTToIn8qNy5GADE3P6UPdoqb1jkZ/7uxh/ShZ4fL2srjPUCNsfyoE1sGDAMCDkfu2/wpRLbcDnhtw+U9fWjz7ULt3LjOcY79aBdWi5AkQZOT9aT7TZkOPNjw/3uetCTWakMkkYKrtHzAcU/wC027Lhp4uRz84ppezIAMsRwuz746Uy4nthaspkSRQMbQ4yadI9rKdxmj3cYIYZGDkVIxhkKkyKdrbh8w4NIIYTN5wI35znPtimMkMU8XByzs2QeASO9SrbxpL5ig7sknn1x/hTHtI3jKcjJJB9CTnNPhgWJnYclzk0rwq8iSZIZDwajSzRChBbKMW5Prnt+NL9lUvvdmYlSrZPXP8AKmvZqd2GIBi8sA84FLJaRvEyBVUsACVGKRrQETYZv3qheTnGKHtdxmbdzJHsyfxp0VuUn80tuOwLUkyGSJkBxuGM023h8lNudxz949SO2aLiIyooUgFWDcjPQ0lvCYfMyxbe+7JpDbg3XmFQVMe3BHvmnyAOypkZBDY9qZZx+TAIzjIJzj61PwR61mR6fIqW4badkm5hj+tPNrMJBIAC/n7i3Gdn+e1WLqJ5nhAGYw2XBqtFaTH7OswBSNmyCf4e1C29yIYdx3FGOULYBHbmiK0kWyPH74bsZJ7/AP6uKS4ScxDyzLvWIdyMH+pqSeCRp4Cpkwx/eYY46CkkguXuGVJGSNVARiT+Pfn8adexyNHI0RfftXbtYjnPPFNHnw3UrbZJIlUYBf8AOo5jcma5aPzNmwFRuIwcdqc32grgNIAsG4HnJb3/AMKsymRrAsMrLsz8vUGqqfaFng5kZTFucE8FsURSXOU3Fz5kbE9PlPbFFnLPKIkeRkbG/JAO8Z6e1OjuJjeRqX3I7OOAMcenel82aKWZGlB2RbgXAHPrx2qM3NyILnDNuj27SVGeevFSQvPJdGKUuIzFk5UDnp2qxZxGG1jQ9QOanoqCzz9nGf7zf+hGp6KKMUUVDef8e7fUfzFTUUUUUUUUUU3+OnUUVEKeKWilpKSiiol/4+5f9xf5tSSSSi4SNAhDKW+bPaiK5R4t8hWPDFTluMinmeJThpUBxnlhQssTHCyIxxnAYGl82PGfMTGcZ3Cl82Pn5149xSh1Y4DAn2NKCDyCCPagEHoRS0UUUUUUUUUUUhUHqBTfKj/55p/3yKTyIv8Ankn/AHyKPs8P/PKP/vkUn2aA9YY/++RR9lt/+eEX/fApPstv/wA8I/8AvkUfZLf/AJ4R/wDfIo+x2/8AzxQfQYpPsdv/AM8x+ZpDZW5P3G/77b/Gj7FAP4W/7+N/jThaxDp5g/7aN/jR9mT+9L/39b/GkNqv/PSYf9tW/wAaT7IP+e0//fw0fZAP+W8//fw077Of+e83/fX/ANajyG/5+JfzH+FHkP8A8/Mv/jv+FHkv/wA/Ev5L/hR5Mn/PzL+S/wCFHkyf8/Mn/fK/4UeTL/z8t/3yv+FNEEy8LcYHpsFJ5N1/z9D/AL9D/GnCO5H/AC8If+2f/wBel2XH/PaP/v2f8aNtx/z1i/79n/4qgrc9pIv+/Z/xpuLv+/B/3yf8aMXf96D/AL5P+NL/AKUOvkk/iKXNz/di/M/4Um66/uQ/99n/AAo3XP8Azzh/77P+FLuuf+ecP/fZ/wAKN1x/zyi/7+H/AOJo33H/ADxjP/bT/wCtSeZcf8+6n6Sf/WpvnXP/AD6/+RBR59z/AM+h/wC/gpRNP3tW/B1p3nS97Z/++l/xo85+9tJ+a/40GZv+faX/AMd/xpPPYDAtph/3z/jR9ob/AJ9pvyH+NKLg/wDPCYf8BH+NRw3m6MFopcnP3UJHWn/al/55Tf8Afo0fal/55zf9+m/wpftSd1lH/bJv8KDdxDr5n/ftv8Kab63HV24/2G/wpPt9t/z0P/fB/wAKa97AygK24kgAYPqKt0UUUUUUUUU3+M06iiolp4paKM0lFFFQp/x9zf7qf1pksZku0JjbYqkFgcf1zTJ4vLeMpCzxBSpVDjGajljdCwWB8GDywF+bBzQUkcNtidT9nCDIxz3FJIgeCQx28yMxXO4Ek4Pp9KSeJyLvEbuWKbTs6460rRSj7WSpJbZ91eo7gVZslUeY0YkAYj74C8+wqmYxhsp8puM48v8Ah/wqVQGvG8wyiVZMrtUcr9cdMe9TXjqksXnZ8k7g3BIz2z+tV32DzFlLYWMGDccH6j3zj3odyfNFwxWZY1MY3Y5x2980+RVN1brIzBpFJcbyOcDHfjvUYk23Z2Sjb5wXHmHJHTp6Zp8LedIBJcMsmWVo1z7/AOc0m5kt7qRHctG7KuXJwOKkfy2gneK4kYKu4Yc8HHr/AEpsgZBb7ZHJfkgykA/L60LK6Q29w0juoysgHfqM/n+dEjSK/ltciJggbLnuSf8A9VOCObsR+fJgpv4PfPp6VLes6mHYzDMgBAOMiq3nSgFjI4/0jYRweMdOlWbJ5JBKZGJIkKhTjj8qjM0u1pQ2QJdmzAxjOPrmi4eZZgFlZVMqp90YwRz2qMT3A43sf3/l7iq4xnFS/aJNplBXYJNhTHOM4/OmNevH56vtLLkx479v0p4uJEaMyMvlvHkEL3xnFSTSSxWRkJXzFXJ44piTzSSyJGYyEC4bB5z+PTrUlrM0yMWx8rFQQMZ/A9KihupJJXi2oXVyOpHA796I7uRlikZEEcjbBhiTnnHb2pFvJCIhtTc7lcAnjH/6jT1uZfMkV40CxYLkMTxjPHFNa+dY2cwNtChgTkd+nI606S7eMShohuRQ4G/qPyoN5tkkVkGI1BJVs8nt0pGvSqMzREYcLycA575IqeCUTR71BAyRzRLKYygCli5wOfbNRC8XaSylSHKAEjkihbwNsCxOzODgDHbr3oN9EIVk5+YE7cgHjr1NBvUAZgjlVUPkY6H8aVrxVL7o5BsXcenT86Gu0VQxV8bQzcfdB9aJbtYmZTHIcEDIA6np3p7XEauFJPJ25xxn0+tNW7iKqwD4Zto+U9aQ3cWM5b72z7h6+lPW4jcPgthPvfKeKat1CSoDH5gSuVIyPyp4kQxiUE7MZzg9KaLmFo2YONoGTx0HrSmeIKrluH4U4PNN+0w/89B97b+PpThcRFWYSLhTgn0NPRldQykMp6EUuOaAOKKWkNFLRUFn/wAekf8AnvU9IaZLKsSgnJJIAA6k0scgkGRkYOCD1Bp2aKhuz+4/4Gv/AKEKn70UUUUUUUUU0feNOooqJaeKWkoooooqsTKt1L5cav8AKuctj1pTLc/8+oP0lFHnXP8Az6f+RRR51z/z6f8AkUUedc/8+h/7+ClE82ebR/wYGl89/wDn2m/T/Gj7Q3/PtN+Q/wAaPtLf8+0/5D/GkN2R1trj/vgf40C7H/PC4H/bM0v2sf8APGf/AL9mj7Uv/PKf/v2aPtaf885v+/ZoN5EOqyj6xmkN9AOpYf8AAD/hR9vtc53nP+4f8KPt9sP+Wh/74P8AhTRe2YXaGAHpsP8AhQbqycAF4yB0BFBngZ1xcxiNf4OOT25p7TWjkFpIWI6EkcU7z7Xdu82Hd0zuGaRp7ViC0sJIORlhxTd1mf4oPvbuo6+tOR7ZCdjxKTycEc0m2283zMpvznO7vUQtbXZjfluu8yc59al8q2Ix8uN2/wC//F69acIIS+9Rkk7uGOM+uOlIbSEjlSev8R79e9DQlmRCq+UhBU7iTkf59akljWWMo2drdcUwWyB2YM4ZlC5BxjHSnRRLFuIJJY5JJ5NMW0jVgwLFg5cHPc9aitLRlhiExbKEsEyMA81ItmihQGb5X39uT78U9bdRJK5JPmjDA4x6VWuLV1s3jR5JeAqqccDNSta+Yr+ZIxZ1Ck4AwKHs0cONxG5QvHbHNDW0jxhXn3MGDZKDHHtSpDJCAI2B3Pub5cDHtzx/jT5YjI8bBgAjbsYznjFQmzcDKSgSeYZA23pnqKayyi6hG4O4ViWK4HP0py2kkTI8Mi7wCG3LwcnNOuLUTRMCR5hXBfpn8qZLZvJJKzMuHTaBzgH1/nThBNHJuidBuVVfcCencUNBK+SxQHzFbAz0FIltIkzECIoX3biPmHfFMSzdBEcJvWQsx3Hkc+3vR9kkyDhN3neYTuPTP0o+zz+Y7Kyjc5Jw5wRjGMY/WnSWryWscR2gxqMH/aA/lVg72gIYDeVxgHjNUo7aZI3G3JMOzBYE59vQULFcARBlJVHU4LAkYBBo8qb/AJ4t/wAfHm/eXp+fWl8iXG8xscTM+wMASD3yD1FW7ZNkIAj8vqdu7OKloooooooqGz/49Iv92pqKr3XyvDIfuq/ze2QRmi05Er/wvISvuMAf0qxRjmobn/VD/fT/ANCFTUUUUUUUUUUg6mlooqJaeKWkpKKKWioo/wDj4m/4D/KpaKWkopaKKKKKKWiiiiiijANJgego2r6D8qTYh/hH5UhhiPWND/wEU020B/5Yx/8AfApPssH/ADwi/wC+BTEitJCQkcDEdcKDil8m0L7PLg3/AN3AzSmztz/ywj/75pPsNt/zxWk+wWv/ADxWj7Ba/wDPEfmaBY24OFjI+jEf1pwtYgMjeP8Ato3+NKLaP1k/7+t/jQbZP70o/wC2rf40G2T+/MP+2rf40n2Rf+es/wD38NN+yelzcD/gdH2Q/wDPzcf99j/Cj7If+fm4/wC+h/hS/ZD/AM/M/wD30P8ACj7Mw6XM34kH+lHkTdrp/wDvlf8ACjyJ/wDn7b/vhf8ACjyJ/wDn7b/vhf8ACjyLj/n7b/vhaTybnP8Ax9/nGKUR3P8Az8If+2X/ANel2XH/AD3T/v3/APXpdlx/z2j/AO/f/wBek23P/PaL/v2f8aCLof8ALSE/8AP+NNP23t9nP4NR/p3pb/m1H+m+lv8Am1Jm99Lf82pwN2OqQn6Mf8KN913gjP8A20/+tR5lz/z7p/38/wDrUGS5/wCfdP8Av7/9ajzbr/n2X/v7/wDWpPOuv+fQf9/RQJ7nvZn/AL+LSiefvaN/32v+NL503/Pq/wD30v8AjR50v/Pq/wD30v8AjQbiQdbWX8Cp/rSG7IODbT/goP8AWk+2f9O1x/3x/wDXqK2utltGvkTnCjkJxUv2z/p3uP8Av3Tvtad45h/2zNH2uP0k/wC/bf4Ufa4v9v8A79t/hR9rh9X/AO/bf4Un22D+8w+qEf0qOa6hlCIkgLGROMH+8KuUUUUUUUUUUi96WiimLS0E0maSijNLS1FHzNN9R/KpaKWiiiiiiiilopKKWiiigciiiiiikJABJOAKzIWaO+lcj5pIg/I+7/8AqplnI0UO9eZbmXClucD1p5vZ1tzJvU7pNifL27n3qx9pkYR7CjGZv3fHQDqT/hTZLqaKaOOTyxkMz4B4UUj3k6aetxtTcT0wen50LfEvMxUeVEgJI6kn+lOjupTM6SKiqke84zx7GiO7lIm3ogMSBjgnqRnFAvwbJphtZ1ALKM8Zpy3hPm5QfuowzHPfGcU0X4aGJkVWeRgpXd90mo7m5xJK/wA48ohAFfAfPbpVyebyIGlYfdHT3qnFcCN5HmaUsqhtu7jnsB2NTx3bP548rBi6jd1PpQl2WScmPHk9fm4J7in21wZmkUx7DGcHnNT0UUUUUUnelNH0opM0UHpxS0UlFL3oooooooqGz4tIf9wfyqaimyyLEhdug9BnNMt7hLiMumRg4IIwQaloqG6+4n/XRP8A0IVNRRRRRRRRRSL0paKKaKDTTSUUClpaKiKypI5RY2VsH5mIPT6Uu64/55xf9/D/AIUbp/8AnlF/38P/AMTSF7gf8sEP/bX/AOtR5lx/z7r/AN/P/rUvmTf88P8Ax8UGWUf8u5P0cUedN/z6v/30v+NHnS/8+0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Ответ: a) x= б)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
