математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 38 Задание 13
Тренировочная работа 36 ЕГЭ 36 вариантов Ященко 2019 Задание 13 № задачи в базе 1271
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Математика 50 вариантов заданий 2020 Ященко профильный уровень ЕГЭ ЕГЭ 2019 ященко егэ 2019 математика профиль 36 вариантов Тренировочная работа 36 (36 вар 2019) Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
математика 50 вариантов ЕГЭ 2020 профильный уровень Ященко Вариант 38 Задание 13 ! Тренировочная работа 36 ЕГЭ 36 вариантов Ященко 2019 Задание 13
Графическое Решение
![а) Решите уравнение `(2cos(x)-sqrt(3))/sqrt(7sin(x))=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[pi;(5pi)/2].` 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3EroFrk8CJQi9Xcs+xIADqYUUjuBKObccTR8PLbRWJpi7uXPUuK73MrqNx32RQFAA/s7KUs5h0Yh0h9nlFZrT8CXnFTRLBXpx8mUIUTvyeupchMAEkylNlYHUwG1CVCSmrYCTyZqHP8AOZXWUpxKjaoKgS5NlRJ7sZpk2VDo7hFJMpr8dy5gAA/G48li70KynSkEF/IQD58A9baxaAIowAI2SDjmCkt3sOZXWKxgf/AKEBIEBB/JwD3sx3EARM13hMk/jsEH6OolUcDkGUV8u/JgZ/HKnj0bLFrGTKrRaCR6GRG1NYldi2DI/DpIAh1JJwgnjWjmuVuLBkdbbXFoRBM3/Al1toTBE0zgDYfI9yVnBlVy2es52Xg+zQEHqrBuPLc+xMwuAm4xENz73iVqnHSwMUOzmLqGTtYIl6P1ufYhMpqdwWJIBgpQcLLh4Lq6Qdx+HNS5JFSSijYQTCBKR/kfHHXZ/lDzOBADddu9lllYcShyQQ3I6vtAy0oANrOPVssCEADLGOHsuCkw0FASjmady6ZMY4UmaTgmXWipJWSUBPXUd6TKQ1wAPZFgAAwPIVB5EvCE4Qd5QrKgDdNX32CKAFA6XHxHCCDsPw2xwpM0oy7OelthB2J3YytNigdXcIMmG8W4RJWgRQOlPe6zqaXtsO8kCUg1XlPVItFrEDmU1bO57sZaSKziaYEVRxlCJTaErx7xM33ZfgQDA6Ey9y4KJNLjwfISBLLi77KpVSK+ur4Bnj1gAlobHs7ViVVCv8OOMoZpnREIJwY1xc7KpXWEHyfJe5N+I9JqAeKdygy1wiEzTKQmTyem4ZxOBKf32u/wBFsX4GZXUEJPz1dA4wYiKgwBEq2MSD28lqF0wDK6xWMDyEBhgwUVg5CwAD8PGlCclYFCjsPKK0Dlsd46B0KmA3U/sA3CCp7HDWwDA6XKwIdPaPZbYAgQiVoEUASx9iFpU/iIG/Cj3ohwTBqq5+qrn6qqDU1wH+1IBEAAH3IYPoHvSuDVrEcOMqfrUQPc++Cmsf9J4SfENCEHAiaZF+3dwHJhsQe4njV/7CCxPkQEH7KuuJOyuVaYDu/cx1rCksABNKQXfHH1ZOBEsVwSsqGNQ/Sy1a+ZXqEc/bRsVeWj6tBP1Nj9kECah5+lc8vDpkHLxkpHDw7fYmK7LwYmqcRNQjwEHg/Y2ptKgIOTKKQgyeemsJIAEorFafV3f8TTRjCSnvc56WVo5BeAB9SNnA+1ywUZJj6sDsk/z3QaNp+iMO+pyoMR73E8Bz/OyDSpBRWPaCtPgTw0+BDTWeVj6RTDVdTxE1fs4iXI/B+w2IUEmUobXNp6kA/Wao4pgPh6eacEJk8npqK3d4gNFwHs32qzBRkmPq/ZBBXdd3Mr06JMdbQE1KmD0XpR+RDpCO6GC62k4eJej/AGDqjhAIihEA8zOq8mA5H1Gs4EJ8Zwg4EyFEDA8EdLSHuRR7faZIAlmqQQJbeZVQiebWDsDEOUB9NkVuQDLdL7pE1D19nldyWcH+/t/fqEHUkAEmDVgviZEe1E5MvtNuCAQIn8B1dtiFpVelnS60VCUeK77z5rxYQNkCambL/wDeEagGDjv57q/FTEpqFQjKGUgw6UexMNFv+8qpWr7SuuFQmbdQfgSvTIkAA89w3VsJpTmoerdSLRGVqnlGpB7PM+e19iFoNTaeEg1Q4cERSGAI/sx31h66u0AbBPBBKIOTBpT7vBpkEvQGkgTTPuqHUgES+j/ukS8eFkxKjc+94AAPNe5QAqMwas+6QatJXclhIHne5E5M/VVwaquC+v5htQDJaKwYZB+0rHFakmIh1FhJiqFGB6J7iaXs7j1rK1sGDLqjUZpb/Z/PqnJIqErXagE1nsgla7EA/s+NX0tu9k7tLaDs38vNNWQS79CwUZJAj6iuaPg+R2CKSZUBZfAPQ2j4ENaHlRFRV4AHnOmQuSYKaxws8NPgQ01/EOlrMqoNb9n+0bHFakmZbU2RECAAemn7NWfXdA4w0upNRmn1HCP5XYKhM0oDuXPQDxdUT7L/AGl9RJDpyJi+ztwJXUKx1ufYhMSl7e9pg09YgAAwOrOq8kCEm98DsgjoU1KY+kexaxkwaxYCCMj7RZgikmO7XuBKahWnqW9tUh+gdBYpBj1lH2mae/8A6P5NYewUTTVFBL3IGFGSZRXsT+5IB81tQsiIEGBMfSW5s1IWahAKZT2qX7QJmotNh2CaegIPV1XYo0ByPoL6RaIffPZxNNdvGD0sDFCE5ng3mBNRKQwcl3gP2rtGc4l5LutYgGB9oaqzYk0lP/c+tem+ozTPvq+gdgqEx2LsTASDkShi9QJ6MwVSTCbLz2JCT9KJpkdAQ/2pZYKxkz9WfdJp05c8mM4XnoxwCZVcLCR9mMQoJMQG+7JgGBgesRKv2alk+gvANTRNK7gGOhRsGaYg0jpq7eEErvqVAIrBxlT9q6kgXDM8Jr8kxLjSClkQG9w5GAOoAH2ZrH4QTTV7E+gu7ahD9BqidkQAIAJrU4aaJuRMZEsRUvBI/ZC9IWaQHuftUorEEiAYEKg8gGAAfZzHAJlWbtRk/Q6sd0MU5UH19V/CL/ES1N6ESg7LuhUMMEQUV/EAA/E2pOKTNEOT9Dcu+siaV8p69/cqnW8BLwYpBAP4p1pwgE0gxT9FV+zUMnrk/wCfrreRNK+6r8U66Udql+iv/Zej+u3/ADjrrHBImltFZIMVgwyD9wZH2RreRK+yD6LVjNcpbdWD63Oo/wDoOjHCmXEEDCFYCjWD2EGaLflDAcjo9yJDqj7JKtUCcN9svbcH2QU2v3d41GxCd5mlJNQJ9d9SiGDVE8IZ4ze9Zn6n5QxL1d8f2mr73CL/ABH0VmNh3Sm/YCINUvuCICCMj08iIQb3hdRywhuQDmWWC2zv2WEpvTZNV3qlYIrEusFaEyuk3He8ACj4Ev2O4CcxAQoB+0Mj0CN+r/8AF6aonYBK12IB6juqDLQ6wRHDqCJXTi5i0wBN67tuRmYECKDkD+01ZxdKGZxuP0WrfJCCVq4cgdjEdXBF2JReEJBPafqUh1ST9V8IZ+os9q54tx4rhN/xM6mf/wAmBNQfeCiz3sn6Y/7mDT/5CC8GkSXaZAhImn8HZNQUDgpAHvcEghBAJrQSBE1ShAJm28/AlVK1faNoNdyv8+cnAJmm72O/TU93QQebPmIN95+FmoUFwiTRE7COqAvqyZY4RC0rfegb+tZ1XkgQ6pIL3b+NcxcfhYKDyzkwAAdNYCLYt7oO9faV2LYMjzbgOTDYg9xDfX8z9TVDqap+qrn6pfYGC9zxWYbLfaub7vZJnUH4EqQ2WnJwRHqAvAJJBhpqQEkShA9pcDtAqj2E2j4mAJgehYdlit0xkQ6esy6pUtQCAYGOhAMFaDhRAAP7+64VSq5LPobbbQ5ASXvacbxiGy8AEiVsWQEjHlcZQiUVmpOl/e+vz1FhqXB8wdqC4wSSYiFEax+TNKCKujHCkzSDl5qSXdUigKoAjuEGTFYMAR/V20C0gmUgDUkDo95FgRBBCcCG2y5yKzgS0OjjecmC9AgzPFAuDVieNaeK4DqD7AQLf8zw7jzZPAY82GDTL8mDTVzwa/ieDX8Twa/iCpPiBQOBMeS2p0ffVL3ckErgiLS9gBsMVQowPUsTcIOp/fq/sQqGHcS+rYRYkRw1YeG53fFUXO0Z59fVcJBx5sjqa2N4fyuwRSTBqq4LU/U74Lq/mKwYZB8hAPImoOStfzFAUADpqnwkpXZWBE/fqiemsOKpThKRmDUIXC/1THCkzSDl5c2ysmaWvA3nk9HGUMprdyQDiPTssQEkgwpTUMkShC7m0j6K9N9RE0r5r+gY4UmaQZLv9isAVIMTc5NQPaIioAB5T3ENV/s8FNvvZK0tD93yPQu72onlsBKkKcGCi082Qad/9zDTcOLIf1CSh3cEuPKQCMGeBX8RKkOpIh01ZiIEXA6EgCG+v5gsQgkGUjxbTZ1J8XU49ljnahM0oJBfpqnHigRa3uILkhYUA1KqP6rUnFRlAxUs1fASKMKB1spcPvqlxuIBccSmneA7mAfR0/s1LD1DEtIco/PXUttqM04xSPsW2w2vsSBBTePg+fI9LaM5x39Euo5IisG4IPnp/wCd/JqThAPmLQgWXVAOBVNO/bYexHRztQmaUdi81TgJtla7KwJY4RCZRUbXLtAABE/fq2P9VbWLFxFGABLu+pQeVgGUiaYlHNR+kv8A2Xo/q6hQUJ+JSSawemr7lEijCgfYeZbYXOyuVVisTUqSmRyJS4sQHy20u7ZDkCfpnHFkpFgBD+e28VnBE/VfCGDV/KGV2LYMjzO4QZMNtl3auDSe7mUoUvIHHnAGc+TU8pLrggAHMpQr3PdjNUCCHWUFyCzy5DYhAlSbECx6A9gfpqkZwAJWgRAIeJRVsyT/AFnhDxd/m1AKOLBFIIB+j1Y/YDKzlAfU1JxVKhitR0X/AC6on2X7EtUuhAlNQqHTGRFUKMAesVB5AMCj4hVTyIiKnZfKzBFJMQHUuSSQIqhRgerYgsGDK6EQ9CAf7u1d6ETSv2KHkfR3jNTTSnNXqao4QQWKFBJj3IBzNHwT57SyplZvvHKRL8sFYEH7V1Z7BZWgRAJkD7MvBRxaIjB1B+iIyCJpezunqal9iQaZ3AJMtpNc0RIJTz6o9gsUYUCMd+qAHC/auo/50lt5J2VQae09y0odw5rf7LZQykGUk02ms/Rn/Hqx8N6mtBKAylwagYD415Pss03e5z0stWrmfqap+qrgPR/36oD4jsFQmaZOXPJ+1dWhdARNKU2RmCDJMpzbebPsy+vek09m8YPI+i1fKGDuAfTZQwIMuQ0dkPMSi6U1CpOjIrjDAETwK/iClPjoTgEiacZ3OeTLyHIrEAAGB9rPpgTlSVg0pPd3JiqFGB9gZwILULbQfUuU1OLUiOHUEfQ6oZqlDbqh6bOEUkxAbrd54HnuQumAcQaez/eCm0cWSmrY+S/4YzgR3e5yiSmgVeowDAgzJ0z/ACkUhgCPoHGUImjPYj0s4Ecm+3YOBFUIoA9G+4ghE5j0EIXckmUgisA/he9ySK0lVYrHrOgdSDEc0OUPEWxH4P0Gn7XuPS1NmBsHJlFexPRdgikzToSTaYQD9vD+yJAGTH1Q4QEyqw2LkgjyuwRSZphkmw+V7FQZaHVpP1ayq8Wkgea8WEAIYlLtzZP0gig6a2KwYZHr/wANZ6N1wrHyZRT33vz6WsOEg1CIgAiaoEgEEQH8DXWvVaPiAgjMutFSShy6ZPlYgAkzL6h/hIlSIOwmPLqjwkRQqgddRaQ4QQ70G8WboUN4RoUSteJW6WDIECKOABPGHi+H1DKSQCCR0tbZWTNICAXMDAkgGMFcFTCj0HKEkSq5bR62qGx0eA5GfPdaKklFRY+K/p6lC6Su2sAArgywi7Cqs3rWAGMBBGR+BbqxYhEqvNQKPK6zed7wAAYHl1FuXFcQ11gAGCxTw3mI36zyauskgieGaqCX5MpGKlE1RxVLAUoRByYuVrGZQRve0yq8WMR0SlUYsOmq7gJGIqpmnARDa8qtUWs7mV2LaO0uRA+UcBot5TtaIliPwfU1CbqjNM+6oea25UlVRsO+2AYHqbQeRAAOBHRXGGEqqFY+yjbbY5FUxqRPFuT+aSu9H/uCQASZYDc5dB2E09gdPgjyniJT4zvBpUn6VIBgeQyjve562WrWMmJqa3jHxrgBwIBLTvvVIR4upHws1b7K5TQXAL8TSgC5/J/PVH4WXv4rioS8AUESihNgJECqowAAJfWm8InMCAoFaNpfdCRPFuq7OImqR4CCOx9EjIImlJDunkexE5MNz29qhKtOB3fuftqw4rJmkAFfU0oWDY+hdwikmHUu5wghTUckzS2lwQfq31CISINXXEtR+D573d38ISusIgWGtq7gU4PmyaLz8NFdW4IPmPBmj5freB4qE8TVBAAEmjI2QnAlRAFlpmlGEL/MIN+oPwJc2yqaVNidK3JvcdAoBJAiUqjlo6BxgwDAj52HbzKrPCclwSZW4dN0Jse4hDCb0GT3ErRL0yRgw021d6zBqWHZ0gvrPvAwPB85NaEkkCNqkEOpd+yJNl78nETSqOSTAoUdh9t6rtSZSMVKPpLAChmjTLkyztW00YwhPo3WGsdhmC288JMagwU25BNnrmhC+6eGn+oliDxwEg82PQZQwwRDpfdHIhpvHDysEIA3kIyJpOzuOr1rYMGJQiQUOLSQcCFcrgxtN+wIDEXagWKirwIQDAMCE4GZpgS7v52RW5EucVVTTJsTJ5M1T9gg5MpTYgEDKxIBBIhUHkQ6esw6X/RyIRqEnjXjlJ+os/0njXHhIf1JngXHmyDSDlyTBRWPaAAcD7e1X8In8R9Je+yomaZcVCak4pM04xSPPqL/AA4l9gIJnMZlQZJAEBBHqEgDJMOqQSt1sGR1sfYhM0qc2Hk/TofD1fqXsTiscmVoEQD0DUz3gngRiEUkykGy02maizYnbkylRSC7mJervgdTcosCdMD7k1X8BF/iPQZ1XkgenkTVngReyiar+AEUYUDrfYa0zKyWQHoTgQUvdYSZcgDpWOl5NtwrEvc1IEEDMlGX5mkLEEmZHkufZWTNMCKssY+qRIrblB6Wk327EiUIglVQrEutNfAJiapTLT41oQQDAA+n1acOJS+9AfSYEqQDgyqrYSSct6ToHGDAAqxy9l+VEtQIMuSzmaWnYMnqBv1n3Nqv4CL/ABHlPYSq4WEiOwRSZUhvcu8A6swUZMW5G4aGxBywisGGQfJbQzsSHn6V/wDeeDeOHgS17VD9bmZUygyZda7gKwge8KAElbFkBYYPWn/Jczx2CqTNMOxcyoG64uZqjkqghcgCqqUh/wBT5NY3CQb7gAOyS2pRalYgGBiXvsrMotFXKEkwagHhDK3LDJUjpciBCSJpKsAt9QwDAgyhHrtI9vpwoHAhpL35PHW1tqEzRry5+5tV/CL/ABHmI8LUg+zS0m5wg4HMVQqgDyOgdSDP0iQaSuIgQYUeUkAZMfVEnFQlV1mQHTyAB9Ufhelty1xNUCe4Il9mQETkypBWgE1JJxWJcwRBWJWBVVCXtuJECrQhM0qEkuYXUEAkAnoTChuvgArSacF7ms6avlIFGB2hwBAQR0vO+xa4CoAAP9peS7ioRFCKB9zan+Ai/wAR5tYRgCaQDwvLaHK/s5mNTBbaCA6QHy6q0k7BK3ZRitJTYLB8HyLWFcsOT0qAe9yZqChGAAWlBFVv74lockCIhN7OYKSdQXMdd6FZVStUsqFhBMAAEAN2pz7L1AA4EuRnTAlaBEA6X1eKkBvQYwDDXdb2c4EVQigDo+nDvmDSgHkwD+yutCDA5lFRGXfk/c+p4SDy2OEQmU1libHlQNdxT59QwVm29oAtafAE04JLv5n0+SSCRK6FT/0x6kfkRVCjA819mBgcmUJsT+/fe3Ze0SoL/wCn7ovGbEHmIB6FQSCeR6pFlVpKDIM2WXEb+wiqFAA9fw137vf8UnvqgPgfk+nvc5/JzHCkzTDsT8n8nakkVSsbawPsx9UASACZVYtgyPpHdUGWM/UVwaiuCxG4YfdV/wC61E+uJAhsQcsIrq3B9Ky5K+TP1fwhnjv7VmeO45qMruVzjg/RvdcrkAQav5SV3LZ6OocgBByZTSKxEAGqOzobFDhPf17tTsOEiXoRzAYR4upweBBWg4UQ1ofYTVIiAFIhtpAJ7iIwdQR1JwIRdYSSdgmkJJIJJH3Gn79Ux+ttYqmVGTDWSQbbME+0GmrmmTFzEekdODaXMCKvA67RnOPoMjrgQopHcS9BU6lIOAfOTKR4txeXWhBgcylNg78mMcKTKENrm0x3CKSZTqDa/S3UhDgSm/eSCMH0dTaQAg5Mq0vu8OlSadyCazLqiHFiQXjhgRC4C7ogN1pc8CEAjBlGUsevrZatfMe83OEHYStBWoA+4icCaX/ufrTgDJgBvuJ9hLDtrJmlGEz5yQBkyzV+yTT2mxOhIAyZTaz3H49PUOwsQAwTPUkAZMe57SUqgodHBz5CQBkxAb7t3sPQ1D7KjKrCKwlfMqpx3c5bpqXwAg5MQCtAJqXNrhEmmp8MTUuQgA5MQJQgL8ylCWNh9GsF9SxPRmCKSZpwSWs6ED3l9wJCDiIAEGITKTvud+r1I5BYTVIigYET+A+4rDismabtV6jMFBJiOtgyv0GpfACjkylAiATVH9gEQbUA8iOz3kew66nexCJBSKayTNImKumqc4CDkxAtFUptNo6Ag+gw36qO7OSlc0xfxmBJPXVXd9kqupAiWK5IU9HcIMtBfWfeW2eIRWkRAiADz23rXL3scAuMCVUu4+BNOXDshOQOjo99pIhofYS7zRJ2JhOJqXBtGyJSSd9nomUuKrXDw6hRwC0Fb3EF+w+IAAMCEgCWWm47K5dSK6ZT2qWX2YGwcmUpsQDo6WoS6EmfqvlCDEDXWB34+47zippQMUr6IIIyOhIAyZaXvJCcSmsVoB65vrBIJgtV7y78CHVL7AmO73WjA4i52jPU31gHvNPYgBJIBMFyMQB11B3sKxFAUACExB4t5f2E1B3utYiqFUAS1wiEzSg93MN6hwnmYhQSZWXstbHBhC01HE0qYQnpa+xCZTSCmXHM/T1RUVeAB0dFcYYS6qpE4mlq2Jk+gaVL75rB/Ax7lRBKEKgk8mahyqYHJlS7EAjAEEGCq6skIQRPCsf+bw6VCABEWwfyb0mRW5ECKvA63IzpgGU1ipJqkL1QW2FAgSVU47v3byFVPIgAH3Hqe1JlXatfQsUshAlBeq3Y/Swm1/DHA5iIEUAdLi4GUEGpccpE1QJAII824DkwEeW+gPE0qCXEUpkCacL8gsepE1FKCJRWBAqrwAIdUA8e1Qm+UKTmw8npqH2pgcmVKKqppwWc2npqTvcVw2EjZVwBzNLWTYT5tW5ACDkyisVpNV3KJFGAB01nAiEFBLLRWIhJUEjBPQkAEmG1Xuy/An6pBK3FgyPQdBYMGJQidGQMQSPp8fdOq/hE/iPR1YIIcR7cqFTkyqsVjyYEKKeR5b0d/wCBg0h93h0rDh5QjoCHPlssFYyYEs1Pc9hP05RwUPkesOQfg9LyRU0QIKBuiECwBs7I1iIsRiyAkRQbdQSeBNS5LioRFCIAIeIKXstJcES4BQKk95WgRAPMa1LBiOnhA27+ttYsXEFFo7B4lAHcksepAIwYKkHCw1oRgqIqhRgD8F6rhIOPR1RHhETRAeQpfvJDysWg/vII9Z/8uoA9lj6kIcIJXYLBkeZgGBBg0qx6lddsTTqnQACbFzuIGfIlR8YuerMFGTAQR+G9R3srEHoO4QEmVIXc2PCPBvB9m+iPBMrDEMV5JiVJWk0vL/R6nLuiCKMAD8Nv31Kei9IdwxgGBGQNzAPoSIA9DkgZBhFt3tsERAigD6J2CKTKFJJsPJ/DlXfUOf7GxxWMmKDcdx4/DjHCkzS8Fv7EgMMGAfhzUnFRlI21qPydqe7okHYfk7+eq/J+n72u35Ob+JiPZSSNk/VOOUlVyWfk3AhAMuo96ogIQBufuPcvyJuHzMj8mHuIdISeYNIPkz9L8OYaLPa2OLqu5eUFymX/AB/nAiWrZx6RMS4vqCBx0usFaZgC3BWP5AIyCJsOnuHwYD6LkKhM0Y5fpdm64IOBFAUAD8g6pAa5WQUHo6okIB8ytQiASxgiEzTIQC55b03F7uQOwgGoSC6wfzrn6ke6GfqV+DEcOufoGtROTBfV8wWKeGH4gcZQiab/AIh6I/y6g/C9NV3KJFAAA9G64VSm8WddRaK0mnyEy8wIAB51sVyQPRtoDuGngVfEOlSOLKO4fIlLl0Dfer2InJh1SRLVfg+pbctUq1JdwCPqjxNN/Aj4PoEZGJXWK+gDHVZI7Dy3WeGmYhLID1c7VJig33RwBqUCdCcDMQePYXPAl2bbhWOBAMCPaqcwHy2fwM0S9ifLZeB2TuY91wiEsgJ8l1wri0tad9sAAGB96X6gJ2ESh7e7mUptGxhLaQwyOzShy4IbkeldZsHyYKgAbLZQu9zZ9LZclcOqPtWZXelnU8TTcE+u1yI2DHYXXKAewmR1sXehWJWtKSgFnNp6alyEAHJgAqpmlXsXPJ6AG68n2WX3iuUuXQMfJqmwgErArrEu1Bwdk0wbw8t0ttLvsQyqpUEKhuR5LrRWPkymkk735+9brCBtXmaancS58iDGpf0WIUEmVDc5tbid73+EEAAGB6jEKCTK7BYCR577NglNH/d+5mBNSoUhxFOVHRzhCZpxirzXm3ICQJqJ4d/+8xqRM6mUNYSd48l1aEEtKdOHQkyugIc5J8lhNriscDmKAoAEJiZuvJPCzUEsRWIoCqBNQ5UADkwHwUCDu5j1E2heWMVQqgeR3B1OTwk73n4SEB7wg4WAYE1DlEn6UEAgkGCi4cWQVXe9kSsry5MYEqQJYltYJNkSu4kWRCxXLDB+9LG2ITCDgA/zcxFCKB5KRl3aXPsqJmmJNWTLb0rlbh0DR7kQgeTVvwkRxaQuQqCKABhelt6JP1b+6RTuUHp+pIuPxG1D8okpuDpuMe8kkVgmUXM5IfqQCIFCjAAHmJif5ry/svRiFBJne66AYAHS84qMrGEA9EsByYCCMg+XUf8AEZWAqAdLbhXK7w5wexl1mP2LyZTXsXpqXITA5MrUVVSgb3NphOBmeIGtNh/+glSYBsfmaf8Ae7WeRv4mU0FnJeWEV1GaVSE3Hk9NXwDEYMoImRPFUvs6O4QZMQG5g7cQD71tO+1UiDfeT7L5Lm2pKk2IBNWeEgJUCpOY9arSZVYdgrSWVAOg5aDpe7oMoJ3tsBY8waVAJpcgES6wk7EgSukZfu0FZuIZ+wHAgGBNRZsT/wBMo03u8swtZlFRcfCQha6zgAATRjl/SuOKmM0oxVGcKMky8s6E8CaQAVdbu7okHnJAEe8k4qEGmd+7vNMhQnykA9GIUEmUJvJsaasgEFeZplBG89z1AL6kk8Cal+wQcmVqEQCakkVTS0/92l5JAQcmVoEQDoCD5L0LgARQAAOjKGBBn6X4cifpyebDK6kr46O4e/DnCiC6v5iur/xP3qD/AJnM038Cfnyf8tv/AIvS8l7wElaBBNYcIBNPVsSD9+qJ9l66o4rj0ZqGORDe6IUIiX7KuJSlrkuIlIXuTuPQkAEmIDfeX9h01NhdwglahEAmpJJFQiKEUDqCDwQfPam9CIguVNgESn3sO4y1N9ZWUOyJsKGISRlhg9EG+4v8ehcxtfwkiItawEHgj0LwTUQILXKBESJQACX7kwVXVEhCCJUjju7dTSDaH6EAzECAOW6X2eGk0yFQSTz6hpRuVh01UrpWrj71OQ9s0pzSOtzkDavJlabEAlritCZpU5c8mcCJm+8n2EsbZWTNKhCEnk9dT/NJZYKxK6yTvsmsGKpU6CsRbFc4HTUWEkVJKkFaAS99lZM0lRJ3mMdqkzTguTaerDIIlVQrHp46XNhMDkytAiAedzhCZp+yFzCLLznhI9BqG9DKX3oD6GB6bEKCTEBvt3ngfgS8EHeJpH5HSywIPkyqsju/dpnAhJvux/0EAAGBNW5CACUV7El4LlVgGBjrdSLZXQE7klj0ZQwIMGmriqFGAIeO0oqIdnfpdX4oxFUKoAmMiAAfQEgAkxAXbeePb0Lv+JpUDZQBAAABLrAiTToUrAP0dpNr+EOBzFUKAB+BbqCDvqge4gAJK6tp3Mct01JISadAidGrVmDEf0REAwPQIBGIA9DkgErDba/ZEIlVODuc5P0mAD+CiAf/ALreBKri9p+Oll6JDqXyP2Qdx+LczPr6okICJS+9AfTZgoyTLry+FSUVipIe4gqrqy7RCLr93sPxXnpiY9ZnVRkkCU3Gxz8SxQyETRnsR6TZ2nHMSlnObouHvPwnRyQpIGTFpew5tl9QpIdIp3KD0LBRkmfqaoCGGQfw3iEGfumTCT8TJ+Jk/E/dMGYmB69jFUJED32cTwbzy8Gl+XJiKEGBDNP2dx6dz7KyZpkITJ5PRLFdio5HTVEEBBEG1AJdcKhEpNve2eBX8Q1PUc1QakjlDPEsfsgxB+McZEcGh9w7pFYMMjyV9tS/p6kkuiwDA6Gl0cvVAL25IErpVO/J6PQGtDxiFUkyuwWDI6YH401F3/QRGspIgOQD1QD9U/okgQso9xN9fyJvT5ENiD3EN1fzDfXDqq4DkA9NUxJFY5MrQVoBEd7byQSEH40usFaEzTV82PyZqAN6GDrX/wDEv6NyGxMAwaQe5g0tc/T1wUVwU1/E8NPgQ1ISCV6MwVSZQC7m0zUvhMDkylBWgH40s/yXhPiAYEsO65V+PJp+7u3qtYi8sBFYMOx8mpJJFQigVoBKgbri54H40M05Btcx7gDtHdpShUEtyetz7KyZplxV6bMEBJML2X9k7CDSL7kmVUmq0kfw6mUgm9yZqicBBKkCIB+NTpjvJD4BiUonkf8Ay3BPYQDA9JmCqSYXFh3OSR7CC6xOKu0rcWKCPKABCAfx07bRKk2A/J9PWMQgAmmpwMtDgA5ml4f4J/IGzL7ifUv7XoTDYijJMJa7sAQkVQigD8fkeq9a2DDQaZBAAB//AJwWAx/+v8R/+d0jIhabhNwgP5MK94VigEQDAx+MM/WmA4OYpJ+ycN8zDT90yfiZPxN03CbhMj78OSJggxPtDAmBMTA82TMzMyJkTI+7wJjvAPt3AmBMTHnzMzMyPydgTAmJgTEx58zMyJn8m4EwJiY8+ZmZ/KGBMCYmPJ3mTM/+TdNwmRMiZ/JuBMCYmJjz5mZkTI/J2BMCYExMTBned5kzJmZkTMyPydgTAmJjz5mf/s0//9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
