Тренировочная работа 27 ЕГЭ 36 вариантов Ященко 2019 Задание 13
№ задачи в базе 1244
а) Решите уравнение б) Найдите его корни, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 ященко егэ 2019 математика профиль 36 вариантов Тренировочная работа 27 (36 вар 2018) Алгебра Уравнение Тригонометрия Задачники Пособия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Тренировочная работа 27 ЕГЭ 36 вариантов Ященко 2019 Задание 13
![а) Решите уравнение `2sqrt(2)*cos(x)+2-cos(2x)=0` б) Найдите его корни, принадлежащие отрезку `[5pi; (13pi)/2].` 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/KAgjrecUtNKMUj7MWOEQmUobnLvGrVl2kSpAl5A6jD6v3Z86wdupfe4rErQIgA66o4pM0oxRKrhYxHcyBxhhAABgdpMQerqS/yHS+g2kQadAhE0nh3TpYCyEKYNL83eDTVw6auKoUADrrDiqUjFSj7Ma0nYBKVC1gRiFBJlGXdrOjsFUmaQcv7ujze57L7fTSChypsM0rl066k73WsS4+nRNImE95qX2VTSrirqSAPM03m136pYX1RHyhIAiureVPZq+UEAwPsxq0JQERdSNnBmLLj+PwkVQowOmqYkisStAiAe6Y4UmaMeCewgNyAY+Ahmj4PQkAEzTgva1hmqOXRIowAPeMgcYYQAAYEbO045ld5BItl1xf8FUprFaAdLWC1kzRr4LzVvwglKCtAOy7zqk+zW0fQdXcIpJmnQu5tf3epOKTKF21DrqnPhBNO5BKPyJqX2VTTpsq6at8IBKUCVgQfj1RPvL7jXwILrzwkzqJvv8A4R2c81QXms4FUrYsgJGOmqOSKxFARAIg9XUl/kO3nW/ZwmedQ30QQAAYHu9V5KJAMDqyKxBI4l1RJDpyIKrbXBtgGB0ekO4J+UsyKztmkQgEnuutFS5iNvQN2kAzGOzYpbcQM9U/HqWM1D7KjNMm2rtTzrG/tOf3QAD3ZlX+W9n+Bcm+8D5CAAAAd73uXKVSm1/VKP2qiqSQMEy6r1QIBgY7aPN9h/tOP3+4kVnEqtNQI2T2s/NIp3KD77UWbBgcmaevYnezBRljKhUCWQyn8epZ/dZEJABmk/5n7U4EKqeR76xwiEylC7eq/uH/AM1+z5CXhUfFc0pUVR70XwPJinI77AShCnBgotPLw6Q/J5RV6Q+3D1h+YAAPcWU2eqSkqoVBH0oJJBIldCV//OgLl9Qp9wCQBkz2ivIHvtTVkb15Eof1E/tT3FLwDx8M1yJyYdTVPXr+sS1HJCn9taxE5MBDAEcdllgrEJvfyJpnLoc9XYIMtDqxFYOoI62p6gAmxXtCoMBff+adR/pv7VrBwYhygPv84EOprER1sGV63ErUTKaAQHeehV9IdPVK6FrJI7WtReWAgIYZB/Zr78HYkTTF/NpiKFUAdT4Ee0ly3/8AQgJroJc5M0yEJ0dgikmBDe29+I71gmvE0oIr66i3GEEp2BcKYCD7w3KLAnTVDKZlZ3Vg+/JAEbUgHABM9qb5pKrhYO57WFwQf0wkAZMOprEBDDI66v8ARlP6S+/1TEVTSpW4mn8XuB11X6UQYQCO4QZYxLks4PYSACTC73EivwI9KVJl8maM+WA+CutFQntNnISU2i0fA6i300mmpIO9+0iJpQHzLP8ALaEHAgGB083W/wDYsPhYgey0xFCqAOrIrciNpQTkEiIgRce7YhVJMqBt1GelwzUwmlOae8meon8hBYh4YQOpOAewkAEmM7XWAAHZFRVGAAIQDGAqvBHDdrMEUkypC1xtP9LJAEcm99icQaWuAnTWgcoYDkdNX+lKhitff2ILFKmBBRWZpBy8scIhYymz1EzL/NqJ0vsD2kHgSo4tQgYB7L3LuKklaBFAE1uSQJpayie6Y4BMouNpPcSBL39S6KBtEA2asgcH4ED1tSfovaWAIBPS18DaOTKa9i9Lm4QcmVoEUAdAAOB0GoQvs6vnadvM09hJKPNRYSQiSsFUAPuHdUGWMuvNp2CU1itOlnhGmk/S77E3oRBoxBo0iaUBwSezVMQAolSBEA63+bUHbYu9Imdo3f0vVvhJp0CJGIVSZY5dyZV+mvTVeSiQDAA98zKgyxAiWI/Bl7l3FSxFCqAJrDhJSAlQlQ33M/Q6UG0mEA6pQOF62PsQmaZeXPJ6EAzgQ6lA+ID0tu9MgEczIxFuRnKjs1JxSZpU2VdzoHGDBpUBBhIUEmUAva1nbkTImRAQfcXNtrJmjGEJ7dTlnJHCQXj0geTKqyDvfy3QnAJlALubT0vuFazT3AoS7y69ApAM0tO47z2ajKXgpyZTSE8nnseq13J3z0Lfk8orsRiXPRiQpI8mJQ7km2KgfU+OF66k4qMoXbUO+y9w5ASetf8AJILrgQCkHZ+fV9WYIMmUg2ObT3JaruVHI/peo83oISAJqLwUISUUK6AwDA6L/l1JPyX3zMEUkwIbyXckCWAV2gVGUVbBk8mM4XGZqfNqCXvgBByZUmxAI96IYl6EH5ETTgu5tPXVHhIo2qBCcDMpv9RyI5AUxfxkqBkkxBtQDpqkJrhvJqCDkzT0FDk9bmZUygyZbZY5AaC28ADZKyxQFxg9pIAyYdRWI9puIRIiBEAHYwyCBDpbDy8Glf5PHotA8OTKKyiefcas4plIxUvaBYC6heTKcUWkPDeglbMwywxNUSKTKnQViG1n8VienuvIc8SvTBwTBQgBEoJS01dbLBWpMIf1Ud+SYPcudqEzScF+t532pXAO/A7yfS1RJ4MDqeCI96JAj3kF/AgAAwO1iApM0gJd3/pd9Jsgodv1HnooEKCILacgDIlW/GXl77EmmQonnk++1mcCB7HAWsFRLaAib+TBeorEqRnf1HmpJFwIlCEk2PL3KJ45MStK0yZcQzlkB2xHQVAggCVWepkgEDofx6vpqrv+CQUsHAU+YKLX8O8VBReB8j1vcIk0YHq9qgPqm77SbrfTHAjhCfSqAJlINN+zoCDx7/V/oyk5qXuetLOYlKJwOjAMCDBp6xAABgR9OHctPw1r9AIbyfFYJlNJBLvz0dgqkxFNh32D/wDgTVDyhg9y6h1IMrQVrgdGYKpJlALubT7961cYYT2ZIKUXgdxMtc3HZXK0FaBf6gT694HyWAe+IBgAEZQwIMTToh6YB6ahXJUpNltx/H4EFahNoEGlWKoUYHRyatSXIJEL2XeEBUS6koQQCZQhALvyZ61f1l7h7UCQQkKCTEBvtyfyCOBVep+R7RWoYsOT3mhzaSDgGV1rWMCXgh1sENz2+K1lKemvv9T5pM03mke9ZQwwYABwOuOhAPI97exdxUkVQqgD4Z7FTmYe4/NUiIqDA/fc/B3iwgBDKaxUnQ8eJSjoSXbPxJAPUgEEGezVRKEQ5A6Xh3IQcRECKAJZWLBgwDAx74AD4C4ZqYTSEGr4+3dtwkpq2Dzz8KSBzC7N4QRaQDljuP2XPkSg7LmQ/upUGAY+zN9JfBTkSkuV/H/425B+52pJFUGnfkPAmomzUQC8OAf3pbUZio+xmYCD2W/juVOu4A4J73tSvkwawEwHI/ZnsVOTEsWwZXte9Eg1Q+YMVgwyOupJCYWaNcv8BbcRaEHwBIAyYlyPPUT+QgIP9ozgS69nJQTSEhyh6k4BMoGcufn0vs9NJgshtJlJJqXttsFakyqkud9s1IAtwJWCK1+CvuIOxIHepxuOQYPgbbBWJYSx8jLmaQEOey5ySK0iUIkutG8JNKCE626lBkCUJsT/AGfcEgd7uEUkzTj1LTYfc7h9ZkfUQEHt1LliKklekA5MOlrmHoceSUMB7tUWCAJKQVrAP9gcZQgSnTkEl5pxm136LYrOUl58BR84g2qB0upFsvUJRtEqGK1Hb+vef4r0FGbi5PSzUIkpuFoJHQOrEgHqCD2vYquFPJ7WOFMQNa5EvUAViDj4G6u17siV1ilCx5mnBwXPLdXcIpM06ny55MY4UmVVtc8VQqgDpcGNRC8w0MibzBqUCCB8puiurLuEOozaETtuJN6Adz2KkvLsAT4EoTZUB7h6bHcnfBpPq5nso+TmVUFHyX7LGCITNKngueT11Hl0SAdxAP8AYr32VyhNlfSjze8T/LeT8l6W2ioAmV2rZxHJuuCDgQeB2XvsrMoTZXDKbCLzvMe5AOYiNc5IlNQrHS6kqfUSU2CxAZdcSfTrlFToSSe1xu1Q7goHAh/yakfRfc23rUZ7YINUkGqriOtgyvdeS7isRQAAB1uJdxXAMCMyqPxEARCpH4I52oTKtSxcA9CARgwVoOFjDKkSvec1CVUrX2PciHBMF6G8uYdVXEYOobrda2diSukDy/ky4b70SAd9li1jJg1QPyM9pUcgxLkbt1RJKJFACgdCQASZSC9hs/rePeXWEHagyZVeclLfBgzdbn/gvQytwnqmadcV9ABbeSeFlw9G3KGUIESXW7fA8sYmdoz1v82ok4EvvJJVJRSLcl4KKxBmi/8A03UiOTXcyIeZTSK+xjtUmG688JKzcWLgRBeXBcgDq7BVJMpuFsufYkoQqmTyfcmpGOSJsT+Imxf4iGlCOIiBBheuY1jNkVx7LqfLkGaYeC55PZT+K536as7rABKTYj+BCL3BBIE0yBLiD2W2knYnMoBS8g9rogBciaWsbMkQ1p9BAAB1wIxwCZpcu7OfcFQ3IgUDgTAPIm1QeB22f9WvR7FTmYe8+cqkUBQAO42H2oJ/YHYIpMoHg2HkzVEOQRKgBWNsZwgyYDlcxEL3kQDA6Gu0OdnBh0wKEHmILwNolVITyfLdlzBL1Jj3kgisStHcxECKAOmsAKSnPpLnpdbj8K+WltJRA/zlZ3ID23ttqMoXbUOzU/pSxwjrYkQhz6lhiXLYSB8BcSWFY+cZlpSCo2gvZNGfBEtsFYlW/l4eJTZ6ZIIMY2uCQNolBIJwpLymsg735mROdX1stJOxJVUEjjGpRu3UkioysYRR3akkUmaQYpHwF1Isgpt49SJQo5JJ9wnnWf2C5S6ECBLXAU4UQ1D0ikR7UGwJEqPNhyegUDge6Kg8iAAQADpbS5OVeLp/ILknpYGK4U4MSkJ5PkyxQ6ETSkgFDyO24F3RYB2MAwIM9mrg0iAxVCjAHwFiWervSJT53OcnoabUclJXTg7nOW64HQADgDpdSzkFDKafTBJOSeoUAkgDPSysOIgIUAnPYQCPPeyhhgxQFGAPibXFaEzSISTYf7HgfDisB9/bj+nMQoJMAN77j4SAADA+5jHAmw2HLkgfSAADA/8AhmyO57FrGWh1Y+SSq1bO2xwiljKbxb9wL7tnheYabMFy8offWD2WuK0JlVRuO94EUDAEBUaobO3UVmxJpEO8n4y6z00JguvPCT17BzXPaHPFccXkiDwPP2ec7UJmmG9zaZvL3sQTtE0n5Owg33f6WAADAl7FajNJVy57MgTUWeNg5MpQVoB8MWUckQEHt1XCxRhQJgTA77LVrHmeva/5EhGoHmUvvQH4O68g7E5mdSPMot9VPg3vRINVXFYMMj+2ONyEQG1QagIEFNBmmGKR11D7E/2ZQmyvoQDAAOhMDq3BBmprcuCk0oG87/zy68ViVMWQE/B5wITZc5CeBL6vTA8kzRk+Qe2/y6J1uvIOxJTa4fY/bdYK0JlNRc+pbLSEqJES1jVjktKU2IB8EeJVSEJYy+wIk0qFE73cIpYw6xYNYP4GHWD+BiOHQMO7OBLrnd9iSmkIgJAJhqQ8qImab9nyP9twJcfVtFYgGBjqR6uo/wBL1JAEW1HOAemrJFUoUm0FOltAc5BwYKkpAd4pDKCISFBJiXl7sAeO82KDgmbl+syJkTcvGR3XfpNKbUSiEm0mx/CCaVOX63WiqAgqDKvx2s/S9ilRMqR7fERcakD6Ds4EAN95J4WAYE1CF0wJRRs8mE4EfVytxYgI+AvuFQjvZyXlZJuX1fcMoYYMFSDhYFX6CFFPyEAAGB3aqwgBByZRUK062/j1KD+23OESadCAWPJ6scKTNKPBbrqLv+CSommwFhPagfCLGqtuBLTSHwR1sQOpBlDmtzU8tc3v6aSqoVDvfSh3JzBox/MwaUfzM9lHzcwaUAgg9xAIns9cuO9hUsUBVAHV/wDLqQPkJc/CLyYihFAHRtjfhaYWtDgAATSgklz2ah9lRmmGKujMFBJlGo3khpfamwgGUI1gKiVoEUKIYmp8uHlN/qkjuJwCYdWfkkF154SG64c1ypmZAWGOt1ItiadEmo83oIO4nAhsvc+BAmo+bzZf8nlZtzh+5iFUmacepcXPW60ViadD5sfk/wBDP7QNUu/EZgqljEBufeeOy4E1NNO6+lDevA8x/UYEk7RNKAMu0A9ezJH4BAirwIZp/Nz9mswHE0yBU+CvconjkwakgEPzNOhALnk9T4ErtCO7mUITmxuT1sDO7uOVhuNwCCIoRQI9wQgcmDpq/wBKUkekse9Eju1pJPhRKdMCMmCisQf4tTgcHo7hFJM8W3fQEyuta+O8Ko4A7TqALgnQkAEmVA23l/kPgb/0WmjIFULKOSI+o+SeTKqSTvt/tdzbKyYKU9HLwOfAYkoDBdUBzDqFPAJiMzcrjqaKyckRUVeBCAQQYNKIqhRgS64VQ3vZ4RJRV6adbrRWIlBdCX5M0pIBQ/BXOBeCYanvy5lNwAw/giG4k4rGYOPMIyCImlAfJMAwOr0NvJQ8wVvQ4PM9S63gbZVSE8nyerKGBBnso+ph0qbCBK9KBPXQEqYbq/rEzfqN/wAhGdUGSZ51L/RJegS1CIPeHSiC21PBQmE23+OBK0FagD4EgEQ6VSSQSINKvzJMWtE4H9s1YJSIj38+EgrULtxBRX9IFA4AHuSoPImB1sYqhIErqJffZ0FeLN4+CatWIJEAwIakY5KxVCjAHwLVo/Ins1UVQowBLKVsIJiqFGBNQuUz9IjBlBH3OxkRVCjAH/mnY4RCxntTnhJ6l54SH2kykXGwl/s9uH1m5fqJ6ifyEDqTgMP2rVcBYihVAhIAyYjhxlT9nS1ptKZg05+dhg0ywUVwUoPlBUgOQv7QrqxIB6W+bkHTUuXcpwBNIpFX2d1Q2WI8ByAfckgTP7CxwpM0Y8u8JABJlGXdrITDi6zCcDmAAAAfZ3VJmqUHdUO/OBHvJJFQzHFpdQ55mmyGYE5H7DccVNNMMUiXEuRWsUBEAHAju9xKpNO4pJDw6pfkCYnqu4J8D+5EgftVwzU00f6XfqmIQActKqwiy6r1ZXWKx+w3gmlpUbXQIBiVViuYyIFC8CGtSckQKBwAP7nqySABBTeOHgS/+cAv+ZEJvgN3zAm67+Aha75JA1v8Juu+kzd9BM3fQTN0/wA3+oPWn+b/AFMXT/N/qEXfIiEX/IiYv+ohS7+cT1/UAPwj+UM0f5D3n8eqA+S9uqcoBiaa0uCD1S0m8oZdaKhNOXdCX7nYKpJntX0Qz13+VRnrW/KuISVBIwe1mCgkz2mqe1VT2quJejnA7r7mQ4AinUGCvUfznp6j+crF4cA/2wnAJldgsGR7g/jvH0XsJAgIPB91kfFsMqRNH/zHfV51L9GYKCTLLXtPiJqiBggkwi2/kBRKD6RNb9dSTXaHEpqLn1LIB3EQlF5wILEPDCAg8EHudA6lTBpqxBTWOFnpp/ERakUkgdxAMssFYyYbrnBKDAmncvWCf7FebBcAkB1E/wDyYBqIRefnHS/5PEBCgNz2EgRiNpmkICHtdwiljFYMoIjnahMoXAJ+vViFUkwsbTl3IUmUApeVBJHZdYRYijsYhQSYXsvbCeBHodFJNk01zbwD8XR4vcd7g1XbwCQZ7QDwCZebWTJGBK7K0QASlDkuwAJgmpA2AxCSgJjsEUkwo94LGUPuTB5HuHoR2yYKK/pFUKMD4G+o2OsvIRAg5MpTYgH9fJCgkxHWwZXoPxanoSAI2o5CAmUW+qO6xBYhWWafYhO8yrTAoCSYi7VAJ7NXn0ppv0RLDucJAMDrqATSQJWhPl8hVmlTlz0ZgvJnqp/KFwdUPoIGDcEHreTY4qWIgRQBGUMpBlVCVnI+L41veQDAoHAhAIwYtaLwoEIhocEkWQUfNyW6ekXcl+IAAI4NbhxweYCCAR8U97+pKXQku58xtT8kBMp3lBv5/rzjKkTR+C4jHapM0w8Fvr01jkIBNKClZJmk4c9+pPgJFAVQO3VfoGVEJQDKMkFz8+20m20VjgcxQAAB0sqW0AGezViUUhySRK6hWSR0tcIhM0yeC55aZHxvOt+BIBEVQo+KFaAkhRPZ64FVeB/XzNN+rZLySQg+cUAADoyo58zUP4CLyZUgRAO7IhTNobu1X6JhO5K6xAMDHW2xidlctNlZwHJmkwUJnqpu2589byRU00wxSOusfyBAbbfFY2iPU9OH3xTlQfjE86w/Y6jxdZKvx3M/S9ygAHJltYrQHJ3zSgPlzzDd+MIoz2mlycmyDTLPQ+jmVq68tnt1f6M0YJJc9gFotcAcnmV0hASfJMNDo52HAMqpCeeT1IBGDAAB1sGdUN8AAGBNUfAT5mIMIB8ZV/1b/Y53NdrgctKE2V9L6i5BBAIi0EnNhzDQ4chDgGVVCse91vhJpk2Ve+srFgno2fK2JQAcklj8anjVt9jjQDbvPwdtQtxAABgfto8aw/c9/GsH2RyJkTImRMjsyISByRN6/wAhDYn8hPVT+UN1f1nr1/WG+ue0JPXSeuk9oSe0pPaEh1CT2lJ7Sv0M9pH0M9pH0M9pSDUVwX1/WevX9Z61f1hur+s9ev6z16/rDfX9Z7RXBqEdwB8S/wD1i/Yp67iSQ8Fd3zshpt+Vs9O75PNl3zeenZ87J6J+bmezj+Zh0w/kZ7MP5GezfRzPQ+jmeg38zDQ3ysM9A/OwwUD+Rh06QaeuCiuehX9J6Nf0grT+ImxP4iBVHAEwJgTaPpNo+k2j6CbR9JtH0mBMCYE2j6TYv0E9NPoJ6Nf8RPRr+k9Gv6T0a/pPRr+k9Gv6T0U/jBUgOQPiT51n2eZwikmV2rYMj9wHnWH9u1BcuESCi7+cxqRDdeg8pKHd8lx/a2IVSTLA7oXYygGu4D9wq/6t/wBouuFU9e/kCU2+qmeznVdL7PTWUO5cpZ/bNUSKZWDbg8IspG+4v+4J41bftDiskF8SywEbK5UgrQDpq3IwBF/KJX5vc9LQxvWVDN7v/bGevhiJa4CBK+TKkFaAfuCf9Y3unsVBljBqkgIIyPfHVAEjYZ7V9EMF7niuVs7Alxj3TkhCVgpstJJlQNN+zrqfNyCOwRCTKAQpJ5MtsFYyY94NY2ctKU2IB8AWCjJMOqSV3pZ/WbmZ3FaR6K0QlyZUDVahPB/cU/6tvc2OEQsZVWbj6jzUlETbiUgipe5vCkiae0uCDHdUGWlbiwZXtwI/qlyEAAlaOPLtn3ZsIvCdCA+qH0UdT51kc+s4QcDmAYEvffaRKCKn/GIdUkBudweF73YIpMoc2ISegdWJAIJHZY4RCxlQOoclzBWo4UTVIEcFIpyo/rG8VXuXiA3PvfiavhDFOVBnrg2hB+3p/wBW3udSS5WsRQFAAllKuwJgGB0usCIfIBmkd3BJ7ARTqTFQ6h97+EiqEGB8FeQl6PLLwB+AgmUJsBJ5PV6rDeSJXWKx0FKBywEatG5ECKvA9xrH4QSlNlYEucIhM0Y5c9mpANJmmIqGTBYp4YS4+teAIBgAf1hq0fkQAATUIXqIEHrWAJjaJVStf7ePGs9yPOrPRrUTky3VEnCRBfZBpRglySZoyRlOzUOHtEQAKAO0+BDZc5OyY1MA1BMHHn3T0G20kz2MQaVv5wUWDiyCq35Wz07vk8I1H1ExqI/riUpdkFz7gnAJj77HLgQXWEACuXByVDnmIoVAOzWHwEi1j0wph0iRKlr4EYkAkDMpNhY7xgfYq3xqkPubKW3764Evfw7gRKEWPlbXG3mZampQEJg1STT+bnccdbrSSK0goUVbZWCqgHuAAHj4G68Vyq5zaA/vL221GaYAUiYhAfVxmCKSYjixdw6jNuqP0X7H6rw6GD3ZUE5I6NUjcqDAoUYA6EZBErpWv4hiQpxzKK/JeyUjfabPeWILFwYiBFCjoKsWl46B1KmIgRQB0sbbWTNIMIX+x+s4BiHKA/tN9hGETkw5Fm3eSDEUKoA6Z+B1ZwgErUKgH9tLqOT+xaz9KVfpr+0lLHvJEu04CApyImpIGChJgNzjgJK02Dkk/A20l7VPyH9qvcpWSIKrmAJeCiz5Ww0WHmyDSnf5MA/YdZ+jKf0l/a8D+yswUEmC+s8GBlPB6kgcnvdwikmKwZQR2kyzVYOEEot9ROy/hR9TB4Ee1E5MVg4yP2PVfomUHNK/Y7OBK7VsJAmo/SMGlQiHSfR57PZ/Oehd/OHSueXlalEAJ7ciatgcJE2qoUHt1TlKppa+XM0vDHoWC8mA5EH+S4n5LL7fSSIht3O80YIT9j1P6Jmm80j7HP8AkM0Q8Eyw7rFTrdaKhKr3NoB7rFLIQDBpn+bwUFrimYNJggh4PA7HRXGGEuYJXgSldtYHTVZd0SOwrrlK7Uj1JYQWl7AJtHJlShEA/Y7/ANFppf0R9jrf02ml8UynLMz9bqTYymAB9V/pe922oTNMhALnlu220ViDVEH8aECVA3ObDwOOvOrJPCwE32/9iy19iSp2S0hzEBut3ngcfslwzU00ZzV9jr/FLQHGlAHLRFCIB0dwgjapxyk0yEJk8nuuuFUOod+K57Q45SV2CwZHY5AvJeGp7/J8CaU8oZvXdtB8wwUu9p+QiIEUATUnBQy5i7hyCFgvqAAENlj/AJEgpc/neIu0YyT+wsMqRNPYKyQYLUPDT1k/lPVr/mJ6qfyiurcH7E6j9Fpp8u4HyXqXBuJfhYyPfl5XqAtQBBJlPqkl37WrViCRMAQgEYMVQowB2FQTkjo+nBfeCRK6lr7CAeRCisMEAiLUi8L+ymisz2Wuey1z2Wuey1yuhaySPsTchesqJp6vSHU0IX3QAAQVqDnH3Ke1E5MF9Z+cFqfyE9RP5CGxP5CC5P5T1E/kJ6ifyE9RP5Cbl+ohdR8xPUT+QnqJ/IQ2p9Z69f1nr1fWC6s/Oeon8hPVT+U9VP5T1E/kJvX6ib1/kIGU/MTI+27UI5JM9lrnstcGmrg09Yhoq+k9CuHT1z2euez1z2euey1T2auDT1T0KvpPQr+kNFX0ns9c9Cr6T2eqezVz2WuezJDpUh0v0cyum0OCT/5JEx7ndylU09jlyj/c0jIIlNIqBM0432u/3NOpQGW3hkwnJlKemgH3M1DEVGH06qwCASYKHCbxBqvHkEmU22OfKfcuxBYhUxNOqHJJPTYv0H/uuP8Aa7mKISJi0J6heVMWrB+CdwikmDVE8JPXf/8AUZ7R9UM9o+iGHUn+Blb70DfEswUZM9er6wWIeGEBB+zLOi/mMLi+0L8oAAMDqSBNw+syPeugdSDFUKAAOmBMCYgHxNiCxMGDRpDpa5pcm0/ZLPedMXsJJl9ARN6Ss7qwejHCkxEtvJJJAg0g+bmeg44smy/5PKhaCQ/ub9QEgutBBPBg8joxCgkxHDjKw3AWhPhWYKMmHUE+KkJhGpM0zl0OeR26mzA2Dkyiv00+yV5IvT3GrOKZSMVL0ImAiGU3C0GBg3B7T4EptNhbsvcpUTKaTc+THxZeqDheurJICCVqKq5pxvtaw9HuAtCe6vOKWmlJNULAcmLYjEgHtZgoJMAOofJ8JFUIMAdFQLnHU2oOWhvrA5lJV7i7mBgeCD9gnuROTDq0gOR71nVeTHdDqVM9VP5Ceqn17BfhyjwEEZBBEtPrWhBwIBgddWcVRB6OmJmjQgFz23HFbGaVMVdjKGGDLGFVU0yEAk8noTKhvvZ5qnwkoTYgEYhVJMWwG02NH1FvIGBKyWQH3GqOKTEtKVqieWgoJ82maQf5Se3V2knYIl9gACVwXv8AOoxLw77SCOw6ZCSTDUr3BEg0iSqgVEkH+/XWCpMwG6/jwIhsqtCOcgy+059NImlHLkky0AXECL+Ue9voFsroDWkT2WuHSpAMDpkTUVB4lVvAaVIlYmetv+W8JNUSSlYiKFQAdl1zIcBJabiAH4MFV4Hh5Xu2Ddz2P/muA+SwDA6ah9lcoTZVDm3U/wCl6ax8AJNNR/zeXn1LhWIAAMD3GsbJCCUUisS99lRM0qYq7CcCaYB3dzAAOmB2aizYnjkzT1bEyeT9gL6TaRK0CIFE1hIdJp6sDeeT09mJuLGAdTCmoySDN+oE9XUfwlJcpl+e4nAmm/5HsvR3A2HEGlf5vBpPq8GlH8zDpfo8qQogBPSxwiEmaVObDKvx6lj24Eu83IvW9iAAvJhFlGHyWEe/eAK+TKkFaQMCSPmOn61/+lljBKyZpVwm88noKC9xd4xCqTNKQXY9M96Un1i79NV5KJFGAB2MMqRNJ43p3MQoJMQG+4ueB9giYT62p+BYEqRK12IB2vYqcmAgiaiz00mkJKdb0d2AHEdSKiEmmqKJ3GvNgfq7BLwWllxcbKhmVZoc7xHvL+KhKq9g+plufTOJp6/TSagO7hBxFAVQOpAIIMSlEJIHTUkpcCDAcge4AL6vutrcPvqnrXfwm+88JFzjzz11dhJ2CJdYEAFcN1w5SKSVBIx/fWOFJEoc2Jk9L3P5E5M0Y8v3scKSJ7Tb8knq6j5JA+plNps5GD2W79n4OYDqYLNR80nr3fwlNhflSOzWeSgiDCAS0eteE+QiIEGB75lDDyIqhR4EKhuQDAoHA91nAhHr6j/QgHuMe8KqTkiAATA/vxGQRA70vt+UN5cgVCV1BP8AbGEmi8/QxbEbgib1HzEByO3AHUAA+4wOucCAh9QSSAFjXoAcGaVfBc/GWuXOxJVWK1wPssyK3IBiqFHgdGUMMET2WuLSi8D4S8OUwkTR/NzL61DhElSlKwD8YFC8D7YsQqkmaYb7DYfucyh1IMRAgwv/ALiyQICDwffO21SQINX9Ug1SQX1n5wWoSAG+2QsUuV+Y91bR6j5JiA1agICT2ZHu9q/QTav0ENSHlYdOmQfsk7hBkzNtvHgT0bh5DxLvOxxg+4JAGTFdX4PwmoGy0WCA5HuCYb3YkViVOUt/yDyep8iGiwEkPANQPmDN9w5SJZYXwU9yLibikLBeT0yPsgSACTCwdtznCCKQQMdNQmUJ+YlJLVA9zMFBJmDqD58JNOALXA+E1YzVK/yL2O59qCg9oULwJq+Ei/lHUkAZMDBhkQEHu1NpQQWuHBDRfKgmWttQmaVMJvMIN9/+lnAmmJNzn7Iay0gBBKaC4BeKAoAHS84qMoGKlmRnHaSbrNv/AAEsfA2JzKkCL2ggjI7dy5xnz7rV/pRBhAOj52HbzPXuHKRHc27wMmDyPPV7FRgp5Me1UiBrnDtx2ao8IIcU0TTAhMnpfYa8QHIB63Ui2IgstAH5F6agl3WsS8munxKE2VS99lRiP6aYTy5lJse7nj7HHwJUnrXFzAMDredzrXCQqf6AnrH1i8Dj0w5jXvvX5LBNRYESVFiMIMA8kypVUeDmZwI+oJJFQlV77wjjpqLwAUSUi4DAjm6oZLiLqHfwqR7bkAJAmSUyBK6Dv3ue22/adqDJnpXP5L4lLuHNb9b/AMTokHW8gVGaZNlXVzeHOBkS1ncDfVEepOUOYpDLkdeBKR6txslpNt4r+Qg8CPaicmWXI9qfQRLEfgwkAZMOqSFzecJxEQIMCO4RSTKEJJsaH/NeB8lngCXOb7AiQqEArTy5laCtMfY7VPsSaYAUjqzBVJMpUkmwzVPxWOTHrFWmlWbQB/xEID3gfJRCMgiJUHvPJAmqJSqaQEEzUvwg5MRUoSYN1oOMKIxCqSZRUC5sMJwJh77SIiBQAJcfVtVBAMDHbfZsGByZRSEGTzGIVSTKM23l+hOBKfxu1nZcC7KgBIg8DsaxVIBj1I+CwgAA8ddQ+EwOTABTRNKvLnk9LKkYksJTSjkkiJSiEkS6wvbs+UKO6HA2qJo/FMJgD3WZcEIJcWCYQShPTSMAwIMSpagSsQWm0kCCkkguSYGUkgH7G3AWXBJpvAKdWJufYPyCWOKkmnQkm15qySQggAppmlBwXMsbahM0owmZeFNZBlVdyAkSpHutLExaFHJLQCWk2uKxwOYoCgAS9z4ReTKaxWJfZsGByZRXsHnk9wIOqO/5Q3IOPJmoNhA+QlKBKwOl7eNg5MrQIgHR7FrALQX1/WCxGOAexmCqSZUhus9V5qyQgUSpStYHUI73kvwJeC9gT5QAAADo67lIiKEUAdNq84EIBBESgofz+4scIhM0qEkufsa52apYUG8MISBHdrTsriIK1mxrrskEII7BEJmnQu5teak+AsUbVAmp/RMS5BWIqFzvshGRE30lhsJgNrfILHYoOcsZUmwf7MscIspTl25MdtikylC5NjywsFyoyYhJUFhg9r0o5yYtaJwJdULREpYEEuTHcIpJlILE2HqyhhhhPZ6oKEVww7NSjuAEgtsQea5STfaXPwjMEGTMHUH6IIAAMD7G21iwQG9Z6bv+cxVCjAHVlDjBigKABGrViCeR0IBEWpF4UDt9MFt3z6Mgbnpj3buEGTAjWkM/hRwIBge61T8VjkymsVoB8GTgT0zYQbIAAMD7WMSAcCJV53Ocn3hpJv3/AHld1QZYxXVxlTGYICSZW4sGR9y2YKCTADqXJPhIdNs8o5ERGucgkkRECKFH29stFZGYD3kgcmB1bgg9t6GxMCIoRAJc5c+kkrQVrgfb7VOPWEe20qSBtE0xJqBPbdeE8DyYKLLfLmDTbHBB7LrhVBq/okfVZBAE0wGz7fWuK0JlNJtJd5ed7rUIoCgAdlz+mhMqtVSS4JMGqSV2rZx2FFbkS11rHAzKKuXfkwAD7fW1C3AMAAGBPxpeXKExLHY+UIHZqfNqJNifxE9NP4iKirwAOx9UiEiUYucufuPdUXII5EA1ECXfN4OPPW99lZlFBc5eOhosDjiHUguAg+5jIHGGEAAGBGQOMERa0Tgf++EmDVgvjoSACTKLja56ZhurHLRXVuCD0JAgIP28yM49zfTscRfCiat8JNLXsTo7m5/TSDTVgR9OyHNRgOphptfl4iBFA+3JYDkgRr0E9Z3/ACJBTYXDueme19UAZvXZv+UQerZ6h4HEOcHEKObwHgEcEoQJRV6YltorAJincoP271TuCAIlAIBckwVoOFgAHVyU1Q7NS5WuE1LSRyZQj2DyfwQAAYHRPx6onstBt1AT5CX2FHREg+3TqHUgyklGNR7bRnVJ2MoYYMFKAEBZVaaspgkxCSgLeDGOFJmlHL9XbahM0w5c8mVj1dSz/bzUAgBxyIjB0BHYPxao9lj7EJge9+BiejfyXgot+dkNFn85RU6EknrqjwksIqomnTZV/QmOATFO5Qf7vmPeB4QbjHF7gkzRklCOrHCkzTcM/YQDCQoJMrcWDI7jSTcHMuqNjr9IBgf0LGRAMD+7EgDJmWvJA8JErVBgRiApJmlHgnrqX8BBy0RQiAdt7hKjNKhSqPdi0IPuBqiRSZSoWsdLGNh9NIqhVAHTOBKwbLi/yHazBQSY92+0EgkCJqEKGaZCSbT9wLEDoViG5PGzM2WP+c4ERAgwOt78IOTK0CIB23Vva4HCRKlQYAmorHrACKoVQPuK7BFJlALk2H3FYY3lyPuMQCMGAAD/AP0GA/8A235/8nifueRNxm6bvuYYFhXHkQYIg+2GfjWOBAcGKDj+kZb6TJ+kz/ozdMiZH9/JhGRMGL4H9NwJgTAmJiEGAGee7ImRM/c3Am0TaJt+hImD9ZgzzMmZP0m76gz1BAwM3CAg/czAmBMCYE2iYEx2kn6Td9QZuE3CZEyPubgTAmBMTHfmZmZkTI+5uJgTaJtE2/7MwfrMN9YAwmW+k3H6Td/ozcJuEyJkfc3AmBMCYExMdmTCxHyM3/6M9QTesDAzI+5mBNo+k2ibFm0TA7CWm5vms3n+JgcGbhM/dDAmBMTEwfrMNPxTJmf9GbpuEyPufgTAmB/ZP//Z)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
