36 вариантов ФИПИ Ященко 2019 ВАРИАНТ 4 Задание 13
№ задачи в базе 1297
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: a) ; , где ; б) ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 36 вариантов ФИПИ егэ 2019 математика ященко Алгебра Логарифм Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
36 вариантов ФИПИ Ященко 2019 ВАРИАНТ 4 Задание 13
![а) Решите уравнение `(6(sin(x))^2+11cos(x)-10)*log_{pi}(sin(x))=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-(5pi)/2 ; -pi].` 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4mVoEUAR3FYyZXclnBnVd4DkeUSBNQ/iOKxK0CKAJnAhvd3IQTwLG7l4pelwrnIPGtfzHp1IcjIOBNGmSXPB7FTeG99xWZVcHJGx4mxF3YRWDDIPRqHIAQbtKkCIBxKJzcxAiFjezoJTdzkqRCcAmafL2l+DMFBJiOHUEQkARXDjKmXjJVYgwoHVkQEHha4RCZQSCbXmb32AAhtuRwHg7j5qzBVJMotNueL3KjhI9yJuYli2beY9grGTDda/6ElN5L8jjB4U99TZ5OqOKTNOMUr1alwlc09AKAmW1goZQSahwLBdyBAQRNWcVSleWoCMQoJMow9psMyJqjkisRdgqzVEBAglS8tYHQxAUxE8S0j2igKAB1ObgSRtKhaXLpAdRFzgZ342G0thBEpG7nmMu/y3hBsIBgQ12O5y2BLwtSYG5mnTkq4nsJSDbqC/B7BWMmVXrZNWQXQSlM3Fx2HDWDKCUnNQlt5zyVSrm5Bz78bRYf0ECeFd72SulkfJcngzcqkw89oLuSqTSIC5fhq35UmnrCJwsHNYo40nJY9OpOKjNOAKhCcCLYDd3HNBLABehHC21nfkqh0qgEuZowQD0D8+pP0XovuJcokUCimaRd3M1JxVNOoFU1F3IMDcxEJoIc7zStyAgxne84TskqrFa4E/Vd/C9NtLu+Q88B/wD2mHSk72GVVeH7k8NWSSEERAqgcNSRzoIPmQIPAkAZJlgN+xwsrQIoHC+8JNMhcm14NOnOSZQMahwPLtsFayuoueeyAAQgPqoxwpM0w3fydZ6MpOal6r0Llj7LNOQaRLmAQjcmUryIBw1VJcAiU3IiAEETJvuH+g4MoZSDPwgiUiskwZt1BIiqFGBPV1X8Dptc3PyJNOnJcR13tisylAidTsFQkzTJ3Nh4+tqf4XofuhAmlIHMI9iqMkx2e54mkI3eXacFJpnBTHuOF4zUYLHceGspqFQ8nVvhAglC8tYHC08+qA4WWBJWpBLHc8HPKhMoGK+nVgmqVXqEAltjlCQMCaROxcxmCjJlYZ7i52G01LlKpp0CoDNXZskpAFYx0V5TUEH36EoCWF5qEezAERQigS+sukAtCYJCgCUIXtLkkgSxwikmVJ49sVQgwI7BFJlKkDJ3PS4vLkoZjUCVGzZxxQc+q4MwUZMQGy3n+ZX2HBCTRfoMJAEybm+iCAADA4O7u5RJbWAVrEUAACai7wwANzNIwDkHc+X6mpP0Xg5AUkzR9y5moYhABuZWvIgHk6oZpM0hzT1EAieAyklHxEqC9ycnoKKdxAANuggEYMSpKySsYEqQJTT4WeixC6FQZVWKhErIuZutkDjB67kNiYiLyoBwvfkrmnr5E6TQhOSJZpgwAEpoFcJAEN1Y3aO4S8Gs7wkAZMttNoIrmjGAfKatXILCDg4Nep5yCRDe79q0ldPu5y3G7YL7mKAAB1BQNhLU50KysXoOQCCkk5sOYBHQOuDPA5ATzkCUJ4lpJ2EA6MeQ6c6lYlYROVYKCWy5zEpCOWHC5zZaESAYHlPW6W86Tx3I7VmCp3INpgAAwPl1tgrTMRg6hhwZ+/Ku8NfJU3uSJotjGbxTyLFUKABxOADKRz3s/AorEEiED8WPLqYJe4Ma9Rt3MvNhTLSlQlQif5Li/svlOOZCJpThyh+VkA7+SQGGDPAr+kFNY2WW0mw7kCJWqLyiUoVB80gGAAcSQBkyvLuXP/Q83VMSRWNzKaxWgHwNqs6YU4lNIqHzzWelKWApWFzYeVIqBY/6TKi5JrT3laCtcDouQ2IRAhopMpsFqAx3FakmUISTYfLelHOSItaJsJqwSBiWOVqA9zKk5EA8vUIUtDrFJKgn7Jvcs4qEUBVAHmWWcgJlCG1zafs91DqQYmlA3JIgAUYHDcRKkQkgdWMiGggk1HEFBYg2mAADzbbAg2JldZL87+YQD9k33cn5RvKKuTud/LNig43MGSQT2E1T5IqErQIgH3VjP2sa1LBiBny2sLnkriVBO+5jsFQmVADNzw6yJYLBkcAwOx/sfUvsg3MprFacLiXcViPUXtCEEJNQVSqVUWYBQwU2n9dkrqFYIH9jnvrOFjhEJmnXsXO54OfG1IHsJdcKsARSSuT/AGRaAmpR+FhNtwQbCAYGJe5RJQBVUXaUIbXNr/dNl7l8VRLwezgqflFtgrGTBZa/dEAEd70GSJS/iID801KFkhvHggjeaesoCTueBAMuJttFQiqFUAfb/iKH5PfybW5ayZpUwmTuZZWtglDkOaj5ZM8W21yEnh3f7wpqBs8qe42YccCQJkfClQwwRAJqfRMoAFQ+ajToH5ugIoOQPt0kDciGxB7iPeiTLG8ORv5OpOKogwgHDw15+f38u5+SsmaVCEJPHHC2kuQQSJ+HYbWGCu4bWTw7ju8rQouCSeFlorAJgORmAfAanuAkAwAP6V1RcbRaA4BLkwaauCise01gAKGL3UeRqNh/3Bt5upDu4QCOLqgCTKn50DdBOBmU2+LmZ6GRX3EAwPKJAGTDqGJxWkc3hCSQJWL3AIeUi4Oec8Sc6kD6D+lmUMCDKiUc1njq0JqlJzUvkXbqPPv7UtNN6I6NS2KjKR4VM0+XsNnn4yIABsAJqjnFYiqFUDoo72u/9KkgCHUDZAWl1xJBwViHmUHhb6ZlHpDyHOdQo82xxWMmJYtgyJqG5yKhEHKgHRcee1UmpOKsSleSsDyndUGWMOqrn4quVXLZtxJwMxCCXuMoc2Jk8bTyoTNMMVD5CCPvS4lnFYiVqgwBL1BqMo9FeFoJrMpBFY8jfUdN7FEJWA6kieLqBuJSzMmX6Cyj3Ed6iMORHCA5rtCygVg78x6CcCUfnd3hIu1IHsvluiuMMIKa/pPBr/0ioqdlAHHUuQAo3MvASoVxFCIBx1J/IB9YowoHyEAD70q76lzw1BxUZUvLWBwvOKzEGFA8hADe3SQD1XIXTAOINIPdzBpa5+GqiadEfI6LyRUQJQnJUBFrVWLDoucohMrbmQHy84Er/wAtxf2E9XVfwvRb3uQf0shCalozBRkmAG5wx7IONg5nUeTR3Lt5tupIJCSi3xR5es9KVDFajy7FLoQDGBpoISaVCEydz0b6n/of0tdSLYKO4LktAONJ5ndvItblQmUjFY8y4kVnllFYRO4mm9Z/Lv8Az3IkA8zHTp+7uf6avfkT+TKU5E8i8/kijAA8skAZM/EVx3C1lppV7Fj7+U7hEJM06kk2H4Gw8tZM03pfapIG5EyICD1ZELqNyBDfWPeV3LYSB85OcHESuxrQ1mw8m3vYg8zUnZB7w6avkiZZhUT+WFlrWKcqD5NlauMNAABgfA6k4qMqGKh9qHuIayb+Qmfh0mnBFzjozgRLkckCHTkknnMGlT3JMFFY9oFVdgB9hoee8n6eZfWXAK7icl1pAc4Euo7ApKqSTz2/Gaw/kAiDCD7UPYTT97HeHsCZpN3PBrFQgHc8NU5RJoxm3gLSbykNwFoT7DsbkQmUXKiEneHVD2Qyu8u+OT5M96IcGDVVwX1/Walw5QAwbD7U1DclRmmGKRLjy1sZphikR7FrGWltqveh9hK7Fs2jgcpJE0Y3eOwRCZpR2LwEm17PZZpXLoSZdqTkBIvdQT9gOgsGDForXYQKBsIAB8mNSMclQTDTWfaHTVRNMiH7UYkAkRzdb2KQJeQASFj0Wn98orNaYMZVYfmAMqQPe8ACjAAAmpfCYG5lKciATVHZBLT4VGBCOTS/9xCSi1pCgN6oNhxFxNpTH9gWiywkAkKJoyShJ4NnlMoUqhJ3MvLMSEOAs04Nz5f24fr1cuPPeK5rPZBKKvCSUITc7Hjgb/1eSBDag3aG+r6z8VXPxdcGqrgtRtmgIPlX87sESU5pt5DxO0BZ81j3PcxK7aXPJKlcAlzkxalVy8CKGLe5hUE5I4AAf1hdeEhvsMWu2yDRmDRpBVSXKQ6NIdGYdNYIHtriaz2cRL62gII7dVlxB5UGWguZfUSIfF1AfoChdh8Zj+mXtWvePe9pwkTSE7mJRWkAA4kcmsj2nZJR4pJLngVB3AMOnrMfRndJm2kyvVjZ4rBhkHhkQEGBAGLe8IBgAH9bkgDJl2q9klVT3nJiVrWMAdV2XcFPaKoCwDA6SoYdxH0iGYt05j6skQux3JmmuIcD+uWYKCTLLOfueyDYSmk2nJ2gAUYHUcucbLCoCECKQVjWHZBmViwElyOogGXjltPDRICSfsx7Vr3iOHGV+6yQBNRcXOBKKC/doAAMDq7ufoogGBHICmUgtkE4AM7KICCOvVpz2ACDRwq9DSmwWJ9lO4RC0qr8X87yqvkLea7hBkw2Wv3RJTZzgg9iPtzV3fsE01HN3MAAHWBGYDtuYEyctFASwiEm48oOFiqFAA67vXr4OodSDCDprJW4sXI+ydWSSiRRhQPNJwIg8Vi52jMEUkygElnPv9t33CoSmgued4AAPIYnYRVA4Xd7wIqhQAPI1PZ6zxvQWJKrTU0Rg6gj56x5VJlNwt8p++rHnXdqzKwFQCEAzsPg3cIMmKwcZB8rI+eWOEQmVA33ZMAx5OOBJJwJeApSDyNTukHHUJyWmaOzdD89IBEcCnUAjY+Ue2s864E1GUtzVg8LK+cbkQdh38trFTcwHI6mUOCDDp3TvU8F7p2tWLYj7HqstWsZMBtu77CHTv7WRLXRwlvzvVvkhBNNXyJ5ZzkATGJq/wBAgI5ATFYMMjr1W6QcdanYGIeVwYpDKD891gygMqOa1Pk3dtSh84zIotP+jQWIdmHHVOUAg2B6m7qQJpnJJR9xLLBWIlRc87+SQDvLaEALA4mlsd+m0C3UgRQFAA4ahQ1U05JqHk2WCsZMU5APy+xgiEygeJd5gHDUDNUQm5AmwG8UBQAOu/1a+i4c1bCAcytNI+a/nOR0an0TKRipfJ1e6GDYHzVLWE+wEelSkrrVqSDuJpSShB4awfoi/pEvuFQlZLID03Hwbg4lQNz87+U9grGTAj3nLkhIqhRgdDHCkzSd3d+OoYCoyheSoDyLucJlI9otCCJaGflHy/Wvsk0I864kqVE0owhXyL+zoeg9xEGLyJSxqvgPzYkAQ2va5SqHTdiQ5JgJrqBeU3C3hqfRMpXlqA8nWelEOUHm5NTkEEqYbgQQgJMROSozS+nw1ZAAhuAAA7tNRWQgJ3lPpL0FgASTLQ9+2wmmfKcp3Hk3WioRKy5D2wDpYZUiaPsHHAmPm+4AbLAOskCcw+stCm/CyutaxgfL2PPa7bgCaQYq81jgRVx3O5lRIuYeRcw50Ujps7aqXDFplDc1QPzbVvhJQgSvhqSXcViVVitcDheRgCDbydX6Mq9NfOwBHXnUrK0CIF4WVrYMGJUle01XeqL2UdBpVjkwAAYEaohw6eS9SOQT5FqOj89cGqWE2X9gCoiIK1AHkXKGSJp2Y7kCXUhHASIcIOb5SSBOZfqJni5whMr9KwzTeiPNA754WEpcD5Gp3QwdGsGHBnq2TRnKEfNtZ+wwXJiYezf8ogATVzmGd+GA9/8AC+VqvRMp9JfhCARg/E8q74Ex5fIvNzY7y6s2JiIvKoHydyQhIlSPaCXMOlSVI9b4JJXjccVMZV6Fk03ojz9WRF1A5QSDEuR9j1ar9AinKg9GtGapWHLfklZemwgCU2i0SxuRYGfnOLAT9Il2TyuMH5kQCMGBFXYcLKVsiVqkZgqkypcDP18rU+iZT6S/cYAEWxWYqIzqpAJ4uAUIMZ+VCibSi10XbtEYOMjryJmZmRMicw+sd1CE80RA5ZmaUWIEwZcUBBTeC8e4MN49lM8Y+1Zgsb/SeI//AK5e7msgpEuPIMITBdYT6UNtg3rnit7VmX2MUIKSguifkSZs/EAkANMAaoYmpfCADcyqgAAneXoChOxEpYvUD82bNtoA2WAYHlajvSZT6S/cZmm9ayerqv4XjqyRTOTFACCUGzuglSWLaQDOS3/2Tks/3nJZ/vORzu88Mkd3M8Ee7GeCPqYaR9WgpH1M8BZ4CTwElunXkJEp8HGHGDKnRCwAzEqJfneYEwOi/wBIyrtWvQ6h1KmBLquwwRLBYblz2MrrCS84sRjPxFcZ2tBVBK05EC/NbGbuqiVIEXy9SSKTKfSX7jbspml2czR/vPF0DqVMSu2oEAgiILBcQCATK6wnnGpG3WVoqXEAdd3pNK/TXqfvq14EAjuIK0HsIAB9hav0pWMIB9x3nFTShMUymvwgR06j8lyPB3Hnv2uTrt71tKPSHUg59Ux+xtR3KJB2H3HYgsABgGB1awEoDKW5qgfP1GwMByOojIIlB7Ffp02NyITNIOxf7G/VqP4Ufddi8yETRtunn3jNcrOawete2pbp1RJxWIihUA+xScAmUDdvr92ODVqgfY+fYMoZpjmvrCnxi3QzBVJMoBdzafsa8nkwNzFHKoH3Zq0ykofnqHnHYiaYkFx1hwXKdF7F3FQiKFUD7GALWEnYfdrAMpE05KWms+fV2vYdf6dVxutFYmnrIy53PRqnKAYmLgMl5RYbEyfsC241n9BMpdXXI68iAg+QxCgkw6kucVCLkgZ+EFilioIz9kapCCLRK3DoD5w/5XXqezoYJY4rXJlSGx+d+nU+ogl5xSZpxikcbbBWmYl7lwHGAYTgTxbjaQI73VAExTlQYbQLAnzcjMI8HUgjZum0WEjknhWHeyfhx7uZUnIuMk9ZIAyYSdQ+B2SJWqDA+FvqwedIjBlB+e5wIli2beS6h1IlBNVprPnH/mdRIAyZfeHIAEOodACUiA3vzvtAAB0kF9UO3ZZqiSgWKOVQJfaUxgxSCIyhh+aepqe2y8Ke97majvaiwdhN9ZL7yCAkXuoJ+baz9hinKgwnAJlbh1yPMtJufkERAgAHwxAIIlGUdq/ntgJQgSmrw08rUVZHONxNPcHGDv5o/wCZ1XE22eEkupC0Q2NYFD7CVsjL+Tg+qwSOSDVMSBycDZcCQEmdSYinlBfuwjDKkR6CLQhO8pqFUutJPIkprFaRzhCZpBhCZ+vV/wDQh7CJzvc4HvL0ANaQdh821npSrvWsu7VNKBiodDuEUkzxbrT+QSl7BcUfpvcqABuZTWETzCwG5AisG2IPRqHcEYg279R7aofZN1RR+euU2iweYe2s6g4q1L5gDak/RJyKqYAmj3fhyj6TA4XWOhAQTT3G0HPEoDYH4GmxHJSI93OA6TUEioyleWoCJWEJI9+Coq7CGtnvDHYfN9V6JlHpLNScIB9YowoHHOBHJvu5B+gRVCjAmOgkAEmVDntNp8y+7kAA3laG9zzmUJy3MFJI6Le+oRYXUbsIDkdNvrJ1VW87MPp5DMFGSYrBxkcbLlrianLgFCPgiwXc+fkfC4j1FDz1Su8P2PY+XqO16GDoscVjJjpZcS4EW8oACkfUlwQiTTVFE6bUNiYBj0mgc4eVsWrB+wtX6MqGK1Eu72oOjVWEAINzKKhWnVqTsgiKFQDjdYK0zEbmQHrdgikyhC7m14aLPFJGxiIEUAdFlKuQYKEEA6bvWr6LLBWuTBqKyJpSMuSYGB2PQbidQEHHVuSQglCclYHC6zkSNlCjv3JMsIstRB8FqDz3BINozBFJMptLAs8OprisGGR0OwRSTDrBDqj/AKRTzKDxutJv7QnUHYAQ23V93ERw6gj4SyhHnPbR2fuIliuO3k6r1Ug43XCsRKjaQ9sAAEwDAoGw4+MTeEHA7doU1A2MFFjkG0wAAAD7C1mwi/pE31XEkAZlA8W42HrX8+qJ9l6Lj414QQAAADgzqm5h1FUR1cZU8dSSSqRQFUDgCDsZY4RC009r2Ek8SwG54W3EEIm8XPKM78WGdQvQQCMGWU1hCeWUUIUBMStUGFHG2wIk0qbueDEKCTKE8W02HiB42oJ9lmrQkDEorKDJ3PEalC/JwJgMBB8p3CKSZpkL2Gw8NZbskqpLgFyQIaKyNpUDVca+ggEQVoNlEKg+3HUErWSJo0HIW4OAUIM0f6D08w5uX3+AIBGDH043QlTA91fZxzCJqEMBB2PU6m28fRZkQuq7kCNqPaoEymk557N+q9+SsmaNN3P2Pq/2Rf0iU97nPHUviqUIEqh1FYMR1cZU9DnlQmaUfkJ4Ey24nISaNd3PGyhbCCYNLXErVBheO+r4X2hElL2AkAQ1PYMWGITQ/I+0ByOF1QsEF5qBR5RXgZO56Kfz3O/Tf6RlYxWBxL2uSAnLHq/OikkmAAAAcNWCQJSnJWBwublrJlCBU4X3uHIEpvBT85jXoQQMmUVl3weFwJqaJeQnIAS0ordCS56Dt2hOoBhfUAbSkuUy/G9ncyhOSocCPF1UAwOCHn1JPRcXAykFl/8ApAbyRkADjqvQM03oDhfb+xNzKa+RAOnUggi0RGDID8E9CPDpnHdHmNQs8W8bpBqT7oZ+KH0MOqHshj3Wv+hCIlLOmbCYNKkVFXYAdepPPaK4qhVAH2Pqe9yDhR6lnHVd3QS1ycV1xNOiCIPC1GBsejUnFUqGKwODrzKRLgKqCBKV5agPILmq8kgkGGyx/wBAxFJNpyCzSpORf54XcpQhppiTUODEKCTCj3k2CVnmQE8bWCITKF5ah03KWQiL+kdFeHvduN5zcg46skVSsg1iXahUE5efuxy7SvTIBAoGwAmpHIRYIjBkBlzhEmj9Q+Xd+e9Ug7CGaX1n4XXfsTeUpyJ5OoUtUQJTeqIA8N7v2qEppCdz3bqsAZCJpDlCPhsCco+kwJgeSW74HcyoZ1R+yLf+UkM0367OOsBJSU1hE4fr1X8L0ardBBxvqNpWAYAHkEA7iYi1opJA4XIzjAOINKN3JMVQowITHY3vyDaKoVQBAANuNn+S0J7CAYHkuSFJE0wITialNgfiyhlIMGnA9zH0yuJVStfCy8VnBEtuFqFEErHJUAYAb7c/sEKFbw6+XWCdUx4kPTeSASDC91vYDlEppFfllFO6iAAdbHCkzR7H5AzBASTAzXbAqsChVM0g7ufsg99Xwo9WzjqkJQESm1XSW3fsTuZTXyDos73oPhQANh0WuK0JmnQgFzu3wxAO4gVRsBCARAAowAAPkmocCqUJyVD4Oy8i4AHtDqUgMzgRLFckLwBBllq17waklwCnS6BxhoAAIwyCJWgRcCMwUZJgOR9jUnm1LnhV21L9D6ZCYla17dJ76sfEnN14HssAwPnjuEUkxAbn5zt8HczBcJvKK+e0lo4B1QX2HDVW4HIJRV4STUWkYRNzEBppmnUWZseFQSD5LIrjDCAAD7Fc4UmaMbngnbVN5R7az4h88hC7ymvkT547hIKzYeazb2EAAHwdrBayZpBhCZZU3OLEnLc25Aj6YEdt54dpABeadCLmBjAMCDBQ6EhHiIR3ZiZYrMuFODFBAAJz9m6o4pM064pHAf8AJPlXVkurp9qMWPZYqAdz3PwuqOyRFCqB04+0tX+xIowoHAD/AMo/eiDxdQT7L8gPcdoUuTY80quD9tj82s/NqlHEf8o+c1iJuYtyPsfuS5uSsmaYYq+MZgoJMGprn4hIjhxkcb6/3puJTYLEB+ap31bcQT+KPm2vyIWlNPi/nsl1CBCRKCWqBMz8VkfZF5L2isQDAxxsuSuKeZQfPZ1XcgTxU+sFiH3EDA7HpfUIpgIYTlUewnKPpAANgB0J+S8r7H5oZp/Xfjj/AMrzbwWqImmcFAPcS5DYmBEUIoE5HGp5vb4ouX1Y+x27KSJp0IJd+N93J2G8qo/e/c9LsVUkCDVD3BE/E1wX1kgA+RZUjkFoKqX2E/DVQUIpBEdgikmVvzoG4XBihCbyygoASe5iDCCd7NR/CwW5t5BNS/JVKQRUoMyOFpxqK/mhmm9azif+V51qGl+dIrBlBHAkDgTM9QYEkA8LXFakypy6Akea55UJmmBe/wCxeYbZ6XcIhM06FybX4swVSTDrJTaLRwYoGAM5F/1E8NNwoltoTEB6r25aiZplxVDYWvCJsIxIUkRzba/JKxcCA2AOPq359ll78iT0aP5aUV8iRiLL/wCFj2M4PJ2A95pEIBc8D+bVD5rR21Ljif8AlDznUMpE0h/IRwvJe5axB2E1PomaYk0iWOK1JMotNo6DmnUg+zQGPm68J7CAADA6ScAmfjINYIdYImoLsAE6NXYAhE0qBEB+etYqsFJ4WWhIO443XCuAX27nlEGl9+cwDA6NUSSiRQFUAcdT+gCELZaoXZRNKO7mZwJUPFuNh2G0FjPcQNhwB8W8n2SfiVNoQdV5L2LUJawqqmnQhMndodu0oQgl23PAsWYqJa5FvIj7ytBWgE9W/wDhIc26kD2WWkrWSJRSX7vLgSRWoiqFUCE4BM0/53d/mtv+K8PAeD/8lfMtZlQlYmqJ3SfifqhlFoDmZ7Sgc1zvw1XomUdqVlp8XmPss0oxT0alOeqC/FA/3lCcifyesqp9hORP9RAij2EwBxe/9qdzLqiAC5yxMQYQD57qkynMNxBeBSGlNRJ534uwVSZp05ybG6x+fV8SwXcx0W5JYBUgRNzKU5EAmofCYG5namiaZCEydzL3CJKgzgIv/ZMRAdT22XpYgAmacc7NZHPi3hPYQDo8A85POQDLKOw5NwYueUc28CgEkDeYAOeOOF7knwklaBEA+a2oLEIiWvR2sES5H2MJ/wDKHmYyJ6Fp/wBDLLFCEzTJhMncxv0mUWivIMrYsMkYmsOKoHNqCtJeAlGJSMVKOhsAHMpAOo67mdUyggt1H+kN9w3SUuXTJGONqF0IBxKqVqmq72oIPnrkBTmUAeN0aoE1SilygIeeDb7WyoWD9Z6af+U/EKLmYtATpnIPdJSpcmx+B/PqQPZZaTZeK/YQCagm64IJgUUmaZCEJO56WUMpBiKEUKIlaoSR5todsBDiV1Cvg9pNwRPmpAIwQCJfSEwU3lQJuJJ2HmsocYMGmQGAcBWgOQo4XVC0ARKxWMCXVeKBAMDouSx+ykAQ1Goowg8jAmOm7/lJ8+fN1nJsoj1Agcu4i55Rzb8WAZSJpjyFqz1p21bcDtEu8PK4JMNL3d3lQcLh+CVBHLe5gRQxYAZMIyJTSKyTuYQCOGpcokTJQE/CX28gwO7GUVcgydz82IBlHex2+VWIx1IP2JfUSQ6biJqfZwRFIZQR0v8Ak1Y44HlHN14HssA+CJj2k9qxkyukDu3dvm7HCkzSj8hP3eVU7iAYHTqai4BG4lNnOPLYcykSmoVD4MgEQADb5xccVGUjFQ+9gAPgSYNSASHBEW5G2aAg/YmpOKjEGEH9EFQdwDNSlapKAVqAP2JqdlEG333faUKAQdVtgrEAus9+UQUP/wC0wbcSZ69/8L9i6pHJBQQXuP11xNShgIOx++bnB1EIuu9+QSgkXFCSehnVdzEYW2l3IAEFifUQEEZHAw32g+nLdQzjkAlNwRAOQxLg5wAfsUgGPQjw6dgco8HYd/vdyQhImmpyS7xmCISZpBu/RrAOTMr06cgn4euIgQYUcbrRWP5lFRH533MwJgD+wdTzHCCIoRAB0ahC9ZAlV4wA3Yw3oo3lbixcgcHYIpYxbCbS5UtDbd7JEJKgsMH+yGrRtxBTWPaAAcCARgwKq7D/AOKDnHb/AOgbblqld6ucbH+gicCHVJPHrgvrOzQMp2IPwfMv1EyD8qOorEF9X1gdW2PkIPF1BJ2EKKSCR5V93J2G8S45AsGD8OXUe4gZTsQfLO00pJDk/Y5OBE8W0kh5YjohbnMpJNYLeTjIi1IuwnKv0ENSHdYaEgGBjyRYpcp7jqJA4WKWQgRNKo3JM8BRsTDWRs5Epew275X5PccVMZpaUKZIhpr+kOmT2JEqV1GHbPUdppdn8sgHViXgl0AisG2Pm384AKSm4P2O/U9i1jLQK1ndjhZ4CR9OACa5Q5dPK1TlHEquCIAO5MHcfY1p5ayZoxhJqv0ARRhQPI8ZOfkz34u4QZMDAgGAgjtHcIMsYCCMjrY4UmaUEk2HptuFcNd1wyTiVqUQAnovckitdzK0CIAPk+o9Fpp/RXyW/SZpNj5b9tUkxmJWEJI62PKpMpt8UR2CKTKHZwSR0WUK/cdjBbZT2sBIiurjKno1gBcCIOVAOBOBNNu58g9xClwOQ4M1JsIHOJp0YHnCQbcFsVmKj7E1Z7BIg5UAlp5r0TyHYIpMKMwN0rJZAeGpJYqkvPJUEEoQpWAZqtgIowoHXqCeTA3MQCusCPqkWKeZQeFritCZRUSed+LuKxlp+Kz+hCYdQ43rlTuCSayTDeRuhgOR8mvGaWmn9EeSZpt3Hl6hwLkiWK+x4i0tqCo2HB3VSATxIyCJp/yXuktJutFYiqFUAdLYx+baH1f8ETm5Rzb8bu+qXja5c+GkrQIgHksSFPKMmNTbb3eU81J5CCeIVQSQACfm4IPC60VrmI3MoPlP/k1QHsvCn817txJldgfbodBYMGakAVBBEHKgHBPz6hmnqav/AK4P+bUIISAJZfuElBJqBPTc48YA7LADf3ckJLkGUqAgGBLVLoQDieE72lCc4gW5RuDC9w/ZEJIywwY6K4wwgCqOwAAi/wCR+Y7DgQDuPk93pNNN6I8qrtqH8p3IIVdzDWPHVZcopIdIDkAxjhSZpB3d4zBRkwk26kA9GqylwImnrCID7npZgoJMJfUPgdklda1jA6NSClosh1FcJtu27CV1iseZgfOTKSUvKHgc33/wsAwOOZkTI4kgDJj6lAJRaEySCSYdQMbGUXCoEkRHFgyODHsZpNnmRxYhQSZWDdaXOw24WNyoTKcJQXmlHYvwrINrvCTccKcLLgEq5B7xByoB0EwA3XmAACVjnvZ+BOBNJ3LnpuJJFQ3MRQqgD5Td6TTS+gOomVXC0niO2r8qpgedzKAXc2mar0TKCTUsIyCIgsqZgEzErJPM+8QZ1TcXcIuTBQbQXeUFl/I/S+b7SmyiKoQADpIDDBEFNY2WAY+x9RXs43Ee/KAJuZTWK06HpdnJDkT8KfewwabY854soYEGCmsbLMKs7EQopGCIAAMDhfXZ3fMpoZwDzkT8Mcg88ssKYVRljCbqSHJyISdQQB2SKoUADhqTsk1P5KgkrHKgEc4QmUk2ZQf9mKoUACOee8L7Dhnje3JWTNGmEJl7clZM0wxUOB7iANQ57EqZ+KH0MS6wvgJwdgqkmUAkmw+/yq84qaaf0V66Ryalxxftql8o6YE7wAAYEur8RMRQFUAdHKM5xxNQZsnhjpAA+z9Q5RJQcWguN+m67w/YmDUn3rMGoX3BEBBHFjyqTMG4M7khZpQRV0akkoBEHKgHAOVvckEmGp7vU7CANpj9UiXBz2B4eETdzkx6g5BPtwvBNRAmmq5EjHlUmacbudzwBL6r+BxZQ4wwgAAwJZWLAAYAAAB0YHHUhygCRDeAAAIfHiZ5Rzb/ACi/0WlHor0m1AwXOTwftqxxc/8AlL90uwRSTAHvcFxhJZUHTllNhB5LOjAmBCoO4gHRcS5FSRVCqB0EA8cDgQDAANh5N78iSivkT+T84v8ARaUeivRc7EitJVSE/k8NSMOhg4OP/KT7nHAgHfjZWHighQCc+Tddydh3aUV8gJO5+EANt5PsvznUeiZR6S8XYKpM0w3c7nhY4rXJmoIZEMX9I4OP/JX711LOEASCq5CHg1Q2cEQ6kbICTFyQM/BAAfOb/RaUeivHUk8gA94gCoBCQBky1/HcIJqAAiCDbhvqf+h8j8ZfE5PnTMFBJisGGR8SVB3ECgbAfZl/pNKBipeNhzeixiQpI7mCuy05t7CVIDqWl/exF4ZwJT3d38vVO4ICTFtWCXyJa7LykDIg7jz89LEKpJmlBe0v86ZQwIMVQgwPubUHFJlXateLdtSvByFUmaYfkJPvFw95P+vC5sjkXcxFCKB5erUkB4pF1MAwB5NjhEJlDmxCTxYkAkQnUPBTf7vBTaHB5+nVXZ/IJQgSsf1Dq/SifoHGysPj2Ig7CEAjBjkJWZQnInfcwjIwY9JTLoe8pfnQHy3HMpE0ZILrxSwNYyfTpO3aUWHnKPLibbRWIoCqAOkkCcy/WAg8brCTyJHqCWosHYf1Dqf2CDbqIFjfwOLDIImk/ePKOoQEgQ2WHZJUbBa3KATK78vyMMGMcKTNJ3LmEgDJld4dyB0anNdwcTTIQC53PRZzch5N4K7zu8GmPvYYNKkRAgwODAlTiU08nc9zN9Z/UV3e9B1EEwAAcTsZpP3+S36TNOByZjsEQkzSjd5b21SS302mlcLUSYxa4E7JNEu54ky7mvc8myzTuGTGxHmVA+O7f1Fvq/KsOKyZoxiryjmhyQCUMIe8gEEJFAUACGtjqQ0IBGDBpUBjrmsqJQhRADxvsPpoCWlNfIgENCl+YEiAeWAB87BB+56u+ofytUcUygYqX4TA3+yLzipppQRV9z6fu9nlas/oEUYUD7c1RyQkUcqgfcxml3fyr++pQfbhOBKP8tzP9zmabd/Kt/5afbl7kkVJK0CIB9zmaXd/K1Ha9DAftq6wgYXcymnk7nu33Tp+z2eVqk50mncPX9stnHaJWFJO5+6qPWs8rGRDnT3Z/YZXatgyP7Dp9d/LZQwwZXUtZJX4NmCqSYL7G7okS/J5XBB+NJA/pFO2qf4/V/oiABABNSAUleeQZ+M1ROUAg2/pBP8AlN8E9ipPGbcoQIjBxkeXqvSlTZqBlVnPnt8DnAjXEkrUMwJfuXiWsr8tnkVXcxYHcRyLtQAIB86z9rV/8p/gb35ElNfKMncwiIhW1sbeW45lIml7IVgAEYhVJMRw6hh03XGoiAgjIjMFBJlbixcjhethwUMF7p2tES5H2PHV28iYE0vpcNSAajKSTUp6rKiSWDkQhg5AYn2JlSOl2BE5sfm4EhQSYjhxkf0bT31FnwNgL6hB5zlieVYK3DuUY5lFvOCDuJqfRM03oiEgAkxHDjK8dQnPVNMSapYTe/INoihFAHEgEYIBEvFQOF3mlFgGX4XLz6rEAAAA4ak4TA3MqXkrA6rULjAOIaV8IoJpqigJPEgEYMVQowP6No9az4HfVeaTKjkFpSQbHaD8msmq9AykgUrLizocdlmj9LotYpayId5TWK06LLiTyV9zKqAnc9zxH/M4WWrWJUhdud/6apBF9g+B21XmnuIOdQUCypAiARv+YJYgdCpiUEABmJAl3otNL6I43WhBgd2h0xNZJ/XNM5KYO446iwgBBuZRUKx0XUc5Dg4MFd53eJQqnJJJ/puv/lP8C3bUj4DHFlDKQYqhFAHEVKCW3PDwwH5+JRSQSP6iTtq2+Bu7WIf6GscVoWMGpQwOrbEH5ttrPgbt0/7/AKGdA64MekMABBoyNnlNToSS5PzVxjVJ8Dfsv/cH9e3+vX8Dce6D+vtVuhg+AbvqFH0/r7V7Axe6jz7X5EJmlJLsW3/r7V+jK/TXzyAZdWQQ6biVWCxPvq25a4lyWfYWq9GU+kvwKnw9UR7N9kgg/MVAfUMT7S0BL0I+BzgRLkdiBMjpV1YkA/Krxmlpp/RHwOp7WoYPg/EQHBb5jfYUKgQcLn5KyZpAQhJ8xrVVgpj2LXvPxI9kMTUI3xZIEBB6qPVsjITcG9hwDgsV9x0c45uX3hMB4GDUFHIcRXVtj06tyAEG5lOmfckiHT/RzmUu4c1vxewLke80f73jMEGTAQRkfKL/AEmmm9EfA6vdINh8FqHKJDTinnO8pJNa/CK6tkA9NmpAJC9zBqbd4p5kB+FX/JqSfZeN/wCe5a4AAAB0kgDJh1FU/FVw6pYDkA8CYbM3lpVT+9+5mBLKVcTTvuh3HxN13J2G8Wh37u8Slq3BDkjqf8l4Ps3AnAzNOM5sPvCQBAQRkcLvyXoZcS5FaRFCqBxKq24h06TwnX9Dw3vUcOAZVYLFzwrAfUMeJ76scdV2tlDhKIKnufNm0AAAA+UXek00voj4HVboIOuy5a4dRYBnklNotTot1AHZO5hOoA5zKLfETiQDNURyARQFUD4DU2mtJSSawTwublqJmjGEJ6LXLv4SRaVrSVnmBr9yYo5VA4FgNyOkkDyL3KVEiUktUCei1uWsmaQYr4E4GZpwWd7OogMCDBp6xBSg9oFUbAcXOEJmkr5yXPRtrPiUHPqmJ63tVJeXcA8mIWtDoCd5eSKjKyFqEvsLoQk03oDhrCAgmnQBAdyelmCjJhd7e1UTTJu3cwAAYEPcSghLXUwuo3MNj2dqhKqgnC2o2e5EuRB2UEkTTVh4ilRgkn5Tb6bTS+iPgbO+qUdd9nIkop/e+8tTnrKzTVGocbrCz+EkrpVJqziqaIEJxttFcQ+PaH9h8DeDZqAoigKoHDWMCAkRQqAcbn5EJmmTCcx3PAIiHIHF1L3uCZpmJq78LQShCzT3ZQh9xCX1DkDskReRQOvVH8gEQYQCZ46rJqiXqEAIMF9bS9vyYG7SpAiAdNlgrAJg1VUF9X1gurOzdFvptNF+g8WIAJlAL2m0/E1jGqfrBVL2LwuLrQBsJd2trli86ERKG2sMsUeEQJpfSEdgikmBC4LPKCVJrPSyBxhhAABgdD0pZBp0EAAGBMicy/Wc6f7CAo5OIlKIcj5Vb6bTS+iPgU/PqmPWM3aj+F6bn5EJmmQgFzueDIHGGEVQowISBAQZfW72AiaT3ScwzjyDainBMFqHZhOdfqICDsRAQeNtwHZe5mkBJLnhddynlXeBCdQAST0asklEijCgcNWAUld1oInPYdkl1TgiwysqUHLxuBF5AO8rQIoA6rGKoSBBqj71mW3Fyo5ILLjskCWP+sgCAceUHcR6EcStCbgCSQnUVDDBE8JPpPBr+kFNY2XoYZUiaU4d0PBmCjJMYm84TskVQqgCHaV1shJLk/Dntqx1siv+oRUVBhRGQMQTxIiVhNoyBsE8MDMyIWUe4hurG7Q31z8QPZDPGc7VwPcdkn+aBbTu85H97J4Le9hngfV2g049yYNOk/D1yupKySvyu7tU003oj4BjhSZpP3nqublrJmlTFXTeS9q1wDA4c6/UcNYSCBNOCKhweglyyMRK6wg+phdVIBIBPC20VwHI6HpRzkifhqodKk/Cj2cyqsVrgcLxYcBJ4YpqYzTAirhyKGLY7ynvc7dGqBDo8ByJZYtYJMqQ3ku8ABsAXYDgwDAgyglLTVwscIhMZGK+KYh5kB68CHvq+tjhSZpdi/nW0ZPOhwYBqYKCe9hJiqFGB8Vf2sQwdNzmsZAJgvuOyTxr/wDSeLf7JC+onPqPpM6iBbvd4aXO9kOnJ3sM/DfVzBplgorgprHtAijZRMD5tf6LTT+ivwGpOKTNMMUjq1ewEewoAle8NVoHOXlL86A8ajz6lzwc4QxWw4JguLgCsQ6fKnmJJlDlT4T9Goq5xkbiU3A1EncStDc/O/mar0ogwgHBjhSZpP39FlYsUgwU2Dtzx6AUI3MQXBAgAERQoj2Km5gtQjcRPz6okcHPjWBBsN5YmaSolIxWvkJSA5frsUshAlCMiYPyvV+nEOVB6SAZgfYmo7UmUjFS/Aaw9gIowoHVrN0lCYGTuY/6TNKCE41fk1TAwsFHcy+xih5R2lQQoqgAncwADYcNUMAONxEPMgPExwv4jAigAADzLqjYAIBgcQAPJZFbcAw6eqKoUYUcAANh89vGajKjmtT0DUvk4TIiXo/nWuybLmJbdZsBBdaloR+u2woAQpMGoP8A6zPHP+hiXZIBQj5XqvQMp9JfgLRz6pR16sEgGVsGQGXOSfDSKvKoHG2kWQUD95LR0DoVMppFXC1rB2RI/jWjBGIi8iBeNz7VpuZbQBUCNxKzlAftqwAoZQc1DixwpM0Y7Ex6UeAXIQNxCQBkwEEZHl3Ny1EzRghCZYM6pOmxxWMmJqWNg4G1VcJCQOAIOx+Var0TKfSX4BO+rfrIBBBh0xB/I5AldYr822wIsoQjLtuYQCIAAMD4DIhdRuYCGGQfsh/0Gaf0Rxs9NppfR43oXTAlCFEAM5hnGe/las9gkRQqgQfn1X/XBmCKSYrBlBHB6ntty+0IBvVBso4IOfUsY5Nt4A2WXvyVTToUr+Var0TKfSXzzNN6r/DEA/Au3KhMQWX9ySog06/Uw6dCIihFAHzImVXCwkD4W44qaUjFS8XGUM0vpcbyUuV47hULTToS5tfybbyjYCR3Z7VbkPaG9wPTmlHYk7nhqz+QCVqFQDhY4QEmaYbud2jnlQmUfkpLmaUdi/u0f/LqAPZZfeEHIkoBFYz8p1XoyvtWvwFHbUuPk+qJICCIoVAPimYLuQIGBHY/Fak4pM0Pwuo7VGL2UcTsZpNm43IHQiVc1jhDssAAHRbYK1zPxglV62ce0LoNyJ2MAAlqFxgMRHrtNoQvCl42ecxSvLyx2uJM05zSJqmwmJb2qSobmenVKjYxbkG+5iU/5wPlWsPYRGUqADMjz70KWi0RLkcQEH5KTnVDPxet2SDTfRzPAt9rIEvBGXBHxGtPYCaZOSr4W/ZR9TBxM0278bX5EJgD0kWRSGAI6LCoUlob02FcDoHDlCsVgwyODAlSBHo5EJd5ps+COPIfxPPwuQuhWJSqIRKqXQ/r7R6Q7hidoVBIJEIgAGwmBv8AKrK1s3h0Y9nn4e32eeDf/vPAv93iU2hwS/mEQ0VxVCjA+S2Vh5S5FhrPxWs2ET9I6bL/AGrGTPFuQguIDkfBXWFMAAkwh/GXng+Ffveg6DNNu/Fz4t4T2WOoZSDKCUc1HoIBGDAoGwmAYABwfPKeXePRYAXcyluaoH7tNpWzlYdoXAGSZUC9ps+K1fomU96l6NS5RO25hHgUZ947GzkSAYAHwWBHrJvVvhh31J/gdOn9WzilaoSRueF1TFw6QdZIAn4peeX2ryEAgkyhStQH3a6BxgwUIIAAOokDcwuo9xDcgh1A9gZVeXbHJ8BqfRMoOaV6PU1H8LL0L1ECaaooCX6r7jXgCIeZAT5dqsyYU4MCaj3eGq//AHlSlEAY5+EJwCZQN3+vTp/Vs80gEYM8JMY5YKawcgTIhfDGGxB7iG6sbtDqq5+K+iGfiD7VmG9/aow32e1U8a32rnPqP9IX1Epe0uQ4+4uYDcw2INzDcPYEzxCdkMDOdkn+T+JyOd3ngL7kmClIEUbATAgAGw+A1HotKPRXiTgTTdy54ZGccK7ed2X6cLrDXYsJAXMpHO5sPRZYKxBc52rgNx9hClx/fEWwHLuD0234PIgyZTcS5R/hdSX2SUOQ3hP0Gabd+h3WsZafiaodRVDqa4dVXPxK/Qw6r6IYdS/tXPGvOyQHUmeFcd3n4c+9pg0w93MFCj3M/DVQUVj2gRRsomBMD7hsJCEiI9857v8ASZuPsJy3HdhDU53sgp+rmeEsCKNgJgfE6n0GlHorxs7IZpfRljhELQOwuV2j2Ki5lRKW5cYD8NQnPVBabUFYiKFUAdBAMLqu5AhvSCxzskTmI/MAOiwkISJpkwCx3MH59WfheQmzmM1IwVcRTkA8WOFJml9PoZQwwRDRV/pPBr+k8JPoJyL/AKiACYEwPuy3umPcxRhQOlnVSAT5F1pJ5K94RbThycxTzKCOF1wrhOoILTTlyhL+dqPRMo9JeNgzWZpvSmrIFUQG9xBTWncy7ktQgGady9ccgISZpu13U9SOQSIEVdh1Myr+ogSywJWWmlQhC53bhkZx8JeM1GUHNS8bzioygYqH3SbSbwg42Wk3BEg4oSdS3WPzWE+whMFpe/8AgR73P6CAJRbbzgPwcc+qH0XrufkQmaZOxc7maol3FYiDlQCWuK0JlCE/nff4C/0WlHorxxkQVWVk8hBEFJPe05iVomwj087dz2h0ySqsVjAl2XYVy5QArD2MHceWTCBYWezYSsjnAcnkBni1gbw3l+1QlNRTudz8Jf6TTTegvHVenF7KPuiywnKpvNGO7k8Lbgk0q9i53PAznuBOQDKrHLuQkrZz+tcdGYxwCYowJqLgAQN5RSAkSlEiAPqCfpCcAmaXuXfg9iJuZ+Iqh1VcVgygjhqEL1ECA2lAAOWaVCbC54OTdeB7LAR8BqPRaaf0V8t15kIijCgHyyMgiDTHP5zkQ1IRgiDTVxVCjAHwt3pNNN6I4393RYPgciZH1HXnAhuQe88VPrOZfqICD9kkw2PY/KgIHuYVFdZlC4rEe1i/JXLVCUke5lQxWBxO0pTkHQ/6TNGSQYxy4WWm0nlSGkeKo3O5hIXcgR7AEJUylORJe2KjKE5KhwelHOTBTWPaeEn0gHG9+SoyhOSsCOeVCZQWIITcx6nqIfngOQD5+p9Eyn0l+YXnFLSj0V42d9UnwRRXuI5zHoUITkzS5NXUQCCDBpa5+Grn4euIgQYH2UABL+5RIBgTAmp3QQeQdppsAvKTzEuYYiGsM7kEmELy81kKlGFoH5YjhxkTUAuVAgGB1ExNQDYVMJ8a/wDheFwJqYCaUqoIMsPiYRIBgefqvQMp9JfmGp9Eyn0l4k51Q+BdgiEzSoSTaZqmwgH1la8iAdBIAyYNR/n4X2ciSslKibIpDAEQ2KHCnc/ZbVlrQ5O3G1C5Q/Q8SQJzr9RAR0Gc5V3UbsZWvIgHC1C6YBi1EkGw5hAIwYqhRgDybNMrymoVDiakJyVgUAYA+A1XpSv01+Yar0pX6a8R31Z+BvJdxUIoCqAJ6up/heIsJv5BwvRnAAOBHqUOlY4J/l1BPss1R2SABUA9gJSPEvayWWrXFIYAj7PalXJJgpSBFXYdKUYuLn5Jq/SifoHzDV+lE/QOKd9U/R4w8bkmcCI6vsfKbPKcbwJejkgAwvf/AKTSggEkcH1KoSDNK4JP1PBmAUmUAu5tMubkrJlCclUQeJeX9hNSxCQOKkCDu0KGy4AwDAx99av9Ai/pHw+pch0gl93hRCSgJ+G1X6BFGFA40nNz9F45L0eah8IAN2lCcicCRDYg3YQEEZHEveT2AEI1ETPKObfhczgAIJRazEo/HUjJAA3iVomwmpcqgEU5cV85KRQAMCX1lyoEsRjXhJSnhoBNQHe0ACFRQmd3M09ZQEnc/Yhzg4hOoEF7Ds6QXoYbU+sNyTx0guSeKn1gsQ/uE51+onOn1E51+ohsQbsJ4qfWeKn1hvr+sF1Z954ifUTxq/rPET6ic6f7CBlI3E50+ohtQbtPGSeOkF4PsYbT7ITPEs9q4GtP7JzW/QQG73UTmt/0nPZ/654j+9c8ZvdDDcf9DDcfZDDbb7Vznv8A9IDqC/navYRf0j4fU1l0BG4njXAY5JQDdYXf4fVbpBx0279GrGa8zTqXPO/G1K+cl7IiaeIoVQB12WCtZp03c7njjhZWtgwYaEKgSuoV9JAO/wBjkAw1of2icifQTkX6Cco+k5QdxDWh3UTwa/pPBSeDX9J4SfSeEn0E8FPpPCT6Tw0/1E8NPoJ4SfSGmv6TwK/pDp64KK4KK4KkHtAijYCACYHxmr/QIn6R8ISICDtxvYLUZpk5avgC6gZJh1VcR1cZU9N/e6scTNL+/ouJucomwmjP5CvE0oxyVgqQbLAMDqBB2l1L93JlLFqgfuN3VBljAQwyOBYKMkxbEfY/IdX6cT9A6LrghAHczkufc4iF6rQjnIPlk4BMN1jdkSFL33bEGl+rmVVCvjcee5EEAwOrVOUAIg2B4EgbnqsOKyZRUbdz2gprAxyz0LwBsel++qTidjNLs3G9yMKo3lNQrWJTyWlwfKIyIlxpJR4zm8hEBAiqFUAfcdxN9wQRFCKF4al+ZyNgJUprKP8AX5Dq9li/pHGxwiEzToSTY/ByHvQD24vqUQkRWDKCPJLqu5AhvUnABPF6bHcnnn4Vwch5SjoCHOerV/sg2EJjk33gDYQdh06j0Gmk9Hhq/wBkX9I6B31fFv0maXuh+AKq24BgUKOw6wQejUPiokSkEVDMByPtUsFGSZdeSCEmlQIgPF9KHsLSzveiD5Dq/wBkGw46ruFEUAAAQiV0rXBahJGY9qJuYAbbiNg0VQqgCXKWTsSCINURVt+eVksgJ6bUZ9mxBpRu5JioqDsOL2LWMtPxYgIIBHVqSOdI1qIIxe4HdUmjAAJ6tT6JlQetA6T8WPdIge5w78bbvDImfy5mm7l34v8ApM0npeU9pFyoJnAiXh7ig60sZ9QQNhHcIhYzTWO9hhIAJM5zqHKAkCOhoIIMByAeDWV9wWlh5TyBspLbg4FaSsqEADD7VtqFoAMdB4qVCAYHDIjEKpMoQkm0/IdVukHHUeokHDUX47JBps1c5JBlFK4DmakYAcbiKQyg8HK/ioPKekO4YzUEYFYAJMrXlQDqvrNlwETTIk1BxSZQMVLGIUEmU2+L0az0pWMVgQqpOw6CAdxLjipppxikcbP0GaX0vKNhF5cAmWXuU/RgGUIESWOEQtKLbHt6UL0lvyTL6l8bCIEpWX2l0IQRLUpTsCTED3EO/F6qgCxEuwcciECadU/Q6d4KU+1dhKRz3M/EobiSGIgsdz4TRQAABC/M4VfkGp9SuDjehdO24g1QAw4IMzZdsOUS6sIUEuP5Qg3MQBVAlwBqaafvSJc/IhMFOaP5lBJrGfKuex7CBKQUvAfyWUMMGAYEIgUKMAAdGp7ugg7Dq1HotKfSXjccVNNN2pHk2krWSJp0wmTuZqkJSC84ACGXm1wC4wsoNeydNzhEModgCEGSYtPu5yZ2Al/KUAXHeKMKBDYocJ7ngQCMGco2xMD7W1D8lRmmGKRwb9JiWsEKKDzQ6Y8gIJ554lzgIFlNYrHyC/veg6Sqk7CYl1YtTEppKHLHJlqFx2ODHN5HIRK15ECy8F3RIBAAPIJCgk7RLUfYzAl/e9APgB+fV9eq7UmV+mvG84qaUdql8zAhAIgUDYcXsWsZMFltv6BgTwi94BJb6xVCjAEut5MAbmCln72NLQA9aDhyLzc2Bn5cT8svrNoAijlUDiAPkZ76seZjynUOpBjaVd0JBhGolNJQl3OT57HAJml7879eo9FpQQahx1RxVEGEA+B1Q7oYxCVkzTJ2LnduFva9CYbFAyTKgbLTZ8wMH2knfVt8o1L8tRlC8tQ62AIImnPI5qPHV/oEX9I+BsQOhEFVhwrkcggAAwODorjDCDTJAABgf0HR67/KGQOMMIB5F9PP3G8odzkOCCOGrBKQalwPTn4iz/SHVP8A6Spy6AkY/pYzS7ufmWBxwJgTA/pdv0maTY/2dacVsZpfS+U5AmRMiZHyO7xDYFSCmwD1JabqgDmVksgJ+/NScUmUDFS/KXoySxeLTW4yCZ+HHsxiUuLdzy/I8cLT4twT2EAwPvzV+nEGEA+U6k4qMqHhUTTOXQk/IedM45hnjkSxwiEzTIQC53b791W6CDbruu8LEByOBdR+4Q2J9RPFT6wWIdmE51+ogIPxVx570Sao4qxKl5KwPIM/zsSRANROe8bpK7XZsFCPOYhVJMotNuemx2tfkqg0ggHA6cEk5MNbNaURiQIGtTcAiI4b78vpNoE5NQNjAdSJ4t/vXDfZ/pBfb/pB3HDVJmqUHmqEYZBETTKNyTBUg9p4SfSGlD7R9MhEpr8NMfEkygc7u8c8+pA9l4k4BMptFgJ45wI+qIeKQwBHAXA2lISBwssFZAMB8y9gKjKSKqZXeXuxx1DnIRNzKqbkh8eDOO/C+zkGBuZRXyJ33PDH9AYHA2IOxYQMDsYwypE0nuOhbFdio3EZwu5gPk2OEUmDUVmC1D7iCxCcA+djIgUKMCVU8js3G04rYzSgCqAgjI4akkVQ1ctOTu0rHLWBDKBm9zLiXuFYgGBLvz6hUhYIMkgCHU5cBPL1TkuEESsIpd95pQSWfjR3vcnhkcGIUEmJaptLvPxSRSGAI/oLU2EAKu5iaUbvLkNBBQypi9YJlHrWcbHCITNMnYudzCDdfj2WAeSRDUh3WeDX9IKkByBAQegkAEmVWiwEjqe/kJHIZ459qzPHf/1GG9/auISygkcGBKnBwZaLghLmVUEoMvFUKoA4GH/LeB7LwufkQyheSmaUElrDGYKpMpcAs+7NCnYvaZpU3fymzg43lNJDl3mqfZBEUIgA4tRl+dSQYabDvZKqQhzkk8CARBWg9hDWh3UQAAf0FeCLlfBIgud+ypCC+pAfhR6th435ZlrEtPJVKE5E/k9d12DyJvKjYlwD8LHFaEmI3MoMDqxIBBIljBUJmkB5CTHcIpJlFhtBPAjIiIEGFHVgTHVqQTyCDsISAMkxXV+6kGXWH9CbyqsIOFp8W8J7Cak4QIJUvJWBNY+yCaankGTNQS7isRQFUAeYKSbudz/QBIAh1SgxWDAEeZiW0kuHQgGFitRLbzTDCcCcCUZexnjnxbwnkClA5aJ+fUk8H/y3hfYS9+RMCUV8ifyZqCXdaxGcVgKN5eCxAO5MRQigeSzBVJMN9j+mkF1quA46SAeDk228nsN4CUtZKtjKqxWCzHJMRw4yI2eU4mmQjJfcz1dV/C8BQTcXfglRFxc/fpIAhsLZ5P8A8wCx9rIHsr9QZERw4yD5l5LuKhDWi1kTTAiryyQBkwEEcNQSxFYigKoHEADaBFBJAwT0WvyITKOY1gvwJAlzhEmnQqmTuY7BEJmmHYudzPV1H8LDEsHjM25O0RCCXfeVDxby/sPKZQwwYbK6hKs3PznYdZ0+XJDkAw6bYocGCk7uxMAAGBxwP6BdjY/INhvLCbT4Ve00icgMIgBqvAGzeWxCgkzTjJNhjk3HkG0UBQAPLsQWLgxFCKAJa4rQmVAIDa53h1X0SC60j0obbvaueNb71QahsgGvib61l94cgCJcG7AGOwUR0DKS7ESgG1wCSQvDUnJWuWHkpOJpUKJCMiJSiEkCXAshCylBWgHlMCVIBxE0o3ckzl8C8AbN8LW5N7j74sbkQmDKVZ/e8prCJFUKMDhf6tfWXUbkdGrfCRM2IFAISKoQYA4NcibmAgjI4EgDJMBBHF9SiGKwZQRxdxWpJiKbn5329pZWLAAYFAHYdGBxNNeSxEpQGwvMCO4F4zsIQ95+iTtTfEsLnspAhrBcPMeRVYTc46SYlgfbi359UB7L8JdYKxNMhALHc/fF/cokT/JcT7L0fr1P8KOF7ctRM0hPhEmWW2H0thKbudCTC72nCdl9zLaFFRM0xJpHAvcdkxEBe0m05Ai4x+XhdYSfCSChFQl5pdjw1j4ASJTYa+5ImltJBDRibOy7e5mqQIgAlYxWBwZuX2JMFRd+ayAcWYKMmHUvuE7Stw6Bh0ERVCjA4FFJyRAAIVDbgGAAeSTgEzSdy79T1ujF6oNTjs4Ih1GeyAkyisoCTufg7LSp5VBJiUknns++dS5F0oTkrHGxgiEyhSEJO54ak4qiKSiVj/swKFQgSlWcso2iqFAAmqOKpSMVqOFjclZMSkvQfqZRcaSUeNqUCEgyh8ZIBZzBW7kGyAADAhIAyYg8a4udhD+kykFnYCKoUACWnn1ITyLqzYAJcAlBEoGKh8HqH5Kpp05Kh1lQdxAoGwA+Ex99XDOqHR3utx+xYBgcL3L3BBEXkE1NvIk0qYq4XHnvRIBw1ZwgEQclYERA5ZyJqlGUAEVQqgDjqnwnKNzKE5KgJqH5KjNKmKo7BEJM0oJLWHhY9gcBFg6HsVNzFYMMgxybrgg2EAwPgiQBkwZvuz+wf0veeTUIYCCMjhc5J5ElaCtAOFzitCZpa93O54WE3XgRQAAIZQpLs546n1UEsYsQixQAAJqu1qQsFXJIAiMHGRCcDMQG+8udhwcm+8D2EAwMS8l2FQiIEUDqJwCZWgcFnhfwnKIcgylAixrAv8mDuO4+BsY2nw0iIEUAf0vq0ygMocgbgrHsL9qpVWKxxOb78eywDAh2M09JQkt1X1FyCkqrFY4XVC0RaBuxLQCajmKYWUpyIBL2KVkzSoQhJ3PDHWw5lIgps2L4E8BOQrPAfYWRKgnwNnMcKsRAg/pggET8NXFUKMAcSIlapt8CQD/dr6lASACTK7+d8EEf1pdf4Z2g1Q90M/FJE1Cu+B8MwyMRKq64g8S4v7DoyJzD6zmX6iAg/wBPq6sSAfOTL6ozlH0nKPoItaqSQPhtSXCYSJp7H3M05KE1nhaWVCVGTES5+7uRDQPdzBpkh0qSmnwif6aJA4l1G5ENhbsgmlB8Z/Nvs5E/kzToET+T5wsUuU9x5YIPBPzaokdGsPYCFxWgLRSGAI/pu9C6ECUBzkFyIKfq5MFaj2mMTT+s/mEw1vdaSQQJZUaCHBinKgxjgEz8SznCJM3mAaiHx5WWKDn36zUvPz+/lN+kxLzSSNxDe9uxCCVvVUN4lyWEgcXPPqgJf+e5a4BgY/py5Cr+KkrcOoI409tS/mPYqEBjBNWckJFGFA4YCiU3eLmc683LkZ853VBljPGr/wB4bq/rK7Vs24MoZSDBpEg01UOnrIiVqmw4McAmacd3tMoHPa9n9OEgTIM9G7+G4p/zG6GOBmDUH3rMFznaowW2f6QXWggGvo1NJcgiC5wgBQlpTUS5ss42HCMZoxiqUd9S5850VxhhBRVPAr+kRFQYUcSQBDfWDjMBBHHUkiogQnwtLKFC1D+m7HFa5nJZdgklRDpyO6OZZblAH7ODF/SOFXfUv04HlZ4as4qlX5KBNJ+9vhLyz2CoSylEpMoJNK9FlQsxmAYGP6bf8+qUcb0D3JAOGm7s7eVb4xbCQJqPd4KrdzZDRYd7YdPZ/wC2Uoax3OeGsPdBLiEoM0oxT5Gqd0AIiHmQHyiQJgZzNSc4rEQcqgf1A55NUCYGX6x7hsncyqsglmOW4Wty1kzTrir4G2kvcDL0LpgStSlYXyNZ6UpGKl8og3uQCQohd9P2PcShSSbG3Mts7hE3MUEDuf6fZFcYYT8OkVFXYAcbzzOKxAMDHlvcibmDVKSB5+oPO61iAYHlA2VFwE3goL5NpgNyA1gSmkJ3PdvLa5VcJ/TNnifslNZBLvufMNNaku8JW29QNh51tgrEoQ5Nj7n4kqCckf1NdX4qYl1IqQERCSgJ80UjnLt3P9fEgDJisHGV4WHxrgg2EAwP7LYcykRA+nJBBIhsss7IhEprFY//AJUQ/wD8gUc//u34/wDp4zmwcTImR/ZhgXvCCDAARB/ZpOAYDgxST/WGfjWyRMEGKSR/ZoEx3gH/ANx4mJjys8czMzM/2hiYExMTEx5WZmZmZmZmf7QwJgTAmJjy8zMzM8c/2dgTAmJiY8vMzMzMzM/2fiYExMTEx5WZmZmZmZ/tDExMCYmPLzMzMzMzP/xJ/9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
