Тренировочный вариант 290 от Ларина Задание 13 ЕГЭ
№ задачи в базе 1924
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 290 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Тренировочный вариант 290 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `4cos^2(x)+2(sqrt(2)-1)*sin(pi/2-x)-sqrt(2)=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[pi/2; 2pi].` 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uU8qR8bLReTPsKoEXq8xquFSF2PaiaBm2Zrb5SherRFCIFl+awt3KViZV4vVLV8DPv6VJMSgUVTP8Ae9SRRoNuZlf4Ve95h4wpSZl4pqmBQUQu3Vp2k+rokOUTpXjLMqjcKAsWtaVLuIq7M9+lS9XlKCuoJyXYhtvDt5JdpfkrUnRIBoAOa3AV3LF5VWtSBUi0ojlx1OzJs4VMwqTWmrdW/AB8391+d/xNnab+RJQnDpVdudeak0TzmYeNuLvv54RqCImFY10A0AGxnVBqxmXplJpSwaDAcJMarJLhrm5GZUGrECAgjUcxsUOE9Tz31C6soZRipREPHzy/onIg9pzWf0SA7L9b88JHdaqyxmGhtta94Yy04oZ5ho11xvfYToI+fVDnt6VSly9YYjSO4RSzR8mzKfcolFGuZp1CzoIh4+eW9E25rlKGmBje/jPsNFt2Xq/k2X4Rvu35TSlCaLKP5+cz7UHGz2b0TkJAmZmf4JMJEROoZvDt1yc0J6J+RW3JT54CCNQdQfhL3FdTNMBNELt1eE6CU65Ocz+i7SdBKU9qy2dui8pOgMd+O7G19EmBS4u318nI+UEvCFYzBVJMdnzrdE8kqThoE5SQIjh88szdILU9HHLfelCz29+rVaJMnKDIEp6vMWgUVbcyzh0GYVXCp/62w+4EzEdVuuteM7Z1wRfJABWkvyWuc6NoomNrlWhbX6QulKdQBMa83u/2QjURMOlIFUdANmTTx03IlQqr3UmHQ9Tu7zKt4VDGYFW5TtIB6jnSpK9Sg02GYHnu5M1b7HCJ5InZi+ryrA3HDB/CyrxTVMCrRDa3V/yLKoF6TAfrS/wmY4uuSme00Jou/Mm5RjMyzATco25R0oedmjSjY7BVJMtzLnfzxe0prl5PTuLKESnKKXQAAcnaXRHju+aypX5JVWtSBV5cvjdKI2LcEL23TDwxfP4ckHJ7rs8iyZl6acFNGaYG4lxV5dlVVSty6BiNmZ38mqqAaDYw1QiJi3O/0WUUrQgVYRqDFwFFsuwPWnuQYDt/VeVVJUu6nOZo2bf9EWAADTxQ5xcp9V1V4DqAfHuoS4gvAABoPyNhwu0vg8m8UV6ynFsvJd5/DqY1BGSKIBooA25nvxnmA49lluXUkyr77E6biTGw6jQrPMNE9rfZmUpanUK0wLmdNpIA1J0EzbzdqqeQTEQJQvPntpitMVOHQvNfhLc+/KMNKJk4QuffVpVgIm1v/U/ggAB4xAPUA/l9+Vo25V3nhqzPOXmHebk0bzrty/76n4OypLPPAABoIxCgmYXfusu5CAVIMPZ30eU4tVUzKzbQVWa5ToKQmkxccUJMmi61+5bos/hzN57ZTSlK6JsJ0BMd3zH3E1VJfQqYjIkxvfQnO6K40aAaDxMytw63VzGte1NXTT9G5t/CTRfO0w8bhDffzmHoZgF+O+19H7ST4XJV3oZUmFW1VOj+OAB0AH6jJ0EpHtWYz+ibMy8seDTOyl8+wnQTD7+Vbb+yMokUPOzSqUR8prGKUTGxhSPq5iNbiXOoQsGmKLdWe2Zt3Dp/60w6uFR+yHUOhEHZv1eV1JUNEG0nQRNcnLL/AOCfs7KctpQnVpRUKUCj9nJSEcv1Y/8A7YCQOpgOv69NqDq4ntVP3w5lH3xcql20D+NlYzXlSrzgZVHkfWDPdPddVKMhL/J+us1HdNKoMBETfueU42LcmqLPYqJVgIlu/wDAZRC0POza9KS/yQfoZLEckKenhvffdklKYy50NuZXMPLF+3tK3RBXCxw8RfvaYru9IL/A9pPpRMVdKE+D0/S28OmsdfZc1X9H8JzuoTOzV7jvsI1Epw1quL7UHtOczeiTJHHzkSAaADxCyr1IEbIqXq8ObQsTPR3CKuzP791SRRooH6nvuve9qqYMbJPnulGKtX1ZpnprRMZ9+hG8HL92M8wBpiry5T8OlphJwqN9pg6vfbbzDkycxKJi5pe0I6ww4V9tpLtKcah7SkGFREorQ6qmz+t2l/xP1Qvc7R25XvxnmB/ajwc/+1eYfuxk5c1HtdFj1h6SkxqBQmnK4JQgTAVwjb+09DEofJvZngUe3qq9F2OdEJnZqau9spyVtuZPpsY6AmYHvLv+qM29Bcjo2rLKchLvJsv/AKLzs7+h4Of/AGrzE/tk2swRdTH7SToiT2+w9KZ7Tlv0pmMclnJu8J3CIWmAhd3vbZmvuYzTGXgYRadmp3GfZmPuYzGYCBMZf1PlXvc/ApiYCzDDplhdmUdMZ5gDTFXwc/8AtWmL/QTbfSL03JTjpVNB4d1911pSiNfdfpQ8qQVIFgIPQzMPGyUpmeQmLuTDTcoTZ2l/RCykbtSj87I1+V5L8Oh2nZqdX2OOBnK/o+ztJtKZQu5Si+Dn+7GlA0pTmNqB90sNedLUd2Req7CNQQIlzY2+gXvw4tqoL+rzj336IiFYicGnRffMGpy72vDjXXXAW+RYBoNnaX+CxPIP1Nn/ANq8wfdipsz+tUHQTM7+VUnhdpeRZX5By5lppoJj0stIudu80qJNQ5b7BVUWnZqeezbwUL7+73tmgHNn++6qDoP1NenEpZZ2a/cKS25K11ZogfMvFreRYSANTMb+flvb4Wf56kg5Xeh+67LL39pvSpOiwDQDlzKXvZFXyRECIFHh5Xfzql/VF+EHffRtyJgDra5eABRoBMpLHXStpRSKKgvhZnvzaeW8FqWCwPrVwVq1eYuuLeFtj2oi6sZjXm93P+HikgR8ulOrz+JUwOLc9WX9bZVoTOVoe0k9EafxH61NMbKW/aEUHUCZWML1gwHf+q8qrWpAq+Ieh0ltGTe/fYKsTs2qPgUzFw3pv/Wz49TtqyQVIOiCaD6CBFXoAP8A9RL3pV52hz16IjNPa7/SiLn+lqFYjq66r+yXcIpZo99mSSlEqwE62avFrReigbHRHXRgDPfhZI+xoDqP2OSACT0E1bOu+lSxECKFXblZS0LMPKse7R5noGomG2uMn7H7ScrUEmMgrpUbFyqmcoGlyX2Fu/uJMOnj3av71WLUiHVVme+lO5MZNylF+HaxF6sBAQR+r+0vPVB5RD0MNQqzkCTMfcx3mAgSiW2LUhZpShyr+M/kHjPm0o0BBAI6Hbx6t/c3+9svzEoiOHQMNmVlMr8Kn3vLcNwhsteYBY0fq/PqL0TDyVemXZdVazDqZnN9s7SfSme2JXUqJ3miUW5Lh74WShPRRKs+p33NoMJAGpi2I/Qy2wVIXaUZ4ut3NhIAJJ0Al+eelEw8p3t3LZm3cKiNj6UB387S+9qKET/Odmu7o0z7zVVOC6PWfVpc+5SzQIbf+u0pTcqVZa24jNML/O+2d/Nf6VRVCgAfrC3AR3lWBUkupL9HKw42uWKi5aVY1VXRZc4qQvEpfMbft8ksoQ3pVTANBM/K9/CSdmFyjTOvZ34CShXoywkzmN160LLaFovpCbMx2uuFCTWjDT6vMSh3uN9sz3DXonospQ2sLn6DyzJJvyiFmLTwaQszXBywG6LMVDfbx3naT6U7kwMYKgtbZn3oKSkxcZ70Uu2iRFCKFX8Dty0Q6dWhvym8lUGZdSdL0isHUEflJIUEmPn+lKF5v5j9FCzXOSVZqkMH7rCYCF3e9tnaXVEl1y41IRZhUlFLv52ljbiFpSj5N0VVqqlNoS17erdFmLR1ts87Sp1XKttf0mMjO5veMdAZTTbfa7o2kowkT3v32llyUrq0CPmXO6Rqsx00admJo7y/KSmIVvyy1vdluZ/7VEOEz0sznWyU5V1Kbhqn/l5PXuLBhVhJiO9LcB0+XEgdTDkVDq8OZQv+cbPojdpL6JMbKtvu8mieO7BFLNOJdmXaJqqSqhKvKNmYgeh5gNrR+U9pPoipKKkrQBdt6Lk5YWqXWrh0rFcMgeZlofJUpMbFOvFu88Zgg1Mycl70YUr3J2aVWiX5qtqlUwKkbV3l+aie5e80xaeNktvwAAaCEagiI5wrXVk1WHLut91NUTDLEvf3mmBWUV9j4bi1mpfQNKsD1taXYCWvKMVKNmg+Y9p9EaJgJBgURcWleiQVIOiCKFHTwHyqU6vGz6p7e/pS0B1APJnuXdaElNQpQKu3Ps0QVL1eY9fBpCflPaaa1B5h2i2gR7ETzNLsl8luFRMbHWhJk0i6orBiZLdxm0SW0exujx89elSlmiUX5La3xakVNwdJ/Dvo8px0p6CPgBnLI8pw6qYEUHeA2kA9RAAPnXaXkSINEA25tjs60JLa7MN0cPAdQD9RzjCogprXogmg5cbv57vtvvShJi0s78e38qZQwIMOE6f0bYuB62vKqUqGiDkdFcaMIlKJ5U+SajpzPclXnae30RWDgEfDplF8o1bMzv5NKcl2q56tM/321JFGg5idAZ7bc76VVQNnShrWU8YcqP7HkuH6NDm0Q5r3e6hJTh6vv3tq36XycW57WcPMC8uhV+q8mZlFNEq88TAL++55k0BMkok7Ldvh8X+/s2Ufzs13+nICjGL/AD8//icw2AAdABz21JaNHWDCoiIqDRR+h8nLSiY2ZY9oV1+BQcDPK+j7bnFVbPMKnfJvfZl41r5UxqBRWF+ANqDq4hzKF/zlNyXDVOXE/vrZlWCqkmYVe5Rty7SiaL1aXh8N9U6vMGnh1anq0d1RdWlNq3LvL+lcu8UJMXF/926aDaWCjUkCcZPvWG+r1dYc2iDws/3XVPBsz2LulMRAiBeXMvFCTFybTk6Py354R9ElT79avy5XG0HAgxcl/PbF7NX1eewUSmlKV0TlxNFzrY7+15aovkWAaDbmOUzVZo1N2UGuiZtiIENUSi/JcPdFAUAD8oS9HcorAt4t+WlMozS9wRk+OdgiljKAcq83P0XlydcnLFPos/hiQdnUyrAqR/ALBRqSAIDqNnafRInkGxBxs9m9E23XpShLTFyxfCQJn2q9qbkxKHZ+NbsMxXdMt6Xmbfw03E87TGwUCa2xVCgAeNlUWC/fpmFi8DkelLfOAYAANBN0fgZg+SkagiUIUz/Fqo0ue66Y2t+Y1vovw+ZmCiC+9iXDGYzm2lX5c9+lK9XlSCtAvISFBJmB33e7ZbfXT5zEcOoZengZrtdeKUlS7iBdmf77qkgjnRSZ2b1sfYToCZk3G64tMZr014KwYt939Z5l4qUVK6Spw6K23Mbg5iWzDQ33G9/xrWa/D1ZiPaU8UkAEnoJTYbAW6LMXv5tr89+YlXu6tGtzLfIpWYuS4u4V/J2ld0qiZlFCBElGQt66r46ur+XnyaXfLaPQuNhPMD3Yy8hICkmYut+S13ICDM59EFS9XlKCuoLMm4UVFo7hyXcktOzfdRz5N4oSdnAvc9u3+t2l/wATZb/Sadm+RoSBMrLUIUT3tKUrXFd26zAQrjQEHoQZmaHGeYH9qu3Pu41v/ElAUUru/jWmk9xgHwpGoMzMVakD1Sh+LSreK5CVGYA/lF4ToCZRlPbl8mZef6NXnmLirSNerzPcpRMZnvy0Lcl1CXecRMepOiRUVfKAPGcgKZgOFe2Ag9DykgDUmJdW50VpnvqEqlahEC8me+5RMavh0Ku2w7qMZgdXdpRrk5bW+i7M+h7woSXYwpRU6u8pQJUq7MzJNEGVlv5EmM+S1o4uxzuoTNGtS2952culGy5xXWzTs5dS92wjUGCrJxnbhLqsNGVf/VbRZTipUhWJgVK8AAGgmTiuj79EL5N4FbLKUFSBNmUclnKJBiKuMa5jKy0gP+ZXLv1Ms7NbuMni576IKx1eUJw6VWZtm5Q07Np3Kt/bk3CmktMCnrc/VtmVTxqSsw8XgbC6hgpIBPPlZIoSYF1lwYv4BMa3Mt8iRsO0oWtumLh8eYlDUIVLcue5d1oWX4QpTfRphKb7ja8dwilmisGUEbcr+bmV18ma2mM8SxjUKU6tMWng0hYSFBJj579UTVJRrl5XF9Fj2LWu80Rg6hhHrR9CwgAHJlUF6ClcxUKUKrQnQS+1stxVVKkFaBPzwkCNlUqdC8Vgw1B24XuvuXxCdBKdcnOL+ibM/vvXVEG6gXbm9/JSqAaKAOXMLe1yskoCeTK14D6TFv1xd95RWcy42v5Ila1ronhZr7mM0wkKYy8yuPbyzy52zHFVXkik4F8Rbcy0M+qpANBtq9/aT8mQhtpZJi4Yp2ZmpxnlLO6cBJVa+C5R1iLdmXBn1VIBoPBAC9AB+eX3pQurTcvyvP3Eh7NSdmFu+m3C9+Td4me93RJjZL0puLVBfmWdEmMHfN7/AHivJ17T25ecUfcSYuWtyy/NRPcnfaHFvfW5vPMXKFo0bz8jDVSIgdnNCerSlBUgTw8yk3U6LKgUrVea/AW59+UUpSmiRkVuoBgAHJV3M9+cjURKkTyLGRW6gGAAfPL34VTPFfNfvrN/Oj+3TDS/rc3ygD426wVIXMxqje5vt2Z17m7hI0xaBQmxzuoTOzujv4hAM0AmXYKqDOzaSiF+R+52nsycpKYlNt+roJwHN4RvM0oxUp2Z9O5pekofi1K+3KvFNU7N997/ABWXjM5D1+eY4tCfzvwXP/oSkaVKPwjtI6lKpUgRAsJAUkzE0uzWfbnvuUTFThUKvjZrcW9KYqhQAOTNoZ9HTzrOLmP7gmkGB3GZzq8xMlcapkaYSPbcb32X+2b5CQ05l3ceUV8KoJsbXdOkSi26/fviUsmazejfj+TfwCkz/fQsHuUTJzRUdxJjXceoP+Ddpda3gdQgaO75j7ieSUoMbPl94pEUkgEiW635qp6J44xXOabG8A49RfeKQDQfgYz6YMyj74t9TeV42VUvVoDqPkGd776Zme++lIektrakOz+d5i18OhV/Br6hchQxcA9Ht1SVVJUuiCZOML5VhkOHucvMm4U1TCpKIXbzv+NP5DOzUVy89lo+yLRWvlScFPs+Q577l1TTC1vva9pm5pUlElFm/ehvaGxAupaJmb+TuL5PwknQExKXvu4tvQeVfxthqpE7N89vyTKxRfKq1qQKsuwC98fDqeoJB2a/q8ooSkaJ+psTuZzryu4RSzQ5N176ULLzfjdbph38er4bWaiajkycoUT2938lM9py/wDTDk5f+mJmXu/9KD9TP3O015e0n8lSymsVIFmfjPa4ZJh0cCrnJAUkym9LvJ412Le9pYPPYL/V4cLJlKFKwrHXayI/mUGBVXboPzDX5vl/39XL/V7S5czJNEw8rj7cnJei0arqkzMkWhaqurzFoFCclhYISg1M1znhqzW6vEw7T/VuiqFUAeLk5K0LMXN47lG/VOV/f1cuN7899q51RtKTeAGpInaTo5UJOza9EL7csIaG352Yil2bmuya6fOZ/Ek9EaU5JtbThMPGuxGuyQ7eSU/+ot+qb/8A1JOXF/v7dmU4SlpRi8epnmLjNepLPKcOqqOj4Nu+nklbh0DDZfrk3ilei+aaDGzl+j8zYaPcXeLUi+VAPGuvShNWj9pN6JOzV62wkD9E6j4/KGmfXy2n2XO3/Ro+dSkFVma+++qpFF+NrWqdZi1cGiPnnpSktzXdCj1Ts0OKZkWimotMOrcTfbztMyni1f8AVmLdxqvhO0g4dHlGM9537pq+Bd9a49l2Y4VNVWICqBfzrUTeH1E4ifcJxk+9Zx6/vWHKp++HNohz6Yc9J7e3pS0OXf6UTj5f+mb+dNM6DFyXcM9kHx2d7sunltpS5dHiYVCwAAbCNRErVBoohRT1AMAAGgjKGGhG1UVCSAB8IQD1GwqGGhAIgUKNAAPyXKyBQsXtJJ7fRPb6IM2iHNont9E9vogzaIc2iHPphz09Eae3/Sloc9/Wlp7e3pS09vf/AENPa7/SiC/L9KYXzfRJpnTg5jdbZ7Hf63wYDetzT+HfV2n8OSfw6mDApgwqIMan7BBSn2LNxR6CaAfJM/3XUtB0H6LsQO6f8j49T9UnsNEGHQOiQ4VE9honslH2Q4tP2CHEo+yey0fZBSnoiwIo9BNBNAZoJoPmnanRJUdal/RfW38D7U/oSj+in6LQdT+B9qf0Jj/0E/RTHRSYg0QfIr81KHnt9rdKo+ZkzHLmlS/m+O7SGtExffQn6KsGq6QeI99dfnae10ffHzaEmNkC9eXWC1D0ccvFTf3N4b23Ic1Us4mHeb6tW5EQX57wKANAAIQD1APx+f78Zpge/FT89JA6kCKyt5SD4JOgJmNki/Y51sQcmo6ajXlaxF8zQEEaiGMd1SfoJjUDKZ7bIezqYezqoiBFCr02gg9CDDO0ruiQ0FKFvV5Q+/SrcnXtPbn2aU7kxkFGNMXK47NsY6AzA62tL7hTWXmFlPc5V/j8z34zzs3+2+S6g/hr2pX5zFIYAjlJ0EOdRDn1QZV7+SmcHKfz2hZdgP6OWaYeMaOS5+HUzzFuN9W/y1DgZ5XYneufbYwRC0wi9uXv8l7FaWZZWrZFpDN3p2a5KMjQnQExspbabdOqzBXTGWZOUlEpz0d9rnRDOzX886zNxXuuWZulWItcxl3KEG27NYOUqSIb7b2dPPMXjBP50J0ETTJyy7eRJn3aUbizDp4NEc7qFpRc5pud2nZo0ombS1qTs1NXd/j7xrS87M/ot8kyX4VLNOzS72u/4b2k+/cElClKUU8thAQmYuLWU33SLTWnlQc99rVoCiFpe+UamLqFSUPkpUu4uqRNSg3uTM7mXU8J0GsxtShb1bb2lbuU7kwKQlPIyhlIMpxUxtXnZ3W14/kMp7uJfMT3YyTtL3XxkZaEcys6oDDL6snV/RJi4ZvQvvypCiBYTpPfl5n/ABINpQBTuidmoVL7Mrf4DBJTgWN52iLu5QXzwTJOlDzi60ClZr7Nhz2y10KTGqFNIX49/IZ2X/n8k7TccIJMSkU0/hjsEQsZi0+03ta/NlHuBfVoo3VA2XZvf3KF1aYt9xvNV3NnnSiUIEpVeXtLpW0y3K40qG7Uo2X3ClCzR3e+8F4BoAJbmOHKJUWgzL/9MUkgEjQy/ISnzy/PDoURZioEpWW+6ppv/wAjh/VpSN2pY1SPoWWZR42UlKwDQAQzM92M8wPdjTJyFoSPmXPOzNDTCQOQbb34dLNOzU1LW7MlS1DgTDw2Lh3mVTxqSk9juo0tg7SSVNffaG8ifHN0nZvnt+SZ9Wjp9WijRQPwt3WtSzTMve5fokxauFQq8vFcZ+5GBfLX6Js7RuKIEnZqE3zG7+bY/Nn++2lIOXtL+hLX41tCQbLKks88RQ+f/wATZoJpLG3ELRHV7WtulWKb0e2YF/Wl443kImNhvxtXljbiFoO0rZgJ1ubq0vvWplX1OwgEaGAADQCdpUu5QpMPD3AWeI5w73ii7MuD9Eg5smk3VFJRUKagnNwk113B8eehnZ3nt8AkAaky3OqSUZaX/FZvvyafwu69KRq0Sl8l9+7yeix9LM1E9EhIA1MOfRD2kvojRM93fRKoJd7u0lmKS++/12ZuM180GHiTCqNdOrdW5mo38kWtzZw1xnmBq+TtJ0BMwPffa3IQCCD0MGBWHgAA0AjYqG4WbSNQQYOzYDk4uqBdZjYrm3jX8z0pZ51BgAUaAfCX28GouF1lDmyoMy7vxB6GYH91bz3WrShZoFuzPqlUFFNCdJSyXZwar4rKR2y6mC/hVjFUJAldGrcW3zQnQGYPfe22Mu8pBlWDUkFaAeURK0TygDZnkrlTCGmMmy3MprgPtmSPsTlckISIcnMbokGVlr1SYuUL9Vb3Py36cF9Z2V/WbaRqIlSV+RfwLC92bbzvrlZYX/BIBoJcNammHi8DV/h3YIpYwZ9EPaNMPaaQdpL6pFYMoP4VlvuUOZhJuYy82ZQ9mVEG6gWZt/BpjIu4q+a15QzYd25b0aZOX31SiDUga8wpQOXCgNy3rvUuJ2X7r2+M1ENiDqwj5lCdXi56m6AgzUTUTUTfX6ib6/UfIcP351vNkPuUs0wE0o3+S9+HUXmJmvc+4y8wPjkAgg9DPYKIMOgdEgpT0RYaK/VB+F56u9SokoQpSqt4GbQb0mHicH3v55fQl6SjESjxCJVjJW5deckCG1B1cQ5VI6uIc2ie30T2+iNn0w9pJ6I0Oe/pS09tu9KJ7XknpTOPmf6ZxsxuiTfzpv504ub9k1zppnNOFnffOBmHrbPZMn/fBgP63T+GpPYLoOzbp7Bf/ugwLPW6ewW/7oMCw9bp/DT/ALYuHfxooIUA/HmYH93bzZ50omONKE2EgDUmB1PQgzPvVkNSTsxE2kgbM27pUnVpj1cKoLtYkAkDUiNlZPpRPacv/TFOa/0SKCAATqfCdwilm6Ru0klGUl/42WUdSJvp9wnET7hN9fqIba/VxDl0ffDnUQ56T29/Sie05fpTPacv/TOPmf6px8z/AFTXOm5mw42Uet09gdvPdB2bXBgUQYVEGHR9kGLR6JBj0joiwVoOigTQfNj0MwP69nN2iNaJjkNSmzP04ESiw0mwNMKlBSH9Wl1L4zm6mUXremo2X18WsiUZLJrVfMQG+9r25bcqqrq0TNR20RG8TtIM1EwqqzR5Jhj/AM5/wfWa7XvrTzPDm0QZdH3z2qn74cuj74c+iHtKqHtJJ/El9Un8SSfxL6I0/iL+lM9tvPSicfMbpVNM54MK9/PdPYPra0/hq/e0/ho+9oOzfq7Qdm1RMKhYMWn7BBUg6IJoPlrZCC4VfEnoZ2b57ea1A6FZRecUcK5Y+f6UoWaZdVuiva3WXsKcILMbSrGQNDfT6uJQ4XO0q8m3tQJMDQ0DlfGqd99kioqjRQB4hAI0IlxCUsZ2anV/wa9GesqjbsGLlr0eey5XpdOFm/fBh3t57omBVPYaJ7BRP4dRBgUQYlA6JBSnoizhJ9ghrQ9UE4KfYsFaeiiaDxidBKb0u8nyv+r2n8SehmB/Wt52rR/MAYtaJ5QBMqnj1aRMS13U3vDjG+1jb06LPYKJVjVVHVF2EgAk9BEX2zJLt5FlFT0XMvWtvgnzWLlKay8vzGdOEyzGCCkBJfkrS6KfWA6j8izDpjPOzE0qZti2ozFVYE/KMm4U1lpgVN77n+JbpOzf61vj5NT3aKraLKq1qQKvwT+Qyi9KKn++UYe+Ge/q8NV+G+tWrJEouybQ98A0H5Fnv5KllSBECy9+HSzTAR2uNnyeyxakLPER863ffyQAAADoPiW6Ts3z2/IzjVGzfK978lJ0Exhx8t7vRdnaT9xUmNUKqQvya65ali0Pkvv3xVCgAfFHoZge6+39EZ1+4gRerTFqFNIXYo9pzi3onydkViCR8bg+7LtX9DnoY9F99xeeyZS9LZa+XR55gJuU/gmN7s9/0Vm63XpTFAUAfgl+G/FNtLTiZqz2y9PPTB2l9apTmVW/oUzD/m5jv+D6Awoh6qDFw6UcOo/QpGoImJimgt89B/Zp2g6QfssjlB/ZhGnID+phkumXw3+TEcgOkB1/TpOgJjZ79Eqgyct+lU1zpw8wuAzwAgDU6nZ2kvkeIdUB+TkacgP6PexE8zeK50QmYaBKBzdpe6iU/wBJfjwfBI5AdR+hWdU83gX2CqovMWo5Lm63azBVJMxck3u/gUZQtuKTKPcCernSKNFAmZmEvuJMB3FrVPydpdEWINFA2n4s7AYPAI2r+bZNpppLwdpP/qntl7dKJxcxuiTXOiNmG2DXTwCQOpAmfaruiwX1KnnWKQ41B1B5s7W25KFlaBECjbn3hKSk7NTSjaToDMBmZ7dpmAP/AC7YhF2U30SEaiJgojl3aYvfzrH5HPHz1X0T5F0gPgHYOo/KSdBEsR/IfEz20omOgSlBPcJbn1JMbKS/wnwQ7amxp7MvtvBn8NqiIEUKvTlMw9bMqy3blZQp7i+eZNTBVL+d5QnDpVdl+/wjw/NHTLVC7vMWi901R9JjI9dQDtrsMW/gPdMBCtGrQkDqZm37ibi9WmLVwadt9gqrLTATra/V/kBGnIDznYv5TnvuUTs1HNu/4b3JWQHMy+/lVJszNRjPKENlyrKlFOfuL4aYype1vPYd2tjOzf6O1MPS82udZk9/PReTKQ2UMqzDramkK3I+Bv3s8uPBoYp6TUuhd7ZQxS5Hu6Q5FQ6vAQRsupW4APAABoPkJHIDpAdeQnTaPlmom+v1E31+om+n3CAg/OCQBqToJm38dwiShBXUF8PP7+WiSnv57bGUMpBiU1YyllmFrdkvd8Fd76mnZvvo5DjOcvjeEyhgQYmBUjy6hLk0aJ2akAAGg+SkawjTkBmohO0DU/LM++yrQJExsm73u8/hv1tn8NX72l2A6eRpjUmmoLzkgdSBHyqU6vGz6pi5Jv6p8tJ0BMe2zMt3E8kSgDOCfTkd1QasY2bRDn0RM9HcJy2tpnO30nZq+d9mTmpTLcy27uSioU1BYCD4F2Y4colU4+Y3RJRk374S1OcjUSil6L29Ub5iTNZrNRykeAPll1KXLo8VQigCcR3z9wNoqzJvWhNZS/ErD8+fdYhVUiYd1vvueLgURaK08qQADoPlpGoi1pWO6Jhd++23kyqOOgWJgVLBh0fZExakffUcuUScl5ipuUKsPQwh1uI01eewPwS/+c1zLEFcxaDQmngaD483Vjq4gOo+KJ5QfQ8pGsI05ANYBp8pJ0EVlcaqQeRjoCZgLv2vbMzW/LSqKAoA5WYICTH7RgCXorFZ0ETM1yWSV2pb5NtGSz5bp8syX3KHMwE0o8Q4TnLL7dxd7e0+K1ELqPUQ31Dq6xs2iHPqhz19Eee3N6UtDmv6UNBlX+lE4+V6UTi5n+qb+b9Fg9um5m+rzgZf+6NiZLdb5/DX9XlKcOsJ8STzg6jm0E0mg+QaiAg9CD4WedMZpgJpjLyZjbmM8w9KcSYCm21725u07uiQKVwWmKNKElp0raYo0quunZaaVM2xjoDMW5K7rXeJn63fK+0tTTMf3Up8g1ENta9XEbNohz6Yc9vSlp7Ze3SicbM9KppnTgZbdbp7E7db2gwE9XaLhUQY1K9EEFaDoomgmg+Rk6bQPU7CNdo+S25dNUObY/upqm5mW9W3I+Fd/t1aYeK1XfdvBuLhCUGrTKfJKfzYlGWEVkaU7/CXiebb2l5FWZdm5iIkxE3KFG21+HWzzGv46a7LcNLrt9pn9aqUijRQJmvuYzR+5gKsxU3KEGzMsFVDTCxON338k3FOeFXovysgH4PUTfX6icRPuENyerrDfV96w5dH3z2yj74c2ie30T2+me3pPbmbyUtONlv0qCzhZb9XCz2Jm89zQYFMGJQP8IKk9EE0A+XE6nYBqeQ7B8Na4qQu0Z8q8F17iTAue1OQEHodhYL1IHKzqvUgS3U0tuTFwt/V7oqKg0UeL2l5EWINEA5CAeol9CX+eAAAAdBsycpaJfnC2koEmLmrUioUgOoBhOglGt+a1vouzPbftSmZPfvqoXosA0AGzMsN94SIgppC/SYTDjW2vLs13O5RMficIcXzfMdQJvr9ROIn3CHJpXq4hzqIc9fRGaHNf0oaDKyG6UTj5bdKZuZj9XVZ7Jc3nvgwPra8OAkGAk9gpgwqJ7HR9k9lp+yezU/6xBSn2LOFX9ggRR6CaAfNDtHIdgIAms1ms1ms1+AsCFO/0mTmIUNVUxqlrpAGzKyhR7urwU5N/vd9yNg3J5LYMrJp91qRRdlXq7qVReS+wU1l4C2VadWnZrlqmVtleVv5LVS+9/a1qrmug1MpyEuLBfTbkhzSRX1mHU9ad/mvpa29PsXkyjeqg0wU5rw4mX6vMas01BWbYyK3UAzPVO4iLEoRUHcmZcyaVJ52jX3prS0xahRTGYKCxlLh8l736LMDW297tjnRCZgJv3l5YCyERMK9pRjpR8tzLr0OlazTOeCjL/3Q42V63wYVzee+HA+trz2BPV2i4FUXCoi49S9EWAAdAPwQnaOQnwRtS9HYqreBmXut6IkHJno7ooSJgHhEvOzXLIUh6GYicXLcvM2000SnJ0xBZZEZbEDDZqBtzUd6dElGMMalnedmL3GaOd1CZge+2y6YQ4uW9synCUPKL3qRgizs1nffZ28YkAakgRWU9CDyXYxsvSyGC7TLNjxzaXGSViO+Zb00RY6B6ykuw9zE3EmHUaaQuwgFSDKaEp8nJk3ihJRYLqw/5ydvSA67CdB4IGp5L8V6G4yNKLRdUH5rs2ul9xo96Pli2Jn1Nye4xyFUk9AJ2b73sfYtaK5cDRjO0jqUqmZ1qoWVIEQLszHPtdawOvQEbc+zpSvVpQgrqVZnPuUGe7GwPozTATcomdebnFKS6pcbE/60wk3KF53cIurTj1fesOXR6vEcOoZem29zXUzxEuzJjA0Z3C5nwA95ebi6bug0gUKNAAPC7RfpVMZOHQq/ghy3Obwl2ZWS/HWqqDXQa/LwQeh5CNOQGE67AJpyaTTldQ6FZ2bqrunNdjVW+91mFQj3v9FgxaQwYJtMS9qMtleZeWLdKqpQaaaggdYCCNQdRsQcfNZ26JKBx8532ZfH0UUzgO+UK3lWAEcMXl9wpX6tDmPU+l6TERrrTe+zJY35a1L0WXP7TelS9FlhCUtMCrfuLztLXuTFLmrV+e6sXIUaDs2qDAoiKEUKu2zTcO/5Z7eqapUkwNHvd28/wN1jJoEUsxlGLo/Ft7z/AIIxCgmYQN2W9ssYIhaYCG697vkj2Ig1cx+0klGZXd4OdklO4nnMxA9OSqvykcmogGp8C/ISmHtL6VTGykv20dztF+a46VMZ2X5Gbkvyb3uNVcGBc/vteDsxIezZTWKkCLMp+HQzSocDBZ/V5gJuUbUocZjWbBcLc3VuiTMuN76r5FhyUqoEUu1HTR5g0Omrv1aUYhS82NHQOhUyihKBonI+TuZK1eHehel1EowHd9XjoMXNQr0b8Wz7txNyYqCimZ9ulQRerzGqFNIX5Hk5Yq7ie94mLbe+/fBiUfZMrEVF4tUofiUq3O7BEJmKnGue95jDj5T3cxGsI02XUub1dTsB5r7RTWXmLQclzddGCImrTFHFy2dPcm3p2pzOgdCplVa1IEXk0HXQazMvfjpVVHfh0l2mLfx012Zzm25KFmc3koWVLuIq8pwHa6ezJwTVKcBE8FBxs8t4uf77qoOg/FHYIpYx3fJyNUnsVj++22YqF8seoX5Hk2imktMCnre+3IIFLzD92MkJAgOo5e0rdKgkBLomPT/+ZUi1IFXwCOQHSDky2N+UtKxFCKFE7TfpVMSkU07evafLlX3V+RIt2a8Pt8xDlFzxdtziqtnmEq6tfbM+0W7lSSisVVBNnATi8Td70NaFt4qNfgMu4U0zAqKVF26t4WcXWnuTGzGTuXw5FWnnEp1ys3f/AMF/FbqxbWUlFCUjRJm3Cqidm06IX+R578a5aVlSCtAm3PbuLX6vK13ECztK/pVMTM6VOsycwJ3E97y4Ze4bGaYdhtoDNCQo1JmZcL75hpWiapARMnKd3KUTAve4FXjtuqTE7SgzbldS6aIZfmnpRMG9r0JfYROnIDssfcrZpgJvl7ml9wpSKrvmqLdpmH38y1/Dz798ilImG5q1ucqswED3/Bk6CHXNyf8A4JAPDuoS7zifw1JVWtSBU/F8+p7SgSVLuIq/IrXCIzTC7+WX2k6CVa35bP6JMq8UVTCQ33l3nakwKNE33naT6UQOcXEQqmsta+9S79xJiUq5Yv0WYS6VTKfcoMxw7apX69WlFAoQKJnvuUTAxQRxXnareRIlPAwXnZY0o5CNoGp2Z/uxWlGSlGIsxqnvt490zKHNq3VShL3ffu2ZDhKWadmppT4dWIiOXnaNu5TMCrco+DvRrE3VbdlNQpQKvjlgo1JAE49X3rOIn3CA/m3aT6IqTBTcynXbmXdKU87SioU1BZ2k+twSYSCmjVoXOVmCDQCPrl5v/Emg6TtJ9KQkKFCEQkkxb79Aq1TIFxYK/VpRUKkCrsyWOVkipZ3aKfoFlOuVl6zPYLRMJNzGWZVb2VaJMdGSlVfaRNINl9QuqKSjAROXPfyUrKk4dQXxMpHvzAsA0AHx5IA1Jl2eqnRO/K827iBXTZfSL03IezEl+Dwai+/MDU0fm1/fz0WW/wAnOV/rAdZfcKULTEqOpus6tHYIhaVKcnKmX3MVp2UnV5m2GqiYFJrqms7SmFQV777Mv3ZlRaPlauEp7xmXcaaJ2bT1tnab6UhZ2bTuJvzLxjeUiLuqB4xOgJlH/k5rP6L4ug+KvcpSzzFyd+nfsgYMNQQRtJ0Etd8y7cTySnHSroJoOug15M998pSsqQIgX4QH8if/ANTWX0rcm60LDGq77ypHynFtvkgGkz/7Vp2bQUQu0yaePUUlFIpr3IQCNCNdhOkIB01Gs0gEvoS5dHlGMlPkl9C3xQEAC9BL8db4qhFAHIYD4ec+5RMKnhUfJ89wuM0xsR70+iTALJc9O3PsKUTFNVFPnjZtE9voisHAImZkmjQIsLZjoX8iyg3G0XaF4DqAfzbPRg63JPb0KSmh734t8AAGg2EAjQ8p2jkJ5jtGvhMiv5vlGexe8JKlCUgTA9+Va23tWUYHq7xMGhY2HQ3+EVQgAEIBOpAJEz36UJ1aUViqoJ+bkAjQwUVq28E8EnU8xOg2jlI02AafMnxGfKFky7OHQTOzE0qL7cyk3UyrNalAjpDm32e6qqYoyWt37dl9wpQs0TJPHNrAtDn2elUod3qDOu6fz88gO0nU7ANTz6Dr80ZQ40MAAGgGg5CinqAYAB0G3KoF4WV0IigKs0H6BI5AdITrtH7JI05R+yyOQHSA6/ssjWEacgP4Cf0DqJrt1MB5dOQHSD9fk+ADyEcgH6+J2gEzSacoPoeUjSD80J0BlGfvvuP+Ek6DaB6nlI5B89fPrRykXPqldi2JvJ86OVTv7kzMVEq30mM/EoRvkb3IjBWbkd1rQs0oyhexCrtvzEp93V5i3vd500G2/OVH3FG/EbeQEjY9iohZpjZj3P5Nl+QlPnmNlC/Y+TWjhCfgDHBKkA6EicPKp6HflGar9x+40BB5SNfn+S4SkmYeKFXff3vGrRuqxEVBovyseKzqg1Yy7PqmNhtc++8uUGllnZvvo+RZWXp3Kfe8xsX/ADu7z7XcIhZpo+fb9KoiBFCr02Zt/CTRfO0w8UL37fPtzb+lNXnmLirUurefYSACT0E9+df9KliIqKFWX3CmssZRQ2U/GuioqDRRMrIFCTFxSx413wQl+Kl0JtpuCJYWi66DXlImbYa6pQ5akEwfLLWKIWES7MtOqTXOm5mP1cLMOu7jF7Wbw76L8m76KswrmYMj9U2tfWnmcQ5tUoyBc3T5r2l50WU4tNex/IZ2Z0f5Dk5LM3BomLirSNer7XcIpZp385/pVK0VECrsvvWhJi0F349u3KvFCTCo63WbCQBqZfe+S/BplFIpQKsZgoJaaNnX/SpYqhQAJa61oWaUI2Tdx7efUQuo9RDanq4hyaR1cT2yj74c2iHPoh7Rrnt/0paHNu9KJx8g9Kpxcr/XP/Nl1t6vuF5hYjhw782TeKEl+Qt9EpNt5VV6LF6H44weLm28OmYqhKQBtJA6kCC5PR18FnVBqxgII1Exffm2tsJuvudPIix8WmqpmmAgFRaAAfNc2ni0zCygy7j7H8hnZvkf5BmX/wDs1eeYmMKE+r7BHcIpZpq+bb9KoiBECrsZgqkmUqcu82v5F22uKkLtKKWybTfbsJ0Evva9+BTKKEoTZlub7hQkpVKawsLoOry61L7whfRFj5lNKdyLn1Q56eiNPbXPkoacfLbpTB7c04GY3W2exW+t8HZ31taDs6qDAogwqIMWn7IKK/sWCtB0UTdA6CHbfc7Nw6JjYa1+9/e/PfnIrlCkscO5IGkw8gppXB6/D+2lbyjzryX56pMXJF6+Pfi8a0F/JEHsuUE/wfZa4RC0TGa/v2vMzGrpqDJGS2hFZbuswzfq3G21XrbqF5M+t7aQqREywnBlFIoTZoBM8/yQkwffkv8ANb7loTVppk5X1RJk4jUKHmMQaEmSd2h52d7qPjSwGzMyuF3E88xMbc77+fbqJett9250qiGqpAqsoEORV96w5lH3y/KotQpvxMyilAiQ9or6I09vb0paNlWP3TRBflelE4uZ9kZcx0lWLlVeScHM9bZemRV/7pYtEwD1Z57Avq7QYFU9gpmSoS5lWYFGqFnWBEHRRNB4x2AAdAIDrz3Ytbq31MXBUJMfGFMEKZDZPXRPgyQASegj9pJHzL7holUbCZaC7eeYVvFo5MlqK3Zurzs10UtyEgdSBOKn3iB1PQg85i5zh++vci2oy6hpa3tOUip0TZcnEQrKN4LuOPLMzv3VVxxxc5U9E5AAOg2s6oNWIEOZQv8AnDn1xs1/ShpjXPd5002Xtv5P/EmB0d/DezdMB1Hym/W/OVPRYAANBM/+2aYfuxkme+lExl3KEX4bUQ2IOrCHKpXq4jZ9E9vSe3/Sloc270ol9z2vvNKM29tEVYaspn39xdZpmtBRl+t09jv9b57Db63wYH1taDAqgwaIMSj7IKKx0RZwq/sECKPQTQDnI15Wwqmcu0UBRoBoB8ARqOQHmJ1OwDU/C5f9B5gUpwIABGGoM7N9z2ptI1BAlGAxfW6Z9CVBXSVNvVKdl+TebjUkSk3OUe7vQYFX3ynAFVocPst1NbBPNMRHSr+by34pY6pKcD73iIiDRNplGtt73N0WYXfutfkexUKhj5jtvoS8aPEw6Ui8MHdXSabHO6haC4Gl/veUJw6VXw3QNFGg0+Uv/Iz9W6NNRprL3OXcKUiKEQLLj7TmqnokHKzqnmm+v1E30+4TiJ9whvq9XWNm0Q59M/iNU/iNU9vT0R4c1/Shp7Xf6UTj5npTNc1ppmzg5f8Auhxck9b57A/re0XASLgUQY1K9EgrT0UTQTQTJwCz6pMLF4Hxus18Uj1G17FTzGA+omomomohOu0D4W4qKzvmYF6++rbh+7Nt2kgdSBN9fqJm2C91pSVLuIq7LN1EZ5ituJbfMCp/fczeAxIBIGpnFy26VTTMb1VZwMhut0alktRWvgGgmXbwqTBpj4cwkKUcmZ77qV5Mw291K5dUuM9TJ54DsdQ6lTPYVFysvza+hb00MGFf0NvclFCULosy7xSkwKCiF36tLXFSF2lNq3JvJyX0rcm60PZv/wDrP4aP9rT+Gr6u0GBRFxaV6JOFX9gnDT7Jwq/sECKPQTQfLCPB1msBB2ZOStEquS5dUMIhIAJJ0Ahfj5cA0AA9OYD4UkBSTDv5930QS/GNFyRekMwPffc2x7UrGrmZN2Nd1eOKx5LjMa+ij0LPKLRcgfZntpitH7uJUnq8pQJUq+FlXMtqIkJ0GpmNrfltb6LsyqDcUmXjNcyQDQAclQ42Wz+i8lhIrYrKsR79XuaYDto6fPEwxxS9rb+y+njJuSilaU3V+JssSpdXjdpJPb7fSmPn3p1SUO1lQZl3fhi6qNWIEWxH8reKTpOvIDLK0tXR5bhvT36GlWYXRl6OssyrL9EmLiCrvPzAfDdpOUomFUK6BM8a0Sht+lGlh3a2M7M8jtsy8XjwYFMTGxuqKDHTGTzqsUAAADQbO1eiRNLctF9E5MouKG3JgXm5OUkAamVuluW1rN08syrxwtE6tMaoU0hefJL8IhJTWK0C7cu5qUBSV32o4S/o0yrhVVMOk1Vf9b8YzKDekqx66UiO92dHupe8VMsA0HwTuK0LNEzQzhWQrHsWtdXj5r2e6hYuFbb773joUyNymf8Akt77u6izGyEv8IwnXmB2Z66XzGpbVLU70GzQTSaD4jO7+VUkA0AE7SfSkJMVSlCCZjaYzzAXSjbmW8Khp2chSou0fXKzdPRYBoANl+Ot8xcV0vZ25MlwlDNOy00Rn5cni2PwUlWFTWkw6Q+SzjyL4l6cSsiPxWThPSWb0aUYpUh7m1b8azbeHQZhoKKGumAhd3ub4PPYh6/RI7m96vpvS/FN9y6t3JXUlS6JL3FdLNMCnrc8zna21aElFC0JovhE6nYBrNBNIRpsEycpau6nveY2KXJtvjq+DcWXySvKqs+MvYJnqzx89elILtKcZ7rRbfs7SOlExV0oTb2iHd0RVj03pTvu87LTq/OToJezZlwqTyRECIFXmzX3KdPVpipuUKv5Rn9+9KpnsK6AkxU3KEHwd1SXJuvMVA17MPIm3PcuUpWLpRR/xZgKbb3ubl0g5DtA02nZpr7pRhCty77GUMNCJ7FSH3/jLqEu88roSryLtz/e9SQDQAcnaj+RJipw6VXnZQykGVoqLonO9DPlq7eRfyd3VF1eP2kkFztlG1Uj332L36ZhXXWecaJ8HlXqlRmIm5Qu3G1tzndp2lcyoEmHVwqF8E7QOQnYJqJqJrNRNRNRNfjLHCIWlGuVml/ReW/Fa3JV/wA3vpF6brSvGqq6LAAOgAmgMAA+CcEoQsGFe79+UZRr0ot2gAEkR60fQsOY8hOp2AankPhD41UVfKAPz0kAakxculn3A3wxpQvvle94J5CdvSA67SdT4I/Tea723ChJdQtF1UHyMjTkBhO0CaCaCaCaCaCaD9OClBabPWP/ADs//ifJSOYfqK+9aZfk5XXyLOzXXisH87fJiNYRpyA/mZPy/M1TLV3XVJ38636JM2nglLUiXoaQ8R3vfVO6nx+oms15SOQHSD9QEAwACWIroUaDs36vK0CIFX44nXlB15CJ05Af1vdnokxrxengE84Oo5SP1y67ykS5asWhk6u0wKuFRsZlHUgRsulOrwZ9EOfTPbbrDpVVASVG0CO6VrvPGzS50oSEZkw7bCSlkG3Nvep0CQHUAnYRsA/W1pYIdwatEwHfVrmmA7I70Psz6HcBklWAgTV5RSt+SfsmNwTe1e5AFUbQPWWMEQtEV85yz+SIiINFh0JgABJ06wdRsGShtKdGme389JRel3k/XRuQPuFu9HcIhZpgave9u3Kfcoczs1NKS8wBrfY8J12AanZ2k5SmUV5LrokGFf63R6Miro5aVbxrHE6wS65KU1eX3h7d9Fltr5LzFoyU/QjuqLq8ryarWKo3wN96UT29n8lUD5j9ECw05ZtXV4PhSQOpHh5tDF1tqjVX3e651VZW9FKBA6xWDrqIJ2k/cVJbpRiTATSjaNnavkRpQdaEhO0DQS9EdCH8sver+lQswAvtX6Feu7KvKvqqCJUqZ4Wrx3tSvztEtSwaoZm0cdJTWqIAB8Na4qQu0fNusfRI2LeUNjtMJy9A8HKrvsydEhw7R57oOzvrbDhu9uiLosoqFNYQbMnGa21Xl97ZLJTEQIgGzTYDpMqvjUETCygicN57RV98bNqlZDgEbCAQQehiYlSayrCqrff/AELk55VylU7NKsX+/ke5Kxq7T2+mJlUv0eJYj+RudjoCZo+VkzCXcy3VNmfcUqiX8LEV7ZReL01AlOStzsnhm5znhI99aeZ4CGGoOy7PRJ/EvrVEcOgYbO036JMbGStBLdOEZ2d/Q8LPbftStZfbwKJhWvchZ+QUoHLhe9NIRrOmz37LMWuyDBqiYlQgAA0H6CZgoJMTMpd9OUjUSrEqrYtPJ2ntyr+AmsSo3a33t3JVTjWpqiR+za2mLjChdtjhELTFv46FtrjeUj6icFMOl3mBSVQu3V9mVrfmqkze/clCxVWqqdne+53gYMNQQfCZnbLbh9ZbhblDO76vMD+22Ciiti8D0P3NVMAAGgGg2Z/uvreIQVBEzbglJX1aYVZroHguwRSxnH1yjaV1jWvmXKjRECIF26jlI5Rs02e/ZrNfzzJQ20lBL8JUoDp1WYr79CNyZWU9F8oykuWUa35zP6LtvpFyFDMwcDCCTG1owWeYAufvl+5tdwiFpfno6MirMDKCAJt3h01l5OVeKU8iwABQBHbcQtML/O95hJxbnvaZ77mM0425RuJ6+aYCaUeDmOa6Gadm09bZnv3FSUoEqVdj4b3XMXfuRMCtHDbb6VvQq0QZlHclGIxfi3+FkVcaopExqsZC0wF373faTsB5SOTpAf0HaNamnZv9DbbalK6vMrJxr0gOh9xIEoy6aE0VGmNlLftz+/ciTP7lCVyhAlKrtIBGhEz0RKJh0qKE2Zt/BSXVMiKzOS7Ts50TfV/c8ouFwMz7NyiWuEw0qXq0xk4dCrM8s9wSPj7jonq0RQiBfBuqFybhlSCpAiy7GezLV/hLk4lTJMXGFCbDtHORpyA/oG7KZMpa1mQdKHmANMbbfQt6aNHooxQu+peLRT1VFluLVZK0Spd1NhOglJ4+eXlzC/ORPReXMoN6KFiDdUD6DZn0uzo6TGxXZ+LfL8EWvvymkUpuLHRXGjiPha3h9hQAl90FpTS915vt+Rk6nYBqfBI5AdPzgeAi8fPL+izPfSiUJuUovJ2r0RYbji4qStt9A3JXQlXResTFRLjZ8yO0DQbSdBASIDrykawjTYB+f2sEQtOzV7jvHPHzVT0Tlb/y83/iS8cfNWr0WKoUAD5sdoHITqdgGp59Nmda9T1QHUA+Jc+5UzRM29hrwoM361PKLxf+XOodSrSxlooJWYKaVb7dX5M+xkq0SLReiGzyzs1PPa3zcnU7ANTyE7R4OeU4MxRffo7Pok15CdBz576Vbnq8x6uFSqzQQlUBJhzSx0pQvKcpbWK6FWl96ULq0Rg6Bht1G1Mjfvar8lu1yckJ/gkA0HIQDM99zGmEm5jr4pIHUiNdWvVxHz6Vhz2byUtN/NfogWH26cfLdtyUhxUofzfIido2k7RyE6DYDtvZ0rJQT2QON+9pjWOpamqC6nG6vq0ozEvbRdue5WiYo0oTlJ0EZHyry6NoqzGtZtUfzLsbXLvKdEWZIFdARJlUpuBy2jL6yvFLkPc+/AABoISACTGey/3U90fWY2M9Tl3cts1EwNGtub8kfXcO7ManhJzZlDXqsqUogXkJA6mPlUp1eHPXoiFpx8t/JVC+dNc+aZ8FOa3W2ex5PrfBgN63NBgVRMalOiQADoANoAHycHYdg2ZWS5fhUTCvsZ2R9hOp2AankfFLuS9ncnnyilHdiYFSxMVEu3129qdEmFkvc5XlIBBB6GIgRdFie/NfYlCpYzj1l/fyqkmfq24kUaKBsuPEcVf/AJaABRp0AmolyuyaVtumZPGpt0Z5gUb6Fy0RQi/lNz8KsvP4kkOf9Kmntt3+iC7MfogWcHMfraFgwGbz3NEwqUgrRfKoHzEjSX3CldTPbXbyVw2ZkxnvZiLRsA125WStD6ImrzAuCX9/q8MvzdG0SB8x5jcf38fkz79xNyVOlToyt/8AWLlUt0eAg9CDsy8wFGRZZc94QTAoerlzbXpCskqzVepnaY7oil3YAvEyanbRW2Ua2Zlj/SD+fm/8r2GJW97u4sKz2N/97SrFZHDNazRmCqSZkF3/AJ/+EwF0xvyogEThp9kAA6ACaD5rk5KUCYuYbnKPL6RchWF1xilcaxVIBIBO0abWoput35nqoKRdSogoRHLyjKYPYx6TCve9SX5GT2nOZW6LMzFqSgsixMGqylWmNivQ/n1TZmWV9EALmVfycld6DYb3GSKwmy6+5LSqVFp/5V3VVSLiK9xR3j00UMmqly0TFRbd+ZV3BqiOMakB/MZgL/KL/XYYlwxbnSyPn+lKTFeyxCbVmTWbaiix6AcbgrMdDVSqH9M35KUeeIwdAfAzw/tMwwxy12OOJ2jMnV81Eg9wlty0+aHPSUZZufQpD0M1uxLoh41osubQRSGAIOomSwShzPJhH6vMVdyhOS9LqMk3IsuzC9LI1UozWSpUVC0ovve3R00XYmEi3F4+FU778A0AGzQbTMXv5drz+vm/8TZdStxXX/GZNAvq0lScOsLtepLPOsSpE8i/p3M1vy1rla7iBebUTUS56OrFS0wE33e9oToCZgd+614nf7ThEspS3zwUoOiQKB0AEyA7VkVmJSXt3Hs709iBfRXlaBECCdpN0SX7rNTSkA0AHLagKNOzf6PhZWb1SqUvbRTo1MwPIz/oHKyrHdkToswnd6NX8W3PRJ7faelMfKyvSqISyAnwc9ylMW5UpQ2tFYMARstyK6vO0GdRFdXGqnbmX8BJgKbLy55SdufYUQLDVvEKh1MwLtU4TdVmW+5Q8wgUxA0wFY2u77CNYRpsufh1kzH7lb3tMFOtsA0EetHILLBioLuLzHoZgdbU8EjUESjCWt995ltpRKE3KVX9A5bVG3cT180qUIiqNmTdwKi8Gbkv5EntmV/qmKuQX37ebNzDSQiTCyjcSjyrD3Mpn6pEydcpqoCp6EHYtiMxVW8DtR/eixKHytXfp6TszyMuy7GrscO8OFQ8opWhN1duSF4LOV1KzswDg8hPJkUC9Ji4q0QYYGTxpbWtiaNKwFUKOUiZ9hZhWssS2sAPKFC1jwqO5nWJ4d1Zdk+i/m2ebERXSUPv0q/hWgtUwETAY1MXmBaXqKeqbLKxYhQzFfg3cCX5SUOFaAgqCNuZe9TpBsura7NKzGQDPMc7qE/QSg/17Z2YmlReMdFJlF6pe9jzGykv57v/ACs0JH0poP0WYC/yNl6G2oqG3YuNk0eRomu6NdrKGBDRECLou07QNZpNNpOwHlNab28ANZloz5SLANAB4XCTib+ne/QN41peYH9Dwnz0S0pDk1BC+/Ozl89m3F9+fa0tHFzwsA0Gx9dw7syWv31Fsw73uUh12OVRGeYC+e2ZjaYzx+5gL9XmMAtCTPtCUTBww/feKoTtIKnPTismW1k7SbSpUlKhKlXxRyGE+h5AdIDryaD8dI1+WZuYyPuJMHKa7VH2XnSl5ge7FXaBsysngQ57t5Ehz7F60zGvNyalCsbpOBY9jAJBgXyhctHCbLn3KmadneR7Jhd/Ltfkvpd8utoABMy/gVR772G47eaUKqUqqztJvclUyvPRRANABM/V8lEmq0Uf8WYCG25728BkV/MPDPOTpzg6j9GPhl8ov/hMAa32tsz20omOm5Qi8rKreYAxUVeghAI0IBgAA0A2ZtxoTVJVcGoV37sBBGzLre2kqkroKY3DmFQaFbm7TTyPKMNrwz2zFxbKn1d4+Kz5YtjYqteLdnDQvvlRrMirjVFJTWKUCL8Gdg5SdTsA1OwjaOXT9DO4RCxj56NS0w0FNEBBGoOol38/LVPRPDzdb70qWZerOmMkrUIgXwiAeo+LOxeUjYNh2j9F9pe6iIrHvIpIWNkvlIKUWajGxv8A6TATRC7dXgvQ2lA3e8G5xXUXiG53d0nZur3s7/JjtHgH9HZNPHqKSihaE0iVInkWX0Pdav2QAAADoIKEFvE073gui2IVaZm5RiFUnZtW5T8mO0HTwCdTsA/TefXZc6IsrXcQL8nI0O0HSA68pO0fD2ZLjMWpf1OTqYDykacms1msJJ2gfAu4RSzR89nOlCTj5SWgvAdQDtBB6GX2CvPLzDve8t+pSdoGg5SNPAA8K21ak3nj57+idyC1TUHl3aXokwbDbTq212CKWM1fPu+iSmlKRoghUEgkDbk5SVdxpTkmi3VSWWOzZFxYLMJHRNH/AAYn8eO0Dn0EIPJoZx6g+4X72y7MqplGVXf4F9QuuUN5ZmIi4jRWfI3KBBhVikpMWgUJtz3KUTFbJVNKkgTNfq4WDDv9b4BoANmTTS/etlqI7EU+VZ2Xpxm2WWLWm88Rw6hl6foC+9aE1afxNfRIO0q5/EqoO0aZTclyap8aTqdgGpl+ZXTPb2fyVTfzbfQJK6Lw4Z7YNruEUs3SXZ79UWVuWqDmYd7XO8zco06IkvyXFCL/AJvLcU108R2mK4ehYa1fPMp0Of3OckAamKwboQRM9/5QSYabmby56a0TCcPjLs1HTbmUG9IMFODuSnCSlw+yypbV3XiKEUKv6AuqFyFDMpUxqAiTGqBoHEUQPjcXhbkuwEd5Wi1oFXwnvqTzvPbaIc+iVZ4e0IE8bjj2ngxiAIrq3Qg7FZTqFIJEuw0uuDxURF7olGQLi/LmUm4LPdfetSeRJk3LRTMB1RHseIfbMyUqLs13bokzbDfcKkiBcOiUb5S271admp5358gE0PMC9a0cPKA2Vfxm8izMRqrVvSDPqgOoB2uodSphxL6DrQ80zpRjXi0Pa/4Jp4qknqPnGT/OzkSMQiE+gEwEFlz2+CToI+eqnRFLzGvXJSDAUuWdp7HjJFxaPRIK0HQDxTMYl82x5mHSgzAQl9Zm2cKiYCvx9l77lLtMBNKNg2kaiI642TbLgzUl7vO3lmNgHrbMKgpa7x8El2ZHKhoo9ky4lVuU4e3upAABpFRUGiiWpcb1ZG0Tm6w4FJeIoRQqwgEaGCtB0Qfi+ukA+bmYXfy3eZ77lEwUCUeD2jeyIEmB0bRO5OzOj7O0uqVzJuONQirKSxqUv5pm2tTTqkXJC4q2vPbbjdB4NhKoTKMkVlyerTJe501I0SYqBaFme/FuRElFSYtUquFvlmbYWcULK1CIBANeTJylp/68w6+Na1zx6FssV29OQop6gE/pLNvNCSi4XVB/Cyn3KGM7NXSiZ/fvqrgGgA5c+wq9UFifeNuZim8rLVXGxCJgIUo2ZPvz65md/MqSCdq+RZij2ptG8iR1D56r9PCyn3aGmDWDVrMxC9ER77UFYG7HwNEU1+eJhu7Br3mgUADoIccG4W7ANBtycrv8Gnzw0Cih3fvWGYSaUbANB+hQuhPj7666aiPUlnnUGYutGW1PgMwUakx8yhJdm1XIU3GaLmlFCpRLMolw7UTFvvu86cmYLmQCmX4zI6Kzas0HZyxRooEucVVs8Vsx04ix72ynSt4AAoA2J3+0onf7T2dqNq6JMVBRjTAUvc93hOgcaNAoUAAaAcgO0Dax0UmYGjW2PMx+I60xQAAB0EH6UzL3TREX3tLqHoVbWeVEtUpmd3L6ng576hdUUidmpAlVa+UCHPogCOAdARzZa65dO3P99Ety1WhVq6tPYW4G/wD+7MTKd3VGSNrodJio9KWu6zAQ6vY2x8MPeLS0Kgggyutal3U8QjlA1PIw1UiIXxbGmLSxc3WQDU/pXJykpj2e23osA0AE7S/wg6Dwc9bX0RI+ItOIWfzzC/tU5iATqR02ugdCplGAlWwIqkkAAn4QjWEacgO0wgHqBsA0H6VzMM3usvxvZNy1JW2+gaZvfyakg8HNvfjClJa7+R3LLKCppXc6fIiOQGa7QP0q5IQkdQJh5hdyls7ScCiY3cxkmMOPlvd4Nlq1LvPL8VMoh0eJholRWYDFLXo+RkcwGp/S+Vhb530lGHY7hr5k5e+ODTMWng0hfBsRbEKtBRfjNrTGy8rpwpgUOhax+rfJSNOQfpkUoH3wve8TQfJyNg8e69KfOZRmJe5TaSOhI1mW5ShmWYdhtpBb9c6eD7VTv6b81HWAg9CDyZmTwE+ryjCL9++V4qVXb6bc9HUrckyb1fCmBQ/n/XD3InmePn1SjN41oTc58x3e4UJL8JaqC/V5U1+UoRZh411N3JbepzN9+gn8SSDtL6pAdQCIdSCBL0yUQ77z39JhIUxl235LpeiJ+tMoOaDuSjFDqXvaVPVxQlFUCgdABz7i72/oNZ2m+iBJhIExl5D0MwKkcvvrBTWvRBOGn2jZe7om8i70CX5r6v3UmYgF6oiRBogH0G3hpxN/Tvfo/MvalNUiDMvgoyvW6cDM9LpdRlhPOWmIjpTo/gkgQH4C9+FSzzFc20K7TKzWqu3ElL8WoPMzKYPwqZRbdReq3Q36ndqG9DRvd+5pgIXyWfnvvWhQWj5lSJvw0W5Stc8xMpBUEf3MsR1caryOj4txtTvI09udvJTKDaU1u5Cq9SBr+k3rWxd14qhQAJ2p5Fj5ToKkSISVBYczWIvVgNj59nRUgObdDhXt1tmLW9VIV/gM86UTH7lCRgcjLmgoo6+WY1oTftKlmlFTZL8a6KioNFEyTpQ5nZo0o576hchQynARIBoI+NU51ZIiKi6Ly6AfprM1vykpWIgfP5sq3g0lo7Mx1JJJmE5fGWXhUqdwAGmNmFKdbojh0DCO4RCxlN6XJvy7PRIjh0DeL2p0RYb7ymnkmAHLsUmUESrW1yzTCr4r9dFWLbXv7gI12Z/vxmmApWj4S+9aBq0ObX/gGae129eA0Gf3whqbwNRyPc/tq1JCQCAep/QpOikmYHfutuaYHvvufba4rQuZjXcdN/Zn1myiezGmhnsmEm5jJM/3Yrwp/KpH3RAFQCZ7aYzShndBQkzKEoomP3aE8QuqeYgTMc23osTFReveaKL6HdaklOGzPv3y3ADPqjbkoxloXYR8LlAX3pVErRBoq7CiK5eHMo++DJpbo8a+teriU3LcuqbHcIpZo735Pup7qT2J+puaAaADb0z2b6LKdcm/i9EX80vfh0s8w7HspDPMnKNVqokHg6ib6/UTfX6iAg9CDszMoU9zci327hSqnRZgG5Ldzc2E6AzMzFtQosofKSnRElZYoC40OzJ1vy0q9FgGgAnabaUx10tx02dqPoipMCjcq35mtxcmuqAaAeGYlC+ZtWMahHsDnzeMToCZ7f6JUzRcp/8AQ0bKZetLyjIW4keDY+4haV4z3M1rsV1mK7rc9L7MzV7kpgxKPsj0I+WERdFXzQYVEVFQaCEgAk9BE1y3LN/SgAA0A0HJmOQgdH8s4hvyTp3Q8rVUQKn5p2k/cVJSgSpVlA42e7eFbh3PaxDwdmv62w9mv6WzDxjRsy7EpUO6BmmNmh7QjJNBtzaUFDFUmH/apM3JdXFSRnysXzzAXrbszO/l11Tf3+0V2ZWK97rANFAEFCC42+vxqoq9ABDc75u4nkWVZKXOyL6QIoYkDr4OoOynv5rtsKgsCeojndQme+rFL/5vK9Qg2Z/uxmge2upFpTemua/oqykZQfv7CNQRMmjHqWVgC4CyVYyIdV/NHvR83V/IkPaSTs1O4z+PmrUVU2xSl+anD6LyEBhoRAABoBoJmI6ZQsiU25bh7vckei/FfWiYaOlX82GpC++V709lTj8b4a/KWo6dWlFwuTeWX3ChNTFXJu97PuLDRkr5LoiZXGG+/M5CIWidzGe71eYVIqp5SQOpHI7hFLNHygmVv1Q5+tUxsqqpIM2iIwdQyzMbSiZC6tRVBsyU36HWYL60bOIm/u7w3tvsQ4jOWl2GUo0TvNKQVqUfmd5IpbdmLg+t07SVEpWUEU4il4jrYgZfGz6XcoUnBfDdHgOqgj4+9+HSzTAQu72vMLrav0aZVBvWZRYJUkynKYzFZQSaVLcmo2ZzaUS9hpTQsHuAG066Q0ZL9bYcD62tK0KIFJ2ugddGnDRF8qxOA/k3Jw0+0Rsep+qRVCgATNt0uRJS/HzQ/wBF29YVtxrWZF1Rppk39e4soxUqbf6t+dZ4L3VJHpD08OVIKkCL4ttyU+eKwcAidpECiUf0U+PdQ6lWiIlKEL0mD0d/q2x+/nIvokz/AH0hYg0QDZfxdzSmey3t575Ri8N98uWjuEQsY91t40Wiey3tcHLKsFOTxdWt5OMn3rFZT0IPLm0vboEl5qodOD19ZRel66rtbHQ2F5h4zUF/0AVHUga+PlUC+qJfdiaoyxEtzHD2+SAaDwB8PfelPWPmLcm4nnaVIErCwODrMXv3W2y/V8qpOfJu4FcS+1XUXdH5CNRPYqYlSV+QcuTv8FuH5ph4bee6FRVnrp0f9KFFbqAfheOWyuEviIycd3uj6s/tKroqy7ICUhl6tNTRiFurTDUrjLMZHN72W891tSeeW5S2ZKN/gkRxYoZfBz+IEBrlD3hPRxA3u1I0gJvzgy+RPwzX5zr8TjuXL6/XmJA6mcRN7d3hrtdwiFmmB1e3xLKK7DqwjoGQpKMMVPq7awgEaEQDQc+oj0pZoXWFERPKswOj+CQCNDOA9blqWhpvu91rhV+ixEWtQq/p1jopMwvdQztLsp/PUmqSpxYgfbelj6BH3YML1d2aU4emUX2O4RSzRtb1a1/IJgLpjD4dqDTeXd2CxsqoRuPle7yVyqsVIEX9U5jhKGlAN4UdKlmUAuK8wvdipte1Kxq5hz6ZTmC63cVNl9IvULMzRMQqsoGlKfDsoYaERaa16IP1XnNxLUoiIEQKszzpjGVaJSsGWjWhE1bY+KjvvvBSnoiwIo6ADbk0m6vciDdQL+w8ZD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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
