Решите уравнение (x^2+ 4x- 2)(4^(3x+ 1)+ 8^(2x- 1)- 11) =0
36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 4 Задание 13 № задачи в базе 2545
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку [-0,5; 0,5]
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Показательные уравнения
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение (x^2+ 4x- 2)(4^(3x+ 1)+ 8^(2x- 1)- 11) =0 ! 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 4 Задание 13
Графическое Решение
![а) Решите уравнение `(x^2+4x-2)(4^(3x+1)+8^(2x-1)-11)=0` б) Найдите все корни этого уравнения, принадлежащие отрезку [-0,5; 0,5] 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vdmbZLVVWULHs207pRb2qcNQcUtKHA080eNkRguqaP49SCsvb/ADrtlqBGSX+4MSv/AAZDyhgumiLvRnLbZo/YgO5rGmkOEaOwd02xP9tphv1UNJFqsXl7A4VMboVs7f4bpVgOy2e1NSVLL8WlgftU3zWe7l3+rF/1JpfcytiruP3EyhSupjFjqoyWG5W28LcitiJpRlIgJteuXIENawU7XZppFzviMUucLKWyWYoWlIbDhsrH2104CxVH6WI+2iUUhBNgr1M2B7+Gq9iL7AhvOcbDO3P/AK2ms9gSr3Ami6vwFId2JaVOyXGuJU4uLE8Nb7AlPuBNH7x+BrZrWO6JayXbHl/uWml9z9xbF+g9IKBv3Z4HTsX374O4eVgTAmBMCYEwJYCyYlaCtccCARgjM7NOm2BFTJURFJuJdIlap7M7CvrtjUI0apGXBnYJjEWhFg0ySygKvgg0yz9Ptf47ZXQtfSLRht26WUh8HOItYHeSTBp1D7p+n8e7fLaN7BsxtMM5Eagscl49JcYZ41LMu0vOwbZt3ylXRzXEoKOWDQUOH37pbTlw6HDQI5ILngRkEGLXZXkJKqdhLHrLq7HfIhyKznriaUvltsqpwzO/UxUeljtG6GtnU5OMwJYtZrCwVMlBSVVsKSjLNOLF8LTU4ZZQuE4ar2InsjjdWLEmbETZsi1mmk49qUObKvF1iZodpVW7XGxpXc5uKNwvr3pFtKVbCp3ShDVUXx4pRcbYpKXMXgU3X7/2y/3LTTHFEpvFv4lwM+URuGDK6Fr6eR2A353cdWcJKbFdcLysoYYMVQowOKVheOBGBIIEqQIsIBgAE1PuWml9wIEC5x+OyAeogUL0AHoXoFhyZWgRcfiYkscDuEr6keQbIj5OCPvt2I71GYjBxn53ccIZWMIPMB3xiFEQYHORkQACDxPkdB9yEgDJhexnikhsMc59Lie6uH8W8suF6mBgebf48cFsfv7p2x+KTe56LP8ALNtv8o4sUZLysW/u9DYdqEwB2GQ0zas7Vh1Sdt9Vnbj6Tt1iWB/Js8doTzLSThBNwQYgUk7m4lgvWdoIrBhkcScDMcueglZBXA+5LCXcJAolg6HgSBC6j4iAg9Ie4RbgYjh/MNiiK4bheuUlTbkB8mx9oi1/FpYOzYMIDkZ5bcq4bhV1bibBFOR0xMeUXJOFGZvKthxzE7XlnsGVewOBIENggwRMCAAeQ74lHVm8xBvctAgEewJBYSMhTN42kytcjc0vICSsYQCNktjOBKwRkcXGxwR9yUDLu3Cz2YQSQQ2BOxEatNwWdmBgrL2ISUALVKR1bgScjHksTY22BFEfvtg7xGGQZR0K+S65ZTwuxsMqzsHAsBN6/UcLhuQys5QGU+yeDks2wRVCzHlN0leNsv8AYi9ONbbmbhf1Vo58BMp92ITgZi+Ns/tEwIBgchOIDnkMIABMo9jy7ThDKhhJY+0RQbGgGBiFSwaByFA2mAF7vF8J0hO8+EQDAhd/4zc/8YqMWy/3GxwDKBws78DjX4rWPCz2DKzuUDoBAV6AjgVzjyLW6KOpiIEGBHbauZSvVoBgcE7r25DBvAyJm3+MrLHIbj0E77G/4idOBQN1ENCStNghGRiVHaWSVezGOAZSRgsYHBOAeXcd+OJJGYLknbJB3iHAGYvjbdwOcd0c2CUlh1XhcMoZuzRmIPAJcxOEEUbVAHMwyMQDA5bDhDKRhPLu9iKRtEtbc0pUKkdgsQYEZgoyZUd1zRhuUiAtWMFciAgjI+5mGQZQfCVhOBF8T7uB6GUDwcL/AHZlda7ZaqqMyskoCfJYhbsmdqD3LHBCEmU+wOJ9/wCSzhYu5zk9whdViuHGRzXjDiVjCCWAlCBKFGyMFEHkFFPUCbF+ghIAyZg2d57hAMDA43Z2RBhQODdIhHZwQMO1ZjMuegxA7jAceTsYA4abbf5Q12EY3QV2D90xbN9g6rFsJOCpHBi46DInat8Unan+B4mNvIIwJseGuwrtgrt6bp2B+Lwh0HtzsrOpaJvDtN9g6pO0PxUztlnbLFbcMj7lao7tyQK59owDA4WZ2GU5CDhYm9YocACbMtljnhkh8eQQD1gAHSONykRBtUDiviuJ8gwV2b4EJ9owVrAAOg5rkLr3RMhRngaRFrC8qEl25rN2YLG6bJvOQCvORi4DgBstJab1+ojHcQByuSMcxIE3r9R55OBFXJ3HrwTvubjgTA+/rHx4R1MrTb6qw4QmUjCee6bmB4EAzsUgAHQcthy6rymBN/e0NaynOzzrQSyxnCzaz9e4QFa/CJlzEclirff5DmLWF9XYd7hIBgenckDuGTEQ53N15iQJ3vAMDA851DCLWFjWZO1IiBeAGPw2FAJPrjYScJAnxb0Nr4GJXtX8duCVIEUugxtm5/4zNgIyB55OBmIN7982LMEd4MByPyW/smUAbONfx+/jYJvY9Em8j2lgZnGViPn5FkZx8oya2OfZMBBGRGYLKx9y59TjYc8VULmWDYweA5APyA9wlPe7N5ZOBCrFeuDKySvkmxRBYp9CQDOxWLWo+/yMiKcMVPFxuUiUHKeisJ7gJsb4PNln85sf+cNb49qICFwTk+Te+Btla7EA8tDvYmWNgYERdq44kgdTAQRyMMibVAyRNu98gYA/CRs+CDMcNgN0Ig4p4biPILkkhYxdIDkA8xzg4lbFh3x/aXizhZl2GR3RCSPIJwMyvx3eXe+1Im4qAsVAsJAhsUQsAu6Km/xNE98dvITgQ2ZPiOBEZSML+ESS7kfARVCjAhGQZWcrxs7rl8gLgnHQy0+CIMKAeJlZJXinhuIlnVeFj7FiISdz8hJDAczDfKh1PlNYR3bYQXuAaAYllmyVgnxNHxtOYuWwssYIkpTC8pVT1Aj1hPEsByAfwe5whMpGE4OcCIMKBxv6CDoOD7vhN7/FZ2hH7Itmf2mA5jHAzEBY7m4k4EZ12mUexxfuuWWdV4MQ1wEHk4lhwhlYwg5ScQXpN6/WAgjI4k4uhsWOpJ3GDuEPjOJWwXMdt7LN6jhkcC+DiGwQh3gGBj8HkZBEUundjIm5/wCMA+J7zw8W/hf0EHMcKCYgLnc3AcCMjBllS7DKqyFBWJnoeF3c6R+9l4VKC7bp7DAfA8jNjHLkQssDKe4EcxRT1AnYpFUKMDiyB+oi1qsddy4grb9zQACEBm8IgT/NhoAB0j5x4YUwuSSWlalV7zMAzA/DHt2c5GRidkR7LQV/UkxU2niwyDEGFA43jw5mdzrwdGDbkih2YF+R/FcvFyQMgZm6xoygdSSxnYNK6w07Ej2Wg81ySwQQAAYEtX9wiHcoMY7REHxP4acnosRQox6EjIIlVZQ8xIAyZWNzl+SxtsRMQnAlSkZJnTycib1+om9fqJvX+Qm9fqIzKLRNy/UQkEEZlJxlZbkODBarcuRM/hQAD1BOBDmw4HswAAYHIQDCcDJgzY2fL2Cdkk7JPpDUk7FI1CQVBfahVf2xKPq07E/zgpb+U7Jv5zs2/nOzPxedj9WnYidj9GlaMvVs/isgEYMAAGByk4GTBmw/8YBgYHoXsCwK7RHYNtf8dXGAqBgEQuo6kQEHofPdsRKwO88CoJB/HRAIwZ2Czsk+kVAvn1jJLfk5/ZMSwBQICx/bibyDhhj8mhXRyRBcIT2g/J2B+MG3Rc/iQf8Aw9x/0ssvSuHW/RJVatoyPyGRnyLLVrn+a7/isWitO9o719yqm6OpotVl7lgOR+SbrRWsrpJO+yHuEGdTaf4RUCjAms6KIvT8k+8vP0WPaqOFmoO2lppFxVwf/NqR9F9CSBOvA2IDgngSAMmDWZt2qvF7Hss2VyxXDhUcs0TIUbvxaehmnsA37om53Ns1NofCRdqoPoBLbi/gqlNYqXy3vRDiV3Jb7PB7lRwvG1mvuKL0lCGtMNLrNlZaVVPc4YwDAxNXbnFSSjTCvhcdtTGUF2XakppWv+2+bAg/ag+SnSLv3QAAYAlyC3U4n6X6u0rrWsYWPqcvsSC65Hw/Cy5K+5oCCAR0MstSv2oCGAIlli1jLSu1bMleF9rDCJ1ldCoMvKEzczgYWM2FJlCb3NrRmCw2TRqMM8d1QeKXu1zqnRYNtSRrXt8NU0if5mzCQI+pRf7j1239fDKLVqTY/hn6quVuX/bgej7av6wWIejTev1HrLLFrXc0/W/RJ29z+wk2apppaXrzv+VAY+0CcAmabxu9nC99lUpdak+rtKq2Zt9kvs7OstKamvfc07kT+gJhtTfO6tP6AgIsdneaavYse1EOGMW4duzxUe45s7l+kd1qWWPZYdoON0QXhNkTT9+523R13IREF6ZRVi6c5zY26X0M+GSDTFu+14oAGAMR9M+8sjQaZm9t4lKJ04FFPUAwVoOi+j1ORSZpa0NWZ2Nf0h01fo969MjydZ0VZXWqrwJAGTGvZ221SgvvKv8Ae1lgrWH9Q/0Wb7qcb+9ZqLfAFXq0TFNMOqrmpssdOmFmmpVUzLLVrl7vZtyMLFaupI7vap2ezNEVWuanU5TCTS0YAduF1C2xF/TWnKztbX7kSCj91h3ShCbWdvOPo9V3UNNL7hfSapylWYMshckyjJqUnmb2TNExy0fx6pV+C8Xdr7NidJXWK1wJgZz97X/BoCGGRLNuw7+koHa2l/2wgEYIyIKkHQSxA6FYqXqNkqo297nc0tqFi4MTSov9wAAYEOmrzuj0KU2rKEZEw54kA8DB8h1nuDNN7heV3WtctAQwBHnMAwwRkTVKqqqLEGEA4EgQ2IOrCC6voG4N0mj7nsmm777G4aqwqNi9WleyhINTX97kZGDHobrU22Ci2z3rRFCDA+Zar3DTS+4XjiJYyXsrx2Opu2L0igKABxuRnXCNiHTW/wDslVVyP3vleNzsi5UZn6i74JMal/osNF7dbJWCEGTk8ffar+l430tb0aLoh8WiaNFfPEv2Ntk0aYqhOBkx2N2pwsShereKaoVrVNLnsRu/Feq9w00nuOTX4miC9lyXWGtM4n6mxulUpZ2XLjHkah9lRjtbSvXIaaMYqhtJtCJz26bfdvgGBgR1Drgy6joydRO21HTZEoZjuuMAx6prnW8Jjw/bvf8ANNV7hppPcLyLU1tzNbKA1dzJy48nUozphZVpfjbDprE903dKKhUvyfAP4R1PuGmk9x5mPyFeM0tNH7j5E9ir1YCHVVfWHWL8BP1jk4VIpJAJGD+KLvdNNF7n15OATDqbX9hYE1L9Wg0Q6u0GmqX4QCsdNsAA9Oe4Sqzev2RZdg7UGWlFjPlX9Oc8CcCA5HKD5Y9dZ31tNF7r197bKiZp02VcCQBkze97YTuSNpsbdsHcPTnoZo+j/Y9hIQkQYrrNjdZpQcFz1byTYobHC25a+sU5UHzCcDJl97O+Fmifqjc7amtYdX/BIz6l+i7ZRVapy7cb7uySU32tDVdjdv8AFKLS2Ufrwx6wjIImj6uvpH1NaRSGAIOQeW59iFpRYbEyeIub9Vsl/jtWuAYGOGsPRBF2VJFYN0OfUX2Fz2SSivYmPnmqsZEGIiX4zvgru+NkNL/zgGBjnsuSvAaMTfaFX2IAAMDyeus4MO31P9LAMDA4713Yz5NqlkIlGlCd7zT9+pfmPeIulQNmBVXoAOBPAy3/AD6kJ9JXWtfs8Ous8PoAMefR3apxzpYr5C+ZcdlRMRFbTO7TSe4XkuvWqX6ntOiwX2BMLVNM7uubBwo8eqdpT47nfjcWOr8MXTbu+2J4NSUT0xIAyZvsu7kG1frKaFq+e679kT2B5V+mNpzKHFClHlW+23ee5eSi4vY4+nJY4rQtKblTc7d7R9U+DhJohlC/C5zWhaNfinfK6Hd1sJ5WdUGWMUhhkHI4vfWhlmpTssrNKmyvnvNowKp/5UC6r6wae3q9kHcIZpffvCQBknEsvL+CqUU9kvr07ta3JZaKwCYDkZE1Nh90kopFS8bNVsONkOpt+FcoZ3TL8ciGxB1aA5GRwIBGDNXhKgiykbalHIUUnJAJliqNWswOB6GVPt7WaZNicbs06kP8I2rHRBNNUVy79W4Z9IRmY+fa320g6DmPcJTeLHKy+7s+nWaYWbM2cDWrdRAMDi+pfxYSUrfgsn7oiX78u3HVI9mEWUaVUmtbFWJpk2VAcLRmthKVa5wn7VgGBgcbN2w7IKb26vP0X1eVVitMDhqHNdeYldapveYBuDBcITMgL5R4vpsvvRtsGldvbeV1JX7PyAf73JrfdRbAtAaaZC5NrcmBO7jfW7+y0Gkb42Q6JZWgRAvB9SqfAtN/6m5ebUo4tV0ikkAkYPA94ldDG/kZQ4wRkRakXovHHywjPyfU9+pTyNUNmLVmlTf/AJX59ScJj6xBtQDmc79WF46u8INk0HRvJvTfWViaex8B+k1aYRSv7YjveyjGFg+Vaq1qxhZWSUBPHpruTUrvpIlbNbtqiqFAA4sMqRnGZ+nt/nEpYNk2Z572whxHK0ptXveGt6NtsD239PDEG1APuNu/XeRbnUvsXpNK3cU+K8+pRm2bYOU9DKKWV2d+L0K9m+aVGXf5ZAIwRmAAdB60ecyBsE8nXXcl9oRcfGLW+nYPKbO0XOPMur7RcSugIdxOTCARgiAADAGOGPsUwesXv1vPcpashZpquyrhrYXB0+wh5f8A/dyNSjOHhAMHoMfY2Zn1lHfqbPtZ+7W8M/JxYrZAPk2OK1LGLa+p6eFYA9NgBbKmMQATBqbXtOyV2Wi0K/yXoZ19Wehmj73s+ZXWCpC0o1XanHyPU+G9GggXB9BjzicCDnfVOdyCaagVjydZ1RYiKgme01I+iy/JpaaUIlO6VHtry/wX5MBj1bnCEzRdGPyvHKeF9ItlCDtiV9mMwVSTGuUVb5RabV459SGyxHJreqRTkensbYhaPqsJlYhYqC3MYOJ42OK0JmiXfcz+VreitO1e/CpKqxWsvvVQV6mUIbSVeKoQYAwPsG84paaIYp9K9iJ7RgIIyPVmW6teiyhNlcuGamlCtfhP2LFAUADp6yhi1z8mu6LK/YHp9S4WmaKrf42445bLkqi6mxnGK+D3AOE4G9A+yX0G4rKqyl5+nISBDYg6tG1VSxSCAeD3/Csbo2ndwWdpo/dTUFhSds09ahA0t8GoVvsLVe4aaYYpX0jZwcR622F7falAxSvAkDzbrRUm6UXm7y7ywqIWU6QuMvEusr8G2XWWnFW2aHK718l3CKWMrsWxdywjMt1Oy3ZBzZgsQnAYeRadqEzRjwZ5Nd7uVe6X0htUPsnSPq2z4EysVH1PjfpNKNu5Oe+wVpKaN/8AksgAHCnx6h2mpt2DAlFAXxN3tzWUGx+uFg0aQUVfBYBgYEsya2mkVQkc+EzRdGhGRgzbZQcoNyRi97rhMAQeqA+T633UqGK19I52qTHe2/LfBZRZvqDQWIQTMvqXwvckRdihR5bMEGTLXOpuCrK0FaBfJdwgy0e97fcyl96cMDOZgZzFrCuW5M8urcu4qSU1iusLL71qmkQu5tfgSBGvrXq0GsBcKq8LHFaloHfVN9FllAUbklbbkB59W/RIg2oBya33Mo90vK+prSI62LlYYJfds7l6ym9xdhm577xVFsudywaUOXqDNKBvvd5qn2VTTIFq4BQCSB3njcStTGaVmenLcffar+lhvrWAhhkHI4bjRcx2xC1+o3c73scrWk2al/jiUU2I+XfPG1XqffXHe67whdsprFaBYPsTWdUWKMD0hAIwZYESpppRimdbzWjeGIgRcDzDW9rnf3LNMmbm8rW+5mmULRNJ0bnJA6xrK16mI6uMrBCQBky/VfBJo6u7tG6y9rchUl9YT+3aUpsrxwuo7X4xNKixa0XooHDWd5RJVWta4WWHCGaf3XE8bHCIWlCF3Nr8ut9zKPcryaoWMmEliJWmGOXmi29jx1av22VjU9ls+sHQctjBELShO2c2vP0eXzmBQFwJXYKLWV5fetlq4i9OQ5xLzeK5XRdsG15QrqmH4Dcb2VerRdNXiaTuLp1XhecVNNEMV55wAPsy3x6tV51tQuUHXzGcL1M6x9Tsu2v0llhvcInSX2BEFSQacoEP7vItfYhaUW9qm7kuYIhM0PsNzm9Bbs42ruQiLcVrNX7pQmyvmu37PBBpmb23h0aSqtahheF1L2v1wsuCm1akgGAAOCf5dWfovG681nCrDfevVJW29A3C3v1iwTUP0rERdqgcmeFm699n7Io2gAcut91KPcryMMggRNH48vKv8Oq2cj/5NSo+C8jWorhOGqOStcQBFC8XRSCWUGaRAzs/NqUNlRAlWRWA3E/4NSWx1j3m7wVSirs04WILEKymsVIF+0079a3PpV/zWNNVaUGFmnDCob/I1LlrlRIJfm69UgGFAEspSzrErSv2YtAFxs8h7FT2pqr0ZMLKb6kqCwEEAjoeF2pKPtVZa19qY2Si404QpB3jm7Nd+7jdft8Kd7TTV4vy/m16YrcXY8LSRWSJo0OCzccDkv8ABqlePqR0r8TSinHjfry9IIABzawZpmn9yvMPHq+FtorXJja2aWvYu48j0I9gfhc+NVP05Zcs80rZThbk1tiaRDWmG8ogHqMwADoAPtejv1b8177EmmTbVPfas/RfIJwMmULvvayMcAzSeN3fzHrWzG6XIhvRFnY1/wAYAAMDhgRnVOpi21v5OqsKVyioKN3VpWd2pb09la2DDRKUToPO1fuJpjmhYDAcw9wMp1AfIeXX58FUoq2L/fC9x2/iliP76Nc9+1EiAhADyuVTV7mj37/BVKK9ifcum/2rOZ/81wX4LLGFdZM0qYQv8W5CQOJzNXZhNnxaV2VUoFLTU3Dse79006bKvNNK9rv5GbCkynGpJZ5fSqJuSVZNa+RagsQrBdbX4Ck0tZXLN8m1AzS00RzTMQDHB9IjvmVUJV04nToz7zGUMMESulK+nM9SWe0IlaV+z9zafu1L8uqt2JKe1YYSXtcmEeV4CLya7fldkpBSoBuBjI990XS17ItONUE88DHG/wB000rIlG6eLUv9EgGBjycfJ7BlDNF7Dchzkfeel777OV9OLH3NAAowBgT3+r/pYBgYHkYEJwpM0h33O/nZ5Lr+qIN0pqzbssgAUYAwOB+Xv7Bmi6N5R+7D0M0ft2cxlGn7Jy3lMMqRKKRT6DE1GRVNNWFQNL/DekHzE9DNH1f7qHmHoZof3/IyMqQYLWoyjLK1a597+R3zMzM/KNKMX2fez+wZoejfJCAfmlH+y/3tacVtNF7s+dnvx84HoTNKM3Ofva33bTQ+7+13OEJmj6Mfva33TTQ+7+17BlDKL+xBVkn61INVV9YNTVnG77zu9000XuftjYsKKeoENFX0g0tYcN953+5aaL3H3QSB1IjaiterSq9LO5fuS/3LTRe48/MGftWxwiFjP1hb2En/AJNn9QaT4u8OirlaIncv3JqfcNNEw7KZH1EyPVY+yb++vb9ZWgRQODsEGWm+2/2PCsel0ddjQZxz5+3LEDoVg0WOjw6L/nDpLfg8rBVAD9rE4GTBqq9+3yb7ezWKciP47gvE5vux+xYCid2QJ3HyO4/h+59lZMqodhuZ5svr71bdKbHfIdMek1j4rwIadgr/AJQcWYIMk4EN9X1ja1BEO5QeGq91FOKwTKBuLP8AXhqX2VTTh2TCw6ZMZYzS9G8jHJ3/AH3n5BrOiiIMKB5AsUvs8kkAZJxDqqhDrF+AlGoe1/Y4MoYgkZxPear+l5La1tGGg0tX0nY1/wAeOs9zLLMoiL1MRdiAcNaO5YttSJ1jO2pO1O5JWgRcfgclVOSQI2qXogLR7r/gm2UK6r4/W6v264OY3Yu2NL7NiTSVYy7deLapYbrn9iuBNR2vJZULINNV9IK1HQQADhfe652TRsJbYKxEJKgnntXehWaagp3vxdA6kGLo6xFUKMKPwO5usOE7hE0vxdotaJ7Ky65a4Lri/T1t/v6+e+vekrY6i0fReQ7FhdF6kCfqU8gnAMoqaxyzx9MrdPDE0wB3Odx+8TYg6mJcjnCn0GPJJA6nyCcQmIOF1grSUVlz2jzA9bd36lOfUWbElStQdzdGgORkcb6BdF0q/E5i1ovsr6suq9SBG1VSwHIyPtywsFwmN0P6owae5vbeLo0iUVo25R6gnAJl1zWPNG2aufW9FhOKlEAwAOFx33hILaxhd3rm79bzMcAmVq11u9hhZYgdMSgOuUf1lli1jLQ6r+CTOpedhe3V4NH/ADfMGlrX7dv8F6N6kkDqRAc8LF3oVnYLQhaaVdtXF9S+cIkzqmlCuqYfhrP2QHfcqjovCxxWsrHbXy9K1wqe3KwQgB9agzrW+Ssnban+lgRV6ADhdfsO1e9pY18TOwbvt3WdUg6DyntO/YkGccWOATBrfqkGsrldgsXcOWyy3ftRJ2d79XjaNj1eVJsQLw3CO3bXBF71g7hxwOTW+7mjTCbm4NWGfcZdpmZ9yNiU6Zaznq3rqPf2elM7+AIPQ89di2Z2zPfjkscIhMoXCcL7NiSirau9+9oNpORgn7e1nVIvTyN7pqtrdGljhELTSL1fl2JBTX/GAADAGPJ1Nm3CfFo9oVRWne0Ss0OGnaKWC85AMI9QRnytN7+zifRZHThe7M4qSUKa7ynKXUdSJbfWqdZRelSSi3thkrw1RxTNMMUiWeO5UnQcNS5a8LBW9nvOkdewddrTqPt3We3XB5Gor3pke0I1hv2JFUKAByXiw4CT9Nb/ADlFdqP42yPK1NBulNC1x1DqRKqVr+VUd2qs9LjhtG7dKTvvduOJeheshYNH9WmporRJVQip0gAAwBjhrfd4ikJSJpvFl4Z1Eetqbu16w6v4IsppYvvt5T81dsLkDMRtwz8j1Xvq/JucIhMpV6m7X4RWDDI+QEgdSI19aw6v+CZn/kv/AFNNVYpLOfSnPJV/uP5VloSDnssWtdzQ6v6JDfd8KpSzsmXhOJdqkUYWaVcVc2t/ZEOVB46xc1Q29qiVrETYAJ3wQgEYMWtV6KB9v6r36eTcTdeKptGNvwiI1T/VPW3sUrJWLqLm6JNupf47YNJ8XeLpqkgVQPCB5plKMgO8581O7WtMcxOBmV2LZnbLrBWmZRXk9o/AkCPfWs/VM3sJBxIB6iAAcdVZk7MxKe3y3RZoz3Mn0l161zT78ZfkdFsGGgAAAHQcWUMCDKNMK3LeXn7MHm39+pTycAHPpCQJnygd7n6CY4X3ivuXvaNVc67mlCFKwD6vprucwj9NbuHsz/Ztz+xYBgY4OgdcGJpq0gAHkDSlrSzwKAMCPRYLCa26yrShTlzk+mxyj7ABz6O7/cT0mfIZgoJMy+pZvgs0TZDDlodmufj2i79nxljbUJla7U4X2bEzNNV+9/Wt3a3yNS2/FSTSnZ/ibrxsUumBBpm+LxVCjA+wMfObv9xPSY8jUo7phJVX2NM0fRm5H/UO0pW7LFJXv2ePrwT/AHJcd9q18dYcuiQXVphcwEMMg5HrLe7WJz3X7cooy0op2eI9ZZWHiLtGPv2//aTyiQODsEUlpW4sXI5TYg6tBdWejcltgrXJhvuf2EjfqpQX2Df14EgdTNU+E2iUJsrA5HOFJmi6NxubsdTvmm8bNZxvYXakLHpqqTLTR9D6y7/bTnwOuBn5Pbe+SqLNNaXU5+2NT3alPK1NbOnhmmt3jDdZexttFSxFCKAOSxd6EQUUfF4K6Mja3IQD1EAxxY4Umb02b3gre7NkTVDo3XkZcqRKa+zTbxuoFsRQihRxv03R6usSh38VzQAKMDzwT25Hm292sT5M+obftqXdKLDZ1HPbelWVWaUYq+2NZ71IPK1P+B96zSJ3b/i3KwypE/SVxKK06L5BGQRE0q5y0AAGBOxTfux5Y9FR47Hfzb+7Up6knAJld62OVHl6lsJt+LSqsVpiabq7c1qlkIWVaUJkvNH1f7Y1ntpB0Hkk4GYc6q0/wWU7qX2Hoeny699lcoTZX5uq9+kHmg+Xqn2UzQphN/lnx6kfRZfbt8C97SmvYgHEkKMk4EOp/ghaVWCwRr8NjbHvr2HDTSoVQ5+P2xrfbrg6DydU7dyJ1Mor2Jj5f7+7P7V87WdzoYpyPLPEHEHkWWLWuWl7PaN7dyykYqXy+22XWfFpRX+9+9pfqsPsSCh8ZLndNPYXXDdRO++7b+xYqhRgSs51D4hAMWitei+WGycY+ztZ72uDycD1hsUOEhIHUjmx5lxKoZSmxPO13u5Uc1r5ZHKDzml7bc2ezNZ+xYowoHMbEHUxNRW77F5ERf1bZllgrWaNd9zO0usFaRNyUM/xaaZAlU1N/ZShNuX+Lfbes96kHQfJbWNd7RqcVb3Y7ppwwqG70OPP1ffRNN7hZjyHcIpYyi7tuBGYRjibFHUxWBGQcg8xIHUgTV3KbVg1yxTlQeNhKrlRmbNQ/VtsXRp1bLSuhKzleS6gu4ZG2yugL3sdxj02JYWqiUMx3XGX176isU3bAmyJUW1WH+3NZ7dcHQfJdZsMorNmHf5DqBmlpojmnnvLqmUlLixJbm+3YvSIgRcDkuS0nwQ0Wt1sg0ggAUADoIDiA543iwp4INM7e+eKNKrzsK+oX0B7hNNhnduS2wVpkyt96BoL1Nuz7W1nt1wdB6onAzLtY37JRYbawx8izOw4ml2dX9uUdW+QuMoRNF0blJxxtZqLW+jTTJhM/FuJghIAyTiNqKoNRWTjhjgDxctfdsU4WampUKKkUYHoNVeEGBNGmKoTgZMe9nbbVKO234eaz9kufZTNGBs3fa2s9tIOg9VqX2pj4tEpUV7IihFAHkvQjnJihK1gdW9kg/ID0M0ft2eRfuvswvwmmfcm34ry3VdoMZi6asQVIOiwjkByIRkESit6nnvtX/S+ge8ltlcvp27fizSsbUAmrfACDq0oRK14XV9omJalu9a2aVoK0C/IwwJwCD5+R0+Sa79kT2R6q583j/jK1I7zys4UZMV1ceHhZYta5aNrPgiz/wAmz+p+kZvbeUUCn5DR3atxz6lyq4WUJtSPWS4dTiA5HkEcRLrRUuY2tmmwlJdpUz3Xb+ic557nZ37JZXWKxgSw51a8Nb7xY9RpQOr+KISyAng9LNer+sd1QZYxLFcZXmsQsDlpQub8p7Pn4+Sa7osq92vmPc3aCtIM45LLUr9qHWfRJU+9A3KSAMmWapADsmlp/e/B3VBljBenB2CKWMRDqGLv3LNMmLXx04WVrYMNMV0pP1nj6QHuz8iXu1vOQD1GePSA+QeA6iXYa8Bps/UuceFYtF7eBvYlaBFCjgOI8l6w0qs3ZB9oSnx6p24X0LdBpT0d4BgAetJwMysdvazN0iKqX7U5rzY77F6TRdxdfmet92JV7tfK1IsGGSfqh2OfjNImBvbq3LfXWH3vBqqoCCM8pAYYMetAyrAMDAhIAyYrdvf/AEsvRTVNNk0zWdFWWYr000XuuNwBrOYzM2GC4VZWdyA/InONb5BGOQHnPAS7TCxw0RAgwPQ3oy+OuaVCq5b1zu1ur2rx1VmyqUgU0Shernq3Gy9K4mpR22z9Qgt2S+wJXNImxP7b5nr/AGBKvdr5d2DflfZlbBkBXletbBhoK0HRee8dH+k7dZse32+5YN1Fxwsxbf8ADakRQihRL6zYsvS0qN5lKbK+Luo7mmpZFr2rKBtqA+RavuuRoOg8gjkBxAc8hOOI9EfTCxS5T4jybtSWOyqaBMuz8dU2b0WWuXXPRFlStcud+2B3pcK5ysvv2YVesSlUXfdLClu3ZLKEsi6UZyzFvmmu9hZX7A8rU2bK5pqcVd8ydM+P2RHVxlfNCqOGOTUNutReGeF9AulWlVDknPyPV1PZjZM6pZ22oTqkXWfDZBzEZhGOQGZEzxAyflNHfqn8lq0Stys0AxWeIUW6tszXnCKs0VTDxzVPnCJ1mmwzl3/bNTd2xFVcopFSfNtd7Cyr3a+VuN+p/peDAMMEZErrWvO30fvdZMfKjWhOSBMzMzMjlI8gfKDNH7dnLkQuo6kCAgjIOeGpuQVEZlGqKJjZKL7LDhkxwfTMbC6PtlukfrnfFN9o242SmhaodGm/Mp2i9m6Ksrc2HPRfm2u91Kvdr5QQKSR6XUWH3adZolw78pYA4J+TE8oPwPKRmEY5AMwDHyknuM0jqrvmHU1fWI4cZXgYdNdn25+i+rytAihRCMjETS1//sxVX9BBg81961CaSjPjeAADA+ba33cq92vp8891mxZXXsRnb2povYJ4X37PCgy033o2WgOQDOutl9zb9iSvIQbvkZPODkc2BMTA+QkgDJOICCMjyLt4TwTsb7fbeDQfV5+hrlda1rhee+/Z4E72g0pcZsaUVmpMcrWPc5RJdSFdU6tEXaoE1N5rwommvZzhvmut9gSn3S+tMT/NczfBZqjimaUYpELbVJM0y73axpjhqVZLe1WaMF7TZwPyEnHED4ngRniPk11oqGTP1Lv3Ik26l/osOkZvbeVoK1C8Qtvb7s+DmJwMmHWVwEEAjoeextiEymxQ5sfvaJqlZsc1OEtsmmG+1rOGpo3uHmiXxv8ANdZ7iaf3K+tMT/Bcyt0aaxxgLKxhAJq8imUpayZDbVmltdmZG4a5sV4lChKgOQweuJyeAGTyHgPk1ihmXMAAhIAyTgR9Yo6DMrfegbydY+BsHVpbSqaaabIpHPqvcNNCi7MzVFWdVTrB3AcupfZc4+s0ybKZqX2VEx3forli0ovSmqVvvQH5prfcygYpX11tS2jBlWl2vlm4XV76ysVNR7EoqFa8HqWzG6D5EeI5DwBAEzMzMzMzPqLLFrXc0o1QtfHKzBBljEdXXKwd9h4XO11vZJK6ErEHk2PVnDy89vcqLAMAAc5AIwY+jOTseU6Za+a2jfcr8HQOpUyuhK42mrY5xAABgfNNYrOFxFGqxHovK53zS79h7T5Pjh38czMzCYDny+vlE44jkJ8keo1LPfbsWUVmnUheF1oqTdK33oG4a32AsQCqmU+xLW2VkzRJ1fkzgZPNYdqExwnZburtKQ1Fq56NO2zaEX75xMQDHNnlAx5R49IDngTgeSBk85IEe+tOrQ6zL4VIO8cjuqDLGA5GR5QVR3gCV+PVs0dwikmarUq4wsVtQ64VdsUEKAZqu+6tZadzCuAYGJrrcJsidstWd00rl07+OpbbVK+9By2LvQiU6XYcvNTT2qTS0mofcB+YkY5AYTngBMcmJjieS6yztdiTsLH948XS1rHFVeGMbV/RJRYbEzjjbWtow0UYUDkstWoZaHVFu5Ejfqn+ixAQo3HJ4CxCcZl9mxcDvaaarYkdA64MvqQPWqwcNS4XUrKF62N1bg+lVyxMXSj4tFUIMKOOpO91rgGAB+Er7xUVgIIBHQ85HKBk+d1v4XWCtZVW1p32wADoBAAPIetXwWgAHQcdS5UBR1aXIlafHfNL77/L142Ul7lf6cX06WOGaAADA5rrRWs0tfWx+v4TurFiTSscFD1XyCMwjHJmanVMp2JNNabU8l22qTKLHbfZKRheCDt7yzdFgx519JtlWmCnc5y01NTkh6+sr37PH18x6FewP+BB6HGzU/03lEcWOFJH0lVZscs00YwjcpsQdTE1Ku+0Tv4as4plYzsr4WnFbSgu/gSWIaF3hzK23oG5Ln8aL+LdV3bGme4Qc5dQcEgHgROnC9tiYEpGxIDxeq529uDRjq7SjTCpy3HW52CaRGCZfg67kIlLtRlSk22XkbxtSAAAAcSQoJMpzZcbD+HCe/HlkgQ31/WC6v6wEHjq/dSs5Qcr3JX3NDrUhvus7kXE/Rljl3gGBjicCH/Lf/Q4AZPkEA8mBy3k2OKllaBEC/ia68V/20Wl7O+1oKK1/bNSlQTpNG4xtzx1JzXEGEAMAyeR6K3bcwgqReiwADkufYksD11ized00eCktsFaykkoC/oGzg4lFJTLN1/B5IHUj07sEQsZpkLk2vx1lnRZpKcvvPAy/wCEEHla3JplCNc4Z+ix91F25RlZXWztvt+0M/OB5TMFUkxWsvfdnake9FgsbqUgsB8q+45Fae1P0+Vy7TS+78sMp8vWdFSVqFQDg7BVJMqQ33FooCjAhOODnNwEAxyZMHKZ3HrAMTAPzi67ZgdWMua9cMzSvJQE+nxMfYOsbok3M2KUldSpwu8LK3ks2FJmlG92slz9EWIuxQOGRnGRxBBOAeIIPQg8D3iV0isk+Xqu50aA5AMstWubH1GS/cs0rLU7IY96r08TRCSMuMHhQN9zvyE8x4jMBz8qvvFMrbegbmzz2MieJ4p/VW5+C/bVr7r2b+M01exONxy6JxfUVpFYOMiO6oMsYNWpfGOOrbFMWwVUhF72lCADd1PC+xi4rrl1WzB35aV5CDdL7BWhMpt2f27RdU6Ph5iy/wCO1ZUpr1W3zrKxYm2KmoXw5ESgA7nO5uFtCWRKkr9nhc2xJp121cScDiOUjHADHyonAyZ36m+KoVQByE4GTNz3vhThY9bUjerxTlQea2h7re/pFX9Nf9Vb7ZMqUN2sQYUcGIUEykF3NkvJWliJSz2KK41CLUZRaEpiUmw77ZqVxcmIJaWCEpHtsu2pHpCWKsoXZcVVsrLXCITKGfv2LlpVRt8Tnc3DVOXu2LK61oTe0oXt72dp0Eo8epZuA9AeNx32iuDuGBxJyeAGTz4HX1upu7JJQxeoFvN1dr9OizRpsq5dU+Kv/wBlKimmZa98L3JAMDA43X7PCgy0a+5MF18M3jZuJwIHUjIInv8AVDHRftkzTDL2CDuHB2N77E9mKAABNc/RJRUK65ewSppoqs+NuGd+rx/HicNrJrOg/nKqr1l9DLXud5QoSoQEGam0V1zR09Xaay0u+xZpq9iTVOUTumlTbXwL2G7AXw+hxHYIpM0wzmw8AcQnPEfJNVXkrFGFA83We6lfsDl1NmblCxant77en8YzLSn0Ai23P3qkrs39Rgy19iFppa/3t1j5vt2fBZbULK9k/RfR5VStQwv21X4NW3C2w2v2aSusVrCcDMTN+rLcNa+XVBK12IBHO1CZo+8u/G9XS/ekqqbO+z2uFyb0KxKbe5XbwxVCLgS1Huv/AKhxXWcfATS1F7i7cCM8nT0N92+zsViqEUAco+Snx6nzTYg6mX31uNs/UWdyokGSBnjapdCJo68OzcNU+LUgj92rTE1nsKsBCVgnoBKrme/CdPsY+ixy30l8OnWYvsG1vDKqlqXA4EZBErpWvO3gNNm82NwurNlZWUVdkmPJxwAA6DEzM+lShVtL8COQHEBz6keXR33vzblhtQdWjauqA5A4uMqQDjMGjHxaJSidFj3V1xdYjPji3SaVhho95bw1TaU1Obo+pHRBulFJDmx/aM1KFkGOqy+9nQJiaagVJ8mGcn7LM68MTHnHySMwjHID8gJAGTDqavrDq/osqa5XZtk36n6TTCzrZxM/R/V4NHXBpqvpzam7Z4F6yrT/ALm72iacBtzcSMw6VN+6KgQYWPWj+1FrVPZHFxv1f3n09FkTPHJgPLjkBxB6DOILEJwGB5SwHU+Q6h1KmJpalgVV6ACPqa0isGUEeYTgZisrXs7RNRW7bfKdwi5aaU77nf7YHywnyAeQjkAx5psQdTDrKxDde/sJG01z9XlGnWrlvp7XbhoBgAch5dZaUSLUP0pb4zTe5XhjytQ22lppKN/jealFQKyxTkeRbctccM6F7Jo1xTxBB6EH7XGflJPEAmYmONlorIg7xAfgeUjEHm2K915XdhYNGvxOYtKL0WXakJ4Umma18l+bHKeQyypbMFpqTsqCD4yobawPMtTfWViXtSuxkiq97hn7l8i67b4V72ldHfvfvaa04rxKhtQDhrL8eBZTuR0b+X3hiYg80nA4gfE8puTfsE1Sbkz9JQd1Q4DzbHFYyYjB1DDi16DdNOuELfXhqbdiyijZ4n6+gJwMmW2WYzXKHa68b/KOeTAPE8tz7KyZpq/3nvbhb49Uq8DFoZ78t0gxbqRjon3+eAGTyEgCO73+GrpKdKKzujruUiaX4r5JOBmPqnzlOglbh0Dcms73RIHrpQKWiWK4ysvbZUTKkzj6sYBgYEdgqkmJi202OcLFdX9k+gubLqktcuwpqjIKLkgsL24T2fS3LvQiac5qhOATNN47XfgehjXutj7ZotmyLcjuVH3efQjiTgZMZjqX2qcJEQIMDjV3X2cRzat9lM03fpmmj91wdtiEw6t39hIEsvuwzQaNfiZXWta7VmtOK5R32/0o4aw4oM01ZuH0WWj9NarJAcgHz9TTY9mUlNIqWXVC1ZVWtQwvpqzsuZJqn2pt+LShNlfA94iaVFYtH0pzmttsooFQ+rffp4ji67lIiI1Gf3LAQwyONZzqX4j481la2LhpdiughZp02VcCMjBgVV6ACaTBts46/wDZNF3154XpvrKyl7UXZsiUFzvu5rPYM0jMyZb5FdWXwVOGESh3ffb8hz9yg8WcIMsYdTV0zEyl+P2twM0vfbY3F7lqGWn6xYddF1ju+AnF7ET2mm/9TdgdF5CMjEppFXHWozumJUmysL5WqfZVNOmykD8TniDmX3CoRaWu8Vs/S1fSZ3arhadqEzRjFZbia1YeIQVoOiw1p9BAijoBwufZWWmN2Mnc7SrOmuw3Rojq+dvon/z3hfgsAwMfMC+GxAcj72IyORR2+pOfhwsYIhM0y9bD1bhrGwm36ysbUA4AZPNqkZ6sLNNptne/WamjtpTWKk2+h1NmxML1lFWxP7+Yum6AYH3YfLI+I4HoZperQEiOxvs2DuWDAGBMiZ7bU/8A5xAx6oU5u3vyj8D49TmZgIPIRwet67N9czdb3dJWgrHC+zYs0ybVz9eAH4+JxOvIDyEZhBHI9a2YJgEA/HxhOeYHlxMCYmB+QCcngBmYExCMcB+RzxAxxPAfkY8QOJhPATImRMzImRMiZ/H5OTwAyeQ8TzjyB+NiePSA54k5Pkj8dHmIxyAwniBMCYEwJgTAmB+QiOYfjIeoIzCMcgP5AHLkTMzykcgOIPxqPNJzyg55CJ05AZn8fk84ORykY5Mfj48QJgTEHAc2OAH4+PEDkPceA6iE8xGfx+Tk8AMnlPeeAh/IhPEch4gYH5FI5AcQcD38BzmD7wqcvu+zyMzpyE54Dvg++ycfZORykY5R5I+88fZBOOAPLjk6QH8hHiOcjHID+QScngBk+SRyA4/D7vsERt6g+vPEDA4k4EBIgOeUjMIxwA/D7AMCDFAAAHrjxA5CcngBk8+Px+Tk8AMnkJ4jkz9+4+xCeI4k44jkJwOAP5EB4Hv4DlJyeAGT+QSMcmeAGeU8R+OjMc5HKMchOOBEUY8nP47IzCMcgPA8R5WPxmeORCRiDlI5AcQnPADJ+ygPvEHPEwnkHMRmEY5QMD8fE8o4GA55SMcQPxuOc8QMzExxJ4A8uIB+QRynkBxAc/cJGfuE855wcj8Hn5keA5ScngBk8CMcR9gD8AngOUjgOB4j8gniPIP5EPEHHkE5PAD8hkYPEHEBzyk8R+PicmA8pGOTMzMwkniB+PieIGBykY8gD7gJx9vHiBz4EIPJgwDEzzn8bk5PADJ5CYObHEwD8ek8RxJx94E92RAc/a5OOI5D38BykZmPukD7XJyeAHIeAGeUmA+Tn7gx9rk8QcQHPA8QMDkJxxAwPx+RmEY5AeIHIeI5DM/j0jlAyeUnJ4AZPA9w5MQwfjwjMIxyA8TxAwPwYPnRGOQHEzxA+yB9i5+d45gMn8HYmPIHzQjHIPwtj0DPtgOfkWOJHAfid6w8Ax5Zg9Vj8n4/7KHnIigj8l49OTiA5/JxGYBj7Az8wJx8mz34+V4+zj96Z49/5MH3gPt4weqPJj7Sx/8ADA/k8/c2YPycB/02I/6bj8oD0RGftPv+6sQfOTAc/wDSQ/8AZ/HywwfnHPfj8ej/AO+BGfysYhJyD8xx89x/8eCP+zhYA4PLn8HD0w+TEA//AHUIz88Iz+cj/wBnj3CAzIxmAg/k1xid4EH5NIzMDGI6/EQP+TScTOcgzGD3/k0gzA6wgH8Yj/5u5HT8nhcH/roTiA5/MvaCdos7RZ2iztFnaLO0WCwTeJvE3ibxN4m4TImRMiZEyJkTImRMiZEyJkTImRMiZEyJkTImRMiZEyJkTImRMiZEyJkTImRMiZEyJkTImRMiZEyJkTPqsffuBMCYEwJgTAmBMCYEwJgTAmBMCYEwJgTAmBMCYEwJgTAmBMCYEwJgTAm0TaJsE2CbBNgmwTYJsE2CbBNgmwTYJsE2CbBNgmwTYJsE2CbBNgmwTaJgTAmBMCYE2CbBNgnZidmJ2YmwTYJsE2iYEwJgTAmJiYExMTE2zbNn9mbP+Rmz/kZs/wCRmw/yM2H+Rmw/yM2n+Rm0/wAjNp/kZtm2YmJiYmJibZg/UzBmD9ZgzBmDMGYmDMGYMwZgzBmDMGYMwZgzB4YMwZgzDTDzxzxzxTxTvnfO+d8753zxTxTxTLzLTLTLTxTvnfO+d875kzJmTMmZMyeHfxyZkzJmT9Jk/SZP0mT9JkzJmTMmZMyZkzJmTMmZMyfoZk/QzJ+hmT9DN03TdN03TdN03TdN03TdMzMzMzdN03CbxN4gOfyl/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAgEBPwB//rOz/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAwEBPwB//rOz/9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
