а) Решите уравнение sin2x +sqrt2 cos(x+pi)=0
ЕГЭ по математике 31.05.2024 профильный уровень Задание 13 № задачи в базе 4343
а) Решите уравнение б) Укажите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
ЕГЭ по математике 2024 ЕГЭ по математике основная волна 31-05-2024 Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение sin2x +sqrt2 cos(x+pi)=0 ! ЕГЭ по математике 31.05.2024 профильный уровень Задание 13
![а) Решите уравнение `sin(2x)+sqrt(2)cos(x+pi)=0` б) Укажите все корни этого уравнения, принадлежащие отрезку `[3pi; (9pi)/2].` 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xZEAbj8BF2ebE8Mg+6k4KneeUy5aqJZKF/6MA0Gg4OqupVgGU9QRqMngE0BiwQ3HTyZXRfd+7ZGixoqJyVRoBguwGfyPRIiyoUcaqwx6DPEUNqXEpu6aWZi/siclx0D3IYE5JAN/pIDAgjUHscRFRQqKFUdgNB+ESoJY2RujDQ5WE8WkLoCE6P+SpJEjXV2CjHrRG+gT381/VLv2HytN/bXK0HkKe7vzdvzzfgMxR0QOUyGhOmqaoIn5vigKAB0HL8AnnSBNZM0t2e4rJnn2UffA80sC4jiRFdeYYAj8qA6jUfhXJ7zu/JIFyeYT0U7eeQuWykFF8rIUrRIeyD5CSLIgZGDKcitRSzPEh5phmjE4iLfxkahctXkrOEILOcs2ErpufILSzll2Ojr2f84z0RNMXLkI+m9Mn883EihiTSDJhO88SOVMvUL2TKEsrhw771U6K+Wr6QOE0LvkkixIzvyVRlG2bQfHuv8UEiTVN4QnLc/kRe7tyRcnSVEDyzymdvoRMvO6Uu3nOAmTn4SkK0XOZsghFOBp5sqAQwvan5O+UIN7m3Nj2tbkr6FzFyTKOjl35u56v+cHnmM7wwImqd3w23hRzPDsyA20d3NXe8uQQG3LM8799hRMeeKDSJOb9kTKEQmJuPzd2y84sulOLC8NCAZ4VAPJ8/q75fDCeBzNsTIXQPrWD2Ze7nDTee7/HLzQZWqJFbdwnJMuwmes8SYlLvO+/B4cmgR3ldBnwFXr5OKoVQANABoBk8ImQoxbIYhCgQFiB7/ejr2+/PPCjhHdVb8WnqJOQ+rI/Z0xKKAh3d5nHd+DUdXcrM6BzqQmQwRQLoihcNL2ldUY6lMelzQ1mERTIaiJ7u/d3yCFYIViXouOiOu11DDFVUAVQFA6AfgpOg9/vdqXyIvd25IMMSJCUcCe1LkCGOBEbmyqB+VJ5khiLvkQtPpLK+xeyL9+Y6DUAn9B6YpklLhP6G0PB51SeOHu+PdgRwhlyzOlaEu+VphPAkuRWEnd0Q80xHe1c+3mEWzUIUx3ETmCB1i7yyviXnghLzkuC2kWG1cEJnMUSJk9t+YQiMJ9bvks8r1kReVmXC7o8VOD9C75fmDuYukKfXlSfz4A+wp+TuVu17ww/7t6iQBzOnyHniSVY2cB29c9+CDGvon1pMmHxLlvSBymKwZQw5gjUei9bMDoiDV34fFme+veBH4U53nlnP9AfROM8ywRM79sX4kwBS5QzvhdKcCB36KBkERvytO+Ukid3s9EHJM5X7gTrBFl2cQw+VF/Nfkgx4hQoHZ/NfJxE8HwsADmLKKVoki7ztnjH8hMHxVr7Z8p+QiCX+fO+JSm2PZd335SqirDlmnsnVxE8yFmLpkEcruJp+X+RPxN78KPs5visGUMvMEag/Ie0EtCJ1Khuj/Ie3Ah0eZMVgw1Ugj3B1+RdlKRBE5PKdiZBCsEKonCy7pETCm98lSzPKkDzEueb+wXBNKba1q3KKLQPlud0KRQjWV8FBi6PNO75Zmm+PRIMd7UU0IMyEu+WZ0rRb3xnuFDNyiReYRshk3wo/uobL9l4ikUH818nnFWtvc5TlgH283N36vkxtGXZDoid3yASvd1SeV0Tk5b0X5XiqkxZBSgiiAZEOT2vPnNRChTu+W5eQqQc5Xx43ECpA4QjDVnfrbfLk/wANAZch8SV095fZMgniNp57XKVToiZbeeaq76GGLIYGnI+F1RE6v2cjLMVv4V9Z8rQiCBYl4zwvZtoG5QJk6Ti6JYog4CZPEyJq7753OxMghWGBYh2GRUHCBJptUXoiZ8NMkzmF0SJ8iook4l5vksSTJsdQy4IoYYm0RVTviRbIDOX8iL2TKVPrPONXfgkaJrsRV/ELNxKpQP0fP8WqYL6H6EmfBNafTZAE/V8nuwQOEd+Fp3lmFWL93b2XPsKMGJPcOjrWAiwXXfklOfIfN2AzBQ/suCRDIYww3gakem/F51V8rSiaBH9VmyXtCnFkVKCJCgTKukF2WBOSaB/kJ9tff2gHogFp3lKoYndubvlRp4k8kQP52pLO+TpNFdScIZf4NmIbDI5ZFRv6FyjVMCEvzlfm+VnMt95TE/sGy9C7mF0Aco+GKezymAiixnsw3nAid0KgJmllLxd4d7lAFy1SmcJK/wBs+GCWfQTBIoB0TL76VCndyEXK0XkwJH7DNZvPA0XytONqDz4dgbJ4AkBe1O8uU6CfCATJkFaGD+UgXiVDDRgCMVFT6VA19hpmxA2/aoOJLDNqEdHwAKAANAOw4PLGhCu6qW9KD4m+79Ug9V9tKxToXITGAmspAn8qDm/pmseTNEhTk/IP92J0GpwXSRvSB3i7visGUMOhGvyZp5XnMEHLZzd2xJn2Sull2MJ/0fAdQCRofWCCNRxM0YlERYb2GfXfT2iQ/wC+bR7DJ74SYxIm8rkUyvAs3RSuJSe3MLL8kdsmlWKB5eyjKERCGZ/rmy6mjmd9H0AWJMSy8Qhim1eZ+D2YU5PMmU7cHnTzSuAXfEdZEDoQVPMHHqyzzP50pEXZEx9PDJkKF2R+qZ8LamBeWdkfFEopsJyC4U54XyoRcJ608suqWSi58DZ//e+QQGHXWV3LZI6xoztyVRqcoJ9l5/8AXNwpfayzWOz8k4k6D39NB/N89/eX500ywxF36DAbNr3ghP8A9nERHvgJ9EHqn0s3YoOyfxv67zh3EH+srZQi0LyhAgfonCyZBC/lfXk0EOzyE0msvijaoHM6DTU5rnmoJRGWG8jUDLVlIIjlCaFKXN/1fIb8U05hQPhYDqQMBB6EHhBO08zbE+wX+vLk5s2krRdnybfW0hh//wCu7ZBrVqa2Zc8OnZ0ndzyD41qd0MsCBIh3fKMzzVg8uXec9WL3fX7n4nZlDmGF8iiMFmD2lBD8CNQQe+REvUFMfXqUbIXVi8YBAjIX0qyuNVYMPcHXEsI87wrzZOFqUQwO+U4AlXR+Zfm+JThNxyZu+/yskcRoznooJOQXzLWlmdOSYZEEe8sAmmuuVp0soXTjNPF5TgSqDlG3BDQiDvkUqTIHQ6qeAdB4nZd+kSZQQ7DM/J5m3cJ4ooYJTC4eWZsu80iqp1fJrv11YIshTWKtW/ztvfg/29/3SDKv216eft9C8LyQRVZX8lC+QVooYQuxcdkghLdEQY9+sE1D78d2F6Ke2AiYt1JeUCvLl9yIPJTm82RII4lQdFAGPu2HZpu05e2uBL/eWHA1wvzii4eK6/AS4pSOFeYCgAA48pt6xQfR0d8VVRQqgBQNAB8jwvlDL+krfOnQSwOnupGLan8gQiF/PypAK0IT1QVhDLK/d29E86QIXfEFufm7iDIJ3igmed9UDEJlWZTK084d8nt/bpWgcB8nNmro5mEqZ5wntGAIHiT62xLUCWhWhTLc/wANA0mVJkgheeaZC8mU4ZTKbs2RPF/PfWed+aphgKQPPKgefITOlZ3ih0fQl3fIBV2Ce3KHfKCaPM6oUicjYuW1d6rrF9ZGO9uGFIUQQ9EXKtZIIciht+c76IHJ5O+RI853zalE+hT/AF5BAZfC/KPIvkz3YBFEpixWMFbWd9So5tlVC7m0/V+SL7L9zetFLKsrrq6Y53+JxL/ZUseE7T6okC/u/ZRlGdIHnHOVy+VbIsoXAK6EjLuu+AI7AmXLNpKwHdzwIBGhxyaU8sMCfzdDFlWqlZOF8F0ii7O4DYOQ0GOZX8SbyTp9rgp7/wCfK82UED0BF+6ZAJZylRxokH14AANANAOM9SDZI5hTflCFBSh4zI83i00HZypfANMtvEbrpZJ2IvJMSpOHSzDCB7RZ8Jbefe8wTEhTnFAHd3OjS4gH+JH2SIAcEgMME+znI5bKcPkVUj4MAw0YAj2I4rGic1RQfcAYQGBBAIPY4AANByGQRO9p7Mw/RPU6q6lWAIPUHB4dU7Q4qqq6KoAHYD5IimgndoQHSVvRZnStFvfJ3tuU5+UztyTLc4qwF8qNMYAZ+T+ixOkEJd8N+ytxIiiZPdSCZIurvktxIp1iy3aEHu7vyRMnvJDyCF3GC/vMIRCS+TXXE4SJNQrBXPC1fIQ+Qn6F8p7/AIVDL9fpuI5mhlCh0THntX5tIM8UidNhlcuWyebz4BDUibyVyp/rK4O8BPf3Y4YZ3QyvzlAOxOyZ571qqQpA6M2UaQrJ7vjxNPaG/wDlRf7sclrB5k0RBEvNuCxovNUUcRDF2jTLUpggZ8K21G950VcpoZj8TL+yekxIZVkK/wAaggHJIUkKlxrtOo+5zyCGF3PRcle0ITM8qwZ4YTrOZuUvAgSzz/EklYtGCZQASmXICb9XzwfnWc+75fLrarFEL5PAweDvO8vCWZIULuwUZqzzw3H5IX0ReNwOk8E4QuiYDas9vIT/ANvlag8HV/fZhgvJySdXzY1WmEgG98qUlgIcOS/R/RYjaWB0RtCwyNBGiovRQBx0568DChkEhQFwNA3AjUEZBCkEKxJk0EpnE0DhDpo2IGCAOQzdz9/lKKhd+ic8hn1czkb5n5InsM0Jvwid+xfIbKTOwTmq9W9E+kt9Iu0Q35LarRF5oE818GyprM7iW2chq/DIZ7b558yWXsypz2ZUpOU1svgspWe12mLaJlCk0WjzZaR3rOkXJ2ysLKQqggRPTbmdNiRAF3bRctwMQiPKZZXOQQrBCqJksMc3KVA2ABQAAAB0AwADgVUkEgEjmNfkz/a3IIey6u2OfjZ9g5wJ9fzXVzt2voAef6j5tqLz4HixIJncNbKEJ0CZZqPLOXRwqugR8VQqhR0A0yekk7h8KKUKaaLppkMKQRBE4EAkH24PGki6OisPZseJHiMTgFMA0AH4q6B0ZWGqsNCMgrRQDSJMnqQzuHkXFVUUKoAUdABoB6JakMzh3QMcMERiMWwbPbDUi0QIgTYwbJ4BME9lYNk8KzwmN8NrVykULuVyIvctb3QIkHyJ5kS6hfokTZViZ3NmXk78lHsvz54LL3nKckdQpfIYlhiVE6KPzP5+yCcJzczMqZVhEECp8h4Y3dXdAzJ99Ouowa9/y1FSRLTz/mdpUV1RmAZ/WkBRy5lclvyu00SMFaVFb5k8yQpvfLTy+fBDA+hbNl7+/Fnk3O9v/wBJnkT97b5EnloELM/6twsyu7itDyc83b2XLaVqoH1h37h8qM71Y2fqVyzZSsgZ8hlWaIOnRsfdtO3Tdpy16a5BO5leGcKJVxLTz2ykS6wp1f0TXUhm8rZK5z41+iU58SednANR14pWe3becuUAJVMnrGCB5knm3pkDmWBHPIso/JrMFUliAB1JyKaOYExOG4m0WcpBFvKZBOXd0dNhT5MzvanaCElET63ycRJMaogDapy9yxxNYay7zzRBuyC7FO+xQ+MwRSzEADqSdAMB1Go9Bv1e86Z8fV/vpkciSoHRgynh4vzqD9Xyp9rM9n3/AIExiQpIGp05DKF6WeYxTcZZBFEzt0UZQQ7Gnf65suwxMnnTc/KyG/LMmsVXJks202OiQ54byiMLcnRtH4eJPvnRYuqcnfIYkhiCJyX0C77QT/8Axht+8E/ooTolMCVwHTHJvnYnKD+t8HoE+lwwOO2qH8k2ZfPMxfoh2JF7tlJBBd2d/JXfxRzBPZhTm7vlOCWAvvcOjei35wgLQHRxj3nlRErDWZ1yIOEUSMGfhblEFZ3yjD5NZBl2YVE88IhfDNPag0SDPDIlEAfrLjosiMjc1I0IyCyKtV0l6wtsypBIZfip/r7JwIDAgjUHqDnwdb+wmPTrPy8hMjRY0CIoVRw8a6QJkMawxLGvRRk9yCDk75QXfvtNzeXEmR3ZFcF06jhcRpKkqJ1ZcS1KUASrMXGT1rM8Ll3/AGiTKKOqOZeTs2O9yUkRIkSe75TgmR5ZZ3BZ8kDFGCEBiOR9jgpqKjw936vlYOIEEnJwPktBC51eJGbANPT/ADfFk9okIf1K6PrtZW/IbQwI5sMgD5QBIed+sx4WzL2lSJP62OVCEuS+Qjy5WsmZ3idNjpkE4Se2Zn0QPiTzy3ghQInC1OsEJY54SgSB+zhyrcfExrRlz44Pyqo8uXaVmYp/XgvVYNIe6Z4aHEL71K6vjHQE6E6DoM63hamhKQ/IngMs8MvaLh8AjXHnfGpOkperN5IfK1ZKy+5bmzfeJpySYaw3y/7JlWBYE9z1ZvRaSWVFWCXZz5tgoQ9HMsuQVoYP5ScLNlYOxd25Ki5Ded7vwzw/LJABJ6DIb7zWXCRF0x7ksPOatiMrqGUgqRqCPxGeZ/PWCHk7ZOZYn8med5UPN8M6LMkK8y3DVHvz+f8A9IKUyhzR5/7r5QV9JZn5PK+QUESdpjzfFgUWnn7uoHAVdbJmlcv/AJFyGDypZX7OQdPQAB05cNo9hxZQykMAQeoI/A5YhKuhZgPZcjiSJAqKFA9PhiaVf/Ny3GaQQxO7dFGU4etmXnK+CpELRs9X4XLa1UyNxJGr9NwBwzoJ1h6Ow1y1ZdCIYRvnbI92xd4AbQage+SyxwrrK4XD4pWytbSfkgfh4k5EAROsrBMggigGkSBcmKLC5k5oAd2URpSi+SDqNR+EWUnFxJoe6FMhqBYHRzvMvNzleskH0cJ6UE7h3TFUKAFAAHIAffxMs8EuxiCuq5WS08COLWJK7y+SLyZErIgV3LsOrYk6O7oraunX7pcfZUlbKieVVRPZePiQLwBPd1XheeW1N8NVyibmjomXIXQQvNLvIdeHirrEIX/rRsq1vK1dzvmfm54W2gVAZ0D4l72qz5BL50Qfay/o3C7ytVX7B8e3AiavKMG+9zdCkH+7/MglaZCzIU+86DXX3+/zW1RwiKZZfZciLOgZ0KMex+cZrG8gQfsxfij6eFP7zFseAmn5CHTkFyCFPjwE+iBeE6CG9BOn9bbH+QWVeRIGAgjUHUcVlJnaLYwAAIb5HifOBYu8rquAAAAdBxtQefAUDYYLM3KafRPZMHhrI7hJdkT4xaDSCrDiVJXcPam3hOiY+7Ydmm7Tl7a5PUf4Wd533zFcicSIrjowB9UsSTIUdQy5FTrRdIfQSANSdB+QLs7IoSLnM+VKq1k937twntbHMUSGWXILbvOYJotj5LPsmii26l/nUKjh9ZuSRE7Bl9J55khQEJkExpawPE7PlM2SC9nPFATT/VCGwEEAg6g+q7O+8QQYKFbvFkCCG5NCvJCodR8uyd9+tF7av8sDT5N7V9kCHm+Gl72Z/wD7z/Da2KoRQqgAAaAD8Ve0gfYgd39lyGwHdoirI69m+TTHnTzWv12Jxml+Gvv33pkEDgtNNzlfNi79+0btNNe+mMwRSzHQAak4jq6B1OoI1BxWVhqrAj9Drl95YoC8WWrnlQIyc3fTYuQeaIV84gv34S3YIXKPLh8Ui7RTZBJ5sSvoVB7Nxs3EraK2rO2fFTH6KcuCe9/+THfxLoiImRB1jAlYM+eK/wDIPijRQPYacHqSvOzG04TsiYaEXVHmTFG0AczoOFLnPbf/AL9mO6xoXc6KBqTlNWcvO/WX5cH8d+d+yaIPTLcKO6RQtLs+vIp0lgE3RMBBGoOoPzGnZL0xL/YomVI25zzfzXy/ES7u/wC0IyBNkEaeygfI8ScpUcodHxCSik9dB9wH3iR9iM/sCcql787mVyIs8Ldnp8Lk3kQF8qQCCH3c82OQVZUtvM78EdHXVGDD3U6+q+5ipy5VTyqyJ7KOE6yNEREwV88hIL9bmXclsnmWCFnfKSWS5nnf9ky+S+yBesrZdskQOIOSJopfKcAggRMtbfhZd/Tac8KQuBPL/wCCcTFGW1KKW9PlJ53nf16bcntOJxBAgeXKk5mRt4COjFW43vtXgg931PCXfsPlaB+2uJBa/ruf+kxInTrK78UmNR50dHJdy6YkMtoh7XJO0WDg8ioAXIAJA/1PyHbajN7AnPDeVUP3cl/QxCgkkADqTkG+d50hOiFyWfGrIapg6JpkMaxRKidFHEsBpqQNToMJAGpOgGI6SLuRgw9wdRx3oOrD0QA278z/ANGXzNogRHKH69mQwTwzBzBqnVED4sNqWyJZjsReieuWVIULuwVchR7konnGkQ+hPwkgMCCNQeRGWSlWqUgTR35JleEQQJFwcedfRO0HD46vvKF8v3UeB0gyjVFSLLczwPE3WIto2XJ35QQc5XyrB5EITcW4+K6/CcbVuWCcLomx8qb7M/nv0QbEy+3OAPyQvkU72ptYuUCZZqTT2w4l2JlqDlWhiQ7A/CeJ7UwiPKBMpI0Qli7ByU+TLaAleWKtvCcmkzwt96Sy93fIJlmLhOiHTXhV0nuTWfb+BPl2j8TaigTojB3+R4lypPkK7IUTuqgHjM7ousUXmnJ073pQidospPLpKYIOTuSMlmuQPFv8nR3C47qiFmICgaknKs7ujzS8o+qZWnWeLemeLa/A5MxuuYIn0hHN3yKJIUCIoC8Lc1eZ/JfzyU7JgSpyQ05cAAAA6Dg50QnQtoOgyAWtn2EEUCYEud5ok/ZM8m3/APsH/wAYKlnq91/VPOsPu7noq4KzzuJbX7rF+FTXUicoEdyvNtmVnW7aafsnJMEqM5jDqXHVeFPnPbf3fLdtYUcIC75VgR54OjvoXly+gehLkDiWFJOzAHL+z4KXfnhfR/7/APX6PFRrSbEbcgb3GvCSNJV0kRWwAKAByA6DJIo5QBIivgAA0HID5r7tjbPq0OmVqszoiT8okyek7zl4pdgfk+QwpBEETLz9K0X1y5DGsMSovRflT+dyWHT9WOVYFgT3ZubN8i//ABvWg939Mr63LPeYgJFkEQhhSIdsrOLV6WbtFyTPFCRVy1584ii5RI/JEyNFjRUXkqjQZ4nOEgeHq7rlFBDTRfkO4jRmbkFGpOedalilthyiJiksoJGhI1/EnpO876vpA7Bjj0nWYPVcQ5WqpB+r934PUkMzlJyiSYKkQgaFRorZWqJVQiLBSL87MruxyONY0VE5Ko0Ax6cUs4mbPIj8/wA4DR/RPEJoHj9xnh0u+r7On8DfdoIDFLJK773f7p9fix9ok9IiQOXCKHPVsIBGh5jI4kiXbGoXg8CPMkrdU104JTiUP1cuCGY5GgjRUBJCj5E1yFJjC+WtJpUpp+74PyCtdEnefu/4S7BEZj0UEnKE8IieZ3RHlfPjqv8AfTDfq/3vuMxKwu/dVJGROZ6Xw0SF3PNzlarchBTWFMghECaBi3Mks35qdFkQo41VhoRi0qq9IEw0oO0KDIaMEPNE/PQOv5de6NSkCGZ8F5v66syYL3tBPgOoB0I17H7qT+aGUMpU9CNMrRClVcPlSyZahncBMpzvZQu8Wz7qx2qToToOgyKE30M8x99irll7lVBpOHylC8MADuWf8rzzLDC0jY81rrBAGUriS3e9T/0+ISVBYbSRzHzb+srxVV/r5vl76EqxdZcRQiKqjQKNAPRZnWvC0pwz3+vkJiPff+iDIEmRNJnDtnmp5vlbhv012+qWcpZgj7OW9DMFUknQAak4plve8UH+75BA0ErkOxRsPMaHHMcEJPJEXKqPO5szj9ET8jE/cvEuVCbIf5KfsPnO6INXYKMSeL4+aWV07KmG1AlwzGcvisGUN2I141rK2AzIGC4QD1GueJMTCkCdZmwRGecQo7pDWwDQAak6dzkE0s12d4EygZZfNldy/ZPTPO5v6QAu6piGcX0QzFuRZ+N8zSziqmQJYXQM8W3ugTg9PmXezNlSBrLh3dzAn0B/yz4lzq7O7uq+ouqsqlgGboDwgnSwpZOgbizKvVgP3OmeZH2deM0EU40lQPhSrXQkoiDIXR0DREFON61KgdEgPtvyGC4kKIphiwagDU6nJZtbM0/aAbE/VjlGHyIB7tzfPFJzFAET63yZDBSSqn82bIjDAErh/RbmEEDvlGD4WAyzfW/N8oKXL2n6y8Zop0tieAB9U2HIHsv/ADoQi8Hd/ErZTpDlSKeAlHYPD8066cvyZfG96qj+76r6kIk/eFg2XZS6JBD9c2QQpBCEThIu+Nl1K6gjUYIPDfdD+75FTqqFKRJ6IonntPNOh2LyRGzwzlA3sXYrxtIXt1e6AluDlgjFBuYDkMigfzoYH/WWXhLU827FN2TLdaaaeIo4QJkNKCEh+r/5z6HjR9A6hgDlyF54CiNiKFUKvIKNB6oYIoNfKXTX8lj582p8TrD2DN6rJQQOX5JtOeEc0d+LosiFHAKnkRnwFT+xkEKQRBE42bKwe7u3RBlyzbi5OEQPiGKBIodf0X5RIA1J0GVmezaefpEv8CfmVCH8Wf8ASL1GCeef7cjyUYkLmhh8T/SdfkTzpBfDy9PKz4JrUDvPymfIKujiac75vlTu9mX4aA/+b5GixIEQaKPzLW537b+sqCQSASDqPkPGjkMyKxHyyNRpkUSQoFRQv5modbR95vxh76JP7xDkXz/EYHcJFvl+9kA6fpzH4Yx2qT7DPDSXqB/dmb7wl3SefznCIjaLgvCe2kMHF3WNC7sFUYDatauj+Qma307RTZPPcQLpEmQiQIPOYM/z7M61oS7Y1yFNA5If2ytdSdyiK4I42bCQJq+OLsyF3cxeyJlNJUgQTOWfh/yo+Fq6vO+VaqVvxhFcOxZ9Qei6aAfPuP5VWV8pjSnD/wCA+4/FQ+eId43+iR1jRnfkqjUnIpFlQOh1U5ZlEEDy5BAIJoJX0cT5K0UWsr6L+uROsqB0OqtwvwPOYe6B9Xy+5SronJ3IRc850nhqpz7uc0B0J7em6ZhCBB9ZbJkZDEJrUxZ3x+VkQG7NkEXkxBN7P+rZL4lsueQiF8c32QugRMqed5A+I+v03FN20IEfRE5vnhKaI/dNSEbAiKxYKoY9SBzPFoTftSkuUWHkmGlP0S5LiLsRVLFiBpqepy3ZECe8z8kGU63kIS/OV+bt+SPEuVCXIwFRQBoAANPuF2d+UEH858gqQwc0Gr939CSxTh1Qh9OTZAPhr7wdEcb0yWFJk2yLuGT1xPEE9iCuLSTrO7zegOst93b6KwygnJ535PN6C7m+iIeSKS/HlPfed/5NbPDU1Rp3+uVstzCCs75PVEPhm8/z8fxGCJMgd5Ig7psPpgrLCjr1LsS2CnPECkNrRMrwGBCGdnLcfJnrTO8CB4n5lMhey038cARMJ0GJRNkPLZ5SvkQul0V9AicIZ0m37P6GKn5ROuBvxvxR9Kv7uvyNRrprzHBLCSTPEnPZ6nkWJGd+SqMooXd7cvV/o/RfRftCCD/vfKFQVYMvcrVRu+/1WrcUCNgl1pJAivq7avhv9ESpPg/bThZmMCbwjvlQ2ZS86Imr5WFrn8SUyd2SB3RS7Y6PDVhg6POf48RAiBVAAA0Ayeus+zcSAja46K6FXUMp7HIoY4gRGipwlmSFC7sFXIZUmiDpzX7wRpwDe/4GN/mt02aDT9+ev3fxLmIE95l+RbTyJ0tj9Fly5P5SAJzlfkmU6wrQBODzzecUSs7ZFZmZwktZ043/ALaaGr2fm+OwjiZtCQo//wBYLk784qb5A8rqTLFsyy7pCWiQu+CA/Hwo/Ob63bPbLej3qqexL8JpUhiLviMHQMvRhqOBGo0x0rUEMqJvfHlWKAu40CjK03nxB9hTjIu+Nl9wRlWIwwJHxMSGVXK6uo0B9JOg1OTsL/2EPNO8uRosaKijRVGgH3kjTgDp+M2ed+p8iyqvA6u2ilTnhaGX7eb22JwkdY0Z25Ko1OC77QT58Z7QT/8AxgOoB0I4Qc/E7L+wCemojNbszP7gLjusSM7nRRlEO7vafrLwdFddrgEeh54Jr/2roEhyZ0uTpBFo6fW+D5hAI0I1BxEVFCooUDsBoPvZX24A6fjHXxn9ofkSpZnnaF+UG/IPsr86dnAf10Bo9o+87embzSh8kqHwVnml32iP0QYAAOXqIhqozhEQZ4ZD1sv9cv4GTph54G9/SRwU/i6c/GJT7IB9wqJLDNOHA2O5cN825UFrYHbAABoO34IRpwB09LfjFLnatv7v+QyPbgDpgPEnU4v4sxCgknQDPClIpffnYIpZiAo6k4CCNQdQfwAtpm44G98B4FeO7CdeAGg/Fr3KnN/4ZWuQRVIUd8N/2qT5WtCcsvlOn3y/OnkTxdwmVpyHirKmuxBvb7+x9CniRrhGnADXANPv5B3Ag6KNdR94kRZEKOAVOJDGn0Iq/fbMTyIAkpibPEi4mCM4d8gpzQp/PyWaOHTe4Xd99J04AdzwYerQfhJxCSoLDadOY110/DCNRocsLI0RETBWOTUN8WxJsrCUQqJ+b55CeeZjzf74TwA14k4OvPNwzcM1Hv8Ak7nu6f6/Jd1jQu50VRqTkUiyoHTo3CeZIIi75GwdA4BAYcLM6wJ7seSr3Y5CZCgMqhX9hwmtvv8AJrJ5r4TpkjrEhd2CqMqzPPEXdNnB7Us1zyK3RObv9yuzT1nSVOcPRxkF2Cfmj8AdMBxj29QGv5QltKr+VEpllxCSoLDQ6cxrrwld7jmGHlEOTvigKAB25cOV6b3gT/dsAAGg5DJZFiQu7AKMSFrjiefknVE4WJ0gT/ZV7k5Wgff58/OXt7JwnmedzBW/Z5MggSBAiZPOkCF3xIHtuJbQ0Rfoi4XZn1FaD+a+Vq6VotifILBRqxAGNZgTrMmfGVv76Z8bW/vpj36idZ8/xKp/ew+J1ez4PFquLeRukU3/AMZ8ZN2pzY990TV6b4IWuP54rKIspwXYn0c/ZcAdOAX3zQZtGbRm38NZ9pA0ZvwOzM+ogg/mtkECQJsTg7vbcww8kXk74iLEgRF0UcHd7bmGA6RLyd8RFjQIgAUDQDh/zlrX/owNwszrXiLtlaBg5nn5yt/6ThdcjZBFyebIESCMRBsmtRQoWdxkFmB5fPnlAf8AoTDfrdnweJp2hnyB5Yg7rWld3y3buDYgh2M+aX/eDDBafrb2foiYKPZ553w+FwN3fP8ACK2Dwmtg8MrYlCovSHBTrDpAmCGLtGmFVYaEAj2IzTNM0HtmnCeQxICEdz7LgrPOQ9v/AEhwDgRrxB1/HJV8xGQMV1Gmoyk7/wAcM3N4vurMqKWYhR3JOmWZypEUPOZ8rwCBPd25u3Cd3nl+Gi5D+t8RFiQIi6KMJAyecTTCESokXV3wXKcCaJKmf4nU7TZ8fF1RZX/ZMSzKU+ypPge+/WGJMMFqXnNOn7BMNOTvcmz4Ef37OPQgfqHb93bB4bV/tY9Cs6bPKxYIk+iNFwADoNMMiBghcBjw0H3AnsMB14xTOL0sD+29ca8Xl2VUMuEa4RpwDfjLsqKWYgKBqSc/xStkFyGd2WLJtUvwP2cFG+WWCjViAB3ONeqr1nTD4nVwX4DyQu+fGP0SpPhnsBNTUwW5n5JTlwy3O1ZP9XwS3O8Cf6Phmudqv/t8vpdnQaplWpbg7wYBc7vBhhu//q/9JiUNmv28+ChF7yvhoVe8OJTrJ0gTPKT+2v8A6GKir9KgfsNPl3Z/IrO+WYVhRIgC9l8jBCDd10Gv3AnTgo78CdBqcmcWriFA4hOsRfIokhQIihV4EYRpwH4xLGssTI/RsqEwTmo/7xHNM8V5RRH2lX1zo7wsqOUbs2fDXO1vDVnbm9x8NBO8s/8A94KFbum/ERI12ooUZoPYeoD7tahWeBkYlc8LTe8s+TzJBEXfHvzO4StDlOaed9S8JQfNJ04Aa8Z4pp32fRB393zyk0QbQAh1UD0hdPxmezKZjBWAL93wm0luF5ez7OF8B/IT3l+5m5K+vwsBfKsxngDldGy+kyPqJ5S7toiJkMMU8v12dU+4swRCzcgBqcPiMD6om/AbQQ1og5h/VMqWXLiCKsURMnkEULu3RRg3iqE6z2sgiWCJUT5hOE6nANeJOuDry4scB0/G/CedXf3d8tfb3IIe6Nvfh/Ov/pAv+5+5EajJ57YEyJCEhTK6IkCKnQAYZv59z2+yiypCIKyJ9ye+iT+UE77ONyA2YQgfZkUDm+8z/Qg0T5rDXgDpgOMe3ADTiRgGv4gBp8sVZ4nYQTBInyCBIE2plqYQQF8qQmCH3djuf7kbKfF+R0fTXLkukRiTnK/JVzY8VHYnN1TRc+DcpUi7Jzf7lNKkKF35LjSoZYoNhRC+8l8ntCJ0iUb5X+4ka+hR+QSQBqegxFazOJ3GiJrsX7nZppOQ/NHHR1yCskJLc3c9Xb7p4kszmBIUxKCFHE53u/V8rVEg/V+7t861OIIC+RbzEpkADkDXiRhGnAN7/nhmCgkkADqTgtwMdFlQ5Frbn8884k5JwlnSDTe2m45fmCWoC50RMU7lBHca4RhGnAN7/m3UAgcSwHUgZvX3XhC9ucv9tFFkCWEd/OlDrwJAGpOgGLpfmLykeQhIRMnginnSCEABOb4iBUCqNFHIZtOeJPMEYGJDFkCTy2vd0/z5A0wU+cExmVV3MQAOpJxSrLqpBB6EYRpwUafkh3RBq7Bc8+H+8mPZhQatKv4Dcn+GgZ8ngZKoneVzZxCxRSw0JA1HseDol2+UfmkQweGVcvz+RVbPhudap2+uXjdcpUlOS1oEpJy1lfKVFINH6vxNZHnErnXQclxIHS7LP2fhIiTIUfmpxVCqAoAA5AAcNo/JJqb77vMgeLIlqymb7BAidXytBUdA6QfdLVxK36v2TKdtLaemQMyMEbaxBAPscF8pT959SmVFnWL7d9Xyw8qp9ggd8Q3/AGgTIEsq7+fKHHC9aFSEPkD/AB8wnflFFgOo1GPIkS6u6qPdsviDYZQdJ8i3eUm/rtGuTo81+HkdiDflX+PxK0/tonGVVeJlboRochrTSnfFNoiEqmQwThw72Xb0kaH8m2pfJgd8lQweGCIc5ZciQRRKg6KAPQ9qd0eZNiQJjzW4oi5eDKyS83lmD6gaKOS5uUsVBG4DUjv655BDC8nsMq30RAJnd34WZ1rpvdWbDfYpvFWUpkbl0DFSpI+lsswTvccp0dAu/PCkAecp9HpmmSFC7kBcTnfSy6AJNyThZ8/QfD7M2X/88HGzWSyoEmPQUudkpiR/rTBKkUqVskjSVNrqGU5DSgg5onqsq7wOqcmOVIPIgVMU8vS3AfkP4iMWfI1/jyR1iQu50VRlaYzpv2FBwZgo1YgAZ58P91MB1HCcNLZhi7A72y1Mj3oIumx8VgygqQQehHCrP54lPQI5Xhf5wCDvM+ToHtVYMJAGp5AZBOTO8yavLKSEygZXnnd3L+rxMmUpUTq+XIkSCKpF1dsA0AA6DDccuyQ1nfIJ5Zn5wMgx2CIzHsCcae1Ppsl1d/6EytOXSGCoP1lPpelA83mumrYyK4AZQdDqNfkURveW178k+SeWDlgPA5QmeeqHfCcHM5HOsk0qd48tzitAXykjpABKxLn8g24BMmqcphzRsRzfdOyJoX4zLG6FJejYalQ8vJTFUKoVRoANAMmivPNqk6JFnwK/12Znw+G1e8WKoRQqgBQNABl6sHDS73UqmUqMT1Ud8hgSBNkQ0GcpvFf0gTIHSfxMv2RM8TcpTb3f+DKVY1qnvMVyhCYKqo/qECeeZtNXyWm73UnD+ggMCCNQeRyCtFWBESYFC66ADU/OUBRooAHsBk1zZeSHon9ZyzcLzww1H4k5uGAg8J53eYwVQHfu3ZMEVxHQ+fvwYG98vu0TwTZRckRAuIokP/23BRpgcReKT+xiDZWBtz/FP9HSJfyFblKIETnK/JMiiFGdO6Tcn4ywRTfzUV8NCr/ZwDQAe2Ts6wOYhq/bBBpPAXJM7ne/G4jvWdExVCqFHQDQcIoUiZ2Qc3OrZHBFEWZEClvv+tNJ5y8yHf1TPCxEXlm4XrL1kBRMe3Z2ByiJlYytCDOAH4XJvIqu+UHnFb7Gt+7l833u9ZB+u/NNMdQ6Mp6EaHJYFaJ3RXSJM8NSI1kcJgXhcqNPaRk/Z8VQqhQNABoB+QoK7rM807h3yzAk8JR8UbVA1J0Gmp6n0vdcF2EGsKEqXyCZNJbz5CzPErOu1iPutmeXz1rQ8nPPflR5kszQO5f1PIkS7pGCrlqdIITK2VmleBWmAV8d1RSzkBQNSTg8Rq9psVg6hlIKkag8X8SRJjCIXfLj9vg0Qv3cqGyGtOiKUiqphfxIP0hy59vPDB+u98T7e+79oM2jCNDl9Sa37MGxL1UpymTEuwSyiJH4bRjwpKAHG4A4AFGgGg/JqUNHbe5eIvvCYKUIn837hFM735U6RRYHQuUDAsOo7jg1ysnWZMgtRWOcR4X7TVghRA7vlByZ5/OBSZ/VPCk8LI+UgbjgS80g4TMqRMzgsoGebv5Cg+Q7vLG5Ah9uJ5AkAa6YYdlGWazznfKwKVYkfqqDCdTiwH4ppt/VduUYXgg0l+ssWbg2Lnkxd40xURPpVV/MMziKJ3PRQTlBJ54j/QjOS+QQpB4rsTtDwEtGByEhyCSMuQkEqF+ZYpwS/WlytrPde10QLsX1WoGnCpvKJ/WMlQ1p0ngTVPodFxTqoOhGo6H1FEnuTic8ouiYCiWUlCOaobInmlJdwUTsnBSOBOno10zzAOe4YbsC9Zkw34Oib3PsmfFSH+VVlbCbzfQkKZ8NZfrb/wBETK1VKwYJ6GmjR1RnAZvytfheeJUTu434iLGgRBooGgGQwzpfmcoNj8FRUGigKPYDTia8DHVoULfPlpwvNvZMACjQAADCAcI0xnRPqYD9zphtQp1lTDeiPNA7/shwzTn6Kp/dyMK3W7xJhqTPze0+fAo31tK37ucSlAvSFcSCJOkSeoSIzlAwLrzI4WZ0giLnKsDBzPPzmf8AMpdAdCwBzzE/zr/7GeYn+df/AGM+Mrf34sPiNbDd9oZ3/ZM+N9qk+efa7VP/AG+D45+8KZ8JOyaS3HwUIOjh3xEoebsXYzYIIl6RoP2UYPk68X1TxdPaVMkkWJGd+SqMqh5nFmb9kT8zNTruSxhTPgKv9hM+Aq/2ExKsEXNIkXAAOgHAnTCdeAOmX3OyKJDp5zhM8V5JDWgwLoox7MKNo7qrYL0H95cBDDUcxxnnlln8ir/q+JRdZ0lNl2x2VELOQFA1JOTX1iuAiUPDlCyZr8pfjf8A4BFP/afEPx77+kCfmBLes9gvyhixWDqGU6gjUH5Oo10158CdMeRV6sAT7nTFtQNKI1lBfNp4WoknKRGXY/VcqwJ/iTlNXCLwvojzpCgAd8grRTzu+n2SclwcumDL0/kVnfIKE6JoZymVoWhQhpXkxgGUhgCDyIOT0ZbM3aGBcqCZNUlRdEAAccWVXUq4DKcVQihVAAHIAfiwIPQ/PYAjQ/c3YKpY9ANcpzF6gmmfFZXUMpBU9CODOq/UwH7nTI5o5ddjq/C1OK8DPksBWGCp3mfVziqFUADQAaAeqUuqMY1DPkwtQIs7z/umTvNPOYIHCBObvlamYJ3feXDDgTrh+F3uUhlncZVWN9JhAYX4TozoVRyhPcZMlbed807ldAz4vhsCdDKuVaaVfdnbJd6C1al/8I8qQiGqiYB78LUAswMmLPaTRHql3wfHP/kh/HUQIgVegH4FfcpSlylUMsCPZ5p0RM8J/kP2QudmMNQRqRqOowLF1ipyzj3fKXdRVMHC1UNl0Jl0RMNETXHSHkkWKu1QupOg01PX1G4i3DA+Ofi7iIn0QHUnIHNV5vNglJd+qZBPFOCUbGPBdBwJyzP5IXkXdjoq5qk32CIUeWXVxgdd5jB5qASOBAPqLAdSMN2t3nTD4lF0RJXz4qz2pPha8/SKFMMFp/rtlf0RMgrCDo7t/wCbfgDHQE6E/oMB1Gv4xdrmyIh7OGbLKFqsqJ1KEZUQxVkRuqr6lRVLFQAWOpPrnqRTsrOOa5GiRoFRQqjiRhGnAN74TrlqCWWaJ4SFZM+BmRxLDP8Ax9HZ8rVkgHu7c2fHdE+plXHvVk6zZ8fB23vguO/OGpLge+/SKFMSK7/XOi58Gx5y2pmweHVsSCFOaRIvokdY0LuQFGKQyhgdQRqD+aVdW12sDodDjHtgb3x5ok+uRF/dgM+Lr/34sN6r/eweI1s+LdjolaXA9/tDCuGK8/8A10TDUd/rtTYKFfq6F8WCFOkSYXUMFJAY9B6bRnWLWAKzZBaSZPYp9atj+JQp2d0xWDKGHQjUcLVsvTnRwA4cJlF5Xh1dAicgn5oZQylT0I0xaDw8obbqmGm7dbU2f4bF3eXBQq/2Vz4Kr18hMWNFGiooGFAOYA4A6YDwuW0iUonOY8goyAvWqa23yoDduG2foTknC5YNZAwTfgtWu1LIt5QbwA2O4RGduigk5MyXHacypF7I2QX6pgTmicJ4jNEUDsmPAq2Y96ukTtkFWGDnEnyCNfy0zBRqxAA7nFdX12srekngBrwJwNrxK8AdMniE8Wwu6ZRgiedpkT7FOSZ4miGrlaPyYET2UcJ/t78EPZBvOVGZ57L9U1CLw8SQvRlxEosg5QZpV/xMIgRw4wAAaDgIUExl0/j/ADESANT0GQQJe3zz5BUhgZmi9JOpwDU5K6QoXc6KMtWVgg35E0jxKZVCuRgGpyczjaIFQ++ueVc6va4Ea4B3PQYb8D6hA82RPOECQVNn/nhivP1nSLK0Jhi0dy7cPIdTYlTnK+VIfIgROLUarvvMOLXhQqViQFfxxwShAO0kaAjF1CjU6nTmfwF5/wDjyN+iImr5BdgnconCaVIULu2i58eH5wQSy5A7ywh3Qpwu+bM/w0X7u+US8M71XcvsX0sTwU9slRZEZH5qw0OUEMsujuHSDkmDANMnhebQLMyLgoVl6oXyNVjQIo0UcgOBGuOUq1mZE5IuTxO9R57bn9ETKoYVog/UKPzK7BFLMdAo1JyrAt2Z7T4/PxWAf5EZuE7OsWsSB29sHx/tWxddBu01055MWSF2UbmCkgZDfieEvLohXKCOS9mXk8vpIwjThPEZlAErpkVUQzh4uSaaMuKNOJOuAanjfsmtDhE7v55LzQo+QvannD84oPzLZiM8Dxg6FshjEUSxr0UZ5JF0z9im0j1NWgZ97RIW+QRpwHI8SdeAGnGaCKfTzUDaYAFGgGgHQD8hqCBzOv4cTpm45uOA68SvtwB0wn24AafmXUaa9tNdcR1dQysGB6EfPJ046HBhOmA8CvFR3/Mt99lOXKqTTwmAEwoi54YjxQbJfl2J0rIGbPj3/wDxT5Fdd3CGrMuMwVSx6AanFmR4hKGGzEuwPKqDiTph54DpgPAjXAPf5c8yQRF3xHV1DIQVPMEflRpEVlVmAZuQB9DsEQseijU5BMk8YdMtxPO8Kf0BtXyeCZZjPWcBzkFUrKZpiHlPG0QKsvtsOVvDkeBHd3ygiCez6En32nh/ycLbrDAZWHNMiZ4KJlncu+VXeWsjycmbPE5dlNspIk/KXqnSLErMbJmf+jkg4k64BrxB1+a8ayoUcaqcploJjUf909CTutt4Zv3T0vKkZUO4XcdBmo3bdRr8hgWUgHQnuPkA/jM8yQQl3ypA5c2Z+cp9AdS5QMCw6jE+wvunaYbvQXUMF7kEgftwvvvKVez41+qn/WyhcCRc4ZndzgOo4TzPEVCQtKTkBtvPOUESYgYIA5BbTmR75d+1nrQfrvzxJt/kwd5XwDTLqmezBB2+tslgcWRPAV9nyBJubzv+yjgRmh10wDTG4DjNKkMRd+gysJSWsT8vZOyrgYMNVII+TfJieCf2f0XX89xFAheZDkEDXE3y2n/VMRdqBdSdBpqevCV9kTuFLaAnTLdlHem6ZVgKayykPM/4IToCT2ytaisoWib7ySANSdAMjkSRdUdWHuD8qXSe+qdUhG9uDMFGrEAYjq6hkYMp7g6jLNhIP1duiZ4Zq4ey/Vzk+nx9X0Qwy/HTTy/snCerBM4eZMRIblPknlI2QSRSprFzVeXoihWJnZf623Hgamt4Tl8eBjfSfsqFeDcFPb0sdTg5n0S6W7Yi6ww83y3WSVw85+xReaZCi8n2OgmfSIJlSs8DvrM7rxd1RCzEBQNScqX0sylFyZmSF2RdWAJAyJ5rTuJ3KInZMoxQl2ngfPF+dHjft/DQf97ZBOkEGkME83u4TILOy/zR4km433ni6T/oiBMqVXN4RT5DEsSbFyXfsPlab+27IDOU1nVFb8DrVErFyn9f3mzB5+wFtEDasMREgv6JyR4se1PPypp+8ueGmYQmKbqh4pcnl5xU8ia2X0liQJ6PDuZnf3lyRd6FQzL+q4KEHcF8jhSFCkShcKCnVlm+uXu5ymgiqRphYy+LfpCnqvvspS5POkFDyIpdZeSZVhEECReonTAffiRpwDcS3twUacbsxggLrlWEQQBM8UJMSQd5mysgltu/aDRE4TTrCyL3dto4W4jPWeLKEAS3+kWSyLFEzt0UZz+DCf8AWtvkMSQoERQFzxbnAie7jjcR0upaCb0UYPFauWUFysHhPNeaHKs4ngD8CASCQNRj1UedJ+6fkC1pP4ukOIiooVAAoGgA9E4uF9ICgTE+PRxv2P6KeiT2ovZ9/odEdSrqGU5LPFAhLtlGIgPNL9c3quVHtugL6QjPhUHicSImgRfUToOCj0EaegkAak6DI2VxqrBhwtWUrIHfD4j7Vp8Ba1eXsIVBx5EiXV3VR7tks9Hz0leYF1yG3RrJsR8bXadumunLX3zS4b45xF0TIfiefn+V+mzHKTvMrh3mLlUTKk6VqhRRvmD5KJXMFN3/AFmwQP8AH+cdNiponCf+O/AnsC/qWtEs5nUaP+NxyLKu5DqNSPVP5vlHyCu/BPcbVfhgj4aGiBkfSccy+D47v5GR79g36b9OenyJ4H85ZoGAf0vWheUSOmrj5pOmE647rEjO/JVGpwC7Nz3iDKE7zwEvgbjtGSMI0Z2OgUanHnsmsbKBETIofj/tp+UP9CZSqmqZfZm4Wp4INPOxLjO4U1p1yhzhebvK+TwRToFkXUZAa04fSBAqZBN8XL/J1gTo3CBH+PnfgkESOzogDtiVoY3LomjtxJAGpyh9q89n/O35AJAyKJIl0T5517fcnlRCoZgC50XiTqcA1OXIneBhHlxrf890ESZSi8mqiYOeAacZEEiMjdGBGeJkQ0kgw2YIEVA4PsqZBLNK2rwbE4FQWBIBI6H2yxu+Gl2ddhzw3/kIc8UnMNTGnVKYqwo436KHfIIlhhWNei/IvynZ8NFzllyCMQwog6Lizg3Hg9lDeokAan8tzyp8fq/SAck92OWTd8kzAhPZMgd3gRpRo+TpO7jypQiZDC6S73nd8d1jQu5AUDUnHlS7MkUR1RTvfARrp39sA047suRTuE+GcJkNTq9rSWV8jgii12IqelH+Am8l/wCQ/NGwEEajmMdHm8UQlDsiHBZEZmVWBK9R6m12nbprpyyUWoJ0fWAvLhnu79iPDK+Qa/4sd/N/Iy9A8qI8X1xHVcS/AYA7vh8V1cCGB+N+dHpzIvuEynbEzmKJdYkAG/8AFTry/BJH2Rs/sCcEWiQXPeXV8e6nnJFF/HwnqNK5bz3VfZcgq+S5ZpXfPEg5hTRC+j4lSWILNF/O7rlaBomd3fe78SdcHPANPW6K6lXUMMSs8H8h9U7o/C7M6IEh/nPyTKtVa6e7tzZ/Xdf/AI39IEyhF5NRPd8qODPanf32Z5893lVOyLu+CslK8ndHwbXAYaMOoPCfzvKPkbN+PEZ7+wOHLnIKZgACTvwbXQ6aa9sgEoi+2cF/ysRjKrKVYAgjQjtkUUcK6RoE4lfbiDwY9uAGnyiQoJJ0A5k5UHnyvbf9kzem/wAveN+mu3gZ4g4Quu89vQ7BVJLAadz0GaU1R/PnEpdsSRGgDryQrju48NiTQhCSS2VPPdwp3ojdSgC4/hcToebl88Kb7AxFNjxHhIgkRkJIDDJ6HKI1TsMeLqFG4gnTn+XyOJbgo+XeJcJWTrNk8TmAJWcJkUKC9CkPPyubvl0PNf2b/ser5QiidPOEATQkJjMFUsegGpwXppf5FV8jLlAZFCvk9aojme1ggqFwoSLL77KMuSwO/hiQqgdsgN+BNhgD4bVvtSyCB/iRZbRC66On3O1KYEUr3cLwJABJIAGQyz2pw6HZAh/+/wAnEa499F12KzhOrLgIIBHfFHf1h1LFQQWHUcJpkgTe+Lfgfs/Ct9rbnn/XYuX0ndAkGeEgJR35qWqzT/12n2JkEYihRB0UcXZUUsxAUDUk558M8xnncBE5ImUEMrvcfq/JMv6OYK3d3+6efrdECL21duPivOhLkRPlKT7DHY3nMMX8gfW+IiooVQAoGgH5InnKSxRJzd2wkAak6AZFZhmJVHDFfTdmieZKid3G/AvpmlWGJnfoox3uCD4t3/XyshD3y7u7pDlCq8Dz8LN2Gs4V8rXYbBKpk7+XA7+ynKMwhEMD9XTfl6fl5EXOZ8es/wAAIEw02NqDukKeiWNZUZH5qwy7BEhighQIZnxnhqxLvYImUwZ53uP+yfJmnjgCmVgobL1k1oC+T252SCKHnNKuLroNevf0SypFGXdtFGG3ZdS8FbIHZ4lZ0KN3XLc7wPD3R20bEtP8XMkXOd5cGug1Op4WwDUm/wDA4J3mghrQdSg3vkMaQxBE6L+SCQoJJ0A6nDbRC9l+btyiTErfE6Szv5v6L9GVqSQTvKnCWCZ3LPaKJ2VMhrHz9/xTuF4Xq0UFTRBzd/UsiOzBWBKnQ54zP0hTBPBWRE35G4kQOvRhqPR4pyoTY9SKWFElGoTIYIYP5SBfkPWhllDumrLxe/WTkZc+Pqf38BBGoOoPotTmHQIhd2yoktm6ZZ+YhyeaorgTlN4zwsRG3O6Y+7Ydmm7Tl7a4HcvP588pSIc9mVakLok7o4fg9pJ7p3h3ROSImTXpU6VXxDPLBzQQvl0WeSSygv1ComeG1N6eeZnBfIayQksrPwdRIjIejAjK1WKqmifkm25cpXTrLgpwLvKxZVuRJShTm75WacoTOipwPh0Lyl5S75VqpW1CZNaWCdEdeT9HxD8ZcD9YYfUakosu8U+xJcSrCsJQoGyGrDD9ESr6fFP+QmxGDIrDuAfmTJDA4SCBHllysEvby8CABuImiLbBIhbhbmEEDvlCHyKoD5fMLwOAYjLlM00cRQZbmEFZ3xIOcFU//wBWbAMtMyVpWTqFOUDBDTQ6ouI6uoZGDA9wdRwto7wOIvrbKVX4WHZ+ElgoJYgAfggrD41pz7BV4JDFESyIFLel40kXR0DD2OBQo0AAHzXUOjKejDQ4jT1EERhMyDkrpiMXQMVKkjXQ9RwJyrP8QjOF0XXHtaXUgXJ7Uod0ig+jq78lwXLTohLIm/kmVUlSLSd978EkRwSjBtDoeBm/n3P/APFFlGLyaiJwtVBZ03u+JRrIQyJwtxTSoogl2ZPBWqoC4ebLSQVdgigR5XytWig+hMnqpYKF+iZBC4tTzPwI1GGhU/s5DEkKBE5L+GOiyIUcaqfx2++kBQc3l0RcgjEECJ2QZQ1mnmt9n5Jl9y+yqnWXAgnvhB/JqrwuXBVyhO6BIhA5D5asJCgDo5DYlmr5CAVZiiZWnSzEHThPWed+c5EXsmVqiVtdhfg7rGhdyAozz555za8nVE+jKAedzbm/ZPWzKv1MBj24E+uVM+Pr58evaCd/2TIZ7Lvo8GxPyq8yROiOebnQeuWVIULudFyC/FM+zmmPcgRwjypxsTmHQLC7lsFuykyCaAKjnjZq+e6N5pTZl+AQwDSWZ3LZBEIIEi9hiSjfbu+3JM8MiKVg79ZTv4X4nmrFIsVQqhRyAGgzxOfyINifW+NKlagIIHDzZRrCrAE9VyJ5oDFGwXI0WNFReijHlSP63Vf3Iz4+Dorl2wW5n5w1Hz/j3/tQ58NOeT3HxKXvNO/7vnwFbumJBCnNIkXAAOnL8oLIjsyqwLLyYet9JfFYv+xCTju7+JIidIwS/qmgSYpv6Ll8edPBAmGhWMJiCZHGI41ReijhZNgAfDBDkBnb+eieieB5rsTn+VFhUMpB5gjTJakTwCHomAaeiegk9nzZcgiRvFH2ABIeJIA1JAGPcrJ1mTDf7wQTS4ZbvaBE/wDN8eK4/wD10T9kw0g/OWaZ8SnWXmIcVVX6VA9JYhlAUnXv7ZPVcEzwO+/K06zwh19MMzPcn7Qpon5KnlEEDy+2VCavvLPKASmTy3IdHbZoz9E42TOAPIMX7vkMc5cO84f3ROS4enLniNZgE07wZQQ+S0z9ZmL+qdrUU4aJPNiz4Szr54lHn4kE7855/wDROQ+cb9YcjLnx6NyRJnxGlDkRU80ut1eJMFRjzltTPg8NrZFBFF9CKvquTmCDVObsQqZZmlQQwL/PlwwqL8KQsXl6u+TSpDGXc8lxPE0m5RRSvkU8zvo1ZkXhamFG4XTmH5umQWp3nCPWKcHlSJC7sFXLV9EnieGXf2dMpskvKd9IgxOz3Y5FKkqbk5r+Sbv2s0EHu2rZMnwM6Tprsc6Plq8ITsi0ebF12jXTXTnw+EM0zvZfevZMgqxQO7RcPE+cSQ/3XC4qhVCjoBoOBAI0PP7osMSHcsSK3uFHoJ0z4mH+9HiTRvySRGPsGB9QItX/AHigyf4WfVzLzi7o+eFwBA0/TfluRIoHeUArlPzROi/1v/HLwnlEEDynmFyCK0Q7vAr+b1d8ge7DMKuqYNdBr1yaCOYqZRrsy2HngchPIgTKDqaUX5KEBN9p37IAuSxrKjI/NWGQwRQfQnqKgkEgEjp97tpE8J8/6F54sKJUMxiDPK+kSZWrJCWdFCl+DMFGrEAZHIki6owYcJZoogPNdVwT1NjwQB2/SLPht/NKUqZUNluc6Igy9KJpinWGAb3yghIey/J5uHiaO9XREz49O0U3+iY6PdTeUMDodUylaM6lH5TJyfhLEkyhXXcMACjQAAfmS5KYarumQG9PCHMqJgqPFrKJnlmCkLvyB3nhmnnll+yylViUJOA4c+m/rK8NUf14mlq/7RV+BOgzSGZzKlB3yNEjXSNAo4PBFKQzor5PMZZxAj7ETnK2c7d/2ig4OiyKVdQwOAADQekQxiUyhFDnv+FajXT8Mmlne/5COETErOrhjalb1u2xGb2GfFxGoZ8orKId8zEu/CdpFiJhQO+B7/eGHB058fEpw7pB/wDYTKsyTwK6ZamEEDyY6GGhFB/1ZziIERVXoo0HA1Zyza23xaHd7M74BoNMdHe0UFw++wLkESJcKi3K7jmU9Uu8o3lEB9OROT1UggJf7WeXKdYVoAn4khcu+8KFGm0j8EvzmCDVPrbkuQSkQAz6I6qN2J4nA84i4OyopZyAow+JVsjYugYqV1GujdRluyKye7nki5RMsM7JOmjz/JAR/FNg/kF/9C44yBmRgjbWI5HPgN/82ed8hgSEEJwLqHCFhuI1A75sipwyyrnhiFKSZagezPF/ZTDAz3hM5BRF0T0yusSM7clUanIL6J587853zwxAIN/V5fWVVtNQDp01H308xp8wkAanEdZEDIwZT+G8p7/6QZAgsu5tc3Rvo7LgFU3feZV4WucD/Zeb/wBmBrSvEgiiSPgohml80aM6arjnzb8SJ0i1L/ItJZZ9IHQIRj0h5ESRcjEQynF1CgE6nTmdNNfVfrSylJYG0lTDBPadTPokSf0fIYBgQQCD1By1pcupB2j5vgAA0A0A+6fEwcz5qaLiXoHnSJDvL/e7MLzzoh/kdXwieij7DF5GUDalJmn/AAu3P8PA0uUofJg/Vub5NUSV9+ro3umQwxwLpEoX0mgUlJgnMSvkECQJtT70qKpJVQpY6kj7ozBVLMQABqScoGLrag5y81fHeBJ0Rgvmtxey88pirfs8mNTn6pbcvht2uURrfbZFv2DzdN/fT5bMFXXg7qiM7HRVGpyN1kQOh1VhqD6JbMMThHf+PK16KdyicGdU0DMAT01OmIDem81/5CfR+GMqsNGAI/F7aPLWdItNWy1U31Uii5FMrVSkpnmO+ZuN1xANkHKedsulyIaycnlyNNiKurNoNNW5k/O8VLlPZMimfYIaiBwgClzj1Lna3kCusKrM4d8v2TBCFQ6O+VZ6UXSYF+75CsWm6IJo3deE8SXrv6RcnfPgIk5xPMmKNFAJJOnU/lQkDqdPVNKkKF3ypaNnUiEonoJAGpIGX0nKAwHTZlaUTQJL6oPt7rz9k/gTKv296afsmiJ6raTgSymzsiGCa7BAkxcOHyGzNM4BrOmWbYgeJez5LenMBmiQInu+RFmiRnGjEAkei0d9uCD9d5wj4O7AkPJJsntw1gC+KQygjoeeeJJzhmKb0T6xgnoy6J/BiqqjRQFA7AaZclm3rBANHfEovVdHgf8ARw+Vksh2eeUH2Qfk4eJIbWzpF0D5auw1sqGYwBp/r9PicLzvAiYPSR8dd94IMA0Hov6zzJUTGAKkHppnhnKinplDNE4QgMQQDiQirQMJdMqGCrAEM0XGW7BC+x3ytf7yv9b6InC//GYqveVsf+PxKJO0KF+E+l3xfJoVdkZ/oTAQwBBBB6EeiKBhbed/0VMngWcLqWUrzDLkVOCE70TiI0ViwRQx/G55VgiaR+i4kBtIJ7TZF5qIHrOJ4fZ8ae26F4hD/u+VUkRNZ3LufQZow+wuob0aDXX5BIAJJ0AwEEag6g5f80wbIOrtnw0PkCEoGQYlaKa0UiTSGL5dmTyYHfuqnKEXlU0ye5DW5S4fE6n+fFYMoI6Ea487u7Q1e31vnhcP1z5IdsbMDpoCc8K5UE4WUnfTyJQmDpz4Waos6Eu6YPDqneLIaFWJ+PifKD3d2CZFAkSKFXoOARxemncckTRM8M1dHnfrK2Tb/Jfy/r0O3IfDk8hA/KXqXTBQi6yvLN+j4qhFCqAFHQAY0iKVDMAWOg+efw+7WMyB0cpImU5/PgD+iVFmRkfmrDL3KskCdZSEy4g2Q00yONY0CIoVR6LaTzzpFzWDq+KKx88PBpFFkVaZ4VHxR8nJ5hSgTAdRz5H0+KOget+j5WvJPMUCMvC5Z+Gi93bkgw0DOmtmYmXIIUghVE4X52RFii/my8lyCFYIVRPl+La/A4MaNGdXKgsvQ5oPYcPEn2U393yvGIYET2GX21RYF+ubEQIiqvIKNB6b03k1m925LlaIVaaoT9GUEM873H/ZOM8CzPE/dG19R11Gmmnfi4E9+JE6Qc2/H01ivv7Spv8AT/Pv/pBkGst+aXsg2LxYhVJPQDXKk/xMAly1MIIHfJ4SlGCt0eZ8VQiBVGgA0Ayad5rjSom9IMpO81RHf0oBevu55xQ5D9r4rK/aJAnCeEWb4QlwETDQjK6O8z/u+RxrEgROSrj+JQp2d8oqZnNx+r8kwuoYKWAJ6AnmfVWuefPLCU0KenxI6QIfZ19LwpKVLjXYdRk88cCF3ynA+pnn/mv6nrT27e9tYUTLUDh0hSeYmXIo1jRUUaBRoPlzo8qhUlMeQQpAgRPwx79ZH2F/nzW0ifYNXl/yLhe92hiytOtiIOvC1yv0/wBd/oe+gcxIju4yoLiQvpB/G7byXyCC3FFs3ouQJaD6zypkjbEZtC2g10Xqcsz3Hi0MSIJcgS/DCFBgxzJNPBBL773xD5/iZ9oBl+dwEgi5yy5PF8LQECdZSFx7kVVNkSFymISyAkFSR0PUcSNcMBirGKrohyrAIIQnCaBzOJ4XCNppiUmLh55mlK467kZfcEZBTl5QS8oEP/3iJaq6pAEliyKmTOJ531f1Id/ij+yJs9N6Ez1HTIJDLEGKMnurek1YTL5pTV/kQwMJ3nlbU9F/RfmMSBy0xA+9izhkP0j8LuuwQIn1ynYuTolagyD22ZAhjgRDzKqPXC7TTy6qPJRtF/ceq/O8SKsXN3Oi5VgSCIKueJW3qohTKEPkQfq3NuE41v1f0D+ieZIIWlbKs05tbJ+jpvHoeF3vJLyKIvCKApPNMzal80wVE+NNjLtR7M8RDhEXIIUgiCIM+Ki+J8j+v7gSANTyAx53n1Sp/rLlaBK8IRPv5AYEHoeWABQAOg5fgU86QRl3xbcrprFUfILqSuYiCj+z8JpFhiZ36KMFqMIrzMIi3ZsDqyBwwKka69tMR1caowYe4OvBypv/AKQJiA2ZxO/KJPoXJrMUHJub9lXIbolmERidDjMFUsxAA5k5S8+yj6PsRnyrNalh2J2PObKUzuHSb+ajcAoA0AA9U/8A/K1Md1RSzsFGOUueJJ2iC4k8UrMiNuK8ID59+absgCL6LM1OcbJXyn9tO9n+ggInymYKpLEADqTkAFm6bXRAuifcJIUmAV8UBVAUAAfiYIP3CL/jLhl6ww8k4eJ6IIZu6vw8S1ndKiZ5EFaF3fn7u+UIDPApl5w9kykml60E5Jk9lIPcs/RVwyStMZezszhXx5QlQzeybspO5QmBN8r83lfIKwiO9iXl7uc8VciEQp1ly+4rUkgTPDE2UUyrzv23yzOK8JcqW9dquZijo+x0xKab98xMz+75NBFOAJUDYiqihUUKBl6YwwaJzd+SZVhEECx4rq+oVgSp0P6Hha5VZSOyHKwM8CQxDZBoDJiP8KZ6sPNy/wDBkQdYlDtuYDmfkms87fbvqnZExQFAAGgHID5r3NJzFFE8rjILqTOUOqS+zfiyRohJCgE/IYkAkDU4pJAJGhPqnfZBI/spOeF8qEXD/mrX/ZA3/tsmcRRM7dFBOeFISHsv1ly/MnnhH6IhfKsQq00XPDR9g0veVy+PyRj7A4gE8EFX/V8s0IfhX8lMivweSgT/AOFyIuyayqFb2x4Hl8TEr/Qi5dqPatxf2hkySMgWFwmQQLBGEX5Z105dcpQTlxNa5uvJOEECQIVTjoBgijWQyBAHbkW+W7bEZj2BOUZnnqrK+CYS+KOXOiQZ4brK89ns5+S7bULew1ym4ipvO/WUl8oIZ53ucXuQJyaXPjHfnDVmfKs8s+peLYo/IE6ebA6e6kZ4YR5OwP8AumPO07mGD9nlyKJYUCINFGTRrNEyN0bI0WJFROSqMerE86zONXXJ4fPTYXIXviKEQKo0VRoBkiB4mQ9GBBypUSqhCcAoHMAA/dmZUGrMFHuTpk0qRIXdtFwHUfKv2nlQpB9GQoIoET2UDL61PJdwEL5TeHyhDE4YovFHVxqrBh7g68Z5hCoJVm1IGi8WAZSD0I0OJShTPDOVJOE8XnQsm8plAIDMUVFiTKdj4oO+zkGIX8hPTgdy7piRpGoVFCgfehIhlMYYFwNSPVPELlvyX1CIMs1pdYIHmMuAaDQfJkUujKGKkjQEZOgSalWx1DoUYahhoRjU4fj4YFTI4IoSWRApbhfSbR3efSL+hMSqIvIh+2DvkVQI4czTP6bMuyE6OiP2L55830fFrLv9kyK0YIAgqzlEyGQyxByjJ+jZel8mq746Gt4asK/W4CZDGIokjXoo/LbXSzlKsRmwS3GdNYAi5cXybMFlffY/qn8/RfICfqXzS5LM76pviBTIC7QIZho/fLDOkDNEm98QTPZcTzlNgBITIhaKB4LIlQ93yBHSFVd9792x92w7NN2nL21ysJFhUTMGf0PXV7STljqmF1HVgMN2r3nTDfrYp1GXvtrcEH673yD7a/PL2QbPTLGssTI3RhhrU6ib3TBamV0LwbEdtnG8+t+tDgc2fE/0g/LnhukQlg7o/DxPlSf0z3EhcRBHd8D336RRRZUq2kTnMIsNObvcmyFCiBC7OR3bHc/C3Je8r7MiQRxKi8goA9Npp1QeQgc4kN1/5s4TBTbrLZnfErUkn2bAXyXyKcRl8pFyNxIiup1VhqOAgl+Mnnf20TPDYXgqaPwnnjgQPL6L9Z7SIiZa5z1qydiH4iCMTGbYN+VqwgMrali5/Lc9pIdF5u/ZEyyLQf4sIiFcozvPBvdNmX3AgH6uvp0GuuX7RrINnN3ylPP56JO4fzU3jhO2yCR/ZSci5/AQe32vyYNJfE55eyAJl/SeeCt/q+KoUAAAAcgB6bmk9qGt+u9+NmcQQl8c3UiMrPCPdMoEOJbsuQSiZN6ghfy94cA5ms95XyUKYnD6BSCDnhvOjFk+kt2CLsmrn1WKqWlAlyEB/E5faJAnFq4a6k/sunHz3Pifkg6oE9L7tjbeumReF955XfPDIkM88qdjsT0zv5UZYKWbsuUoGi3vKdZpePiYJplk6oQ2aPfILoUgXBQTexd3KF9+zANB+XX+g54R/wAguTub32EH0f1viqsSBVACqNAMpDfPNZ7PyT035jDULpk6GCDe9qcy5QYQJOk/J0Or4jiRA4BAI7jQ+ieVIIi75SicF55frl9TglGCnRiCAcqVlqw7PzU9FC7kO6h+ZRcjRY0CIoVRlmN5oti9zo37YiBECKNFUaAemeITwPF7jIKWwo8rmV0yWnDNOJX9Mtbzp1dzqidE/wD7T//EABQRAQAAAAAAAAAAAAAAAAAAAOD/2gAIAQIBAT8AGzX/xAAUEQEAAAAAAAAAAAAAAAAAAADg/9oACAEDAQE/ABs1/9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
