Тренировочный вариант 293 от Ларина Задание 13 ЕГЭ
№ задачи в базе 1996
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 293 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Тренировочный вариант 293 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `sqrt(sin(x)*cos(x))=cos(x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[pi/2; (5pi)/2].` 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Pma2WtCBS/HWfS0U6qD5Oa9yIDTA+a8FGb7vKePshx+ryrLFqQs0utfKuj+ACir1n1TDxRRy5/dfU8U6jyc+jtE416rNCV7QdQZh3i9PkmdUGrH7dIDDQiDGp6hBANBHoSz1rFUKNFHkAAfo+0u+iX2ijGlqcGMgbq7SsaIBz2OtaFnlVq3JxJuGTrmdlCyrC6g6EgHdlXiiqDJtNoYvAe4TUcuffxvwLKzwKW9zMDG/6r821PQrTGbjoQ+SRqJk1HGtP7GmFb2V/yW0n1tRIg0QD+AiwUakgRXV/SwMtz0SfG3N6KIb8z2SYd73+teRLFf0nkzKTdTKMW13Vr5f8AjZyJue1Kxq5n9Sql2ZVVMXMW/c7hELNPHn3fRJVWtSBVl78FLNNm9XuaIrZl7P0RZkWq2T9VWDaS+yTKxviQGSDG0ykqmabq+lsAdrkQFuKAaAA782/sao68KAnq0wqTddANBzZ/fitMDvxvKvqF1ZWOprcj6TEs7WhW89nVBqxj5nG3BR4mlCF87R/4Cvc10s4hse9wHaYQNeYyQ0VFixSLklssVJ6IQCNDFRUGijfmZRJ7GmYdHYJvtcVIXadvk5L/AIUXKuoYpdMBOtr9W3ZmM11yTNprqxphYouRneYWG1Ll3jMFUky/J7e76JKL8ZECo0B1EzXCYzRPwMCYahMMtMChXLO87JP2CXuKai0wKetz9Wn5+e30SYrILnueA6jfZrfmzIbju8Mw6RTTz5Y1xnmyzrR5dqBsx1mA/A7UvAQeS+4UVl4c+oJMbNN93BMvKFEW9TR2sxszt39Evz/aiYN11mvab8rFN7rBWmNSSs2YNS7/AMBMoZSDFwkpYvMDV7ntl78FLNKD2ND3+7TCSzQvY2/MLinSqV42SrcazFvuNxS3ftX0LMZkpxFaZVpvfjC+BYlyBE+rSxxWhdolyOnEpmZYcl+BOiTCuSvGlFvbKWAlnDwHj6TscP8AfBi41j6JbEUKoAm0jqUqm0dUpRIiA0BJUi0pwrLs/gt0SatnP9Kll7iiifkYZb/O2OQnAkwb3uLbsl+ClmmL4abbphJ2uT5DjiQibN6unl3pXUWvI1aPYXsLzEvep1g355a29aZfipjUTDRKaA8tIysuZtyFFpqlumJiBV6vMKha6g7RGVvSRAwOum+1BYhSUUChNB/ALMFBJhz6Jm3qaQqdXmPX2dKrNpPpUqTK/wCjRLn7CiU57oG45i3G+kPLlL1lVOk+Eyki42X7vEBCAE6kbr6RdUViYF3R20SPjqaDWswsV0t1eZFXbVFI+A691TzGxVoSDCpD8cAAGgmatr6Vp0aJs2qDAQOHXdZih71sj1q/qEEcEoRKsa13KTFxr6buvgmaltrogXwQUPbcGf0JL0ft21ExqxXSo3bVfRFWXuEw0SbMq0Qv5BmB/d287WIOrgQ5dH74+0aVhz7H9CQYt951uaX4z0uFmHhN67d5OikmYK9tc9zS+kXVFImA/R3hwLO2j4BV0KTKo7eqDAu6O8rqFVXAkwq7kd+P5QjX9b7ROLh4v1babEIkGNQlGryohLlcr4IlyOdFMf8AGzwvskq1vzy/sk2laEp4IayFX6tKE7OlV+buoW4qW9t+1eqRi2RaqyhOyqVPILqOrATGdKcx42fRDn/Spp8Vle1E7bM/7U1znnwl7+u6DZyQYFEGLSvRBAAOgA3bS9dTRTqN+c/BQZh1dlQv2tnX9kmi+syjCs7rC8G5HV/TyFgo1JAisHGo/TsmkX1FYuHc/dc/gjUIauCY2KtEWlFcuOpgAEvxRe6s0eh2zVOngX54kAak6CbSsRygSbNo62zUCGxB1YQ5FQ6uIc2hYdopDnWt6KZrmv8ARJ8He/rug2cnu7R6ETMWuJi0p0SAAdAB5W0+iRPQN+Z+NlpTANAB9qk6CInxWYz+y8mF3Zlq7771oSCi7K8draLKOOjL7JfRzs6oNWMS+t/Q4P2Xm3vZaU3VfFXVao2iz4K5vXdBs1Pd2i4FMGHR+yCpB0QQADkye7PTzM/x31JANABuMxUZ8t3dfta46UtNm/ktyY3dnvvyWBztLfREKsPCQRNB159qv6ElLBLEdIP19mCDUwZVJ6OICCNR5OVhC48aS7AepC8wmDYy+VtNOjyhy9KMfLfx7SX7accSETZreuvkt1ozw++6hLvWI+Nbi+Ol5jXC6oPPifx+xK82djPc6lJbSqXU1LBuZgoJMquS70b8wW8Aarqspz16W+BoGDDUEEbszMFPgT1wVZnrDzFye21VvX+p7Ufok+AQUcc2YWNO97ET1tDm0Q7SqlFourDjktXjrZZszo6eVtP8iYf9snlE6CYnjyrbfttPBtPc7hELGPtL2RIcq/3plDs9QZ14d9noMxMpKA8xspL39EtJVGImHcbqeTMdkoLJMLW+8u8J0BMozFtcp0aZlrXWiiqYWMaOTJqoK62zjZHK0OxEwzcU/Gl6C/N4Ela8CBY+i7SX9TytLs1Eme+lSosxqhVSF35OKL41VFF6oVLQU0jw8KxVCjQDl78TO/0/lZ41xTMBtcVfKzn4KJipwUKPtu7/AJmm4gMCD0MSpE9KwW1s/AGBO/LyRRL7b3TjfpMbERKg7zZw1vd5mHTGebOGmNHvd85URt196ULq0uzw9TIUmDT2VG7aNYTSxZs6rrbvJAGpOgl2ei9yeOHGuv8AHe+iz34MVf8Ay0qDpQOP1TZve9rx3CIWaYet973t+p4ys2a7ss7r8/8A0m7NvNIUJEJKAtuoAuzHs9llHHk5Zf2WHK0yxTBYjMVVgSOTPo7WrVeqzBv7aryctdcZ5sz8nyrvx85U9k+3H79prvz3KUTG1F6b8+gugdZjYz3OHu6LL9RS82X6GmSnHQ6xL37DsESY1ZqzlVty6X5rF+iR0bMtYp6FmLl6VMj9UlWRrjdq0CtnX69EmG3Y3vQ2/Jo7dAusFVOKmse23MfgT0SihKE0WONUImHemMXS2O751wRPRKkWtAq/MMwVSTLcm69/wpiubadW+RzMso4RPXEJKAvvysl7nFNEpUpWA51O7JsyVfSpYKcx+raRMO+F3xcbV/GZdkvfcrfSYuU9rlHSZVnZUM0T8DAZvd5hqKMSCx3uJT1PMNGTN5b0fDu7VJTaLkDL5DjiUrMDVL3r8nMu7Kr/AG0w6OyTVvW324P+ab8nsX/CdpQiHO0TonKYlSV+gbgig6gAGHHQ3C3c+Fb2x0bRGlFK0IFEvwVufjiVhECCAAdABHxle5beTJxO3cEvK61rQKm98Wm1tWWJWiDRB8ztFylEwqhXRAANzMEBZjoBGyrrzpQsXMuq7rkh2l9EaYuVbbaVdOUkAamLmo93ZrvI1BE7Z8N3V5g0Fyb3335LXv2NExsZaF5Hz60eI4dAwhAYaERKHTOLcHgmgEzaXuQKkzEb8GqZoYYwRJh43YIbnmApd3u5XQOpVp48C761Sq5LRqnkJ4NpeRdctKFmlCNkv29v2712pv2khFweUC+jxqkfMuv8CJMWtq6gHP6htTokqGla78x3uvFCxEFFMwtbS7tMlkopLTAD9kXeEgKSZRkrfvzMkuexpmHjLQnJfrmZPAkovehxTfAdRM/tOx0rlPxNHeqTGue5NXTTfmcXYPwQ1AUBvcmUDhpQcpAO4jURVCjQDmdA6lWj4b0EvQ0xMoXjRvXz5ngzleA6gHmyswVeFO95Rive4svgAA0H27R3577yobqAZpAAOgH6jtTokr9A3vjo9of3mY3BjPMBNMZZn623pTANFAEz34KItrikqkw9TjIWmY9ioBVEwL58Db73SlCiBWbi3XBmpYJ6phUGhJdQlw0aVpwIFlr8CFp8dc3SmYuS9jlHTTfmZhpcIkrf4rJT2VZ2yC0V/wCXyGTQ9Nvb0SjOR+5/A0BBGo5dqJ0eYrcdCcl2XVVHyr7+6lJjYYTxv3v9vGYHflWt+rbT/IlB1pTk2k3gRJWAqASrx7RfdtJ+O4JMlBTiokqHDUoh10Ok7DLdtS+kGHe3ruiLwIBzgATQb83Gd74+AyIpp9cw8Z0c2W+v5G/FS6K2Th/7SJtGqJlUv0edsn71gdT0IMz++iYThKAHaPm0JDtJeiJNMvJ/0spwUT1wAAaAAfb97cFLNNmr4Gf9Wz11xmmGdcZOTMxmvKRBwIBMPvy7dyYX45teZlD2ukHyvGn7h5xAMfHqfqkfZ1LQ7NWf036Ww7Of3tg2b9XiYFCxaa16IPuLPOlExE4KE/VrxxUsJs0/g8pGolGKtDMfl7X4K2aUpflasXKrMqgVMqIzM8xkKUhW5yQILEbow+79pdK0iDRAP1Z/QZszo/zue/gWodXiBaKB9FmGhuta994IPQg7rbVpTieW7RT/AAmuZf8A6WDAdvXdKMNKH4/u7KyhRHyjbcjv0WV2LagZf1bIPDQ5mzRpR5F16ULq8/qST4/6VNF2l9UgOo80kAak6CVXpd6DvvNS5Qsd+kyczt0KVK0wcrpSU3WnhqYzZq+Bn3Z6PZTokwqA15V5m3miqJeasZXviWh6uOYl73Xv7pAQfuzPxnuOqTFwdEPHMJjTe9Dfq2e/BRMROChPIvpFycDQpXjUyi8PSzsgWU6Zo1ZNAsA0HJfelC6tMW2+5yzDRN5OghyXsfShYuug13EgDUnQS+58p+ypmNQtCbzhVFy7Ra0XooEWtFJYLuz3vSUYt+iaPBMm4U1FpgU8CF26tHHxWdp7JLdcrLCf4JMlloxpRea0K1jV2mzNWd2+7s3wZiPB5eTmkPwUwZOTT33LEYOoYeVXlI7lOjfPZP42WlUEZgFJjZzt3VVSt8ztV415tpN3IkyvwcRKVmMgrpVeTKyloWUMjv217yp0ddU3Z4fRbUj5LZKJVV1brKKRSgVdzMFBJl+X27hOiRMrGoTRJi5Hbg+ArvbJpXq8BBG/KoN7pHYIhYx8p7/R4EWK7Peht1ZJa4Slm+gmIRXjWXTZqeBnmfVbcVVIuKaKGKrq8waTTTMpDZVonWUBxUA/q+7NqehWlB46UPlZt3Y0zCoCJxt62l+Txm2pphf2yeVfhI/enhaC+/F7rV41iZ9LQGXWrShZo+VbZ+QkxclnYpaNH+XchELTAXjd7plXeNaV6tMFyVdW6LKbEt4uDnu1sz0+izJ1bOr5b6sZ7Sz2xMPFeV1rWvCm7JsFdJLTEY41wLr64DqNzoHQqY9GGkoXD6JAAN14JpYCPQVC8XraUIUpVeS9OOlllGA/S2ZWLx0hUlVZ7AJZBQgqKBfDERa0Cr945/fjNMDvxl8rJ/FzkSdBMhD8WwiDRAI7BEJgz7DdAdQDL8laCoaK4ZdREvstzNE9HI9qVjVzLsl8rWuhZRgInrgGgmZ48pKoAFAAmV3ZtTfLMSFJEtzLm1RphgDGSZSqp1X1tP7TElLtS6InV/VuzBfoOwgrzXnYZK2r44NQACdTL70oXVp8Xfb301TXNg3kaiHAplGMlPo35KPbkoumqS+hbk0lCGuoIx13OCyEA6EiVYCdXi4dKkMF35ecUfgSYS9vab3iXpZayL7ffWf/AGrzA/tV8pO/abbjUhcOV8Uycy1L2VYcq++rgVJgIq3lX9e6+kXIVMW9qEeiYVHZVf7bkvxkuYM7TtsbGna35P5S8CRQQACdTE79ptu7r876qny+fQhqLyvL4KAizD/HY3PLCL7z+yqYQNtz3tCQOV6kf1iLk0h+zX5MYRe9nf0R8KxH0pbRDMXGFCffWf3YrTA7sVPK6bT3X3ClCYiC5LbHMwO/FWZOiZ1bbi6LqCY9nHkdrp4YpBUEcmSj3FUU6JEwKkgAG7Nreq4XpHzXuTgRJhUdgny+d3YrzDwg4V2iYbJeWV9El9LU0MqatxyxvhsOI9t1yAtByZrlKDHqCdj+9ovT9AJAgIPQj7t2m+iKkx14KUXys1GS5b0hzw3oRi8qxmduO+HAfj6+CM99Xhqq0RYHfKy01QrpuvxVvj4g+GNSzBu60v1XyCARoYtaL0UD5jaR0xphjTGTdpLakuXR4mHwZPHy35lKTDTt7je8yssU6Kne8qYtWC40Pz2Zk9hFovv8buVjo9N/AjxMzJDlPXMd3eoGxdD9mGD56/8AGzkTzAijoADyAAdByNQjOHK+L9B2l/gkQaIB5DglDKMZ77YcO+o6VPMbDCeN+9/n7aEsKlv8d2hfaJmBo11r/Z2vz2N4892/Vcrx51aeUAB0H6ETopJiW/nW/WYCcFH2bppO4wD5w9DNm+u39VXx7T/S7XKVlgNYczJfok+GyXX0TAquTvfz7MumuPtL6JDlZLdEmG9joTb9st0mzfXb+q4ffnWt+mZmSyEIkwL3csj8gIPQ+XcGalgnqmNge90orVs76KszGcZihImvCNftp9cPM4/8GlN6Xej9TPQzZ359v6ZnWdpfMC9KXgykNoRN19z5L9lRMWgUJ5uH/e2xu/af229SWDR1BiIqLwp+qW64ubx/4NKnFiBx+lMwUEmZYoOtiNCdTqZg2iq+ZuUAnAkxrKKKvXPi6P3xL639LzWCxC3CGGvlYvdnvH7tpr+ogfb7KrDRgDAABoP0lnVBqxl+bSyFIKHfUonhhBHUabgpOmneTKtnO8vwxT1tlNNr+gR0y/fjmLetD6usTPoaK6uNVPK7qi6tFYOAynUGO6opLSvJ4Ml3C6xzffaLQhWY9osTqC38bkgDUnQS3O9qV42gxLr++94mJSnRIABM2hXpaIjOdElAej8U1ayjMS6PiF8zV+9IqBAAIdAJe2J/nDWWb8NWM1sob3WUZ7J3PKsqq3o0BBhOgmTYcq4UpKkFaBJl4r3v65s3g1ZCkz7uCmYFHAnH/G1+SlCwLfmdfAkoxkp5My0VUGbK9brNB0mTihmD1wbs1LbOBUlGElcAA6ACPho9rO8v2b71ThKMQ+qmY2W1B0fvSZmUCgSrq0wqBTVvtxLluL0NLqnW9EduKAaAD+NcnMCeCrveUYZc9rfAABoOW7DF1wdmjgY2creRlX9gkXaSTMyqrk0RIRp3A6iIxQhhMXKZzra6xbUf0tvzNUzEeA6gH+M2YICTLsl734KJjYa09/V/I2n+ckHQc7orrwvPhaP2T4Wj9kzBSLgiALLURCCjcQjIj1B06+6zZterhw+8qreoA/ww96JYEY/Nu4RSzRmfOfTpVKaUpQKvk7U6I8qPFUp8nMvFFUxMUFC13V4cCiX0Gi3RukelsbS6liyzHuFyBh/DT0o7h2GpHzeS7ZVwpSVVrUgVfK2l30TDbXGTybdb88L7LvzKRdTMC0OhpeLrh5f/APDQHUfwRlnJ1C0zTNri57i3Vpi5a38j5lKOVLT4+iDNoiMrjVf0HMvOvYVzFxhQnl5vfivNmnXG8nQdeTPQ03B0l/xLIGsmBk8Y4G+78y80gKnraUW3KQt3zOZb2VDRatXRPdolaJ6V3EgCAgjUGPh0u5douNiO8bCoiBKFCfoGRZ2NLPMCrj1vfzLBxVsJsv8AzTzc+njomDYLqDW8uU4+RMe4XVBvu5/HtNflmYKNSYjq41Tfm2h8lU9lmGva5TP7LuJA6mZ96ingSY2ZVTSqTLvC42qynjZwE9cx0dKtHbimVeGy/qqx82+KdQD89tN/QkoTgpVfNxfBnunmkaiMpxMwN/hM4KclG9mmA3ZXvV93U9+0m3PfWnqeJaj+hvIvvWhNWmLki9d1uTc7kUL0mHlG7VX9Yl+VXRKrFtQMnISANSdAJfY+Zd2SeiUUrQgUbnyqU6vL76rtQlRYylMpO5FKxdeEazLoN6aK0GNplLVBj0/sEzXD3cHsk2bToheZ9/ZJMHD4/G8zdHvqqWAaAD55/HtLzsrwZyPB5uegeiaWPVxdVWF3JV5UdaljMFGpMv2l7VTGzEu/0/3VR3bReZXH2DcExcPtwXdo+C9Pjpea50S1W8PEC/LdYKkLmV1vmuXf0SqtKl4U3JWialZ23Y5NzLHSxtHYeqYFLV1bydATMnJsv1RFmzX6oU3WLxoVllVNJ6l3mBar6qEC7ydATMDV7rXaZLFaGKz4O1klKcFSrHxrL8uKoUACJjOc02v8/R489287aaeBXmO/HSrebeAaXmMj9hb7JOM8HB7azZtxdCkz7C9opSUYATveZWH1dJg5RfwP90v4NpK24ADoJtI6USrwYYP0WYh0W2+YOSzBza0Vgw1B359VrzGuuocVPGYKNSYCGGoOomTaKqS0eohEY9XlSAVLyOwRCxnx/wBKZTnK7hRVus9BicFId3YM8wKuCou0SxX9O8ADoP0RvSZs31u3nZKB6HWbMfVGTyi6jqRHyqU6vH2kvREnxOXb6Ehxct4mzmmK/YG1Js1ON2tbdmZQpGi+uYFDd9z/AHTn919LQbtpd71JMzwYhlC8GBNTwlZgf2o3WuKkLtBtKuVPXf41mf8A2pmDcgxoxOdeFX0LMzG46fB1SJnlECukV8nJb9iRRooG4gEaEQIgGgWCtB0Ubtp3OpCRMa10LqIHyb9KlBWUVCmoJ+j3HSpjNl9HbziNQRMP8LMdOVnVepAj5lCdXh2lVPjb7fyqp2GVd630g2d9XaDZ1MSitPSk03ZNDo5vphcXZX/mUWNhWlXj5/tSkowy79rf91bR77qYOg3X4zvlI82lqalVZYCMHT/U7E04hZurzDTgoXcyhwQZ8LT+wRK0qXRI6B0KtDs1JTSlK6JuKJ1KjyLKEtILrAAo0AgAH6Rl92M82Z+R5xIHUzJdUzQ6w59EfaSTtsy70JDjZjdXi4Dt63iYNCwUV+yLAABoABz23pU6o/vM1Al6Ok7JbUUXLEpSr0L9153flUwcuXQbwsUaKB+t5ffjPNl/keSSB1Ij5VKdXhzx0RC0+LvPSidrmP0QLPg77fzbZk4C1Ul5h41FtMTHqTonm5VAvql1pdEDepJWdUB+7MrvzafnSQOpE41+ogIPQg/od41pebK6Ou/UQ2oOriPn0pDtNfZJ8Tl2+hJ8Nlv67Z8A/vdKsCpIK0XooHJaAyMs2Z1dPPz04L5T31L92evafzmerlFKQYVzeu2DZv1tiYllV+qN4P0M9DMW9KLnjZ/tUk1zL4MK5vXdBs1fd4mDQsSlE9KeVi+DPdPOz3dFQpNpaNUkpGlS/dZmH48u1/ncpi+ciTPtNdOiSji7FePr5Oo+aI1EetUy+F+kREQeAeff4M9W87Jq7akrGd3KUt/jFGigfdeZYKqDMCvgo5H2iivKMxL/AJijR8+xpd+PnKnsnNlZjq5SmYd5uql2eyuURIPjLvokoxTW/Gzlvm9qJo6PMV+OhG8/aa+h5Q/HSreaToCZiILst7fuy5vistUX0LANABvJ0BMw1W3Jd2mKofNLrykgTWPfUnqeVWJaNU5yQPJppelrnmzdXd3bfm3miqUktUpaPrwHhiUtTRa9swE0xoGL7R8EFicfBxeL5zNrD0NNlv1Tz89daJgHXG8zJQvSQsTJLYT8fVZsxdKPuvNS99BVMDWnJKNyZT8FDmYt6VUvr62myt91yUpq8Rg6AzPvL2lIhvtxEVJVgJ1di8oxlo3ZOUKCFinVQd1ripC7RL0dC4PcJrZm3fRIi8Kgb3cIpZocy259KEi68I13X5wU8FU4My/q3AsGFdU4KPF10GsPQy97r7gjymjKV11fdmubbVoSACuv/QEwNGe26Yam7Le2Z9hUKidWj3pjIoeI4dAw+ZccSETCbscvz886Y0wO7GXzDLGKNYn1MxE4KE+7KtH2k0uuSldXn9SqlOTXd6DMmnt04Jk4QSnwLMXDFRV92Taaai8ycpr5ivx0A6TNpSpfq7y7WjBVJgOqAVdXbc7BFLGUg5WWX3socEGZKCm4ojTHQJSoXe7hFLNCz5930SVolShU39nVXxOFjbRf2SUWC5A43vjFsoWxjopP0EGVYLWcNMXwK2Tb1aZd2mJE0owfozTZyaUTaL6XpHDPo7+ppQnBSq/NZ6FLg8ocWVK3nZo1xXmzX1o8skDc1YuzzANB913OEqZps1PW8sqW1OF58HR+yU4ddL8ayy1ak4ni56vaECbyAY1HHn9NEnGgPDF/4vL1/wAEmZ+Lkqn0mAnHc90xsrtrXSZ6WugVIMG9EmKLRVpdutfgrZ5TScpbbJgWlkKN1TfmUvcgVIMC4dHiYV6P3WwbmUMpBgxjSl2vomzPyOQjUER8By7Sim6x1R/QkzKDeECzNxnfgCSpOCpVmThdtaHiIbc0L0RPm81OOhpgZPAeB/OsGqETZnrdPLz/AEKZbaExy4mzU62/dm0n0pCzGQJQg5M+p7gqpAg+ORE9uXKDpktKb1pCVJ4o7MFe1urz8jAmzbglszFuZB2MCZ0w+24D224gMCDERUXRItSIxZV35eS1HRIMvK9qpjWvamrppvyczgPAg1eW5j2IaisoVa61TywADqB85m0djdMDJ4/A/nYndnv5SOrjVZmd+K8DvlKlCyisU1hPuzO1fLRIBoAN7HRSYdpPMW5EL3P65h3PerM3JdSly6NKMOumW0Jb6pnU2WoiJMKrXM/0nlEA9QDyHoYlhx73LLq8fGudDe0wEfVnt/R8qntqSs8VNn0ZTMXJF6ea/wCBnwHUeThdbf8AzM+4JUU92mBR2KfdtXj2k/IRqI2zlNsODTFUKABzkagiYuKaHZy3nmtC3EVBP6Vm4ouGqeuI70Wa9GmLkrevmbV6JMU60JuycopciJByJeHuZPpD0M7dqAyJ4naUYru/a3/PFAXDfaF2uLl9r1Rol6ONVaAg9D9j52GX8aRWZH1B4WExs9elsBDDUHytpJrRNm28dMzLxQkwsb/rPvufgX6mPZwUl2mMgqQ2v1aW5L5L9nRMXEWjv6v93uiuujR8CqU4QqcNxt9kX4aXS/FemU3Wp6HlGer91sBDDUHmyUZ6SqTXKxtGaHKpuoaYV4pulOuZlF29CwTJtFNJaYZdqdXhXW7i9lEzL0ml+a/0SU1LSgVf4yyspxd2NM7a/GuAtgOo5yAZdgI/oluFekrvtoibTgz6ImRU/R4CD0ImomohAI0I1EzaVqu0TdgXqiMHlOemrl5lZQvdZ8Zf0Smdhl3+tpTgVpAABoP4z7JOPj08U2l66oo0UDynpR/UkfAqeHZtsOBfBiZU+Fy4Uyl9ngfK+ry+h6wGsiqWOgGphAC6EEPrKcOoIpZZRiip3aafxvf489F+SYgAkxAc3JLN6FlWNVUdUWZOGl8qUogXzrL0q9bSqxLV1T+EiQBqToBEdXGqnlJCjUmPm0JP6lTBtGmDPogIIBB1B8gui9Wiur+lgeTrtP5LNqttVQkxqRTUF+R0OTmzE/BzXqX+CGvRNQzz4yj98TJpfo/kbSYiiYWKatHL8lritC81uz3+iRMClZYaKLwhqgx6HT0Q7OpiIEQKObLyzS4RBFpy7/W8GzV93aY2KKOQf8z87UeVryNaiepoCCNQdRL8tKJi5SX8orrq1cLMLV77Lv4IfBS1y7QYFEtwK5s21m1RuTUdN+emtExW46E5MxS2M82Y/VN2c/HktMYFaE57suqmIKrtLZmZPYBYrggfUjlY9jtHV+jeY2uh0gTMsnwN3vdH7bFuXx6xTqAecnQS/Kc5OqTDvN6TPvcOESYV7tU5eEvk3w6YmLMXF7fW66Y2EKLi/Jk5KUCZOYLKQidXmNUKaQsN47UIv8E5L8FDtNmJojPyJq+0W35n9s8wP7ZeUKoOoABmbf2NMZWUgtHvZMJHWYtxupD8uQStDlYTxakkliZszuomZ481El39+m7OyWp0VJTcr6KW8e7PVDQWaYFlz8ocEkAgkct+XVTKc9bXCbiQoJMxk+KyWt8jPLCibNoUozzA8F9qTKY/FtHvRKDTVNmok2nqaImZUlCqsxza+rv4fospNxvct6N+0u69ZQTRatrp4Y+c1vgoSY1ApT6v99PkVJ1ePtJJ8VlW+hJbblp62lBc0qX9XK9iJ6iBGz6IdpJGz36JVMN7377d20jpjTEXgxklWQlrsi78T+/t3576Y0xV4KEHM9SXeqZ51vMKa7Mmze6jfk5L1Xou4gEaGZ6VImiLozTFTgoVZX49ovE8e023Z7l8qYqMmaqtu2k+rpVKUFdarytccbMeJnXB9X9EBBAO7OyuyHAnrmLhf53xErHoA3Z93SlJi0imkL5Ga2mM0wk4MZZfi29uXpaDZqxMWtEKyjCSl+OOodSrRMalOicr1I/rWNWjrwssSpE9C/diXpYxVG898APcXmbQtToiS+56Kq0SInEiNaAX5dR01GsyaHty4mFRUNXi119VUQADftP8mVDXGX/xMDuyXXcx0BmB473ffn+N6qoBoAIY2fVH2n9EmHfbd61mcXWjVJiZRqbR2iI2VfM8irFCTEXTGTdaWVCUGpmW9zshddJipehLWvHz1V4G+LyQ3RRC2gJPsJht333zZ2r2vbLX4KmaYCdpc1rylHszi+7K78+vmK9vnTPRfhphtx4yRjoCYK3yrndYMK8+u2YuN2EvuFKFjKHRrmuuaKQwBHkbSPoSIOFAPve3PcWsqLBtFejpKbkpYulLytw6BvPzu/LqWZ3ffTByX3CmstC1p/GlJ4qlabSOmNBkvTTWiRCSoJ37T/JlP5STJ1xswWxGDqGWZThKWmyujtuJ0Eq/Hzy/su/4Sn9kOPUeqRVCjQCEBhoZds7V9UlFSUVBZtJ0dFlGZUKkVmgII3XYy3OrnqsyzpjPK3Rcb6u8qd8YkSnU0+OdgFqdE6tMGhqEYPCARoRqIAANAAIABuzNVzqm5cluChzNlJ1ebSs0p4JhrwYyQjUR8O6ty1DS18ruV4hJQEzJS/Jvg2YsqrFaBB5F/jz0X73Mw9FzXWdmn7ROEbyQOpAj5VKdXh2lVKL1vXyr0c5yNMrVs5N+fc1SKEiOpUAkcUzKGvChZmoKsRElA0pSbT6IkqTjzVX2WZOUKCsFiEgcQ3bV9CSn8pJfSL6ypld74RKOsvufNdURZRUKagm7PexU0SbMKc7vlu5VF0gwbH77bYmBSsfApaKoVQBvdQ6ESjAFTwopIJAJHIDybT6I8qbiqU8joHQo0qqSldEmTi9u6tANAB55xWOX233x6Np8l+VXRMpHyij0xMCtPXBRR7IsStEGiLzPrwHhmMbTX+N13Fgo1JAEfMoSPtJOqJKX7VA+hG7M7V7wjyjA4HDu81mW3b5SVLANAJktx5yzA8d1jzaja3Kseh6qluYyklqVJm1PQso7qU3PWjjRxEqRPQvIfwM/yGZUGrECVZNdrlUbyCNOQHftTupmMNKE+9b7hQhaUPayhn57Lkr9bRMyl20DbiQICD0PLbclI1ePnu/dQkN+TS+ryhy9QYjTlz+7LreDdk2djSXhcuxZ5s38ibScl1qWYj3LdwJuOUgv7GPnUo8B1APNk0C9NImBQkSinqqCAabr0Z85Jkv2VDNA96ILg82d1e1pVetgbh9pY7m53E2aulEQfE50zzq9dcQcKATanRJT+UvO/j2mvkZha7KFMaoYuYnkkchYKCSdAJVmV2NL3+Ky1rXosA0AETIR7SnuPvTaXrrSJ6BznG7a92tmZiIlXGkGeEoX3eFcm/V5sx21ZOTKyRQkpofKftbolaINFEatHILDm2l1qi+kbslO1oZYtLJU7usw04MZJf48+bLHreE6CWEvkMUl1AR0Tq0QcKAfQcxOgJjvbmXFEmAzJa9LcmRV2tJSY2G7vpb6BL8W2t/wOjTDpNNIWGlOnDOABeESjFSiX1u+du2p6FlH5KczHQEzAHHfZb5Dtjo/GxUPHcX5ycHlkabnUOpBj4H0aYtC0QzF8ec7/enr2l5Oe4TGabOoD+NpoOkqpSr0b3YIhMexrri8FuZ7JODOeYtT1Jo7c21OiNKjrWsZggLMdAI+0klt4zHREgGigTi1uyGmze6iZlvZUGbNp6vF0faOrw5tXahOYgEEGVLRiu2rzD0fNdpxrxcPv5m1PyJR+QnNk91DzZv5HOeh0j6s766loMO1KhdKb77sldwPkkcmW9oTSsTBoNKfelXftJ+Z7Ur9Z0gII1B1G7Mdsm4onRJsx9aeXO7sV5sxF7Lydpd9Exu+hJn/ANtKDSmIXaKjooyZRet6y3FvUvMVClCrM+prqdEmLWaqQhl+A73F0lGGlO9MgvkvVvz7yiBF6tLseumjjf1ylnxXD+zTA1sL2N5m1PyJR+QnNleKh5gZKJRo8R1deJef4avtS/vuAA6ACHcDB5BG9fvWn/mL82fSbqpTmW0Rsy28BEWYuMKElqWYdxdPRPicm/urSUqyIA51O90DoVM0uwH+qRc+mDPD3BETnzxrjTD78ZJagdCkTZzw1Kauz/xlFCUAhPJo7899+0k6PKkfMcPZ6BLKEtUKwiIEUKvlkgTaTo1Uxu+hOYjUaGHAplSCpAi+b0gPkHcOo8nUCAg+USB1InGn7hO0T9wnGv1EBB6EH7dTu2k3O+LS51KRKkrGiDcRAAOUgEaEaiNh0HqkSitPSnPn/wBq0wP7VPNw0YX2u28gGAAeWeh0j25hcpPhct4Nm2SpOBAnyZGnIDu1ELqPcQ2p7uIcmkdXEObRDn1z476Vz4x/amfGX+1EOVk+1E7fMbpVNc6a58/4+GjMbq8GFe3rvnwDe9zTDospdvJyNRS5WY2K9443eZVCUdCxdoMMJTx3PEwkuQOjtMXF7DydR01GvnvkVJ6nlOSl3ojsEUsY20k6Ik+Nu9qJi5vbvwFPsB+7aa/M7TbSiYq6UJ+maiEgdSJ2ifuENye7rDk0/vEObRDn0Q59c+NY+iloL8lulU/4xp2GSetsGLd73QYLHre0/py+7tBs6qDAogxKF6JBXWOizQfQQAfJkagiVVrSmixNcnNL/wCCTaT+ilZQnZ1KvM+ZebSiJB8dDRlnrdPg7j1vlOEUtDmzyHYIpYym5Lk1SDkvynufsaImzl6u0TD7G8OjS1BYhSU4yUrM28VJoPW0wMbsl42+wL/Bn1N8ztR/GiRNpJDtJuiJKmLoCw+e1ENiDqwhyaR1cQ5tEOfRPj6oc9fZGnxze1DT4y/2onbZjdEmmc8+Gy263QYVvvfP6d9bWn9OSDZ1MGBRBh0fsgoq9kWBEHRJoBCNYRpyAzUQneBqflcp+ChzMBOCiU/j5zP7JzhVB1AEJABJ6CUZS3lgsoyu2udN3apx8HF4oSBAQRqDy576YrTGNzoUTwrNmly77867saZjXvR0SDOt/wCxMW97vWmm7JzLkdgiShzdlq7/AGDn9aninUfMXYaXOHafCUfsi1ovpQD5DUTUfUQ2IOrCdvV+9Ycmn3cQ5tE+Ponx9c+P+lTQ5r+1DQZl56UQ35Z6UzXNb6LOxzG62z4O73vnwH1taDZ1cGBRBhUQY1PsggrQdEE0H0E0HkEzWazUcpHkD5XMpe9AiS/jpxNEmAhSnluvSn1wEEAjod2e/BjNMVexwmebMTq8sYIhaYzrxvkPMx7nRXbuDdFmGhShRy7SfjdalmgxcKYCcFG/aPfdVAgG7Tdlub7xSkD0UIF1WVWpauqH7Az11xjMVuOhPmtRONfqIba/dxDkVfvWHLo/fDm0Q59E/qVU/qVc/qP/AMTQ7Rb2pnxl7dKZ2ua3RJpnNOwzG62z4TJ974MB/e5p8Avu7QYFUGBRBhUQYtHskFFfsiwVp7KJoBNB8oTyg+x5SNYRpyAaw21r1cQWJ7MPnNo+O6pJ2iIoDNAdRM/V7q6pnkJQEmMnBQizaNnBRMCg2MHb0LLvx85U9l5WOgMxaGfJL2LM8O5RFWVrwIF359BtQMnVZVn+1qy/Ka/TskYSgsaVL+qXBjUwT1RMC+Js6uVVJUuiD7AyRrQ82adaPkC6j3ENye7rDl0Dq8OfRDtFfZGnx9reimdvmN0qh+Phpzf3z4XL97YMC33ug2b9bWn9NSDZtUGBRBh0fsgxqf2CdjX+xYK0HRBNB9BNB+hE84Oo5tBNJoJaeGpjMPFW8M7w7NX2dpTjXo/fb5+o5MnJWifFXv6KJx5p6IsdM1pQjpWA7anflPkBwtKxK3ycgq7QbNT3dooFaAfQRbtctripZRC3xmWunoXdlY3blZ2ZSjgqmJjNU7O8J0Exco3XOvlGtD1UQIo6AD7FsGqETZnofnZgikmJm0vO3q/esN9Xu6x8+hIdpr7JDnu3oqmubb9Enwd7+u6f0362wbNSJg0LBj1L0RYEUewmgH6gTpvA9zuI13jycga0vNmfkeTbmCu8IyzUaS6+227golevAOL1b8m+8OUqSaZ8pxry6ta/IQG6gHdbmU1Sm5Ll1TkPQzCrdb3dtzjiUj6iUYoqVl6holSV+heXMvWtCJs2rgp4/tA9DNm+h+cgMCD0MfZ1UOzFi7NSJh0J/hBSnsiwADoAP1gnU7gNTyHcPJtGtbTZfR/JzcUXJqvrgzG7Dsv85iUCmrkysoUQ59ntVMdzZUGZeHlz7ClMow0FPHbNmr6/OtxUtcO0AAAA6D7Qb0mbO9D/AGId45DuBAE1ms1ms1mu89DMDuyrU8mxxWhYxWIuF5XwlopDAEcjVo5BYTQfQc2ZeqEIEDvL8y1kKMoWYqqlCxHVxqv29cdKmmzu6j7DJ3jkJ8kcieDaXk5NzZNwoSPjKcbs5hLYiaWeW1ppy3bq0GGzo9tnriZTigUL65jpwUqv29mnTGeYa6YyfYZ39IDruJ0Hkganlv7top5KUIjlwPN7FC/GV8W5KKkYsqfb+0m8CpKxwoB9iEacgMJ13ATTk0mnNk/36fe9/jzq0/VL89aniNxoG84kAamXZ3+FK8bRrs2Y2UXfgddH5QNT5r9+01/WbXFaF5/Um9qoM/60zHvW9NV/W6vHnu36czBRqTDn0xWDAEbzLqNcvgVtZUnAir520b+lSTBpCU7sxdMmplhGsI05AfM67T+VJAEvz+qUrNc5vHEz/a5J8fRH2kkpcugbyrcqqptGnx9U+Pqn9RplGSl/o857609Tz4+idxH1BgRR7CZ92n4SetphUGhP1pzwoTNm9Hf9NJ0EcvnXFV9EesC5k+k2bqaN+fe1KTFvFLs1swbrbtS/O5IUkDUiG7MfpXNc6VV5Rt1d+RF7bPbe342av0TeRuzbDVVKGL0gmA6QeUnftNvlcpWehgk2YibktTJuZCkFGKH4AqwYdKvxhfJLBRqSBFdH9LAy7DW28PForTognZp+wTsq/wBgiolQJUBYLUZOMN4Y+fSkozVufg5asz8d+P0R825/yUmBe92vHud1QatL8xrX4Km0WU4tHW20M0bDof0TMyjQQiRM3J90lF4bL47YP1rPs0p4B1aYydnSq+UToImbW93B5t96UjV4m0Ud/lM1+DGaYCBKJfgM98qQVIEXdlXmirWJlO9qC9ZZi1WsGMuPYUEosxckXpMrMWiYVz3VFn5iQOpgdT0IJhMEMwP7q3dk3CmuYdRRC7+t+R8yoW8Ez3VlWV5VeqoN4Pk1f8zf5ZK0QkqJkv2dLNMBOCk2zDQ33td5JOgJmTe9zzC1TKTdn3MNESO71YWreuYBc0avNo3FKZSS7LUSQsTFpTokWhFsLgaNyXuK6mad7Nr9TKECUqsRFQaLu2n+RKMBXqDs0/plcowxQ+oePQj2ByJn3BE4E6tMbGRKVDr+tHoZbbaMgPavplGQl66r5V35TTGRDQ7+6xDqgPl2MEQtKqnzXLtGXRysoBFKg7mdV9RAgII1EJAGpMB1HnbSf0JKxwoBufNSu4o8ObRL8sXoURC0oHBegvghGojk4eUfo0xcZr3Nt0RFRdF5Lky3ti4uV73QYDe9zSjFSjk17DP+itLslKlmMj329tdyXoXqKA6R6aqXKO06GYmMEAfeBqfJp7tpv8vtJ9KlSXEU4MwE4KOZ7n+PVd5iYGlpd2mJ+Llu/su5lN+0ZtJvAiShOClVm0zrcqQ0nEaq2DLo/fAQQCOh5M9y9ooSX4orwpiuHpU789daJhuHoSF1UEkyi9b1JWZOQtCSi5O1N10oy0vJVf1t0Vxowl9Zw7hakRw6Bh5JGoMoDPcaR6eKX2iirimLf26FuYkCKwYag79ouUomCnBjLBh1i0vBYjHhVhuyeO7JZWbSbNdmRkmVUbqSswbipNDzPydPwkmCHFHj5XfMZ9EWCnNbq8OLl+1sxaL0fV35MzvzqtzMFBJmbcLrpi4VborvErRPSsy6VtqmA5eiPeiMFeXl8q1inRZg3h6gvuvkE6ncBqd1+Kl8TArWAaDlbAR7i7tLsSq1Jj1dhUEhE0g8lO7abfL5WMb3SZ+vgrilETqIlqWeg73YIpZo2bREvQZZtaLnu7gLVBMrMFXgTvePm2OhrmLSKaQstcIhaYOiq97xD8Vna9UTdZiGzJ7SPWrpwtBgULCVQd5AgOo3jGQXG2OodSpiYLI/db4N5AYEGNgFTrS8GA7eu6UUpSmiS/CF78ZaJgULK6Eq9C/rmUnHQyzZr60+QWCjUkCX5TOTXRNmDS55f2boUd5Si1oFSC9DcavfcuShu7OX3rQNXiurJxjpLrnzLeCqY1PYVBN+1OiLKxwoBMq8UVSux0fjWLk5d3oSXYd3AbXmA6NTuz0CEXJMCkOTa/m54KWpbLM2pEiC7MOr9yS/FdLuBFlKcFSrM2y+rvSPmvcnAqTCqNNEvoS+UY6UKQsXFVL+1XnO8fL3d20l8q+4UJxmUWi5A4mVldnoid7zFS5dTa/Jdm1JDm3P+TVPjMlLQHgOoBhIAJj59jvpSk0znnwV7+u2Ps1vZ5i4q0b76xdWUluFXTQzzZ1KGou0AA6ARzohMotVbXtePW7L8S0Oai0BoVvvxi31lVB+D7Jpi4woTlz3L3JQsrXgQL8yTAdf1AjUETAOl9qeRfi33XevRIlCY1JmM9urJV1aZOJ2VJdn1eYffjJEbTaTS/Ja0MlE2YnV5dWLkKGF7atcaYuMtCcm0+qNO0RKwzGZLjJyQqtGCB0oq8Xu08KwldDqRpML+8fgl7ulRZF4oVtzbgXUqkpxXov1T0ebdStycDRMClIAANANBvIBgrQdFA5jryE7wOTUwcpgPm5/dl1weTdULqyhiu+E7pMOjrdb625VxaVYtpAAJ2CF+MjVtxAIIPQyqlKvQN2Vkul6IkLhU4jMbJW/kyau2pKTFo7BNNzDVSImzgr6u0KKyFD0iYFSwAAczkIhaYKm6572+b0/UDMDvy7fJykZ6GVJiY3YJMku+WUlahECy/Ca28urSyjgxGSqYNRqomTaKaS0TEe6lrf85hXFlKP615MmgXppBgP0ttluAjyjESiZVBvSDAv6F5jULQm4fOneOQnmO8a+Zn/n1QdB5LsEUs0vL3s146LMZxZSrcjkhCVnBmXdW4IcPJHS2Yht4CLuR3FaFmlGl95ueZ9oWmYVXZUfIsodSDK6lqThT7LfuQzZnV/LOMhu7Xq3K+Nfddo/oiKEUKIEUEt+kk6nmJ0G8cpGm4DTzNpfnVQdB5OZabXFCRKVFPBMLWm56G8vLufJt7JINnPMZHuvCN0T7es9Bmy+j/rR5Ad5Op3Aann0HXzdo991UHQeSmMiXNbuzKHNqW1RddBr5S1opJUTKfs6WabL/wA2+3spuGhzNmLpR+tkcgOkJ13j5TP/AD6oOg+XdFddGiIqDRR9vbSfSiYacGOn66Rpyj5XaXrqg6D722l33VJANAB9B+vEcgOkB1+U2l66ovpH3tf37RT7AI1hGnID8ntT/CV96L97W920/wBY1E136mA8unIDpB8jtJNaImZeieiHaT+9UxrjcmrL96Zo4MtHikMAf1YnyAeQjkA+S0ENaHqogAA0A+9MqgX1TAv60v1X9VJ3gEzSacoPseUjSD+Cs2hg3b1TDye3T5RmCjUmKwcaj54nQbwPc8pHIP4PI1EooWni09/kcrKFCzEzWvfgZd2XUbqSqzDuNF3Zv5bOq+ogQ5NK9XEV1caqQfkTuA1PORr92j9BuyqqZjXi9C3yt69vn8Eoxq6fRvz6OlyTFu7akN5WUWycvgWLs1YnHg3/AFSA6j5IeQRvH8E5WV/0qfXKMD3vlNKUrom67Npqi7SWKQwBHyBOgJmCOPKd92ZldiNE9cxnNlIZpcvHUyzZjetOR8qlOrw59M/qVcB1UEb0Gm0920dG4EijRQPPO8eWPf58fp+VfdW+iJFtzJ2+YOtM/qLdHqinVQf1bNv7GmYGNoO1feRqCJQiVZLJesuK5LiqhJi3txmhl8i+9aE1aYuT26c2omc/BjNMBOCiOeFCY5LuTKPDQsTMWy4oqzE7s+3fYvGhWJs6uCilB6FnZVfQcno2nLr0pGrzGDZN5vf5MHyx7/aFrhELTDqN9xuf9JtvSn1tDtOY2Sl6+Y3/ABWdp7JANBvdwiFjMlzmP4EmzSnYwBeoA13X5PBciLyZlzUKrSuxXqDxg2dk/RFmHQaOPkzDcqa0xKMq0as8pw7ktDNbM9uO5KZfldhpVXLr7rvC8oq7S4JHe7G1pmBQEq192mL/AH9nJlm/VRRBhXP67Y2Nk0d6OWiElAW35eM7ur1RcBnfW94qhAAPkTvB15ydBvH6RZelXraHaVUrzKXgIPQgwkDy2tRfU4EOZR++fH0RHDqGXynIVC0wr3vL8r2pX62i5S2eiX5WSjzFd7KQzy25KRq8+PomblrdoiSjJxkQIGldyW+hv0fMyjX4E9cpw+PR75tKlVpUos2YutzN5drcCM02anrt5Muh71Cq00rw6ZQj33OEYrD2mFcurllaA6iU6355aWOtaFmmJe92U265BbWUguehHomFT2NMB156fxs93lLomTY9sRDl3O0wVHxMKNm3O02c5NJVpgd+W7fOkajkB5idTuA1P6RmZnZeBPXMbDL+O+Gir9iw04t1pRY2Fcn5VsTFvd9bXg8naRccASU4A62tFw6F/wAI+NW6acEprFKBBCQBK8muxyieRnvwYzTGucJ2VKyh7ky+B3Lb8m4U1FpQhynL3PAlCLohWCqp/o27JxhfMlKMZPRq8xcJCmtsOHR+yU4yUklP0a5xXUzzATtrWufc6B1Kt0iIla6JLG4ELQXZN2rq3pmFcb6Z8YnbmqEgCX5ru/BRMZnakF+TNOmM8wF0xl5bbe3yfF6Emzk73tm1OqSvvqEouXGvt45pbnf6SbMGj2bi6r1MucvkNaq6qsrYOgbnf0mUXig2wh2foeIxKLg/ZpDhvVSQnezTDo7CqXlKKHmy18DP88R7jkBImomomohOu8D9HMxq9c1u13ZVwppLTZ1fG5uaDN1yeBV8lmCgkx9o/wDaSUuL6g+6/NSl+CfHoXVd2faUq4FmNSmMgteVZy23cCrz579vcqJMahaEmL485337U6okqwHb1vP6akxcYUbrLBUhZpjI2Vd21vmAafO7S7saYC6Yy7s3Lem3gSVZlq2hmaPlUmr1yvVnNStoGlFQpQKJn43GONPXDmlqOD/OYFHYpy7S7qJjgClOQjUETsHa4pKUFSBIQD1G58ep31ZYoAGgGgiUojl1GhO7Ko7dZRjLTWUgAA8gYtIcvwTgXXXQcmVc2VcKllKCpAnzOs1gIPIR5IH6T2a8fHp4t15OXkipeizMcUUhE6tMLFFScb+vydqPoipKE0wbWmB3YywnQEzGQX5Lu8w0D5f+l3ZNwbN1bokcPepuu9A9M2bR1u5sq3saS02bV1umU/ZUM02amlJfftJdClspyqnX1z4ivjCce4nQTNye2edve6BKUKiYbXn879Iz11xWmA4fGXdnslzhEGrxKgXKO3BMLGS52mfQiVK6Shi9KNLHWtCzTxva1yJMbIW9OXaXfRMbvoTl0Hy4rQEkAA/ME6TryA8hGsII5gPlHsSoauQIdo0wbRpnx9EOfTKs8WWhAnyWbk8C8CetpiUiiku8oHxWWXbovNa4RC0w7zeG35WKb3WZeiImMkqQIgWZlvZUGJ+Bgs/u82bTwVccybRTSWmNS2TdM1uN0xklSCtAnNnU23FVSUoKqwkzlexkRVlaBEC72UMNDHwKWi4Fa7iNQQYmFSkAAGgAH6SyhgQYab8V9ae9Zpl3+vwLKMZKZdi1XR3fDfRE1SBL81wz+FIqhVAEycUXlZXWtaBViUojl1GhPLlJx0uJs19aeD9TMJ15gebQTSaD5VzwoWlSvmX+OJh0L/hHopVSxRZhlL3ZWqWFsZLgnBo0FCK/GF+SXF0yTa7yx6mQqXEobGo6PDm0R8+pYrBlBG4sFGpIEz707AqjSjNSigJKMq6630aJHdUQs0OfZMMG+9r33Z7drelMz+tdMrUIgWZ4sd1RFlSDFxpgUsXa592XkmgpFOoB/XiAeo8t8R0u46Gi68I1/UidTuA1mgmkI03D50jURMQ1X8aNuyn4KHmzE0QvEHb5/Ll5XYQXZls0z5rnxXzYOUnQR9pJBflWeiqZT5Ket5XhGxAzu0GzaoMGhYMKiDFp9k35eMb5k4wodJXRWqghIABNpXauKY/4wXHpmLeMUujyl+0rDwYztml2lmIr3i0tykgAk9BKtczLL/4L+k6faZ3gabzuHUfMB1J4dRr5G0m9CR9KMT/wJs1Or8t1CXMpb2gGgl2YlVoScY1AJAJ3GDKc5fXRJ8fUXCbyImLUjlp0mZaHyvqqzC7S642dE3ZtrPeqJB0HK9KOwLr035lDvleBZi4woSPi1O/G0AAAAGgHPnl9FqSY1IprC/fZ3gchO4TUTUTWaiaiaia/I5iPRd26SiwW1B+f+5z/APSTaT6UhJioEoTfmZPYJKmLorHc5CqWmMotve5+ixFfMvLRQQACdTMqwVUM0xcZr2lVQbOCp0TlzbDVRKUN1oSIUqQLxCW5NaISHEwKS7m9/wCDydTuA1PIfKHyN6B6WE2Y/gZOZhqpExcUUS6hLvXAAAAOg3PYlS6vMy9bb190WDaNcBBUETaNvBVwS38DBVPd5hVCugbslzlXhElpXExph3JTq3V3ikkAkaE8mYjPQVSJgXwbN+rx8bTJFSHWIgRAo/g4nTf0gOu8nU8mReKFlOW5tAbkHkfEp23ZcxIEfMoTq8qyqrejbj0M2b67eW/OVCUSB822cGfCmdMJLk1N27JpW9NGmFQr3n3RYaK/dBOgmVaXy4zNk5ir9IBoJk8fYN2cwcY1au8z6HuChJi4QTxvue9EcIT15b7RTUWmAnGWuf8Ag7Jy1o/28CZWTCuVjTGyBdvBhO8CEATQ5eYf2LBpdmAL6Emgmgmg5C6dOIcvYJ2vHw+LlJ0Etd8y4onoiYFSzJVKr1FMHpEsOiEzZfR+UY1SuXCR3WtCzR8+1u+pJjWdtSH32gmtgJgUvVx8e8YSdsbZRhiq4vzZNwpqLTCoLv29vLtGwvaKpjJ2dCr/AAbm5RTwJ65jYXR7dxEvX4bJDrAQQCPflG7KfgoZpjXFaiiet5jUilN1jrWhZ4dpfRJjXi9NZk29jSXiZd+TpWkycPsaS/HKcu10VKhq8vORQVdrJWSyA8+Y/BjvNmJpSXjnhQmY1RvyYBoJmNwYzzZyaY3NtXokv4KcELMBCmMvnPrmZen+CQABQBy9gnHxlfF8jZalQ1cxMxHaA6j76tcJWWMwk7a5r35NpJrRMTxYyQjTeSB1IEDax7FrXieZuYLvAkw7qaIjq66ruy37e/g6IJ617LHTRfdpRStKaCbTt6JMKgU1TaV//RmFQKaZmfi5SVLANABz7TbSmYwCUJMq9r27GmbN7rngII1B1Ez3LulCytQiBeXJvFCT4qzremqR3+MyURPQs1CgDUDzSNQRKKFp8wkDqRDbX7uItyP3K/kXOKqy8xqjkv29szXSmmYRY0Lxx3CKWaPfflPpRFyb8buuWXZ5cBaJSWNS8fq+9dpPogSYyCulVms13ZvdivMHuxUm0XKURLcjJGiRMp6eJWjU2vUbbGmC5aiX1C5OFpZSnxa1pMvFNL/VJhZK0OwPoj5/tSkw6PiXLvERUXRY7hELGYyHKyi7S9xTSWlCG/IlzimktMBC7te26+9aAC0Vgygjl2outStO3uyUFdSzFxloSW4Tm4lG0DRQKKf9LMIdve97c2UePORJn2IE7Lq0otbDZg6Shbb7hbZ8wToCYbb8q4ojQYDn12y/D4DogdmmHhGpw7+RtL8iVZVNVKy645V6LFUKoAm0rSXWlZRUKatIyqw0YAiJj1IdVT72zO/MUQDQAcmc+oWlerSteBAszHOTetKwBKKZiIb72eZrBKJiLwUCGUaNlu5l95v/AAapVgVS9FTGfgWYeStNRXq8QkqCwmcjvSFSYlHYUzPXWiYFBRC7y+kXJwGU1LSnCm56ks9Y1gAA0HKyhhoRFVV9IA37SfpVMaoU0hebNxnZxZVMXFK+O7veMit1APzOYLDTpXEoy6vRMG9rQyv1XdrCQOpE40/fyUXi4v8A63OodSrRcOheiQLrtPdfi9tajzaNzLoiTMsdKKpjcRpQv96kzPGlqPFPEoI9xvtcVoWMx0Lv27zKu7KmbNp63TadvRJgJwUTMbtcpKoF4QAOg3NhOXOjaKZRQtO5lDqQZXhUp8kSFBJlGuVlm09F/Qhehs4OLxTJvWiubNqZQztMnJuN5ppi4t7/AJtsGB9bWnwDm36JKk4EC76aRTxf73X3ChOMxL0enjmDrbe929/x8+ZWt+WEWAaKAPvQ7sqvtaZg3BlNZ6rNBHYINTBrl2/SsQAAaDpM6l7igSUJ2dSrMrFa+5Yg4UCxMQLebi24jcB8qQCCD0MrrWteFOZ3WtSzRs13OlCQvmpBnuvrSf1L6VR8zJmCLtC9reRk5K0TTJydXLcCTZzuXdfMyqXpyuNJRQ979rfAABoIMdBcbZc7DPSDIQ3dn78xIA1JmVk0OhSauAQuoUzAv1HZ8G65uCpmmDoiPe82aON3t+9DvAmXjMr9vTFz/qnjgpuynD2+FIECAKNw6j54kCPkVJ1eJno9oRV3k6CavnXleiSutKl0XcUU9QDAijoAICln0Pk5SD4tXt9Eys0OOCqYQQU+DdZclfraHPpnx9MpyUu9EovtvvI6IvLlZAoWB8u/oOBY2Llf92YiWImlm64658wE47nt5sio3IUDaSnARJ2aftEVFXoAN20rdKgkNGuCESYVLU06P96E6ncBqd/AnXhG4953D53K4+wPZyih8nrbBs6qX0fB2o6RTqoO4jUETAU03ujb8+91dESZTmvEM2Wnc7+S+Lbffq/oi4dCj0TE/BzXqXc+K1+Xq/olSYwcoiidhX+xYlCV+hYlaJ6V5SA3UAwkKPYCAg7nPChaKdUuuaYCcFHICDvvfgqZph5OlLPc0Vg4BG7JxmvuVoBoAPuG25KfXAQQCOh3Nmk38CLB5T56JaUZYmTVZ0eag7yd45DvA0Hz39tm/wCn3Z6ceNMB+PGXfoOug130/j5zP7JNoku6UypAiBd996UAF4CCAR0PKb0F3Z+8vvWhCxmAjM7XvvpPBl3P9JgWParM/kbSt6VTZrtqybrkL1lOkfAfRFWVrwIF35L8FDNMAaUb8+zpSkzPAiUTGQpQqn7CZ1X1ED5ZL0diqnfmZRo0VJQ7PWGZeGO4RCxmHfbe7E+jeMpDf2W9g2Zl/wClgAAAHQTOv7GmYFHAnG3VvLeiuz1pMvCKeOmLfcnRzEz7pXYtqBlhHIDpBuO4fP59iSlw6AiX99LzZn5HLl2dlQxmAnBRG8e0+S+lbwA0AAUAcmVkrRD22VbxokOFk2+tp2GYnR5Tx9mvH6o54UJit+Dc/u0w14MZPIzUpCF3mzK9EL8+0X1KUrKk4Kwu661akLGYYV7Tda0RTk5pb2X7DzKDekwLy6FH6r8i9iohZpVYLUDruyrOyoZpgY3S5tzsEUsZjIcnJa592a5crQkpqFKBV3ZV4pqmFi8Hjfdm3cCcC+tphUGmqEhQSYitmX8f+CwDQc5IHUxr6l6usfNpWfHM3opacea/RAsNWY3WyHAd/W8ejS4VoeKY1IoQLuI1nTkJ13CD513CIWaPbdmErV3JL8A1IXLzCxTXo/HMk6UPNm92Ny57aulUctXT+F7TDDG9rbIcir96wEEc92Ol3riqFGgELKOpA33/AJDxF9CfugGigDc7BEJlTi1A67ydATMnKe55jK+Y+jtqqQla0+iiI4dQw5SdBKPx81rfZdxOgl7vmXcCS/DNFQfjmzE0o+wHdKl4nj7R9qki5eTbcEgn5Gf/AKf5HPc3XLQkqQVoE3Xn4nLWr2WAADTdmOXcUJKqxUgVZfaKai8w6ut79W3MwVSTKVOZebX9C7nYIpYzGU33te+7PctpQnVpRWKawm4kDqQJk5/tVKM/98Oe3tS07bLfpVOyzH62BZ8Azeu5omBSsWitOiCAAdBuZgo1Jl2S1vgomNirT/t+UjlHz2a5vuFCSmsVIFWZ7fghZWOFAJtJ9KJipwUIN1+YlM+Jy39FUCZzw4V7vq7wYD+90GzV93af01IiBECjyMy81KFT1tLqHFJuteYRJxl3tQjOHK+LfnvwYzTDTgx035OvYPpMbCd/XFZsG9onbZl2r6qkACgAdBy51pROBerzFp7GkLuI1ESlK/Qs2p6FWYSFMZfsDaSHVX6pKEr7JSkFahuLQa7s/uuqeDvAPn3OKqi0wautz9W3X2imktMCrRC7dX3X2ilC0wqut79W3PrmZIX/AASAaDdtJ9EVJQgSlVG7MTtU0DhYl9FCBOONnp7IzRHv7drOygbNf2VYaMp+t0ysZ619bPBi3FwpWU4yVJAAOg8ixFdOFoqLWNEAG4HlI5OkB+cY6KTMDx3u7btfis3/AEm68/E5qp7LANBuqwwtzO+8kDqQOa1wiF5hu1tRduR3VFLP0imi68W8czn7Z0oSVqEQLykgCWk5t4RPQsA0AA5SAeoBgAHM1KGwOeo5WRW9QB+wXQOpVpSTi5PZN6G37T6JK/QPPydb8pafZYAAAB0G7L/HyUpgACgDc5+Kywn+CQAAaCZ1rIgROrzFqFNMa1F9TgRs2iPlVXdKWeC7Lf0VBZ2GS/rui4C9Xdmi4tK9EgRR0AHIQD1Hlnc1yI4U9YOcjTkB+bI1BEof4XLZH6NMzM/wqmBSaqpmXihJgVdbW6ty5NvY0l4abr6mvd5gOXo5dpPoipKE4KVXk2n+RL6qUpRkbxzZunbNDkl8gVVcuSl9z8C+iUULQmi/am0nSYWSLk3bS61JFGigedfYKqi8wBxh7j1bcehmBo19rNC6jqQI+VSnV4uXQjsyI0+Ntf0UTTMs+iz4K1vXfBs5ImHQnRIEVegA+UJ1MewIurQOj5ZsfoJjZK3+QRyA6fN34qXynDqq3W0Jd64AAAANAOXMdr37CqNkulBodJhV9nQu7jXj4Pffd+PnqnLfSL6ykpwFR9XaZOG5uD0zDxew1Zu9/tlzwoWmJSMm53eIjfGEV7rfxc9V80kDqRGvrXq4l2eXJUICkpz0VNFqnxlzeiia5zxcO89bIuAv+bs0TCoWCpB0QTQDzcm8UJDlZNj6pL7ctPW0wg4q1smvOYx0BJl+WlqFYTqZiXpQnoaVvxoG0IhOggJEB15SNYRpuA/Q37kMwHVDa7y9nvJu9hKHD0q0ycxKu7q8xamALv6230Yoqdn+4c9tMVpTeKMbRPW8wqDUhd/W0YhQTMBeO17uXiENyL1dYcyj98OfVPjLH9FLTXNf6LOxzD1tnwdvve0+AX3d4+Akap1fhImDhlPG/wApnoXomznRqY9aOQWWZKZLvoh0SDFvHS+LiXe98A0HId1hIQkTgfJfQIEndXd9QDEClAQNxOp3Aann0/RfgNX9eiR6ENBqERMxFNarMbC4G47fuXNpa6nRJiYXB433Z9vBTwe7TFr7KlV5XwXe1mDwbNSLhURaa09KCaAc2g66DX5Q9ImcnSyYpDZzFPRvd9M+YeS97vyk6ncBqYRqCJRhpUW3E7x/CxOgJiKcnJNrehfkONP3CAg9D8ndelA1eWOl7llomNewcIlG4z123PNmDSjkJ3jeTvHIToNwP8JAAefn3sXFSQbO+tswi4ySitqnydlKW+sRUVeggAHQbsp+ChzEqc4WqdWaYaGuhV8gHcdw5SdTuA1P8QGUDt85nmfdwVTBoFVXyd9wprLx8nJ0F3RJS/HUrbiAw0IigAaAaDmI05NdwGvKd4/iDJfgodpgWIiMXaX3o+Ypb0LEzaW+Tyqe3QJM3RKEpWVDhrUeURyjTkJ3gfxDl0PfoqNE2ak+AoiYVSPx/JXOKqy8VLcoNa76LEdhYHbV1WPn+1KzGD9iO16+URrCNOQHcd4/iMsFGpIAiWI/ob5PJr7akpKaL3/CbVUgoQVcGnhldFdXoXm1E1HMRyA6QnXcBqf4kz3L2rSsoRsXMVPmieQcxGsI05QNB/EnCuvFG/Fz/wDSfMk8o3GA68pG8D+JM9nSjVIMi5OjzCvSp27bq0OTT7uJTkpcSqfLHeBrNJpvJ3A8pEA/iV0DoVaVYFSPL8Wu6Js1IlSV+hfmBynkB0gOv3CRr9wnnPODqP5BO4cpOp3AancRvH8gncvKRuG47x/IJ3jyD/Ih3g6eQTqdwH8hkaHeDpAdeUneP4+J1MB5SNOTWazWEk7wP4+J3gaDlI08gD7gP28d4HPoIQeTQwD+PydTuA1PITBzafyCTvG8n7wJgJPUfa5Om8ch3D7u10OkH2uTqdwHIdwGvKTAf5AJ3g6QHXcd4Gg5Cd4Gg/j8jWEacgO8DkO8fyERyganlJ1O4DU/yIRrCNOQHed4Gg/kYjkBmu8D+SCOYDU/wRp9hkacg/kwjcP5O0/9Vw/+uDr/AOlL3/8A6Uk6fyeRr/66Z1gJJ0I/9IJmCwfycQD/AOoEYP8A7PBoCDNR/Jtgmh01EAg/kwjWAADSOBA5gOo/kwnQQHUkGMvDB/JhGs0E0/jEa/8A5u6j+TwgB1/+uoIP/wBoNd2omomomomomomomomomomomomomomomomu7UTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTUTiE4hOITiE4hOITiE4hOITiE4xOMTjE4xOMTjE4xOMTtBO0E7QTtBOOcf+jOKcU4pxTU/QzU/QzU/QzU/QzUzUzUzUziP7TOI/tM1P0mpmpmpmpmpmpmpmp+k1P0mp+k1P0mpmpmp36md81M8U8U8U8U8U8U8U8U8U8U8U8U8U8U8U8U8U8U8U8U75od3fO+aGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaGaH6maH6maH6mcM4ZwzhnDOGcM4ZwzhnDNJpNJwzhnDOGcInCJwicInAJwCcAnAJwicInCJwicInCJwicImgmgmgmgmgnCJoJoJoJoJoJoJoJoJoJoJoJoJoBu0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0E0H8Z//8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAgEBPwB//rOz/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAwEBPwB//rOz/9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
