а) Решите уравнение cos(2x-pi/2) = корень из 3 cos x
ЕГЭ по математике профильного уровня 07-06-2021 основная волна Задание 13 Дальний восток (13.2) № задачи в базе 2861
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: ;
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 егэ по математике профильного уровня 07-06-2021 основная волна Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение cos(2x-pi/2) = корень из 3 cos x ! ЕГЭ по математике профильного уровня 07-06-2021 основная волна Задание 13 Дальний восток (13.2)
Графическое Решение
![а) Решите уравнение `cos(2x-pi/2)=sqrt(3)cos(x)` б) Найдите все корни этого уравнения, принадлежащие отрезку `[pi; (5pi)/2].` 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PQ782bfYrvXEvdqUoqmHR3Cfs8QCNCNRAABoBoPMMssdsovDn3zCve8EuvO7hELGYiG69r35LSVqYynIKKyourtHxLUQXdXlOTfe6hV8nOOmM8wPDFXlfJqTq8z767ph2lPQm55QzsmtqheG5ddv7VBF6gCPWj+DrFVUGigDnzVewpUsrQIgVeQjURKKkOqpCNRAAOg52OikyjKS1Jn3o6BEmF/apy5+L7osvxhRSvu7TDV6MsLwPQyjDKXF3f9wiNQRD2bEwKlgAAAA0A5r8Y3Wo3ss0H7a6/JaQ/+yJgP7dEgQ5FXu8BDDUH8gMH7VE6S/NCnZUN7TuMm/8AqvtWPgVImrPEF1A31HekovW9Nw/cknQR3fLfZVqqSnGSnhfrmX90nRZjUCmnZMX8LMdPI1/cHOcqiovV5WgRAIMljmGmWnahMwatiFz1adJR/PnO/laTT9vs/VTW8OVUE3bphIXua+Zr9E92nf1VJoXl+W1/8lExaBRVz68CwUakgQXVno8BBl96UeuKQwBEuuSldXlF63qSsdwiFjMbMe3KjMFUkyrO337ON+U7291RHfKo0Z2lbb0Dfti6LYhVomBSsIATQRKO/vcb2KrFwKZpXQhIEa6+/cyeCTAud6o+Y5vCUwnam5o1t2W52aqkQEIATM/KKfyJMAN3EJ0EIfMvZeiS7FopqmBvFOrxx8Xl/wDSR3SpP5o2/NulFIoQKJ2k/SpZhYopnaN3SlJh4oq0eXWrShdpfnVmg7JiXmpCErLPExbL3D3tANB+2BIA1M+Kp6b4rq41UzOu2VaL1aYdPc08O0r9ECSpbb0CINiS/TFxNEmBTsq3zPcpRMFAlEvyq6ZRQcy02vEUIoVZmMUoczF+JCfhQUoh35L7mmTk607UTrKMbJTowWZlDV6b3LM0o7vGphynt8KFlLhMstf1WXZ/+pZh0Fz393B0V10aX4VZRiizAuQJseCxG6MD+2N6GypklKVpaVyYcuilDsmNS99vf3S3d3Z2dZ3OY/gzy/GNDo3rlOQ9vSorO011RZTlF1CIksxzdWQ8TDt6PdLMREpYIsoQJUq8HQOhSLg2r0uiYSJ4tq8Ss33d6/QeC8MvF7+JgVxUVBoojY1LPvKR8dHC/RYBoOR8Wl23FYlFdfig4lCbA+v7X3UJd6xEwqEgGg4kA8CAYAB0H/s0d8XX9iDrB+Ra/ueRrx0/b4FgTB+0un5ToJp8trw1gOvzpmn7U3ZdVMxstb+F96UdZ8dd7Uw5OV/physr2qmLffZdNG8Bw0mnm5nfO4SmYuU2vdX/ALa5WUde6p9cowlXxtiVJWNEXhemudXGIRSTMbJF8TIR3KLAoHyWbjbxvT1iYV/fJ/2vHT5AwZlHTfDk0+7iHMo/XDn0Rs9JTnGy4Js4k6CPm0pBnr7o0qyEu9B+8NfmCQJqPLzb+6TRfW0wsbYN7+s8mg6ztKzSkJEHw2DOzadEL/KOPhc0N0R/k29JlOElilmgwKIMOj9EFFS9EWBFHsItaKSVHHKte67uKpTipQkxsjVn75phoGve1PR5RgIP3HpNJp8s9iVDVzO/vv8AChIcU7C11rRHcPvRjsgOoB8l3CIWaYqNfcb35v7rP+qpMxu9vShYqhQAOJgOvNk5qUzFzO/Yoy+Tm1d7RMJ99HyIsQsVBBMvbbXKhtQCMdFJjZl1z7KlmK9y5ZR25L3FdLNMCnra3VuDYFLPviqEXQRmCgkxXV11EJ0ErzK3cpwyc0UuEinVQeOSjW0lVmGjpSFf76vuFKFjKKWyn726KoUaATMBOM4WYVLu6+yL5WS5ybxQkRQihV5cpmWhikxVGNQbHmAhe5725dOJ4ZL91QzTFqN98RdO0vJYagzA62rzMwRSTD2kkOe56UwZlq+umIwdQw5jMAa5VrxzvyVT2XjfkUUdPXMCrrc3VuTN1tvSmAAKAISANSdBEyanfYrRnVBqxmdlq6bEmEmyheGThq+rp4PBn6UaH1zDxf8Ay3cp8nX7bB+Wf/l5ez/BIqhAAOIAHk5Nvc0s0wKiqGxur8hOgJh7SSfxKqZOYL02KkotvRkQJosHF7UrGrmfF0frnxdH65Vk13MVQ8bK1sTa8VExqyVmApd3ublFyF9gYbuXD/vLuYgEEHoZViJU5ZZoIQDzudqEzAISl3aYinRnbq/DJDmkiqJgOULPOzW1o5KBvz7W4Z9vSpJjY1tV0OGHbda5aZ9CJRMcg0pwvyUpSYqF8sM69fv/ACH2Us07OTSkvz713bdebM1vvSlYoCgDkI1EGHR+ifC0/oEFaDoomg4gTIxlvh7Nqn8NrmLirRyZ1pdxQkqQVoF4ZWT8NKL1vTcszsnuk2JMDG0/GfkY7VJnZvW1+fJovdyyPFxsr3ulWMU62s3PmnbjPKna1UoWKAoAhYKNSQICDL3CUs07NXSnkcXUZTOiblaFcq/32CX0/C3JZMVmu1taM6r1IEymRqHnZr60cDhBrzY7S9D31LLynoZjPvr++e0m0olAC0pyZuT3CTGzAg0tj5tj/wBGuYSG+42O3Kx0BmAN91lvNk5KUCUZ5a3R18vKzBTP4ipqmFR1uf1txepLBo4j7sG87Ji4xsPf3cubZsoaYCbKPkMmo3UlJi4a0cL8Zr366JDVfin8HV0mmTlHRxsSVoEQKOYgGWhhUwT1RMB38bnn8NX3dpRSlKaJ5GXZ3VJMwlK0L+WE6fZvaXWqDoOL2BCB1Jlo356TMqRSjhYANNABoYwOFfv6o0Rg6hhyXf0mnZn9DmfC35O95nqA9UHQeUL1TJtdxunc2vreqxe0ZiJazm63hfnCt2SJivkhrHmBb1qfqvLlHv8ALWlYAAoA/J2YKCTPHNv/AP8AksA0H3znoXomLYLKVjMFGpMfKLtsoXdKKSmrOdzzJ/Az1eM5zLlVPQvC6sWoVadnP66+S0a1tOzf6JXld1rQs0rzKnlWuXl7/wDBPLOFSXLwAAaCClAdQnFsapn3lIBoIK0DlwP5uTJuFNJadm1dbm/JyQASToBHd8x9ieFUqrWpAq/fRAIIPQz4a6h9aGgxHt8b3iVoi6IOFtKXDR5WiIu1I+RUnV5dnp0qmBSyIzv1blo/AznTl7Sb0Sz8d/wE8FlGS6JsSmUlzWC/X5XMc33rTK1CIF/J7KhYNDFUINFHNrw1mvHWa/evwCFyzxMalOic2ZQX0dPWsoyd/wDI42vyW0pdoHiVJWNEUCBQDqAPlhjILjb+a6TSafIDX7sKKW1I/fvX7WZlUasQIMmkttD/AGn0/KB+ZAafMu6J6iBO8T9Qhvr93WHKpHV4c+iDPp4OwRSxh35rs3SpY+0W/wAkq17pfPzco06Kk+JynGxEg+MSUXLcn2ARB8pr8mPyTWAg8SQoJMbPZ2K0JMTJex2R1ms1Hk3XpSNXMPaSSpxagdflMyk33okHZn1tg7NqgwKIcOj9Eqwqq+Ge5crQkNGzEKJMXBffrbwFiHow5r70o9cPaST49valpjZT3PoyFeU/j9owADhV4Zzqn2rpB8kPyNjoNZlZjWnRJ2VDwzv7V5QUowg8R2obe/V5oWUH6wq9fisXWDmvuFNZaUUNexvuiN+K22Y1fdUqvyV99qZipNZjHfc78MzJ7hJi5rvcEfjY2xC0wENrve8J0hza1tCTKfSh5WGZl2El4moQbo7vRm/VHmZkihJgJZ4u/B0R/WAY9+NTKsqiyaDlsY42cXbo0OfRGzHv1ShJi0dyv1dvtjTkMHlj5rMFxTSmUb+5HedfIyFLUsBKMN+to0UTs1fB245lqLSyvMGk3IGfosehLNNw9M00Ggnhx1Gs6Rcp3y9iejjf/wArLFXssCgLoJXh1o+/jfmJRKLRdWHHF3VF1aI6uuq+Xf49opMyzZT/ANtMZO7pC8M+9AdhQNMLR8vV+PaT6UhJjoK6VWZ9/SmqW4xTZ7u0TAZv6ryhfhc3Zw7TOjpMapsq3vrYAANBwYaqREwKVi4tKsGVOZ60caOIuHQvRIqKo0UAfnVtyVDVzPjPojxWDDyT83qJvX6iG2v3ccmTkpRC+Tehf0JMfv3DMr9JiubaQzeQCD5luRVV62iZ9LQHzs+4qBWvVpQnd0qvDKvu7011LEw9EZ7/ABadneFE75N+zcN3AOz58uuWlNzSqwXIHEyi1eWjzNydPwk9bTDoFCcL32VM07NTrZDMnPPSmJnlv8ItuS/RAkxae/vc2StVRQq8FsenMKO2qtLmfMv2J6JRSKagnG/JSiHtL6JPjb29FMovyXu0dOXr2nEJysvd/gnF8JHuLtE0btLjn0PaFKTZmXaK38kfAuRxsmNibDvfxePn1pKC2Vliz2WO4RSzSxzmZKrEQIgVfsdUF+c5fokdlRCTMYHZr9fJdgilmnx9e+Agj5W/KvS7RUgzMpulU0zXnwmQ3W6fAOetzQ9m/S2Hs2INqgcL7RTUXmJQb3N90zN5qZUlDO9XcVL/APsypAiBYToDDmXPdokXXQa8L8p6bgpT+SA6gGZ9/ShJi1GmkK3JfmCl9gUs0GTl2eiqBc5pVRki1S78mZk90NieuUYSdbTvaWYtbIVCzDctTtPVfMy8nuB9XMbJyqdHeYqHJuN78dBM/JVUKLMOkpQA8yVUZyBJc4SpmmEQive8yne90+jSpAiBZ2nMCjX8Z+HWZ7aY0xV20JMu9EqaYaItLXPMJNKYR4TA8L7Ug4Zv4uWFSY1AorC8llFdvrWJSidEmg5sreMtwkxKu5p4Zdl1WhqWNnlk0VNHmBQyau/Vud8Wl33FIiKg0WX0i9Nkqxa6vyEj8nucY2WX9miI+S4ezwSbwH2eT2lf0qiUa4TPMJtcZPk8rK7grFbXQwaEmaSx1RCzQ9pRWDKCOXPJe9KYihEA4JfT3pQR8ipF1Zo992V4UqVSdmLo78c9A9ETJCYStMCjrc/KVQmaiajkc7VLTGq+KvZ3gGg4YXW1vq3I7qg1cwEEag6jk145LhM4O8K25rFuiTAuVEZHlV6W+iazNye5SYlRvvjuEQtMT8fMa2dpltizDxncqz+hYw39pTKyu4iYr5Or3TDLJrS/VeOdUbaIj5ToEC7YMBQje7yrFv8AQ/ogAAAHQcKPDPfhl5S1J9XmEjfF6v5uxd27Tk2JrrtH2i7hFLNHzWfwoSPhuyM7sWeY776VaacCdATKrVtXVeZ8K2y+ZQWrDZZhArjJxFiF9gYbuF+alT7Ip1UHze0hq9UBCVg/QRNdOGUgerxbasyXpKqlMoGlKcvXtPhnZJpiI91w+rSrARYAFGgETSjPK+z8byBS26YVBvf/AKWAADQct+LZbaWFs+Af/dBgP73tKk2LoWLccvwxnnZo/A4ZV4RNq+LtMdO6pA5O1NO5mKCMZOQjWAaTSPQjsGdYqhRoBLMBHcvKqUqXRJpMzDe+6UULQm0SxA6FJRjJRCoM0iYoS82hoQD1AOnDTh48tqM9ZVW2w42UnotmLi2C7vbeAwgby7wUoLd/+X2OYPmnQOpVukSpKxoixvSZhEd1BepuNfDMcJQ0wtK8UFo+f+NokB1HLmP31yULFAUAcc1O5vS1ZmZOxAietpi4XR7uWyzKLsESa58N2akxXd6QX5s7xvpWXNvuSmDhkVd9UUj4ASlpgOXo5XcUZ5d4+bv8KFLTJ7wXBr5hIXc3vL8xKJ/EX9qoqX5V6uy6cLLVqXc8cvnvongkwqWod08y9N9LLMPJWgMlsfPL+FCTGxm397d6+QkARtc3L/6WAaAD7o1mvzmblhNUSYFJSqBP+Xv4dpON6JED5v8A1Usy0VL6kSDoONmUlZ29WjZ1expgV9bn6tydpadxMKgvpc/n3vpnf9JMJOtzdX4PYiepoGUjUETMylCFEmFSaqOV6Et0LrErRBogj1I/rEAAEGGpvZ3gRR0A4vWti7XiIqDRR5z49T+LJEqRPSvLls7kU1zGoWhPunTSD5vJfu6WaYlJvvgGg43YS3Xb2iIEUKvSX+OenHJs7qktKKERO8frL/x3Z0T+VZiuHpXizBFJMcPmuzdEWYHjjeffS75bRAFQLwuwnuuLM8GBd03yjCSnyh+c26iptsoycpiUSaZzx3zKJUWasFxo3lE6fIWOtalnjZ/+pJRmln2Wp+V6fNugddGiVog0Qc3wyd93vvx7U12LNb8zROiSuhEp2QYt6FkR9ElaFECk8MmrJttKf4SmkVV7FmGhTen0bz9B9k4o2Z7r5F+YlMpzw7/J5V4oqlFD5Oj3tEREGiiZ6KaS/usxyWpT7PIBgAH2/wBO1OfNyTUAiesxMAshZ5i4Trdq/mX3pQNXh7SX2SfH2e1M+Ky36JF1KjXjnnfeiRAEQLwzbN5FCStdiBf2vTx7T50HxOefovBmCAkxLEcaoZn5TUzAve9OOa91ejpPjAMYWzD76642cl5pVNbomTiRcmj2dYNDyZ/4WSlk+Jq2Bi8tzXtOyhZi4vdau/r+fA0+52YKpJgz6Yc+mHP+lTQ5t9r6Isr3bBv6/kuN45781p0qYzsro7cO0rdKtkpeyhwVl633DvXSYBTuBs43qGpcTFpa9wn+ERQihV5LqEu0Dz4GiDAogAAAHQcl1KXLo8HZtUSpKxoi/aOv5s76uqQ01nqghShPZRFCEarEpRNSq8e/tqy/5/R+RHoZgeN9rczjchH1EpuOG7o6Q5l1/hQkvwrdm8tvaY1Ftrq93RY91I1R2lFoqyytXobjmXlz3FMwKHodt/2sfIPyplmVSkptFybgPn0yg95qlH89zvwtre5rHt1VVnZv9Dkz69ad8obfSrfJmYRtN1m/zbjpU5nZfR252RW6gGBQo0AA434SXSjDSjimMiWl/kmsRfU075P1rHyak6vKMpL+TIsNNJeYt5vq3fY2vyZIUEmPfZlPsplGElU0A5iQPmLy/RfAdSZinYl1sxV20LL8lKI97ZripJUgqQIvJeNaXmA2uN8pp5uX4Yzzsv8AofkF7lKSRBgb/F3n8MSDs1JTQlPo5CAwIMSta10T89A5dQfl8242uKKpjUChOfKuZNET1w4juC91swi/dfz/AC+U22h5i62bKl//AG0A0Evxku0Lxqlqz0Cctv8ATadm+hvyHP8ADFaYHhjL89fcKU3NKrBagdZldFX6sIJblVVPtcxGDqGX830+Qzc3qlUwHcXaNykgCXZv+FC72gpvYb77SsodWUBW187KtFNJaYFPW5+rc7HRSZRamr3vEZ8s/SqZVFjMncykOKwHOrQnTmJ0EV1f0N52UhsoKrMHFNEe1Kxq5hzaJilr8s3ct50pedm+FHmX5gQ7EG94hyjEu1fY40b5PtI6UTDGmMnz3af9CYq7aEn9TJH0SMwRdTMw12W/has0xUNVKq32Ne+ylmifz6L1Zmh/v0Vfblz7mZxQkxcZaEl6GypkmLj9wnBmCAkyq9LvQfLzdb8lKYqhQAOfMyVCFEmHhh0V3gAUaCPeiRWDgMp1Bme/oRYmoQA8uff/AOFJh0ChPOuz0TwSfG5PtVHOVf1qhxbx1Sdm12cue+mM0w124ycl4c1EJ1gozP8AZDjZntbNmb7vF10GvAnQEx80OjhJh0bE3t624ZX9en5PtToiyobalHOzBVJMbMuufShZTluHCXrt+V7V6JLb1qpCr4vMWspUN3WZFPfVFJlYYxkDq0xHL0Kzcr3bMxV9m+wbUFiFJTi1UavMIb7rLuS1wiFpgJvdr34nMoU6b5uXTqJn373CI0wsXuRvaPYta7nlV6Xegx7FRCzTFybL72/RyJejsQrcLG2IWmAhd3vbnI1EahK6nmEwahYRrMwKmM8wfDFWf18//pJmZIoSYbu9IZ+GYhenVWlWZpiat65hUF3N9vLku6Jqibp8Xle9M+NvHWmHPf8A1RCWQHlI1BEowkqdmj21p6misHXUc+ed91dMUaKBzaiajjlNtoeYFCmjhbYtSFmlCtdb37/J5h35qJBz57laJjBKMYFopbMyg/RE+VzaDeg2TFw+6Id47BFLGP2j9Eml+Y/0SVIEQJy5/hl1QfYOfbogRerTGq7qkLyZ7aUTCAXGThn3lECJFwPwN7to0pw3tTV7ZmUJRUjJKzuQGW1JcujxkOHlKV9DTJdsu8VJKKhSgUcSNRMXFKXu/DtF9KQkx02UqvkXu11rJ0RPVMDwo4Z9veutKR/wcU/9LMa8VI3u7zKpZUVn9bShdlKrwvdUqYtMOjv3gAAAHQc+ghRT1A8i/Cd7XedltrS3MzBQSZh63Xve3LemU9uiHak+Fyve6DBt975ViqnVmbjlDdQ8wH1ol2WlUSi3JcPfAABoORrAjAH38/r2n5HaVyPoiyrGtv0N3omwV1EJMFrmDG3zCQBHzaEh7SrlGYl/ORqJsT6CajlJABJ6CJrl5u//AAX7AybhTUXnxmSmjv6JjA5N5vfgCDx7SGtExbE7hY+YXOyhS0dCmShvju2W+yr0RVCgATP/ALaYf9snDPsVtEWdmogp387/AI2eq+yeS+E7OxD6K0RAiBRMlLn0FT7ZjYa0nf1eX1i6spKMJKZlKz5dawS5+7TdpBTblPrd4JMZO4vdPr0+QvyUp9ctzw6MqrMBNlHNn29Kk6tMaoU0hfLI1EbA90crKcWurmdzZnqnsnnMdATMAb7rX5r3NdZYDWbMrK9Z2LMmhKXRFijQcWdV01PI7hELGU3JcuqS2xakLNMS+6+7X/DkdA6FTEwqKoz4aSlKtA6IByZFvc1F58fe/oSB85pszYcTKbrbFwrw+ptg4kgCWO+VqlXgn1lFK0oFX7A7V6JP58xlRfQsw7hjFqbY9z5T7KfRKKxTWE4uodSrQdnVxKkrGiCXUJdoHiotSEII2Zkr1qm2/Mcb9VSIoVQBMp79QlKzGwxVqz+Lyio03P8AoPPg+OXa3n6cmg+QZ0+JdrdWnwz3o10wLAcaPe19vdUQDQAcXcIhYzEQ33te/wAna4RC0wELu9zedkHSl52YulPkZlw+MnfWsm5EmLlm1yjrwsc3Zyp7LyMoYEGU64uaU9mmU5yrxSkqrFSBRyXIXqKqdIuA7f1XleLTXykBhoRAqrLsqqmUXpeCU5iARoYoAGgGg+wbqUuXR5TSlK6JLsSq46tK61rXank6DyzMDwybfyP4Onfvmg6Q4B39dElNCUronJlOb7RRXKkFSBF+TyXOTaKElVYqQIvnZv8AavOzf7bnzMk0JMGjviXtjuKkLGYGtuW7xztQmYC77Xtl9grrLTAe2wu78e1Cu9ZgUolQfzcyx6qdUi4WtRsuadldH+4KDsz3X8qpx0pdmX5O9Geoqh0mNQtC+fneGK8wPDG576Eu9cVQgCqNAJcgtQpMbGFCzMbbjPMO5KMWZL22lWfo0xkFdKrwycxatU6vMXDL62XzGxhR5pAMz7glOyYdPc0/cGZ+FlJdAQfkidOHjB+b9peGNMLwxk8u5BahSU4CJMyt2ya9Fg4GtC24qCfOvuYFa09bR3txk3O4eUa5mTvf7hyahdSVmBf/AOF+q/Znaf8ARlA0pT57K31Xi5F1lWNbkvvvmVilNLaIMrJu0REmPSak8WLN9wNh65It/Oj8l2l1qWINEA+e046Aftb2p1riegff5+z+0v61UXp+52f45KRen7nZ6P3yuiwZWV7Uzfmnok1zoz5yTFd3q1s5j8qfss/IGA/+oY+xCQOpEfMpTq8ftJImZfa+iJB8np5uv7VZt7m4UpEwHb12xMClYMaleiCAAdABzgacunkO4RCxhz7W9CQ9o2r1SfH2e1M+Kyn9FUN+UbwkXXQa/kOv7IX6Lnr8xfX3tRSUUilAkv8Ax89UmVeMaVNvQNBQi2l/fmPzD31J1eJYlo1Qg8MneKG2dYlGS43h43xONozTGuF1Qf8AY7L8M9PmXO1CZgDfc9syvx85UgGgA5iQBqZb2kkGfZ7Uz4zK9qp/zrJipYiaWmX3rQkrcOgceSTopJmJktfa8Z1QasYliP6DyEgCX5T3vsoidmjq7TCpaq5/ZOTPuNrihJRUKaQn7HZ/hdVB0HzGe+yiYiCjE3TAXfc93O6h0IlOHVVEyUa40hZdelK6vEcOgZeGe5svWpZ8YlFQRJh5Jv8AIymC0PMS1aKWf3aCi2/Wy5p2X1fkzby7ihJjULQnJl5Ioh7RedmorFn6v+x/aXWqDoOBM1+Vy3N2WqTPuCIK5hJsoXyHIVC0wF33PbH1zMvT/BYihFCrHcIhaIj5V8bGSih52V6G8jtK3RAkwMbed7zMfZjNOzU0o43v3VLNKMa2/V58HlL0tlWNkh9Wt43JX63AO2Khzb/oglWLVU+5P2P7U6JK/QPLdgiljDa+XfokA0AHlXXJSmrw5lAtLiqW5SXOGeqJn9F2QHUcc+0pTMMkYwLwEEag6jhnvsoi/wDGwPozTs2rSrfw7Rv6UpMOgU0ztK3RAkxE7qhV8i6l78sxFCKAJ2k+8pTKU2VKvHtM6UTC/tk4LYjEqDxz795FKSl6MaoKXlOVXc+1PuhywTVYhJUEjQ/k3aXWqDoPJGcVv2OsB1Ez7ulKdWmLjihOQso6kCd4n6hN6/Uct9CXjR4MWhP8IjYztsQLDj1Fg2zjmvcgUUx+/utVH6wYV/RrZRV3NQTha3xOX/0kvcZVyVJEUIgEc7ULTFQ35RduGYznMmHVb4vc3lJiv8WbG5L6RdWUi0ZdXgjT4XJf12yjFSjg4JQhYOzX6u8PZqBJi4YoO9v2PzvHKpWDycygXVTGyglBD9UmFUbXN78jAlSBPgLn6vP4a8OBYvR4gKoA3LnXM9wpWCruM1FXkMxlNua9vHJDtQwTrMPGKI2/q0ow0ocvwI1EVFX0gDhsXdrt4WOK0LmUXC9Ny/tHf49op5d+xsv6JEACADkdwiFjP4jTEzKH6PAQw1B5moqL72UbpR+PnM/svKlap6fM7St6VTDq7mj8r0++Ovanku4RCxmTkmzSqiHCUYpSYV29NjdV5HUOpVoMOj9EOFRKqlqTavLfmJTLs/fUUVZhU91R8hc5rrLATFxmdzdfyazX9n6fHtN/JdA6FTKMVKOHwy9/3o8vLt7mgtKtlNPfW+LtPhnvR7pgZXSl/LI8swfPdPJB5dPyYfZlHhn2fL5NPf1FJTge9rTQAaSvFRHLj5cflp8wa/kY/PRy0/8A5J/yxszTJ7qPm0pKM1Ln2ct+WlPh1aPlZPr2aLFz7V9dUTPDuqBPzIwfc1Pj2i/5VrMm4UIWmLWMq5i8XEpXokTErR968mUzJQxSYVAKd6/i5me290pWX3rQETQNECMocJ870EfPqSJ2lVEsRxqh/Nx+fAclH9+/MfyIzWdJ2k67AkWk41tLfXg1qJoGblJCKT0AmL/Pe97zGQ5N7XP5V1972lKFg+PmudKHye+Cv5PeJv27hrwNiL1YDkuzKqomaruFnUEH3lOEiTJqoWos6Ts1H3s/RPzcfYWJ457/ADzsFUkx8/2pWUbzUC/q8i21Kl1eI6uNy8Hwy9+9mmZSbaYtuZpsCRMB2cPa8HJn27KZd+DhpV7vMZBXSq8xtRXCFgG5Mq8YywNqgJlOWbrygXgMp2zNiwkCAg9CDyuwVSTEtLZZfrGqyrurhJfh3J7l5Tr3S68M+8oAidWmNhqFDWQUDvw8JAGpOggvTrujls2/QehYiBECr98GYHjl2/K6+QzBQSY7vm27E9Eqw0qcN5N9C3pMRmovNLweTl4pvKy7FZ70bnu0ftFeS/8AHzlSZtwqq0Xq0wqO5q/7aZNvdUlpRctCl+rvBRfk+Nr7ZRi2UXevVOXPt0QIvV4lFuLVvlFguQPxJ0Ee8HLNjDdPj2/1TGyhfL6+9rKy2gC0VodTMWg0QH74sO1Gadl/5v8AO5trXWihJRSKUCr5D2pX6zNdV1EBmenotiHcgaA682TlCifxNZ/EvpU0PaR/RMa7v038rnNlFd97s4bRpRRejhnfhe4qqZ5gJ672iD4rNLeycO0rt7ipYtJquTvejQaADTpzVBr84seiTIO2hzMB1TGldqW6lOD+KETAWol1eHYv0Ai1VqSUWZd4pXbMSjYN79TxB+9806YzzAXSjy8656UVklD95UH4WZKVwHUA+bc+ypmmAnW7yGYKNWMvf4u9USIAqBZpM5d2M0xPHGTluzXW/YsBj1I/rWMlKKWKLHz06Ikr7vMpiIEQKvQctuvdNMBStHHtN/BEl7dxh6JMCrZTw+Gr73fMrHF6QLnLKFsVPxW1blAA6ACWoLEKRezfq8ppSldE43YCu+9GhwH97ZUmxAkvxb3vZ4yZYlAYVAP14g6QHX83LAdSIbE/UJ31f61hyKv1rPjKP1z4yj9cOdRPjqIc+iHtL6JHzMn2SYmVe7hX/M+0jpRMUbcZPLvrFtZSYDbA9LdVmVlbDsTxeYmLsO9/Xy5N3cJun8Rf2SDPt90mNeL03c3aTaUTFTZQg4NrodI65sLZqTDutt138LrVpQu01fOf6VTAq0yX45vhjPML+1TlOOht7334GOgdCrS/uqKu6q8XaYdPc0hfKetH0LCEAjQjUc+Zf3FUocvSrN55GnID+S6wkDqRDdWvVxGy6F6vPj6Ie0qZ/Eqoe00g7R+lTT45/wDQ0+KyG6UQ3ZftTC+b7Is/5s0zp3GY3W2DDvPW+fw762tPgKoMCmDBogw6P0T4an9Cz4en/Ws+Hp/1rBRX7IsFaDoomggAHQD8z7UPoWVjRAPMyn2ZZNLeLTFxQn87+L8z6bSWhz6eiJEzKLfB0lSIiaJzdp/4LEGiAc71rYu15bpTQ22dmrpRx7SbSiUJspVeczKN9t2xI2A4Tfv1eYVxuq+RJABJ6CeObk//AASAADQc4PkkcgOo+Z1AhsT3YQ5NK9XjZtEOfXDm/Sl58Xd7UTv8tulM3Zn0WFMv/as7jIbrfBhP73tPgF93eDApgwqIMWj9EGPT7Is7lP0LO5T9CwIo6ACafY2f45dUHQeXk5Jdu5oj4ezFLdXmM4soVuYgEEHoYmNUnRJZh0vFUKoA5u0utTRTqoPkZqO9O1JioaqQvFz8Tmqq9E8g8HIVCT0AnZvW1vkc3vX0qSUUimsKOc8AYPII4r8hqBC6j3ENye7rDl0frhz6Ic+qHP8ApS0N+W/SmdzmP1sCwYTn13NBgVRMGhYKKx0RYEUewmg+1c/wy6oPKz7n1WpJh4woGreuEaggzCfuL3obz8yrvaDMV99C+XlXtr3NMxqBQnkZmS9Nyxc2kpqXl+U1/wCFRMWkU1BfnOkB8g8B1HKSB1IhtQdXEOZQv+cbPphz09kaHPf2oafHXN0pnxOX7VTXOadzlt1tnwdvve0OA3+5oOzfra0HZ1MGBRBjUr0SCpPZBAAOg+c1+wc/+6SDoPKKjqQNeLUozhyv83yFVIqLFejeWEUMWAGp8korDRgDDg0RKkrGiL82RpyA87Oo6kCG+r3eHMpEPaSeyM0+Nuf0UzXOefDZTeu6DA+trRcGmDFo9kgpT2RYEUewmgmg/JNPsTP8ctIOg+zzoIbax1YQ5VIhzq58ePZIc24+iid/mf6ZvznmzMbq8OJcfXfBhJBg1RcSkdUgqQdEEAA/Itfs/P8A7tIOg/MT8sSB1MN9S9XjZ9MOfXBnj3Ro+Uf/AB1s035r9EVZ3GW/W2DC+trQYVE+HrH+E7tP0iBQOgE0gM1EJ4gan70yvHOT8yPyVeQjuVUzxhTKf/NVhxchut8GD+u1miYdKQ01+6CCtF8FQTQfQQEiajlI8gfMZVxpq3LEzb26Uxc9/aqHNu96J8e/R6oDqB+Q33pR64jrYoZPzXr2nya/n97bKXadm1dX5ieUH2PKRrCNOQDWAafMkAzNuFNEwKNlW9urShmuzmb2WPjNdk7n9C/NZN9y3bKlnf5i9a4uf7OkB1HLn0WXFdkwqTTT+a4v8+e/IR+f53jivOzfGjlJ5wdRzaCaTQfKNlMmXsbnJ0ETXMyi59CTOt7miYVPdU82TlPW4RE1aC7MbpXNM5piJchY3N5L5RGWKVjOqeowEEcSQBqToJbnokxssX8NB1juEQsZTWcy82t6IB+cDXhYdqM07N6u7Q5VK9XEPaNMHaNMquS0aofyTXhr8zmf2zzsv+hyE6cQPc8CNeI+cz6tat/usoffSrc2fbogqXq8xqhRSFn93lj9Cc97LWhf6SjKJoNjyi8XpMl+6pZ5iXNdVq0fJqRgrNAdRzF2+NY1TLoZKg7vq8xQRQnAnQS53zLu6T0SrGqqiVomuwS5ylTMIMzKl+VZeuxpRmFNEFP53ehtqKCL2Y3u8HZtUGHQv+EvwkKfhJMLFNH5IRNPmsz+2edlf0eQnU8ANTyHgOUEH5dwGQrMHo1XunMaLHzd7xyChGsoWvFU62LBk0+z8a70sdkXqOOa/eutCTM6JjVyioU1BZ2nd0SYzWvSEQbE92lFHf5P1UQDQcufkitNi9WmBjbBveX/APJzFq9lgGgA4Z7slEoxb9A6QYV3vfMbGelyS/DNv7pNietph4wqT6u00H0H2sfynM/tnnZX9HizCAg9DrwHIeAIAms1hbQS2+y9ylMoRqssLvmvlEgeVqOON4Z1vLe+UbiqQY2S/wDVtnwC+7tMnFqr6IzMZi4DdbeGVeiVNMKymhCztKMhL/RL7RTUWlB2I+S/VpgU9b3juEQsYFObkzMcUUCtJhotNPMuK75Re2ZlwopmFRsTe3VuOeheiU5oSkKUaHLvf0UxNSg3S+4UIWMxVFtpvugsRvBW5n12HbBZfRcO+gOo+1Os0mn5Fmf2zzsv+hLbFqQs0GVbkvsTRIMP9bkxaAnpJlVp3lH68hPNmW9K1nhi06dXMxqiurN1MHMSB1IHJmUPegCNKU2VheYkKCTHzHd9lCT4a+3xttltLrcEpZ2iAhAG4U/39vM9iJ6mAgII1B1E04EagiPja5fdRcChYlaVjRBMqi2+9f0TM1a1KElahECzNre5AiTEoFFUzMW266UYTIys7wkdCRrzX4q3spaAaADk2L9Bxzca694nZr+7yrAKW67+YnQS8/FZSonRYBoAPtK+9aE1aU5dVxCr5hM1+YzfDFedl+FM7Su327Jg0BE38bTpmJAdZm3GqmfEiqhS/WLnx7VRNxl191ikp4JMNy9HAkAak6CG0vkkrKMf/O3xeAamWOtSFmjdov1RJjXd/UH4ZVndUs0oymWn62NMmm8J3trxclasVC0wsl7bmD+QJnOz2rQkpqFKBVmVd3NJaYDO9Or8cLV8q5+XKu7mktCj31Pe8wP7VeSikjJd25NB10GvK7BFJMTdmZW/oi/K3ZKU9Yxvy+mqJKKEoTRftF2ABmNmt3pF0yr/AIp1RJi4a0eUZr812k2lEwk2Yyx0L5pX6tFACgQjSE6DUynW7JNnDPY23BFlOGq+LzP0CLKKHv0e6ZxFdGxZipsoVZmXtRLviLKjZY2iypnRuu2YmSHBWyPlUJ1eX3PlW6JKsN3XS3wWIgRQq9OHaV3SqYWKKlDNO0m0omHijYHtmD45dreQToJifjZjvCQoJMzLze4RZSgSpV4XuEpZp2cmlJfk1j1rYu15lt0xklaCtAv04aeXku+Td3CSikUoFHnnlI1ETGRW3fafakZLCu8g6SgPvDIupWY15u1V12v+S9q9EmONKUif/k2433d4/c0ymsVIFmRcKa5hVdbmhIAJPQTxy8mABV0HQT+6zv8ApOBAPUTtLwogqqbGUvMTES4s0+DpTok7N9b8CQOpl9wqqLzDqN9xteMQq6meOVlzJDinbTMOg0pq3VvIYaqRKLvhLXV1gS3MOr6pVM6rYUZEmNc1y6lCvDPcuUoWVoEQLyX3lGCINzy/JsoGrLMKsvre/VvOCIrFgv3S9CWMC6y5NaGUCdmoyb4FHUAa/kvanVJX4Iso8M+yEhRqTLb3vY1UTHx1oEI1lzHJyQkRQigTPZtAizFo7quZTstJKTAp2Vat1bjlUm6krEoynUI/gkqRa0CrwfEuS4vQ02Zr9XCxML3tctMnFNqKieCiUUimoJMxXagqkwMY08jZKJcK+c1oW3FeBAPB3CIWMwkN1zXvy/Fbct3i4z5Wr3zGyRQhqs6rKXLpuKlfvrKvdGVKl8Wle7YN/X8jz/G+qL0mTjWd+LqYKL7/AOu8rRKl2pxSitGJCwiaAnXTiDpB8ga0L7io18vLdr7hQkrQIgVeGnEU1jog4d2m7dtGv3mSANSdBK7kt9B4m1FcKWAPJoPyMmZ3jl1wdB5BE6cgPzOVk90NieuYdHdAu/rb8mdgqkmHPd/CmqNmX1etJW29A32VdkJT1MouFybuDMFBJlua7vsoWJrsG7g7hFLNHezNfSv0TGxko4ZWUKv5E8XlOHa7i23jdatKbnjZl1z/AIKxddo3cMrMWrwTxeYb3s/4svyUoWUNffcH6J84ToOGb4ZKRTqo8ojiBqflHsRBq5AhzqIlqWDVG4/DJ33e9W+autWlNzytw6Bh5FlyVetp8fRFYOARwZQwIMREoSeObk/9LAAAAOg+ycnM/wAKPF5Rhf53wAKNAI7rWpZoxuzT9KpRQlK6LwttSpCzQI+a+raqkqrWpAqcMvK2fyJ65i4uh32+L8b70piUPlvvu9EStKhogAhOgmTlM7d1RMbDVP538XmTlLT4J4vKMV7n72+ABRoB84TqeHacoOtKeWRNIPKdwiFjKb0sTfGzKF6vEYOoZebMyu50RPXEwzdo97Q4VEfAZPGh5jHJ77S3ySQJ3ifqE3r9RN6/UfIZ7G65KFiBaagv0j59SyjO727Zy5WUVOyn1xMDf43tGwKi8rQIgUcMw3gKaY999+qSi2+hNBRKcm97QrVfY5Ogl17Xv3NExsVKF4X3pQmrRKny3FlvoiqFAA4X3pQurRKHyX726AADQDQcMrKFf8ieuYeMV/Et9fHKygn8ieLyjFOve38CQASToBLb3yn2UTGxkoWZOV/4qfXMbF2fz2+L+eed8qut9jRXVxqp5jx7T8KJijShPl8+7RO6mLUbX2OxWPgUlJRWKawnNbil8tbJl39wkqJNSlol6O5RT5WZRdc6hGhwFT13T+HfS1o2F7LdKlKVqpOvDKy+4dUWBgEBMfNoWAggEdD5NjitCxlV4R2vfq3SUocw7rLImPUnRIMLTJ73kzLxTTMa41OXKb4O0frVMbMF7ldnHNydPwk9ZmHR3Kedr+dMwUEmPc+WSlPolFC0JtXhk5aU/wDbymhrm76+AaDhlZa0TGoNjC+7jlZn+FUxcUJ/O/i/HJyv8KZjYoQ738X4O6ou547vmvsTVUlNS0oFWZlj+FVXVpjYq0/9v52s1EJEBE1ELKOpE3r9RN6fqhvq93WZK41zal4XND/hPKM9ulsB1APEniBO1P6ExTrQnDUwcpgPG/JSmUZT3v6NF5ydBKc0PcUjuK0LNErV7O/mZ+E6XLHz0mE9roXfnu1ys0J7JMlxTQZgUdbW8vMc33rSkJFFH/6mAjPab24O4RCxjXlry8TFe7RrrI+BraNkUBQAPJynOTcKEhxamRVYRkFGcgTgbkDBS415Lfx88J7LFrReizYv0ECKOgAPDKyRQkovC2mxwWeN2k3skx7u+qD+bpNPzh2CITC7512zokqrWpAqcasPS8u/I+AXuLu8RQiADiMJFu73jlK7UkVTBxjSCzzUTcv1EzKTe66PEemlAgZYcuj9cObRDn0Q9pVT+JfSqfFZTdKZvzW6JP8AnTZnQ0Zvu8+GzP8AbBi5XvdPhMn/AHw42X7WzuMz/bO4zP1z4TJ97oMK/wB7p8Dd73T4B/a6fAW+90OA3+6Ds0/7YOzVgwKYcKhZeUtcV0JMbDSrieI4dpf20wfHFSE8x4jWZeSKF+rzGxC572+AADQDTyM+npanVYml1A3e8VQoAEZQw0IgprHRBAABoBzZNoppLTATSou3VpntvuSmINqBeW5xXUXmHc16Fn5Mm0U0lpgU9bX6tMxzfetCREFaBV4Z9/SlI+HsxN/+cwn34yRnVepA8m/d3LbPFpgUNUGZ+GbjO7K9UKZrzFwv87uS9LaMs3IsPaTf6pi3tepLJt434yXnV4mNUnRIa0PVRAABoB9haiF1HuIb6/d1hz0Dxsmj3eJdi1ehp8ZR+ufF0frnxdH64cyj9cObRDn0w9opPj/pU0+Nt9qJ8bd/ohzb/wDRDk5ftTN+c0/502Z0FGY3W2fBXnrfBgfW1p/DU93aDApgwKIMKiDFp/QJ2lV6NiTAxu6T5S25KRq8svszDsqmLipRyE6nlz/7ZpgjTFXiOUjThdYKayxmLQbj393kO6VLueI4dQy9JkjdQ8wPHGXys9996UxitFP/AEsw9b8pr+XLvalAyy/LtuTZKcm2lAgpmJe9+u9ONxOVlipfQsyrlopmBQVBsfq3ByQhKzFxXNxsuWWIHQpExsqrVUeDA97bYBooA+SKKfYQADycq40JumLeb03flWom9fqIHB4E6CNeqrunxq/oeLks3Spp3rnpUYjMeq6RmcdEivZ7pN7dNkd7B6a5rlfRJ/zIteV72Q47/wC9oMdx/wCZocVz/wCZoMFve5oMCuXYVSUsyzQ9JjYdRpUuk+BohwqJ8DRBhUT4KifC0/ogor9kWbEH+Img+gmgmnnEA/K3UJf64laoNFHIeQHh2l4UTEGlCcANTz6DrMnW/LWqKoUADjqOXPtF7rUkx6u5qCTKfZQ0w120L5L5NKdXj3YjPvnf1WDa9qyhERPw+VlDDQiaC/O/6SaCAAcGGqkTFxe4l+GLrg5aAAAAdB5NN7nNKN8seQgEaEaiAADQDQfkz0Obg6PNDpNOBrU9YtKL0EAAGgHHQTQfI9xWW3bPl2YKNSYM2kvtnf1frWAgjUHUfNkcgOk7R8aZinWheA52OgMwBvutfjejvWVRtpgwb/8AdDjZa9LZjI6VAO3DOa/0Vzs6nW0vwzn3ulCxRooHLm3W9+ESJrsHDJRrKiqGJ2aOtsenDphwqr0DUNKKxTWE5TMWg0u7N5+TetCTCpZna9/vPtVpRgK6BnaW9m+6NKSuHSFuaHPon8Sqlbh0DfIuSEO2YeU7uyWx3WtSzRsq+99KImuwbuUjTjnf0Jh/2yweRcdKmnZfobyM19lDTATSiOwRSxmEptue9ubYuuug5b8XQvZa07NQrT8qddDpExCbd97boBoPtnJyloi5WTedKlmmfKs21HCXwWI3Rh8tn176JgPvxuF+Ml80qS8JUm+a4yMFYKGg00+SzXWrJV0gpuzCHt8ElVSVLtTnI4Z/9CYX9AQHSA685GqkGYf4F70t5D1rYu14qqi6CZNrX29xVKkFaBB5WZkmhIEycqYF3Wp/sZQQTqdR7flV2Ml/rlNKUjRJnX9zVAmzEL3+Le07NTrb8o7qg1cy3PRZfnm1Ckxs1aKpjZIvmbd3VMxkFFBveYlBvc3P8lk3Xtaa6lg7OijRQPJI1maPwDME60cQefKoL6OnrWVbtg3+rkMHHLvt39zUkxcbuV+r+WyK3qAM0AH0AmF45tjfeJIAJPQRB8Xm/VFma/fXLSkqQVoE+UyscXrKsKhIMCmXYiWrKaUoSE/F5ky27+5aElSCtAvyuomvHUwHkyBrS87NfwdeQHSDztB5Wsy73oddF1SDKpK675k5pf8AkomFQaE+8c9ylEwKmSl3mAhe8v8AK5i2NVpVMQ2JlhOJGoiYyJuKTGwxS5f5UnyAeBExjszmWEcgHyI59IVDDRgCIcKiJSlfgi/KHzT9olQ3UTQdIqqvpAHyjuEQs0uz3/wlDvRcLXXrKshLmIT5gniATNJpyg+x4ZOiZ6wcCNIPM187X2+d15dR90Z4dqNEmLhM5DWy+hbk2SjGSj5cnQcQPc8pHIJn+GSsQ6oPy7PvKAIspza0pUO0PaVMHaSQHUeXk5hpvCS3OrFRZGmAlj3G5v2CPADU85GvJ2p1RpjnfSh+aI15LrkpTV4+be41RJh3G6rzXcVoWaVVnMuax/REw6F/wgx6fZFgw6xdv8wYSl2e2PQj5eyqIgRAo4WX11etoM+iJfU/R/unX5ceQRx7T/oTA8cVfkr70pGrytw6Blj5ipdsZYDqPJvoS71zLtQIKKZi09zSF83Mva99lUwnei8UvylgJ3qfrEBB6EHnybmpTULuj5t8xMkUMWdOsovS/UpLdRU23rMbFa8l7o6YaOEl+AynWmUqUqAbr9lafPafKHiPLzxrjGdmeNHyGTldywRV3NDbmP0QLEwmfR73LQAAAAaATKoFtUwLS9Pk5iXWKFrl+GaEDzGcvQrcdRNRNR9RxW1HYhTyEagynFrpmf4ZVUHQccxL38KYuOO9CPcd0/hqTFxXofg5IQlZiNewbvuQgGZ767KViUIKlUrK6Uq9A4XOK6maU9HyXnZxdgzv9ln81B4ajyb030ss7LfR3T5DJQB0u+kB1HEzA8L7vI14dpP0SYybKEXhko1tJVZYllVuzfBhX/7YMG7eNXgGgjDVSJh4podmbkvykoIVocioJuLyvXKzN/8AgvJfYKqi8xerZNsouW5Ny8+TkrRPj7m6VRrXN4teuDtL6pKLhem8cM9y7rQkvG50xklSBEC/ZWVmvS+xUg7Rf3SDtJ/ZIe0n96pi39+hb8wPG82ldKpcttVyauWaLroNeUnQcQNRKNK89l88sFGpIAmTlUmplDTDyUtQLxY6AzA8XtfnJA6kCZ5bRXR4vaUxqGtfvr54cHYIhaal3e6dmo+hd+d3WtSzzJvxboO4B6O0TPRBotU/iSRGDoDwy3N960JMzqmNVKKxTWF5NRxetH9QjulKamUZVd7SzGqt6rERa1CrLnFdReVOdXyHmBUWJvfyDZo2kB1H2E9COwZvaZLLXSzTAp63S+xsm7uUlNYpQIv5gRqOOVk9zMU78vdbzE6ngBqYToCZa7nILynKqdfXAQfMvuFKFoiWZrb3JVJZjU10NMDF2aW8cx9lDTATZRzGPhXu/rg7N+ts/hn0eX4tlKaq7NMKu8uGYsF4Z9uiBJeuxEoWVIERV46jktqW5NrxMOhOiQVp7KJ3SfoE7ivrsEA0mZd3FJaYulNDXv1aYCF2a9+Wli2fyZi1vVpYZgVa3l+icWUONDLMWt0CdFiIEQIvkPXrANB9h57F7UpWZL/DYgSYFGxN7fkTuEQs0xslb/IZ1XTcQOcj3HA1qSCQCRMnQZVcBIE+NqgurPR4GBhOsJA6kCCyvoGgEpyTZeyeyzYn6RLsGp5W92H4OpZImdS0WxG8VaJcHtZPdfJzdbr0piIEQKJnPogT3eVjagHG3XKyQi+hIBoAPIvzwngkw8o36q868CQFJMVzk5Jf/BJh635bW8m+ynO5b3uvvNKTDZ6slqX5L6Ev8HmTim1ERJSgqrCcmVe5buaVmJjChfq/HKsaqkskXGvv1d52Y/rT7H3Dpr5LsEQtML8e97mjH4rO+qLANBy5OUlE/idUPaaSi9b1+QJ0BMqynuy9F9ES1HJCnyO0r+lUwKDWnkdpdEePkiqhWlF99t01gIPJlXChA0GVXsDSgG+/vTwz1rldQdwoYgzHqNKS/L0OyqLi22+NrxMEi6WOFrYzAu0uK8SAeoj41L9UhwF6o7LDjZNDF6mgz7E8LqpRlV3c6+HacuvSkasZQj5N3fWccgOaiElFIpTyLUL1ssxsUUAu8wPG534uodCImKiIyfWUY6Ueji7hFLN0lOuVl970ReRnVBqxj59CTCU23ve3laDryAgy+0U0lp2anV/kD+aZV/cRHDoHl+SxfuaJjYpRt7sWfiXUe4huT3dYCCNQeTIqN1RSPS2LQQmrM0wKSiF+JIAlV6XEhDwsortOrrERXzdEQbI746Xd0KoqJjoSo0EoyUvlufUkqcWoHXzc64VUTFR7dUSUJ3OeEXgY+fo/oidpJAQw1B1B4ZWSKEmGpycku8HkZ5XuJi0G7Rni1qvQAcMh7w+lYhvy5jO71BnjHQE6a6S578nw2Q4t6LuKzCZ3TxWMwVST0EtY2k2GYVAVQ8zbTXTMa6urUuImbRMl8nrT6IzuCwbq0wsUVoH4Ag9CDyuiuNGEfATqjTXMoiZ/takTKpfo8BB6Hjk4ffOHRtGiYC9XYvAABoB5ZIUEmHLuuOlCS++/xR3mAFGMvkX44v6sYiLWoVOS9+/vYO21Fi0d+5FQ0SY2V8MrI0odnrDOu3zGGoM/Hw393WLTflvrdqqRFCKFXy9QJvX6id4v1E7xP1CG5B1YQ5FX61nxNP642bREz63tCfmOXWLaGiZTChaU9cxMYUp9X4kagifw362w9mrMWlqatrccq/uEDQ9pP7JPj7/0SrNue3gSFBJmTnoyMiTBvpplN6XeiZVndUs0w/waHvaYFO92ueZ7hMZpjJbcNidJmUJTsRPXKE7ulV8wnQS8tl5OiRETGpmAptva7gSBClLeyy7CqsiIEQLwz6UdN7TsxNKvIscVoWM0bMct0WYB6pwMYZNjmUrkV2aNAfaWOEQs0a27JYlPBZ2a7OHV4ABM27e4oSaB70pXoIEAAAnafVItFTIuqR8Chpk3rQmxJUhOSqvANBCNRKMbuXZt3kPSj9Uj4CNDRlUehome6eFySvKpsgIPm5/hjNEytKBVSp3yrC/BYv62lGU9KGpU1aUb+6G/1eY+Aj2l4iLWoVJ8NVv37PJ1E3D6id4n6hO9T9YjZNK9XWNm0Q59MPaVUPaaz+JP7JPj7/ZIMrK9qZ8Vl/6ob832SB86bM1urrO5zf8AbGozP9sGFefXbB2d9Xn8NSHs1fZ2g7NX3efw2qDAohwKJVh1VfmOVlKgKJ4vMBdLyH5L7BTWXn8S+lTT4209KJUzMgLjQ8SoYaEAibEH+ImggRAdQAOFih0Ky/GVHSpZ8DRKKEo9Ey3N960LM99AlCShBVSqzPfe61JKEFFExh8Vlta3m3KXqIXrMPE7idpOy1TDQJQvDKoa9QFaHAtXo8xark1Nr8c1Htp0SYiGqgK3kZVBvlNYqQLExgt5dZoJpD4cBL6hdWUhRMOhp2amlJfgMVBaXlOItVpfhn0myqUZ6ogS2VZlVrhFhxUN3eTuK9+/b/N5zIrjRhHwKmhoyqPQ+6JnunhekrvSzo3luodSrRMeqvxROGxAddJqJvX6id4n6hO8T9Qhtr93E71P1iHIq/WsOXR+ufG0Rs6hYc+qHtJfZGgzXbpQ0bOuXrRBm3t0qne5rdEmudNM5p3Ob/sgxcn3vnwdv+9p8Hd7XtDh3/758A/vdB2d9bWg7OSHAqg7Npi4dC/4QY9P6FhoqPVFnw1P+tYKUHRFgAHQD8m0+aPQyjCKXF3mWjJel6xG3KDxIBGhGogrQdFE05HYIhMvusvLP0RZgsXxhyVfz9pPwyrDVSWmANiPe8xNcnLa1pc+ypmmAnfXs7TJBNDhZhJeLfovnuiuNGEAAGg4mDyzxA04ngSFBJ6CKb7m3hgqS13uvCO+qxFCqAOZsep+qRMapH3Kvyb1JYNHWPge9LTTMolXaXs6wuo6kCNcijUtHz6Vn8Sqnx/0RmhzbvaiDNv9qJ3uaeiTTOeNRmfriYuX7vPgr/e6DAf3un8N+trQdm/V4OzUn8NSfw1IOzqYMCifA0QYVEFFY6IsCIOiiaAQgGAAfapAPlZj17Cjvtj7ExhWjBi8xk2UKvIEUMWAGp4MoYaEQ1qUKe0qpSkaJHUOpUyupKhog/IDxA5CeGUGNDbYj32IK0TbLMMJQCnrExbbH9YmomomomvzFib0KyjAKvq8OFW0GHTForXogncV9diwKq9AB963lWyn76Vao6uVJWDNV3VEX8gHlE6ngBqeQ8gAHQcw+6D+VvhVO++PQjV7JRjV0/kA8knj0gOvF3CAknQCJmVvBcns4gIPQg8w5iw/KNf2IHlEacgMJmfd0rlOEjpMrHWhZgUOgLPNBNBNBNBNBzprbn/tc9iINXMVg41B8wjkfXYdnWLhO3jbOzfB3SFVaO2xCYc+xjoiQZt/+mUZjPaEdOS/KSifF5Nv9JJhm8/1o9yV+to7hai8wHdsr8h0/YQuz54X2XyL7BVUXllj2uWadmf0PIvtFKFjMa/v03cdYYRpw71N+z3l9wqSYCaBn4WMEQtMFC9zXRMpHvNazYu7dpxzL+4qmLSjnfe8r2aaJwysS7Vn6rGvd0CGYaXp9FT8hP7BsQoJmFo91l7S/PRPRKXFqB4ToCYcnLdtESNVmdWeYD3M/DMR7KSqR6DSn8/raYid1Qqw82TbdRky1ny7wqylBUgUTWZPelNKYcbLbq8ONlxdQg3S7MqrYrLri929JvJcG2UOr1gpAdJn29KEl7/DUrSkwsUVDe3r5M7W7KFcXsyYuKaHJ3wnQS6+zJfuUUrEoKZao8H7SZ9myiYyW3qE6JMqmujEaYQK4ycHyaaurSrKquOimAAdBwfLpTq8p1y8o2n0LwPNn2rpsmAF2cbbO7QvDnX9USUZzO4R04Nh0s5dlllmNRNlOSgYRECKAIZtYXNc/tMVDfebn5c8NVelywZ9MqdbEDLwAAmg6/sYIflydBLmbMvCLKahSgUTLJvvShYqhQAIYMBS5Z2iYCJcHThluUocxEa59F6xDkUMakmKjon4rQwcmVkuj7UlGKWJsumL+HkvXxIBGhGogUAaAATYhIbQajhklxSxr6z4fShrbeswE0ohHCxBYpUyusVLovKyq40YAxsKiIi1oFX9p79e5bSYFDJq7x9Qh2zAqcO7vzMoYEGV0JV6Fmg4jiYQCdSBrwFSh9/vNBNOI4ZOcKn2Kse/4u1E6LAUrVV4EcAP2+PEDkPgeA6jg9N5vcKvWHA0q8PXKcO1nDXtANB+4JOp4AanlPieA/cUniOQ8QNB89qOmo18nMe2m1XX0RGDoGHLfetOhaA6j9lyOQHSDgeA+eyskUJMOh9/fvzu4RSzQZtEe6i5Cu+YD9auQkKCTKdcq/vW9C/ZJGoIEoDhNH/KdPyYjWdOQnXgIPnbHFaFjKKjk2m+3yMoA0PulNVL4zOy9JjYZvG/osRBRnhV5M1y7LQkpQVoF/YDJyxS6pN4CgsQJbnVJFYMoI+T1HKRyj568nJyRSvResVQigCEgCW5ju5ShZszUiZeTvCskHHPt2UR9VpqoXq0qQIgWZPhm1cCdBL89U8EmAjva1zrwtJWpjMCx7atX+89R08vKGzJMqpfL8Xtj9mpK12IF+nyROk1m7lI5OkB+WPNk291SWmBXohc9X4Z7MtE7Kj5iLcKpoOS/GN1qNr0mLQ/fl7OGb4ZNPDKvey3uKpTjLZftXosAAUAS9ylTMsbNVsSdmBwn3ll5IoX6vMOl9Tdb1byO9Tfs3DdwdwiFmmNQMp3dpahw70KQHUA8r59KQ5+voqaXZmT9NkxHd6FZ/JMAIE0mkA5yNOQHzLrVpTc8qsFqB18okDkzjvurpgGigDh2m3oSIoxsSYFPW5+GTff3xSpYKswupZoTtTVj0EPaSSjN767Zs4Z39emWPsqLRLmVmK9WlL30dEmLa9tW55fclSEtG1J1001mNi36Kd+iwfeFjitCzTFQ5Vxvfycqk0WrdEO5QZfWLqykopFKBBM+ovVEzLSgREmOrrUA/FyApJmBWtru7LAir0AEz9XvRIgCoF8m7PZLSgSHPc9K4L8h/RXE+KNw3eSRyA6S+9KAC8Rw6BpdmVVSjPS1+ftN9XCTAQpQvkZLvRlB+qS/KWqkPKKrMlxba3C/KSiHtNJit3+abeBOikmYw+KymtadpP0SYybKVXkfbsO/pKqcRydmjRKUTxVOGf/AFqZYoasiUlEvBf0wZmPK3R13JL8Nb3DM0zMbV6tiQDQAfeOe5tuWhJSgrQLzlgo1JAgII1BmemuM0wzrjJyAAdAByZ1mygzCTZQvCr8bPZvKz3KFNkXQVgkARHV/TANBL8rublSEgDUnQQZVJbaHgJEB15SNYRpwAnaTBrUSPks+2iiUYSJ6/Fo+AjWh1glzlELCfFZbdEmNfkvcFfhk3rQkxkOVkl3g8jMQPQ0wqzfaN/RIAANBwuuxmfR+qxkxXQsoWdmJojPwylZqHCTBoalJdiF7w/LmUtcswE/HbjmeOXTM23uqf8AtpRjJ3Ch1hwKZTUtKbU+5yQOFjrWhZpTbdk3huieTa+ystMBN7te3OSACTMzJN7hElCd3SqzL8MZ5geGKvkXf8rLVOqJANBMm0U1Fp2b0d+ajK729k4mW/j5gWZr7KJgVbKeF1ynNLnosQWZvVtqT4GuAaACAann0hOgJlCDKvd3mZipQgdJS4epWgvRn2KwLcLs2qqDPplVqWglDwzcbraWnZiaVeQzBRqTL7Wy7u5q9EQfB5Y/Q0B14PhUvHxlxaHZZhDbjJ5N7ZN1zIsxS+LeKn43HfnpM/V8pEijQfdObS9qDZMLJ61XS5zmXhE9ErrWpAq8bxlm47IfjlmK72U6vydpPpRMNNlC8MzKNE+Ky36JPi8lH0eISVBI0JEtsFSFzGsuzT9EmDSGyeHaT6UhJQuylF4h0ZioPJl5QolOUayxSrrPjb/aqX33W6K6SgAVLou3kLBRqSAI+VSvV5gFTc7cbXCIWmAvW2ZR729KoBooAmS/d0M0ox2v3GdnNohTiPIv17ltJgI6I2+WoLUKNPgr+ivokxsNaOBwqi5dp8FRKq0qXROGVSbqiomNR3NQWaTSacttYtQo0poSkaJL6FvGjQDRQBx7S/oTH8KEg4a8pdehYTcsd+/z14E6CYv4ubZZNilt2nnE/YenzXaTobpgIi0Bl5N6dNw5u1OqSvwQcHrR/UIABDUjMGKgng6K66NMlkxsbRJ2amlHB/8AlZwX2TkpxrFzC/I9SWDR1Bll9FEpuS4apCAeoHLk0C9ZfhVU0l5TgF6lcPEBVACdSBCZnFtAiz+3omCjPa178LqluTY0Stak2LHwtXLK8RQigQchOg4A/OZ/jjNMU60Jx05b8NLn3w4D+10oxUo4ZloqoMwKtlH3Xl5Qp1SYWLvRntmE2x3o4sNVIhwLOqvMN7dTVavL2n1RpWdUB58mgXpEQIgUTNv7pNF9bTCo7pNW6t5Da6HSUYnV75gLpdbz5iM4RBFGigcdIQCNCIAANANIDwPAcpOp4Aan5y9N9LLMBtadvlkgDUnQS3XMyQiehYAAAPuuzHrtYM6wAAAAaAS+hzcLaYPJzajbRMBy9HkWhihCdZThnfvvO5vJZgqkmX5r26okwAgo8sjTk14Aa8p4j501Gm4unRuogOo8q+nvq9kooShdF++QAOg+SdQ6ERMNKUadmH1r5hHKNOQniB5xEH7S2WJUurxcipujzJzF0KVTBoNNXmkawjTkB4HiPkNf2ltpS7weNgUyrFqq6L5Oomo5iOQHSE68ANTxJAGpM7+vpvWd6n6xAQehB8rLvNKRHvxnD29GmTnh00pmGrrSN/7WE8g5iNYRpygaDjlUtdVtUxOzU93h7NSYdFtdzeUV16jWOFKHfMWkX3l+iTp0gmTlLRPjcnqaoufVMW979SybfIJ0Eose/M6nYv7Ok8o4GA68pHEDkc7UJmI7a22s0wGtcu7N5eVkmiX5++oqEmLmLQgUpKL0vmU5roZlmJWCjX2zFud3dz6JQaMp/wClAAOOTlpRDk5V3oSV7tg39eOZYK6GmNcmNV9XeKd6gieP7NHiBrNJpxJ4bgASeghz03wHUcHyak6vDm0StxYNV4ajjn3bKY6mqhKvd5QgrqVeV7kr9bT46iJalg1RgeQqreoAzK0fLStZ3FZXQoJVSlOoSEBhoZnlaqBUkv0owVT3aYFOynjm5PcJMWhP6t7RHTorLwbXadJcuZ1aW5FlqhXaY2G9mjtEBCgGeP7F2XpV6zAQQCOh+QysrZoqeLyneaxv9XIeOcxWid0RSHlJPdj6zMDmg7Jh1C67R4+HjeiY1IoTZwTVu0m4uxvzv+llP4+bu9l5rcFbbS7NBgUSjGWjhdelPrMOfRP4lVPisbve92MWn8SrlOeLbQgTh/c5/wD0kf8A5OcE9lgGg43o2TmMqwdm/V5RgCm0Pv43uqIS8xEW3JgAA0H5rp9lX5CUeuKwZQR5mTcKai8TdlXNvmA2tHmmX231vu/wluUBQGWYeN/5rfXwPQ6R0zZpmVwdBr14ugcaNLwLLlqWAaDSZNwqpLTAq2VF26tKNb84vwvyruiVSg3s7W1TDe5lPfR8ipOrw34ilmmNdjUvByGPlXu5WlIleX1d4oIABOvC/FS/1wYFEdMWnqFEqTHddUVYceoqV2SjGSmXvspZpjFqqHunZqdbW5KGFOc4eGxB1aJcjnRW4XuyVlkXdEouynD3y7GZMlHpX9gO0vG5FjZqIoRBvi5twt0dIPK7RR3RQkpqbFoZm9bTFQ10AN5pl23ujv6TFCm9Q/G6wU1l4vaVUrvS7pwA1MZlUatL7QlReYadbG6twyvx70pmS4pxpgVbKeGbqMZpgJso4PgIzs5ef8NG08Wi4NTOrrBygAc1uL+Kz3POzF9fEgEaETYu3bpAAo0A5L8NL4Ozfq8ow0off+wmTZ3+TKKKkXVI1SMwYryZNeQ7/hvosNOYmrb5hO71a2cr3JX62movv+qJ5xltj5DioCWYoNYCdRKN+wd714MoYaET4en/AFrBSiElBwE7T/wihvUAxqEoyFsIVRLnFdZaYCdbpmXd/ctKxFCoBwI1EA04XpvpZZdQibUQ7nlCbKlXy312HbBjZF87NfrV+x1pIqYrMPG1R2u6tKLRQTTZPiqd4QNyX3ZK3Fa1lFuTvVbU5XO1C03i13LAs7emUK+HcFfo8vuWqstMZzbUHYeYYAAdQBrwHPZUlgAcazYqqFAAEVFXoAJnammULspQQUVhy+0bubtJrNFVI1L42y1pW29A3lFgvU8L7FrrLTs1Otv7IXUJd64mNTV0XyiNRExakfeol9K3JtiYS9bGLwAAaAaAeYeIOnkE6ngBz2vsQtKc8M+lyzNuW8oiSldlSr5WVQbqtsD5lI2bN0Wi/JcNfEQIoVen7WEaHiDpAdeUniOfrLsWq6UYlVP7ak6mA8pGnJrNZrCSeIH5V8UhuFXzRGv30TxA0HKRp5AHz4IPl5lzeFNfraUULSv7JniBz6CEHk0MA827JSlgHgyafZxO/q/WsS5H8Ffz8/JKaIkwHcX8hIHUibh9RAQeh5LXFaFphobHN78XYIpYym5Ll1T9kCdTwA1PITBzafIXY6XesR8ClJ8NjNUzq87NTW4v5dlq1LueP2lKnDoG4X4Yst3s0wk33vbxzBayAVQYb9HugwH97Zi0NR1fdxyc1aYbrsxwkRQiBRx7SfSiYr11IlXNp+wBdAdNw18kniOJPmajg9qVjVzD2lVP4kk/iURg6Bhz59rO4oSWJtK0V9feUUJQnl+OZlH9CTK0d22DREmF/apHYIhMtz2tUoqzGqFVIWK4YkAg8GIUEyvW/Jaz2WYd9l9vHNyjVoieudytFPe2+LtMGjYm9urcbspKXCtM+3faFmDi9LH/ADYk6aiAk9R9iZFvc0l5jObaQ5hIHkZ7ulWiS7FNVItZzvmOSaEJ5ydOI5DwHk5uUaI/flO+YmYpL0IWmZjPfckNONQg3xaaeoRZ3Nf6FgAA0HNfYKqi0xej5LzAQu7Xt5d50peUXlamrQau8dNgTH6ux1aVqEQLMpHegqkTs78Ka5i/gzExjRwz7NlEf8DECf5vMOnuaeBOgJjd5fkMyxRkZJ+u2aZySguagXGjTJOUX0qmTReE33PMOjv3iKEUKPzbX2g+xO0n0pgvWihEUbnmUcl1DuCqzDLGhd/B3CLq0GTT7WLBdWToHHFlDDQjUS8nJvWlPQIqhQAOcnU8AOQ8LbVqXV5i3m/kJgPI9SP4usvb4m9ak6LFUKoA4ZrG/JWqZzlClKSvXu13c+e5Z1pWXpd4UIp2SisU1BORtdDpC+dHGdMdXWoB+RlDKQYtFOKpeYSG65r3jnahafGZL+hIL8yHMyV61Spi6AsOFr/E5v8A0sXXJzv+l4sNQYS9Nrp9ZjolNUN1Y6uICCNQYZfVfkszFZ2ajo7B14vjO12/vSF+5D8rn623qiTDqKetIQDxtQWoUafw2mJgIjh+OZfY93c1TC1ovNT9W5yeIOkB14GPe9V+jegwkAanpNDm5P8A8FiKEUKvBjoCYcu930RIL8gOA6cANBxz73D9ykxC1GSA/DJbZSTMBPXc0o/HzWfjmZRogvzH6JG+MLhYgIQBjqY+VSjFWeHMxi8GfRAdRyXZKUeuHPplGUl/LfluzmqiXXXeNdrSgKKV2dOF/wDJQ5SBrqHR2Prg0IHAjUETGwxS5eJSlepReN9oprLSrFOUGtefw5v9sPZkRAiBR52n3gSApJlDPbnbll4LUsFlGaETZbAdQDwyczuH02SrNqs5BUgcuFG6ZX9/XzkawjTkB4ZdXeVQ5JspFK+uY1IprC8b8gUQZbnpTAdQCRprByGtC24qCZlaPnIqwTtJ+lSy8/DYQWYFWyjiUVjqQCeR8Ct3gwaJ8BWHDwDQcl1CXesRcWheiRKUTUovJaStTESi8IjbfG1p8HrQzv65jZuypUgmXaaqS0L2Fha8rcOitz3H4rLFX+CwABQB9yHl15CNecwHXzLF3oVmNipRwOLUX3lOLIrdQDBRUG3BOOTYaqiyrB2imyYqPdeb38kjlucVoWaYzbLw7ror8jAN1AM0EA1PImSj3GuXWCpCzTAQ23Ne3C7GsszA8zw73IkQbUA58x3SnVJiW2rlBXbzHUMpBlGElT8Exa0cuBGYKCTFeq9fZpnsgqCLMVStCDmyCwpYpMCh01d/uI+Rp+RmirrsEAAGgHlEawjThdYK0LR3OZaEX0S2hbagkx1sRdLW4HiBoOTJxHFve0QU35L/AI/gkRAihV46DyM3JFKQJcF+JmJcbqQ3nugdCpjYDp40PKcLRw9zat+0REdA6FTKqVqGi8AZrxA+SuxUutDtM8hMWYCbMZf20I5gNT8k+fo+iJD2kkVbc60M/gkVQoAH36PzkjTkHyQrReghpT3RYAB9/dPyQ/LEcByH9ytPz/T7hMH3H087WH7dA05iNZp90ka/ssfyIflI/a4/IH/+yJ/+qOPuAnT7jBP/ANuYn/8AvQTp+55Gv7rGV+4P/wBIIvo2n7n6f/UCOv8A7PE6CB5uEBB/c2wTQjSL6v3NIBnh0jiBz+5pOkB3AgwAq37m6TT9sh//ADdBBOn7ngAf+uhJgOo+6Nf2DMH7EaiajhqJqJqJqOXUTUTUTUTUTUTUTUTUTUTUTUTUTUTWaiaiaiaiaiaiaiaiaiaiaiazWaiaiaiaiaiaiaiaiaiaiaiaiaiaiaiaiaiaiaiaiaiazXjtE2iaCaCaCaCaCaCaCaCbRNom0TaJtE0E0mgm0TQTQTQTQTQTSaCbRNs2zaJtE2ibRNom0TaJtE0E0E0E0E0E2CbBO7E7sTYJtE0E0E0E0E0E0E0E2Cd2J3Yndid2JsE2iaCaCaCaCbRNgndibBNomgmgmgmgm0TYJsE2CbRNgmwTaJtE2ibRNom0TQTQTaJtE2ibRNomgmgmgm0TaJsE2CbRNom0TaJtE2ibRNom0TaJtE2iaCaCaCaCaCaCaCaCbRNomwTYJtE2ibRNomwTYJsE2iaCaCaCbBNgmwTYJsE2CbFmxZsE2CbFmxZsWaCaCaCaCbRNizYs2LNizYs2LNizYs2CbRNom0TaJtE2LNizYs2LNizYs2LNgmxZsWbRNBNBNBNgmxZsWbRNBNBNgm0TaJsE2LNizu1ndrO7Wd2s2LNizYs2iaCAAful/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAgEBPwB//rOz/8QAFBEBAAAAAAAAAAAAAAAAAAAA4P/aAAgBAwEBPwB//rOz/9k=)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
