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онлайн «Тема 8. 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Проведена масштабная модернизация...","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"17","reqid":"1765567638592221-14724497981479507428-balancer-l7leveler-kubr-yp-sas-213-BAL","isAdultDoc":false,"relatedParams":{"text":"Социально - 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такой...","preview":{"posterSrc":"data:image/png;base64,/9j/4AAQSkZJRgABAQAAAQABAAD/2wBDAAUDBAQEAwUEBAQFBQUGBwwIBwcHBw8LCwkMEQ8SEhEPERETFhwXExQaFRERGCEYGh0dHx8fExciJCIeJBweHx7/2wBDAQUFBQcGBw4ICA4eFBEUHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh4eHh7/wAARCABEAHgDASIAAhEBAxEB/8QAHAAAAQUBAQEAAAAAAAAAAAAAAAQFBgcIAwEC/8QASxAAAQMCBAIEBwwHBQkAAAAAAQIDBAURAAYSIQcxCBNBURQWImGRodIVFyQyMzRDU3GBktEjJWKTorHBKEJjcoUYOEVSVGSE0+H/xAAaAQACAwEBAAAAAAAAAAAAAAADBAACBQYB/8QALhEAAQQBAgQEBAcAAAAAAAAAAQACAwQREiEFMUFREzNxkRQiYYEVIzJCQ8Hw/9oADAMBAAIRAxEAPwBV0cosdzo+0FS47KlqffGpSAT84V2282LorsGEIzxEOKNiLhlO3finejYFf7P2XrHm+8ALf9yrF018ER3tzvfHSwAeHH6LlbLj4z9+pXzLhRA0LRI3xR9Cnu+zCRcKJ4CzaJH+Jf5FP5YdagnyCRfZI7fNhG82BBZFgbNjfF48YCWJPdMz8KIKf81j/GNz1Sfyw3x4cXwV8mLH+MPo0/lh7kJtT0dtyo+vDe0n4E7btXb1YdYAglzu6izkWMZkj4Mxs2n6Id582EBix+vPwZnl9Wn8sOyiPC5R/ZQP54QG3X382LkBeBzu6SQPc2JX5cuZ4HGjx42pbrwSlCRcbknYYR1Tj/w2orakQ0yKm8hJHwOKlKFH/Oqwt9xxS3H6pTKlnQZchFam0ICltJNgtfME9mw78V6vK1TMNyU23cM/KoUbFP8AQ45y/dDZCwdF0VGmXRhx6rT1A6UmSvdptyoZarEZgIUguIDTmkkjfSCCRt2b4suFmzK2dqrQJ2WahHnxTJ/SBKbLbIudK0EXSftxgZyk1VhrrXILug8imyj6Ab4mvR8zBLoHF/Lj8VK3EyZrcV9kG3WIcOj0i9x9mF69w68nfojzVBpOlb6ZpyH8xNPfBkJabUNBAClFW1wO4dv2jHRNNbTXVS7x1oaiqugAa+QN7eq/fhMyAc1O3+jiEelYH9MdKaArMstZt5EdKb/ar/5jScDgnPRZYcOWOqrjjQ94bwczxNcgeCaqEVJQrSVAFabE25HblzGDDhx4ClcHOIztuVLCf4gcGMu5nXv2C1eGAiLBOd1BOjUT7wOXBYW8JeHPf5yrF15gv1DovzNhZPnxSvRkN+BOWBY28Lduez5yrF0Zgv1SxYXKgBvzN8bMH6I/RYlnzn+qVVXZKyFHlsNvswkkgiGzcq2bTyPPbCmrlQQ7uLWPYd+zCebcR2rm2ltN9u4YvHyCAeabZaf1e2D5z6zhA2n9XrOxJWfu2wuqFxBaBuPJP8zhAD+rSr/mUTh5nJLlR0bvTFchdA9RwgWQHSeWwwVuqQqLSarVqg6GoschThtc7JFgO8nkB58UxUePMRLqlQcuvuJtsX5IR6kg/wA8DnsxQnDyjQ1pZt2DKaTrncYs0xZbbatSFFPWJuAlJT9+4IxyUKUwoLaNMZcSb6gFgJAvdJTaxvfe5w7R6bWs2wG+IsSNRKcUoeUpKqopLrrSAQpKk6CDy23vywhq9ZfZLSxTY7t0gJVc8h2+bHE8QAMhc05BXa8PI8MNcMEL7MGKmOKpCiw2erQtaFsJUg3KSL3O47cMXRioT2Y+OVBQm/VQpBnvq7kteV61aR9+G7M9UrL1KfcLiIkVexSNtRP90YtDovZ64X5SmJcqL8ihznIykSZMoqdQ8va2lSE+Qnn5JG3eeeJw6MEkuKrefgYaFq6ANWYagokGzCE9/NROFGXgn3bqiyNgltPLl8Y4j+Tc0ZarlSqDtIr9LnhwNBsMykLUoWUeV7+rEhyuQJlWWo6T1qU2ItyTf+uOkkI0Ox2H9Lm4x84z9VBeN/lcDOJCgCbw1C/2afzwYONP+71xBc3OuO8CfsKBgxl3fNK2KHlKAdGYpPA/KiL85ru3/krxdNdWopFgoHrUjfvKrYyjwF4hPULIdEpsmKmRCiyFuhKBpc+VUo+UTY+jFySOM2XJam1Kp9SZ0uBRulCu0HsV5sNQ8VqhrWl2CNt1nWOHWTI5zW5BVpVo2Q75PIG2/oxxqNw2keTYITfn2Ygk3i/k+U2vS5UGyRcBcb0cicHvp5XnyFgyjGjhtOnrm1ayve/K4A5enBouIVdvzB7pV1GyP4z7KTVInwJofsb7YQLuKUkEkXKj68NkvPGVZLDaGa9BKtABClFNj94xB+L3ERdKyc3FyoRUarJ1JDkcBxMZHao2/vdw+/sw+L9ZrNWsH7hLNpzucG6D7FQHjvWalWI9Qy3QWA/GhPoeqz4WkJbURZtskkdxJt22xUFEyhU5tagxJMZYjuyEJfLTqFLQ3qGogX7r4k2U2Kh4j5sTPYlJkSpEZd3kK1LsV6jvud1Y94VQV+MokKCmlMIUoFSdO/duMYdicTvDyea368RgYWDop1RadIadj0ZTsKPSWpag+oRytDcPkWwjSTc73UdySb4TV+i05ie7CpcgyYDK9Eda0FKtHYLHfblv3Y9yTVWZlep8JUCO2usSFxlqbJuhJVuob27L4dM1U9EHMU2nsPhcdl1TZW55JsOZOEbMYkjzy3TleQskx9FS3Eh/TVU05C9SI6QSAdtR3/liJEnXhfXZom1eXL1Js66pSbHsvt6rYbgoXJ1D04qxoYMBFc4uOSuqF9WsLB0rG4UNiPvxpToUZlzlLzvPprlQmzKA3BU7KRJeK0suXAaUnUbgk3Fh2X7sZlaUFKuVA/fjQvQhrAh8QavS1FAE+lkgly1lNKB2HabKOGa/mAJawB4ZK0Lxkc/s2522PlxJBvb/ABEjBjhxmV/ZrzUQDZdPeV6XRgwW8MSlD4ecxKuOjdnXg/SeCNEpuZPcdFdZdfMhcqhqlKKS8spGoJ3Okptubd2LFbz5waksAwlZbWoGxV4mvKBJvp2A22H32OMdZHpseRlqM6tTgUSv4p/aOJnTXZlOjuRoNTmxmXt3UNuWS4QCBcWsbAn0nEbZ4M1oD9WvrsMZ69E0YrZOW4x6rSvjnwlT1gcFACkA6gckvjTbne45DD3w8q/CjOOYkUmjxKBU5LbK31Iby+YwCAACTrFjuRjKjlQrCwpKq/VilTKmSPCNurULKRy+Ke7DtwxzNUOH2YF1mhpjuSVx1RyJSStOkkE7Ag38kduAy3OEGN2jVq6bDH32UZDc1/NjHqVrp/LEdpWpvhhlx1Nj8VtkK7eVxv2d39MNtSp1MprKFVLhvk+E478l1q2dKiCbpvo220b95I7r1EnpG57POJQuX/TOf+zCeR0hM5yvJk0zLjyU3sHIS1W9K/MMZwv1urP97po15ehVxxPFF6S3qyZkxqOVqC1dYwpadKdSxYI5pG5G+3O3Zx63LvXrbRkvJagCvQUutHWElVybIsm2hV9zaxxTfv55jIv4v5TP+mn28fY46ZlS2AKDlUAbgCnGw/jx7+IVB+xV+Gm7q30VDL8dCZkPJ2RwEuBtTiJbKOrJBI30cykE22w402nwawC6xkHKEtViXi2626UE30gkoF725jbn3HFIM8csyraUlVAypp167e5xtq33+Pz3O/nwricfM3xUqESl5cYCjdQahKTc+ey8FF6u9vytVDBI07lW8rh/RlS0pPBzJRaU55bpjx7hOq2rTo3Nt7X25b88SI8LOGnXpT73+VbaD/wljvH7OKER0iM9lRBh0MDsPg69/wCPHp6Q2eNWsxaGLC3zZft4qbcZ6YUEZCv0cK+GY5cPsqj/AElj2cLKVw+yLSZqJtLybl+DKQCEvR6c02tIIsbKCb7jGXM29JjiNTKS7OixsvforXDkNwggm31gw88DeOnF3PFTcmVOj0OPl5hlanJSITrfWOW8lDZU4dW+5sDYDDFbNg4j5oUz2xNJfyVudJ2DCj9HnOaWIjDSUUtzSEIAA8oHbBiJ8f8ANVQqPR9zMH22B4TSCpWlBFrlPLfBgs8L4nYeqV5o5W5ZyWE8v5jnU+lMxWWo6kIKrFaSTuSew4cxnKpg/IQ/wK9rBgxjSNbrOy02E6QvfHKp/UQ/wK9rB451T6iH+BXtYMGB6G9lcEr0Zzqg+gh/gV7WPBnKp7/oIf4Fe1gwYmhvZQErkvO9WSopDEK3+RXtY88eqvy6iF+BXtYMGJ4beymSvpvPdYSmwYg/u1e1j68f6z9RB/dq9rBgwWNjQOSDITleDP1ZH0EH92r2sBz/AFkggx4Bv/hq9rBgwTS3shZXKVniqvJb1xqeQh5twAslQJSoEAgkgjbcd2LMY6QGc2qQ3Abp1ASyhsoTaM4CBcnb9JYc+7BgxscMJaw6dt1lX2hzhkJrzlxuzZXMjzcuy4VGRDkRAwtTTDgWE7ciVkX27sGDBj244lwyiUWgMOF//9k=","isBase64Poster":true},"target":"_blank","position":"20","reqid":"1765567638592221-14724497981479507428-balancer-l7leveler-kubr-yp-sas-213-BAL","isAdultDoc":false,"relatedParams":{"text":"Социально-экономические 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Круглосуточная...","preview":{"posterSrc":"data:image/png;base64,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автора «Николай Л.» в Дзене 🎦: Рассматриваем решение задач на оптимизацию экономических показателей в программе MS Excel. Рассмотрены две задачи: транспортная задача Монжа - Канторовича 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онлайн О динамике отдельных показателей социально-экономического.. 6 мин 16 с. Видео от 23 сентября 2024 в хорошем качестве, без регистрации в бесплатном видеокаталоге 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практик . Делюсь своими знаниями с Вами Обучаю он-лайн Даю платные сигналы по акциям 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