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автора «Ульяна Половинкина Математика» в Дзене 🎦: Разбираем решение простейших тригонометрических уравнений на конкретных примерах подробно с формулами. Это нужно знать для 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вышли новые методические материалы по проверке заданий с развёрнутым ответом ЕГЭ по Математике 2025 года. В этом видео рассматриваю основные моменты этой методички по заданию 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Найдите диагональ этого прямоугольника. Забирай бесплатно Шпаргалку по математике для подготовки к ЕГЭ...","preview":{"posterSrc":"data:image/png;base64,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вышли новые методические материалы по проверке заданий с развёрнутым ответом ЕГЭ по Математике 2025 года. В этом видео рассматриваю основные моменты этой методички по заданию 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Я Ульяна Половинкина. Репетитор по математике. На канале ты найдешь разборы заданий из ОГЭ, ЕГЭ и высшей математики. Запись на занятия для подготовки к ОГЭ и ЕГЭ по ссылке...","preview":{"posterSrc":"data:image/png;base64,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ко мне на курс по математике. https://vk.com/uslugi-30629311 Я провожу марафоны, прямые эфиры, курсы, индивидуальные занятия для школьников и студентов. 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решение простейших тригонометрических уравнений на конкретных примерах подробно с формулами. Это нужно знать для решения абсолютно всех тригонометрических уравнений. Бонус: Вы можете...","preview":{"posterSrc":"data:image/png;base64,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найти коэффициенты квадратичной параболы по графику функции? Разбираем задание из ОГЭ по математике. Проверь себя: https://vk.com/matematika.online?w=wa... Выбирай себе мой курс по...","preview":{"posterSrc":"data:image/png;base64,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Если заболевание действительно есть, то тест подтверждает его в 88% случаев. Если заболевания нет, то тест...","preview":{"posterSrc":"data:image/png;base64,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этом видео рассматриваем основные типы преобразований графиков функций. Как всегда, на куче примеров. отражение относительно оси OY 22:54 y=|f(x)| - модуль от всей функции 24:20 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M и N являются серединами сторон AB и BC треугольника ABC соответственно. Отрезки AN и CM пересекаются в точке O, AN = 12, CM = 18. Найдите AO. Забирай бесплатно Шпаргалку по математике...","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"39","reqid":"1765551730495873-15077659493331767750-balancer-l7leveler-kubr-yp-klg-54-BAL","isAdultDoc":false,"relatedParams":{"text":"Разбор 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