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онлайн «сколько форм принимает реальность?Находясь в одной.В какой форме?Если грани многогранны и реальность то многогранна.Ответ бескон» от автора 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данной работе мы определим период и частоту нитяного маятника и определим их зависимость от длины нити маятника. Лабораторная работа № 3 для 9 класса по учебнику А.В. Перышкин, Е. М. 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Лабораторная работа. Электронный 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Более детально можно ознакомиться с данной моделью на сайте производителя...","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"24","reqid":"1765566285578572-9336316562653232615-balancer-l7leveler-kubr-yp-klg-123-BAL","isAdultDoc":false,"relatedParams":{"text":"Центрифуга 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работа N 4 "Определение pH средств личной гигиены" - Видео от МБОУ СОШ № 20 ВКонтакте. Лабораторная работа N 4 "Определение pH средств.. 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you want one layer to show through holes defined by another layer, set up a track matte. 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people are curious as to how Adobe After Effects runs on the new 2020 M1 Macs and Big Sur. MacBook Air: https://geni.us/m1air M1 MacBook Pro: https://geni.us/m1pro ► Follow me on Patreon...","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_blank","position":"46","reqid":"1765566285578572-9336316562653232615-balancer-l7leveler-kubr-yp-klg-123-BAL","isAdultDoc":false,"relatedParams":{"text":"Adobe 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