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Купить весь видео архив "Зеленый Hewings" https://ok-english.ru/green-hewings-zip/ 📌 Смотреть видео на случай блокировки YouTube можно тут https://ok-english.ru/video-free/ - 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В чем отличие " Биты с инверсией (PonyProg) " и " Биты без инверсии (UniProf) ". Если не совсем понятно объяснил, то устанавливаете 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понедельником! - просмотров, продолжительность: 01:15 мин. Смотреть бесплатно видеоальбом мастера сан в социальной сети Мой 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автора «Master Ielts» в Дзене 🎦: Грамматика для Ielts - важный аспект для высокого балла. Только зная все тонкости, можно умело использовать сложные структуры и использовать разные 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знать что значит Инверсия? тогда слушай до конца. -и, ж. (спец.). 1. Изменение нормального положения компонентов, расположение их в обратном порядке. И. геомагнитного поля 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Вы помните, общий вопрос во французском языке можно задать тремя способами: при помощи интонации, вопросительного оборота «est – ce que» и инверсии. А знали ли Вы, что инверсия во французском...","preview":{"posterSrc":"data:image/png;base64,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","isBase64Poster":true},"target":"_bl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Это видео завершает цикл про Solid-принципы. Рассматриваем последний из них — принцип инверсии зависимости. Он объединяет в себе остальные четыре принципа и выделяет создание...","preview":{"posterSrc":"data:image/png;base64,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Понедельник день тяжелый...Веселая музыкальная открытка. Ох, понедельник...вот вщял и пришел, Можно подумать его кто-то звал! Кучу проблем за собою привел, Всех загрузил и работой достал!","preview":{"posterSrc":"data:image/png;base64,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