Уравнение с двумя известными. Таня Стар

Чтение книги онлайн.

Читать онлайн книгу Уравнение с двумя известными - Таня Стар страница 18

Уравнение с двумя известными - Таня Стар

Скачать книгу

id="cover.jpg">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

Скачать книгу