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Консультация № 187944
15.11.2014, 11:54
79.10 руб.
0
5
2
Уважаемые эксперты! Пожалуйста, ответьте на вопрос: Доказать тождество: tg3a-tg2a-tga=tg3atg2atga. Заранее благодарен.
Обсуждение
16.11.2014, 11:14
общий
17.11.2014, 06:23
Адресаты:
Здравствуйте! При попытке скачивания Вашего файла появляется сообщение "Файл не найден".
Об авторе:
Facta loquuntur.
Facta loquuntur.
19.11.2014, 07:23
общий
[url= http://files.webfile.ru/7d4003e96ceb60de155d4758e9f073fd]URL >>[/url]
Прикрепленные файлы:
21.11.2014, 21:48
общий
это ответ
Здравствуйте, Тимофеев Алексей Валентинович!
Имеет место формула тангенса суммы
tg([$945$]+[$946$])=(tg[$945$]+tg[$946$])/(1-tg[$945$]tg[$946$])
полагая [$946$]=2[$945$] имеем
tg(3[$945$])=(tg[$945$]+tg2[$945$])/(1-tg[$945$]tg2[$945$])
Освобождаясь от знаменателя, получим
tg(3[$945$])-tg3[$945$]tg[$945$]tg2[$945$]=tg[$945$]+tg2[$945$]
или
tg3[$945$]-tg2[$945$]-tg[$945$]=tg3[$945$]tg2[$945$]tg[$945$]
Имеет место формула тангенса суммы
tg([$945$]+[$946$])=(tg[$945$]+tg[$946$])/(1-tg[$945$]tg[$946$])
полагая [$946$]=2[$945$] имеем
tg(3[$945$])=(tg[$945$]+tg2[$945$])/(1-tg[$945$]tg2[$945$])
Освобождаясь от знаменателя, получим
tg(3[$945$])-tg3[$945$]tg[$945$]tg2[$945$]=tg[$945$]+tg2[$945$]
или
tg3[$945$]-tg2[$945$]-tg[$945$]=tg3[$945$]tg2[$945$]tg[$945$]
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