Решите уравнение cos 2 (2pi / 3 -x) = cos 2 (2pi /3 + x)
Тренировочная работа №2 по математике 11 класс Статград 16-12-2020 профильный уровень Вариант МА2010211 Задание 13 № задачи в базе 2659
a) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие промежутку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Пробные ЕГЭ 2021 Тренировочная работа №2 по математике 11 класс Статград 16-12-2020 Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
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Примечание:
Решите уравнение cos 2 (2pi / 3 -x) = cos 2 (2pi /3 + x) ! Тренировочная работа №2 по математике 11 класс Статград 16-12-2020 профильный уровень Вариант МА2010211 Задание 13
Графическое Решение
![a) Решите уравнение `cos^2((2pi)/3-x)=cos^2((2pi)/3+x)` б) Найдите все корни этого уравнения, принадлежащие промежутку `[-(5pi)/2; -pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
