a) Решите уравнение cos2 x 4 - sin2 x 4 = sin(3pi 2 - x)
29-04-2021 профильный уровень Вариант МА2010510 Задание 13 № задачи в базе 2790
a) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Пробные ЕГЭ 2021 тренировочная работа №5 по математике 11 класс статград 29-04-2021 Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
a) Решите уравнение cos2 x 4 - sin2 x 4 = sin(3pi 2 - x) ! 29-04-2021 профильный уровень Вариант МА2010510 Задание 13 # Тренировочная работа №5 по математике 11 класс Статград
![a) Решите уравнение `cos^2(x/4)-sin^2(x/4)=sin((3pi)/2-x)` б) Укажите корни этого уравнения, принадлежащие отрезку`[3pi; (9pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
