а) Решите уравнение 2cos2 x + 1 = корень из 3 cos(7 пи /2 -x)
Тренировочная работа №2 по математике 11 класс Статград 15-12-2021 Задание 12 № задачи в базе 3195
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Пробные ЕГЭ 2022 Тренировочная работа №2 по математике 11 класс Статград 15-12-2021 Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 2cos2 x + 1 = корень из 3 cos(7 пи /2 -x) ! Тренировочная работа №2 по математике 11 класс Статград 15-12-2021 Задание 12
Графическое Решение
![а) Решите уравнение `2cos^2(x)+1=sqrt(3)cos((7pi)/2-x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[2pi; (7pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
