Решите уравнение |cos x+ cos 3x|= -cos 2x
Тренировочный вариант 319 от Ларина Задание 13 ЕГЭ № задачи в базе 2348
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 319 тренировочный вариант от Ларина Алгебра Модуль Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение |cos x+ cos 3x|= -cos 2x ! Тренировочный вариант 319 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `abs(cos(x)+cos(3x))=-cos(2x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-pi; pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
