а) Решите уравнение 2cos((13pi)/6)cos(2x)-1 = cos(4x)
Тренировочный вариант 420 от Ларина Задание 12 № задачи в базе 3681
а) Решите уравнение б) Найдите все корни уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Ларин варианты 420 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 2cos((13pi)/6)cos(2x)-1 = cos(4x) ! Тренировочный вариант 420 от Ларина Задание 12
![а) Решите уравнение `2cos((13pi)/6)*cos(2x)-1=cos(4x)` б) Найдите все корни уравнения, принадлежащие отрезку `[-(5pi)/2 ;-(3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
