Решите уравнение sin(x)+ cos(x)+ cos(2x)= 1/2sin(4x)
Тренировочный вариант 313 от Ларина Задание 13 ЕГЭ № задачи в базе 2288
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 313 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение sin(x)+ cos(x)+ cos(2x)= 1/2sin(4x) ! Тренировочный вариант 313 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `sin(x)+cos(x)+cos(2x)=1/2sin(4x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-pi/2; pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
