Решите уравнение cos 9x-cos 7x = корень из 2 sin x
Тренировочный вариант 280 от Ларина Задание 13 ЕГЭ № задачи в базе 1750
Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 280 тренировочный вариант от Ларина Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение cos 9x-cos 7x = корень из 2 sin x ! Тренировочный вариант 280 от Ларина Задание 13 ЕГЭ
![Решите уравнение `cos(9x)-cos(7x)=sqrt(2)*sin(x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(3pi)/2; pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
