32 в степени сos x в степени sin x
Тренировочный вариант 284 от Ларина Задание 13 ЕГЭ № задачи в базе 1858
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 284 тренировочный вариант от Ларина Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
32 в степени сos x в степени sin x ! Тренировочный вариант 284 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `(32^cos(x))^sin(x)=4sqrt(2)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(9pi)/2; -3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
