Решите уравнение 4 в степени cos 2x
Тренировочный вариант 281 от Ларина Задание 13 ЕГЭ № задачи в базе 1785
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 281 тренировочный вариант от Ларина Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение 4 в степени cos 2x !Тренировочный вариант 281 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `4^(cos(2x))-1/2*16^(sin^2(x))=1` б) Укажите корни этого уравнения, принадлежащие отрезку `[0; (3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
