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 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение 4 в степени cos 2x !Тренировочный вариант 281 от Ларина Задание 13 ЕГЭ
Графическое Решение
![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
