Решите уравнение 4^(sin(x) -1/4) -1 / (2 +sqrt(2) )*2^sin(x)-1 = 0
Тренировочный вариант 305 от Ларина Задание 13 ЕГЭ № задачи в базе 2192
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 305 тренировочный вариант от Ларина Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение 4^(sin(x) -1/4) -1 / (2 +sqrt(2) )*2^sin(x)-1 = 0 ! Тренировочный вариант 305 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `4^(sin(x)-1/4)-1/(2+sqrt(2))*2^sin(x)-1=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[1/2; 2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
