а) Решите уравнение ((0,25) sinx) cosx = 2 -sqrt2 sinx
36 вариантов ФИПИ Ященко 2022 Вариант 34 Задание 12 № задачи в базе 3308
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие промежутку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 34 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение ((0,25) sinx) cosx = 2 -sqrt2 sinx ! 36 вариантов ФИПИ Ященко 2022 Вариант 34 Задание 12
![а) Решите уравнение `((0.25)^sin(x))^cos(x)=2^(-sqrt(2)sin(x))` б) Найдите все корни этого уравнения, принадлежащие промежутку `[2pi; (7pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
