а) Решите уравнение cos^2 x -cos2x= 0,75
Тренировочная работа по математике №1 СтатГрад 11 класс 28.09.2022 Задание 12 № задачи в базе 3474
а) Решите уравнение б) Найдите все корни уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Пробные ЕГЭ 2023 СтатГрад 28-09-2022 Тренировочная работа № 1 11 класс по математике Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
а) Решите уравнение cos^2 x -cos2x= 0,75 ! Тренировочная работа по математике №1 СтатГрад 11 класс 28.09.2022 Задание 12
![а) Решите уравнение `cos^2(x)-cos(2x)=0.75` б) Найдите все корни уравнения, принадлежащие отрезку `[(3pi)/2; 3pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
