а) Решите уравнение 5cos2x + 9sinx -7 / 25cos2x -21 =0
Статград - тренировочная работа №4 15.03.2022 Задание 12 № задачи в базе 3323
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Пробные ЕГЭ 2022 Тренировочная работа №4 по математике 11 класс Статград 15-03-2022 Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
а) Решите уравнение 5cos2x + 9sinx -7 / 25cos2x -21 =0 ! Статград - тренировочная работа №4 15.03.2022 Задание 12
![а) Решите уравнение `(5cos(2x)+9sin(x)-7)/(25cos^2(x)-21)=0` б) Найдите все корни этого уравнения, принадлежащие отрезку`[-5pi; -(3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
