а) Решите уравнение 5sin2x - 5cosx + 14sinx - 7 = 0
Тренировочная работа №1 по математике 10 класс Статград 08-02-2023 Вариант МА2200109 Задание 12 № задачи в базе 3619
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: ; ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Пробные ЕГЭ 2023 10 класс Тренировочная работа №1 по математике 10 класс Статград 08-02-2023 Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 5sin2x - 5cosx + 14sinx - 7 = 0 ! Тренировочная работа №1 по математике 10 класс Статград 08-02-2023 Вариант МА2200109 Задание 12
![а) Решите уравнение `5sin(2x)-5cos(x)+14sin(x)-7=0` б) Найдите все корни этого 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
