а) Решите уравнение 3cos 2x - 7sin(pi/2+x)-2 = 0
Тренировочная работа №2 по математике 11 класс Статград 19-12-2024 Вариант МА2410209 Задание 13 № задачи в базе 4640
а) Решите уравнение . б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
ЕГЭ по математике 2025 СтатГрад Тренировочная работа № 2 по математике 11 класс 19-12-2024 Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
а) Решите уравнение 3cos 2x - 7sin(pi/2+x)-2 = 0 ! Тренировочная работа №2 по математике 11 класс Статград 19-12-2024 Вариант МА2410209 Задание 13
![а) Решите уравнение `3cos(2x)-7sin(pi/2+x)-2=0`. б) Укажите корни этого уравнения, принадлежащие отрезку `[(7pi)/2; 5pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
