a) Решите уравнение sqrt(2sin^2 x +10sinx +2) = sqrt(sinx +7)
СтатГрад Тренировочная работа № 4 по математике 11 класс 20-03-2024 Вариант МА2310409 Задание 13 № задачи в базе 4161
a) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
ЕГЭ по математике 2024 Пробные ЕГЭ 2024 СтатГрад Тренировочная работа № 4 по математике 11 класс 20-03-2024 Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
a) Решите уравнение sqrt(2sin^2 x +10sinx +2) = sqrt(sinx +7) ! СтатГрад Тренировочная работа № 4 по математике 11 класс 20-03-2024 Вариант МА2310409 Задание 13
Графическое Решение
![a) Решите уравнение `sqrt(2sin^2(x)+10sin(x)+2) = sqrt(sin(x)+7)` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-3pi; -(3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
