a) Решите уравнение 6cos^2 x+5sin(pi/2+x) -4=0
СтатГрад Тренировочная работа № 5 по математике 11 класс 24-04-2024 Вариант МА2310509 Задание 13 № задачи в базе 4237
a) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
ЕГЭ по математике 2024 Пробные ЕГЭ 2024 СтатГрад Тренировочная работа № 5 по математике 11 класс 24-04-2024 Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
a) Решите уравнение 6cos^2 x+5sin(pi/2+x) -4=0 ! СтатГрад Тренировочная работа № 5 по математике 11 класс 24-04-2024 Вариант МА2310509 Задание 13
![a) Решите уравнение `6cos^2(x)+5sin(pi/2+x)-4=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(7pi)/2; -2pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
