а) Решите уравнение sqrt(4cos^2 x + 9cosx +6) = sqrt(cosx + 11)
Московский пробник 06.04.2023 Задание 12 № задачи в базе 3714
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Пробные ЕГЭ 2023 Московский пробник ЕГЭ по математике 06-04-2023 Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение sqrt(4cos^2 x + 9cosx +6) = sqrt(cosx + 11) ! Московский пробник 06.04.2023 Задание 12
![а) Решите уравнение `sqrt(4cos^2(x)+9cos(x)+6)=sqrt(cos(x)+11)` 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
