Решите уравнение sqrt(sin^2(x) + 3sin(x)-17/9) = -cos(x)
Тренировочный вариант 307 от Ларина Задание 13 ЕГЭ № задачи в базе 2211
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 307 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение sqrt(sin^2(x) + 3sin(x)-17/9) = -cos(x) ! Тренировочный вариант 307 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `sqrt(sin^2(x)+3sin(x)-17/9)=-cos(x)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(3pi)/2; pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
