Решите уравнение sqrt(ctg x) (sin^2(x) -1/4) =0
Тренировочный вариант 314 от Ларина Задание 13 ЕГЭ № задачи в базе 2294
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 314 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение sqrt(ctg x) (sin^2(x) -1/4) =0 ! Тренировочный вариант 314 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `sqrt(ctg(x))(sin^2(x) -1/4)=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(3pi)/2; 0].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
