Решите уравнение (4sin((3pi)/2+x)(cos(x)-1)+3)/sqrt(sin(x))=0
Тренировочный вариант 303 от Ларина Задание 13 ЕГЭ № задачи в базе 2141
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 303 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение (4sin((3pi)/2+x)(cos(x)-1)+3)/sqrt(sin(x))=0 ! Тренировочный вариант 303 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `(4sin((3pi)/2+x)(cos(x)-1)+3)/sqrt(sin(x))=0` б) Укажите корни этого уравнения, принадлежащие отрезку `[pi; 4pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
