Решите уравнение sqrt(1-cos^2((3pi)/2+x))=-cos(x)+8sin(x-pi)
Тренировочный вариант 304 от Ларина Задание 13 ЕГЭ № задачи в базе 2176
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 304 тренировочный вариант от Ларина Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение sqrt(1-cos^2((3pi)/2+x))=-cos(x)+8sin(x-pi) ! Тренировочный вариант 304 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `sqrt(1-cos^2((3pi)/2+x))=-cos(x)+8sin(x-pi)` 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
