Тренировочный вариант 329 от Ларина Задание 13 ЕГЭ
№ задачи в базе 2586
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Ларин варианты 329 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Тренировочный вариант 329 от Ларина Задание 13 ЕГЭ
Графическое Решение
![а) Решите уравнение `ctg^2(x)+2sqrt(3)*ctg(x)+3sin^2(x)=-3*sin^2(x-(3pi)/2)` б) Укажите корни этого уравнения, принадлежащие отрезку `[-(11pi)/2; -4pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
