Тренировочный вариант 271 от Ларина Задание 13
№ задачи в базе 1574
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ: a) , где ; , где ; б)
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2019 Ларин варианты 271 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 271 от Ларина Задание 13
![а) Решите уравнение `cos(x)-2sin(2x)*sin(x)-4cos(2x)-4sin^2(x)=0` б) Укажите корни этого уравнения, принадлежащие отрезку`[-(2pi)/3; pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
