Тренировочный вариант 292 от Ларина Задание 13 ЕГЭ
№ задачи в базе 1958
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Ларин варианты 292 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Тренировочный вариант 292 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `tgx*sin^2x=tgx.` б) Укажите корни этого уравнения, принадлежащие отрезку `[(-2pi)/7; (13pi)/11].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
