Тренировочный вариант 295 от Ларина Задание 13 ЕГЭ
№ задачи в базе 2015
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 295 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 295 от Ларина Задание 13 ЕГЭ
![а) Решите уравнение `(2sin^2(x)-3sin(x)+1)/(tg(x))=0.` б) Укажите корни этого уравнения, принадлежащие отрезку `[-pi; pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
