Тренировочный вариант 279 от Ларина Задание 13
№ задачи в базе 1732
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 279 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 279 от Ларина Задание 13
![а) Решите уравнение `sin(pi-x)-cos(pi/2+x)=-1` б) Укажите корни этого уравнения, принадлежащие отрезку`[-pi; (3pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
