а) Решите уравнение sinx +cosx -tgx =1
Тренировочная работа №3 по Математике 11 класс 16.02.2022 Вариант МА2110311 Задание 12 № задачи в базе 3313
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Пробные ЕГЭ 2022 Тренировочная работа №3 по математике 11 класс Статград 16-02-2022 Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение sinx +cosx -tgx =1 ! Тренировочная работа №3 по Математике 11 класс 16.02.2022 Вариант МА2110311 Задание 12
Графическое Решение
![а) Решите уравнение `sin(x)+cos(x)-tan(x)=1` б) Укажите корни этого уравнения, принадлежащие отрезку`[-(5pi)/2; -pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
