а) Решите уравнение cosx - 1 / cosx + 2ctgx sinx = 0
Тренировочный вариант 368 от Ларина Задание 12 (13) ЕГЭ № задачи в базе 3097
а) Решите уравнение б) Найдите все корни уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Ларин варианты 368 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение cosx - 1 / cosx + 2ctgx sinx = 0 ! Тренировочный вариант 368 от Ларина Задание 12 (13) ЕГЭ
Графическое Решение
![а) Решите уравнение `(cos(x)-1)/cos(x)+2ctg(x)sin(x)=0` б) Найдите все корни уравнения, принадлежащие отрезку `[-(5pi)/2; -pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
