а) Решите уравнение 2(cosx + sqrt 3) /ctg x =sqrt3 tg x
Тренировочный вариант 367 от Ларина Задание 12 (13) ЕГЭ № задачи в базе 3064
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 367 тренировочный вариант от Ларина Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 2(cosx + sqrt 3) /ctg x =sqrt3 tg x ! Тренировочный вариант 367 от Ларина Задание 12 (13) ЕГЭ
Графическое Решение
![а) Решите уравнение `(2(cos(x)+sqrt(3)))/(ctg(x))=sqrt(3)*tan(x)` б) Найдите все корни уравнения, принадлежащие отрезку `[-pi; 0].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
