Решите уравнение (1-3*tg^2(x))*sqrt(7*sin(x))=0
СтатГрад 25.09.2019 Тренировочная работа № 1 по математике 11 класс Задание 13 Вариант МА1910109 № задачи в базе 1761
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Пробные ЕГЭ 2020 СтатГрад 25-09-2019 Тренировочная работа № 1 11 класс по математике Алгебра Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Решите уравнение (1-3*tg^2(x))*sqrt(7*sin(x))=0 ! СтатГрад 25.09.2019 Тренировочная работа № 1 по математике 11 класс Задание 13 Вариант МА1910109
![а) Решите уравнение `(1-3*tg^2(x))*sqrt(7*sin(x))=0.` б) Найдите все корни этого уравнения, принадлежащие отрезку`[-2pi; -pi/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
