а) Решите уравнение 2sin^2 x -3sqrt3 cosx +4 =0
Тренировочная работа №2 для 10 класса Статград 16.05.2024 Вариант МА2300309 Задание 13 № задачи в базе 2058
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
ЕГЭ по математике 2024 Пробные ЕГЭ 2024 Задания ЕГЭ части 2 Задачи 13 с уравнениями 10 класс Статград Тренировочная работа №2 по математике 10 класс 16-05-2024 Алгебра Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 2sin^2 x -3sqrt3 cosx +4 =0 ! Тренировочная работа №2 для 10 класса Статград 16.05.2024 Вариант МА2300309 Задание 13
![а) Решите уравнение `2sin^2(x)-3sqrt(3)cos(x)+4=0` б) Укажите корни этого уравнения, принадлежащие отрезку`[2pi; (7pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
