Решите уравнение (2-3x -2x^2) (2sin(x) -sqrt(3)) = 0
Тренировочная работа №2 по МАТЕМАТИКЕ для 10 - 11 класса (профильный уровень) Статград 15.05.2020 Вариант МА1900709 Задание 13 № задачи в базе 2286
а) Решите уравнение . б) Найдите все корни этого уравнения, принадлежащие промежутку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ 2020 Пробные ЕГЭ 2020 Тренировочная работа № 2 по математике 10 - 11 класс СтатГрад 15-05-2020 Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение (2-3x -2x^2) (2sin(x) -sqrt(3)) = 0 ! Тренировочная работа №2 по МАТЕМАТИКЕ для 10 - 11 класса (профильный уровень) Статград 15.05.2020 Вариант МА1900709 Задание 13
Графическое Решение
![а) Решите уравнение `(2-3x-2x^2)(2sin(x)-sqrt(3))=0`. б) Найдите все корни этого уравнения, принадлежащие промежутку `[-pi; pi/2].` 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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
