а) Решите уравнение 2sin2x - 4cosx + 3sinx -3 = 0
36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 29 Задание 13 № задачи в базе 2826
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 2sin2x - 4cosx + 3sinx -3 = 0 ! 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 29 Задание 13
Графическое Решение
![а) Решите уравнение `2sin(2x)-4cos(x)+3sin(x)-3=0` б) Найдите все корни этого уравнения, принадлежащие отрезку `[pi; (5pi)/2].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
