Решите уравнение cos(2x) sin(2x) sin((2pi)/3) =1/4 cos(8x- (3pi)/2)
36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 20 Задание 12 № задачи в базе 2605
а) Решите уравнение б) Укажите корни этого уравнения, принадлежащие отрезку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2023 Математика 36 вариантов ЕГЭ 2023 ФИПИ школе Ященко ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 20 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Решите уравнение cos(2x) sin(2x) sin((2pi)/3) =1/4 cos(8x- (3pi)/2) ! 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 20 Задание 12 # 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 10 Задание 13
Графическое Решение
![а) Решите уравнение `cos(2x)*sin(2x)*sin((2pi)/3)=1/4*cos(8x-(3pi)/2)` б) Укажите корни этого уравнения, принадлежащие отрезку `[(8pi)/3; (10pi)/3].` 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🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
