Решите уравнение cos(3x)* sin(3x)= cos(pi/3)* cos(12x+ (3pi)/2
36 вариантов ФИПИ Ященко 2022 Вариант 19 Задание 12 № задачи в базе 2595
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 2023 Математика 36 вариантов ЕГЭ 2023 ФИПИ школе Ященко ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 19 ( 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(3x)* sin(3x)= cos(pi/3)* cos(12x+ (3pi)/2 ! 36 вариантов ФИПИ Ященко 2022 Вариант 19 Задание 12 # 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 9 Задание 13
Графическое Решение
![а) Решите уравнение `cos(3x)*sin(3x)=cos(pi/3)*cos(12x+(3pi)/2)` б) Найдите все корни этого уравнения, принадлежащие отрезку `[-(3pi)/4; -pi/4].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
