а) Решите уравнение 8 cos 2 x = корень из 2 5sin 2x 0.5
36 вариантов ФИПИ Ященко 2022 Вариант 29 Задание 12 № задачи в базе 2746
а) Решите уравнение б) Найдите все корни этого уравнения, принадлежащие промежутку
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 13 с уравнениями ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 29 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
а) Решите уравнение 8 cos 2 x = корень из 2 5sin 2x 0.5 ! 36 вариантов ФИПИ Ященко 2022 Вариант 29 Задание 12 # 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 19 Задание 13
Графическое Решение
![а) Решите уравнение `8^((cos(x)
)^2)=(sqrt(2))^(5*sin(2x))*0,5.` б) Найдите все корни этого уравнения, принадлежащие промежутку `[(5pi)/2; 4pi].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
