а) Решите уравнение 750^cos3x + 6*125^1/3+cos3x =5^5cos3x +30^ 1+cos3x
36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 16 Задание 13 № задачи в базе 4261
а) Решите уравнение . б) Найдите все корни этого уравнения, принадлежащие отрезку
Ответ: a) ; б)
Ключевые слова:
ЕГЭ по математике 2024 Математика 36 вариантов ЕГЭ 2024 ФИПИ школе Ященко Задания ЕГЭ части 2 Задачи 13 с уравнениями Алгебра Уравнение Показательные уравнения Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
а) Решите уравнение 750^cos3x + 6*125^1/3+cos3x =5^5cos3x +30^ 1+cos3x ! 36 вариантов ЕГЭ 2024 Ященко ФИПИ школе, Вариант 16 Задание 13
![а) Решите уравнение `750^(cos(3x))+6*125^(1/3+cos(3x))=5^(5cos(3x))+30^(1+cos(3x))`. б) Найдите все корни этого уравнения, принадлежащие отрезку `[-(7pi)/4 ; -(3pi)/4 ].` 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)
🔥 Оценки экспертов решений задания 13 с уравнениями ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
