Графическое решение задачи 18 варианта из пособия Ященко
№ задачи в базе 66
При каких значениях параметра а уравнение имеет 6 решений, если f(x) - чётная периодическая функция с периодом T=2, определённая на всей числовой прямой, причём , если
Ответ: ;
Ключевые слова:
Задания ЕГЭ части 2 Задачи 18 с параметрами Алгебра Графический способ Функция Модуль Параметры Уравнение Задачники Пособия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Графическое решение задачи 18 варианта из пособия Ященко
![При каких значениях параметра а уравнение ` f(x)=abs(2a+5)*x ` имеет 6 решений, если f(x) - чётная периодическая функция с периодом T=2, определённая на всей числовой прямой, причём ` f(x)=a*x^2 `, если `x in [0;1]` 0](data:image/jpeg;base64,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🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
