Найдите количество точек максимума функции f(x), принадлежащих отрезку
СтатГрад Тренировочная работа № 5 по математике 11 класс 24-04-2024 Вариант МА2310509 Задание 8 № задачи в базе 4239
На рисунке изображён график y=f'(x) - производной функции f(x), определённой на интервале (−14; 7). Найдите количество точек максимума функции f(x), принадлежащих отрезку [-12; 2]
Ответ: 1
Ключевые слова:
ЕГЭ по математике 2024 Пробные ЕГЭ 2024 СтатГрад Тренировочная работа № 5 по математике 11 класс 24-04-2024 Задания ЕГЭ части 1 Задачи 8 смысл производной Алгебра Функция МатАнализ Производная
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Найдите количество точек максимума функции f(x), принадлежащих отрезку ! СтатГрад Тренировочная работа № 5 по математике 11 класс 24-04-2024 Вариант МА2310509 Задание 8
![На рисунке изображён график y=f'(x) - производной функции f(x), определённой на интервале (−14; 7). Найдите количество точек максимума функции f(x), принадлежащих отрезку [-12; 2] 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)
