Найдите наименьшее значение функции y=x^3 -9x^2 +3
Тренировочный вариант 324 от Ларина Задание 12 № задачи в базе 2486
Найдите наименьшее значение функции y= на отрезке
Ответ: -105
Ключевые слова:
Задачи 12 исследование функции Задания ЕГЭ части 2 ЕГЭ по математике 2021 Ларин варианты 324 тренировочный вариант от Ларина Функция МатАнализ Производная Экстремум
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Найдите наименьшее значение функции y=x^3 -9x^2 +3 ! Тренировочный вариант 324 от Ларина Задание 12
![Найдите наименьшее значение функции y=`x^3-9x^2+3` на отрезке `[-3; 7].` 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