Найдите наименьшее значение функции y=9x -ln(x+5) 9
36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 27 Задание 12 № задачи в базе 2809
Найдите наименьшее значение функции y= на отрезке
Ответ: -36
Ключевые слова:
Задачи 12 исследование функции Задания ЕГЭ части 2 ЕГЭ по математике 2021 Математика 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Алгебра Функция Логарифм МатАнализ Производная
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Найдите наименьшее значение функции y=9x -ln(x+5) 9 ! 36 вариантов ЕГЭ 2021 ФИПИ школе Ященко Вариант 27 Задание 12
![Найдите наименьшее значение функции y=`9x-ln((x+5)^9)` на отрезке `[-4,5; 0].` 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)
