36 вариантов ФИПИ Ященко 2019 ВАРИАНТ 2 Задание 12
№ задачи в базе 1290
Найдите наименьшее значение функции y= на отрезке
Ответ: 13
Ключевые слова:
Задачи 12 исследование функции Задания ЕГЭ части 2 ЕГЭ 2019 36 вариантов ФИПИ егэ 2019 математика ященко Функция Логарифм МатАнализ Производная Экстремум Задачники Пособия
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Примечание:
36 вариантов ФИПИ Ященко 2019 ВАРИАНТ 2 Задание 12
Графическое Решение
![Найдите наименьшее значение функции y=`5x-ln(5x)+12` на отрезке `[1/10; 1/2].` 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)
