ларин егэ по математике 2019 профильный уровень Вариант 265 Задание 12
№ задачи в базе 1496
Найдите наибольшее значение функции y= на отрезке
Ответ: 320
Ключевые слова:
Задачи 12 исследование функции Задания ЕГЭ части 2 ЕГЭ 2019 Ларин варианты 265 тренировочный вариант от Ларина Функция МатАнализ Производная
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
ларин егэ по математике 2019 профильный уровень Вариант 265 Задание 12
Графическое Решение
![Найдите наибольшее значение функции y=`(x-1)*2^x` на отрезке `[2; 6].` 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)
