Найдите наименьшее значение функции y = (1-x) e (2-x)
36 вариантов ФИПИ Ященко 2022 Вариант 24 Задание 11 № задачи в базе 3270
Найдите наименьшее значение функции y= на отрезке [0,5; 5]
Ответ: -1
Ключевые слова:
Задания ЕГЭ части 1 Задачи 12 исследование функции ЕГЭ по математике 2023 Математика 36 вариантов ЕГЭ 2023 ФИПИ школе Ященко ЕГЭ по математике 2022 Математика 36 вариантов ЕГЭ 2022 ФИПИ школе Ященко Вариант 24 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Функция МатАнализ Производная
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Найдите наименьшее значение функции y = (1-x) e (2-x)! 36 вариантов ФИПИ Ященко 2022 Вариант 24 Задание 11
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