Найдите наибольшее значение функции y=14*sqrt(2)*sin(x)-14x+3.5pi+3
Тренировочный вариант 279 от Ларина Задание 12 № задачи в базе 1731
Найдите наибольшее значение функции на отрезке
Ответ: 17
Ключевые слова:
Задачи 12 исследование функции Задания ЕГЭ части 2 ЕГЭ 2019 Ларин варианты 279 тренировочный вариант от Ларина Функция Тригонометрия МатАнализ Производная Экстремум
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Найдите наибольшее значение функции y=14*sqrt(2)*sin(x)-14x+3.5pi+3 ! Тренировочный вариант 279 от Ларина Задание 12
![Найдите наибольшее значение функции `y=14*sqrt(2)*sin(x)-14x+3.5pi+3` на отрезке `[0; pi/2].` 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)
