Найдите наименьшее значение функции y= 6x -3sinx - 5pi
Тренировочный вариант 368 от Ларина Задание 11 (12) ЕГЭ № задачи в базе 3098
Найдите наименьшее значение функции y= на отрезке
Ключевые слова:
Задания ЕГЭ части 1 Задачи 12 исследование функции ЕГЭ по математике 2022 Ларин варианты 368 тренировочный вариант от Ларина Функция Тригонометрия МатАнализ Производная Экстремум
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
ФИПИ 2025 🔥
Тренажёр ЕГЭ первой части
Примечание:
Найдите наименьшее значение функции y= 6x -3sinx - 5pi ! Тренировочный вариант 368 от Ларина Задание 11 (12) ЕГЭ
![Найдите наименьшее значение функции y=`6x-3sin(x)-5pi` на отрезке `[(5pi)/6; (3pi)/2].` 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)
