Найдите наименьшее значение функции y= 4sinx - 6x +7
36 вариантов ФИПИ Ященко 2022 Вариант 11 Задание 11 № задачи в базе 3181
Найдите наименьшее значение функции y= на отрезке
Ответ: 7
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 11 ( из 36 вариантов заданий ЕГЭ 2022 ФИПИ Ященко) Функция Тригонометрия МатАнализ Производная
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Найдите наименьшее значение функции y= 4sinx - 6x +7 ! 36 вариантов ФИПИ Ященко 2022 Вариант 11 Задание 11
![Найдите наименьшее значение функции y=`4sin(x)-6x+7` на отрезке `[-(3pi)/2; 0].` 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)
