Найдите наименьшее значение функции y=sqrt(-x^2+4)+1
Тренировочный вариант 304 от Ларина Задание 12 № задачи в базе 2177
Найдите наименьшее значение функции на отрезке
Ответ: 11
Ключевые слова:
Задачи 12 исследование функции Задания ЕГЭ части 2 ЕГЭ 2020 Ларин варианты 304 тренировочный вариант от Ларина Функция Тригонометрия МатАнализ Производная Экстремум
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Найдите наименьшее значение функции y=sqrt(-x^2+4)+1 ! Тренировочный вариант 304 от Ларина Задание 12
![Найдите наименьшее значение функции `y=2cos(x)-16x+9` на отрезке `[-(3pi)/2; 0].` 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)
