Ященко ЕГЭ 2018 10 вариантов вариант 2 задача 18
Ященко ЕГЭ 2017 30 вариантов вариант 13 задание 18 № задачи в базе 825
Найдите все значения параметра а, при каждом из которых множество значений функции содержит отрезок [2; 3]
Ответ: 0
Ключевые слова:
Задания ЕГЭ части 2 Задачи 18 с параметрами ЕГЭ 2017 Ященко ЕГЭ 2017 30 вариантов Алгебра Функция Параметры Уравнение МатАнализ Производная Задачники Пособия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Ященко ЕГЭ 2018 10 вариантов вариант 2 задача 18 ! Ященко ЕГЭ 2017 30 вариантов вариант 13 задание 18
![Найдите все значения параметра а, при каждом из которых множество значений функции `y=(sqrt(a)-2cos(x)+1)/((sin(x))^2+a+2sqrt(a)+1)` содержит отрезок [2; 3] 0](data:image/jpeg;base64,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![Найдите все значения параметра а, при каждом из которых множество значений функции `y=(sqrt(a)-2cos(x)+1)/((sin(x))^2+a+2sqrt(a)+1)` содержит отрезок [2; 3] 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🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
