Тренировочный вариант 265 от Ларина Задание 18
№ задачи в базе 1493
Найдите все значения параметра a, при которых уравнение имеет на промежутке единственный корень
Ответ:
Ключевые слова:
Задания ЕГЭ части 2 Задачи 18 с параметрами ЕГЭ 2019 Ларин варианты 265 тренировочный вариант от Ларина Алгебра Параметры Уравнение Тригонометрия
ФИПИ 2025 🔥
ФИПИ 2025 🔥
Примечание:
Тренировочный вариант 265 от Ларина Задание 18
![Найдите все значения параметра a, при которых уравнение `(cos(x)-1)^2=a(3cos(x)+4sin^2(x)-8)` имеет на промежутке `(0; pi/2].` единственный корень 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![Найдите все значения параметра a, при которых уравнение `(cos(x)-1)^2=a(3cos(x)+4sin^2(x)-8)` имеет на промежутке `(0; pi/2].` единственный корень 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)
🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
