Найдите все значения параметра a, при каждом из которых уравнение sqrt(x-a)sinx = -sqrt(x-a) cosx имеет ровно один корень
Досрочный ЕГЭ 2023 по математике (резервный день) 19-04-2023 Задание 17 № задачи в базе 463
Найдите все значения параметра a, при каждом из которых уравнение имеет ровно один корень на отрезке[0;]
Ответ:
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 18 с параметрами ЕГЭ по математике 2023 Досрочный ЕГЭ 2023 по математике резервный день 19-04-2023 ЕГЭ 2017 Реальный ЕГЭ 2017 Алгебра Параметры Уравнение Иррациональные уравнения Тригонометрия
ФИПИ 2024 🔥
ФИПИ 2024 🔥
Примечание:
Найдите все значения параметра a, при каждом из которых уравнение sqrt(x-a)sinx = -sqrt(x-a) cosx имеет ровно один корень ! Досрочный ЕГЭ 2023 по математике (резервный день) 19-04-2023 Задание 17 # ЕГЭ 2017 реал (вариант 18.1)
Графическое Решение
![Найдите все значения параметра a, при каждом из которых уравнение ` sqrt(x-a)*sinx=-sqrt(x-a)*cosx ` имеет ровно один корень на отрезке[0;`pi`] 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)
🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
