реальный ЕГЭ 2017 (вариант 18.4)
№ задачи в базе 468
Найдите все значения параметра a, при каждом из которых уравнение имеет ровно один корень на отрезке
Ответ:
Ключевые слова:
Реальныe варианты ЕГЭ по математике Задания ЕГЭ части 2 Задачи 18 с параметрами ЕГЭ 2017 Реальный ЕГЭ 2017 Алгебра Логарифм Параметры Уравнение Иррациональные уравнения
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Примечание:
реальный ЕГЭ 2017 (вариант 18.4)
![Найдите все значения параметра a, при каждом из которых уравнение ` sqrt(5x-3)*ln(x^2-6x+10-a^2)=0 ` имеет ровно один корень на отрезке `[0;3].` 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🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
