При каких значениях параметра а неравенство abs((x^2-x-2a)/(x-a)-1)<=2 имеет единственное решение на промежутке [1;3]
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При каких значениях параметра а неравенство имеет единственное решение на промежутке [1;3]
Ответ: a=3
Ключевые слова:
Примечание:
#2014
![При каких значениях параметра а неравенство ` abs((x^2-x-2a)/(x-a)-1)<=2 ` имеет единственное решение на промежутке [1;3] 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🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
