ЕГЭ 2017 реал (вариант 18.2)
№ задачи в базе 464
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:
ЕГЭ 2017 реал (вариант 18.2)
Графическое Решение
![Найдите все значения параметра a, при каждом из которых уравнение ` sqrt(2x-1)*ln(4x-a)=sqrt(2x-1)*ln(5x+a) ` имеет ровно один корень на отрезке `[0;1].` 0](data:image/jpeg;base64,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🔥 Оценки экспертов решений задания 18 ЕГЭ по математике профильного уровня. Сканы реальных работ прошлых лет
