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Консультация № 190986
10.05.2017, 17:53
0.00 руб.
1
3
1
Здравствуйте! У меня возникли сложности с таким вопросом (смотрите в приложении):
Прикрепленные файлы:
Обсуждение
11.05.2017, 07:32
общий
это ответ
Здравствуйте, svrvsvrv!
Выделяем полный квадрат
Значит у нас сдвиг по оси ОХ влево на 1 единицу, по оси ОУ вверх на 7, и вершина параболы имеет координаты (-1,7)
Что касается точек пересечения с осями то
1) с ОХ все просто , смотрим на свободный член с, в нашем случае с=8, значит парабола с ОУ пересекается в точке (0,8)
2) С ох: у=0
Дискриминант меньше нуля, с ОХ не пересекается
Выделяем полный квадрат
Значит у нас сдвиг по оси ОХ влево на 1 единицу, по оси ОУ вверх на 7, и вершина параболы имеет координаты (-1,7)
Что касается точек пересечения с осями то
1) с ОХ все просто , смотрим на свободный член с, в нашем случае с=8, значит парабола с ОУ пересекается в точке (0,8)
2) С ох: у=0
Дискриминант меньше нуля, с ОХ не пересекается
5
Спасибо.
11.05.2017, 11:05
общий
Адресаты:
значит будет так
Выделяем полный квадрат
Значит у нас сдвиг по оси ОХ влево на 1 единицу, по оси ОУ вниз на 9, и вершина параболы имеет координаты (-1,-9)
Что касается точек пересечения с осями то
1) с ОХ все просто , смотрим на свободный член с, в нашем случае с=-8, значит парабола с ОУ пересекается в точке (0,-8)
2) С ох: у=0
По теореме Виета корни х1=-4, х2=2
Парабола с ОХ пересекается в точках (-4,0) и (2,0)
Выделяем полный квадрат
Значит у нас сдвиг по оси ОХ влево на 1 единицу, по оси ОУ вниз на 9, и вершина параболы имеет координаты (-1,-9)
Что касается точек пересечения с осями то
1) с ОХ все просто , смотрим на свободный член с, в нашем случае с=-8, значит парабола с ОУ пересекается в точке (0,-8)
2) С ох: у=0
По теореме Виета корни х1=-4, х2=2
Парабола с ОХ пересекается в точках (-4,0) и (2,0)
Форма ответа
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