摘要: 解:(1)点在轴上························································································· 1分 理由如下: 连接.如图所示.在中... . 由题意可知: 点在轴上.点在轴上.············································································ 3分 (2)过点作轴于点 . 在中.. 点在第一象限. 点的坐标为····························································································· 5分 由(1)知.点在轴的正半轴上 点的坐标为 点的坐标为······························································································· 6分 抛物线经过点. 由题意.将.代入中得 解得 所求抛物线表达式为:·························································· 9分 (3)存在符合条件的点.点.············································································ 10分 理由如下:矩形的面积 以为顶点的平行四边形面积为. 由题意可知为此平行四边形一边. 又 边上的高为2······································································································ 11分 依题意设点的坐标为 点在抛物线上 解得.. . 以为顶点的四边形是平行四边形. .. 当点的坐标为时. 点的坐标分别为., 当点的坐标为时. 点的坐标分别为..·················································· 14分 (以上答案仅供参考.如有其它做法.可参照给分)

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