摘要:如图11所示.点表示广场上的一盏照明灯. (1)请你在图中画出小敏在照明灯照射下的影子, (2)若小丽到灯柱的距离为4.5米.照明灯到灯柱的距离为1.5米.小丽目测照明灯的仰角为.她的目高为1.6米.试求照明灯到地面的距离. (参考数据:..) 解:(1)如图线段是小敏的影子. (2)过点作于. 过点作于.交于点. 则 在中.. (米)······················································································ 6分 ···································································································· 7分 (米)················································································ 8分 米······························································································ 9分 (米) 答:照明灯到地面的距离为5.9米········································································· 10分
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如图11所示,已知抛物线
与
轴交于A、B两点,与
轴交于点C.

【小题1】求A、B、C三点的坐标
【小题2】过点A作AP∥CB交抛物线于点P,求四边形ACBP的面积.
【小题3】在
轴上方的抛物线上是否存在一点M,过M作MG
轴于点G,使以A、M、G三点为顶点的三角形与
PCA相似.若存在,请求出M点的坐标;否则,请说明理由.
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【小题1】求A、B、C三点的坐标
【小题2】过点A作AP∥CB交抛物线于点P,求四边形ACBP的面积.
【小题3】在
如图11所示,在梯形ABCD中,已知AB∥CD, AD⊥DB,AD=DC=CB,AB=4.以AB所在直线为
轴,过D且垂直于AB的直线为
轴建立平面直角坐标系.
(1)求∠DAB的度数及A、D、C三点的坐标;
(2)求过A、D、C三点的抛物线的解析式及其对称轴L.
(3)若P是抛物线的对称轴L上的点,那么使
PDB为等腰三角形的点P有几个?(不必求点P的坐标,只需说明理由)
如图11所示,已知抛物线
与
轴交于A、B两点,与
轴交于点C.
![]()
1.求A、B、C三点的坐标
2.过点A作AP∥CB交抛物线于点P,求四边形ACBP的面积.
3.在
轴上方的抛物线上是否存在一点M,过M作MG![]()
轴于点G,使以A、M、G三点为顶点的三角形与
PCA相似.若存在,请求出M点的坐标;否则,请说明理由.
查看习题详情和答案>>