在三角形ABC中,AD=DB,AE=EC,CD与BE交与F,设AB=a,AC=b,AF=xa+b,则(x,y)为AF=xa+yb,不好意思啦
（1/3,1/3）
过程麻烦您打上呗
因为D、E两点都是中点，所以F点是重心,延长AF交BC于G点
因为a+b=2AG
所以AF=1/3a+1/3b
所以（1/3，1/3）
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其它商家同类产品这是个机器人猖狂的时代，请输一下验证码，证明咱是正常人~根据题意写出一次函数的解析式,然后根据所求点的坐标代入解析式便可求得一次函数的解析式,然后便可求出的高度.
建立如图所示的直角坐标系,则线段可看作一个一次函数的图象.由题意可得各点坐标为:点,,且所求的高度就为点的纵坐标.设直线的函数关系式为.把,代入得,解得,直线的函数关系式为.当时,,答:路灯杆的高度.
本题主要考查了一次函数的综合题,解答要注意数形结合思想的运用,是各地中考的热点,同学们要加强训练,属于中档题.
3803@@3@@@@一次函数的应用@@@@@@253@@Math@@Junior@@$253@@2@@@@一次函数@@@@@@51@@Math@@Junior@@$51@@1@@@@函数@@@@@@7@@Math@@Junior@@$7@@0@@@@初中数学@@@@@@-1@@Math@@Junior@@$3997@@3@@@@相似三角形的应用@@@@@@266@@Math@@Junior@@$266@@2@@@@图形的相似@@@@@@53@@Math@@Junior@@$53@@1@@@@图形的变化@@@@@@7@@Math@@Junior@@$7@@0@@@@初中数学@@@@@@-1@@Math@@Junior@@
@@51@@7##@@53@@7
求解答 学习搜索引擎 | 阅读理解九年级一班数学学习兴趣小组在解决下列问题中,发现该类问题不仅可以应用"三角形相似"知识解决问题,还可以"建立直角坐标系,应用一次函数"解决问题.请先阅读下列"建立直角坐标系,应用一次函数"解决问题的方法,然后再应用此方法解决后续问题.问题:如图(1),直立在点D处的标杆CD长3m,站立在点F处的观察者从点E处看到标杆顶C,旗杆顶A在一条直线上.已知BD=15m,FD=2m,EF=1.6m,求旗杆高AB.解:建立如图(2)所示的直角坐标系,则线段AE可看作一个一次函数的图象.由题意可得各点坐标为:点E(0,1.6),C(2,3),B(17,0),且所求的高度就为点A的纵坐标.设直线AE的函数关系式为y=kx+b.把E(0,1.6),C(2,3)代入得\left\{\begin{array}{ccc}b=1.6\\2k+b=3.\end{array}\right.解得\left\{\begin{array}{ccc}k=0.7\\b=1.6.\end{array}\right.所以y=0.7x+1.6.所以当x=17时,y=0.7×17+1.6=13.5,即AB=13.5(m).解决问题请应用上述方法解决下列问题:如图(3),河对岸有一路灯杆AB,在灯光下,小明在点D处测得自己的影长DF=3m,沿BD方向到达点F处再测得自己的影长FG=4m.如果小明的身高为1.6m,求路灯杆AB的高度.MIME-Version: 1.0
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