题目内容
如图,在△ABC中,AB=AC=2,BC=
,点D在BC边上,∠ADC=
,则AD的长为 
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试题分析:由A向BC作垂线,垂足为E,根据三角形为等腰三角形求得BE,进而再Rt△ABE中,利用BE和AB的长求得B,则AE可求得,然后在Rt△ADE中利用AE和∠ADC求得AD.解:由A向BC作垂线,垂足为E,∵AB=AC,∴BE=

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点评:本题主要考查了解三角形问题.考查了学生分析问题和解决问题的能力.
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