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数学
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已知:如图,在△ABC中,AB=AC,∠A=120°,AB的垂直平分线MN分别交BC,AB于点M,N,求证:CM=2BM.
人气:315 ℃ 时间:2019-09-27 05:44:41
解答
证法1:如答图所示,连接AM,∵∠BAC=120°,AB=AC,∴∠B=∠C=30°,∵MN是AB的垂直平分线,∴BM=AM,∴∠BAM=∠B=30°,∴∠MAC=90°,∴CM=2AM,∴CM=2BM.证法二:如答图所示,过A作AD∥MN交BC于点D.∵MN是AB的...
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已知:如图,在△ABC中,AB=AC,∠A=120°,AB的垂直平分线MN分别交BC,AB于点M,N,求证:CM=2BM.
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已知:如图,在△ABC中,AB=AC,∠A=120°,AB的垂直平分线MN分别交BC,AB于点M,N,求证:CM=2BM.
已知:如图,在△ABC中,AB=AC,∠A=120°,AB的垂直平分线MN分别交BC,AB于点M,N,求证:CM=2BM.
如图,△ABC中,AB=AC,∠C=30゜,AB的垂直平分线MN分别交BC、AB于点M、N,试探究BM与CM之间的数量关系.
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