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数学
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如图,在△ABC中,已知AB=BC=CA,AE=CD,AD与BE交于点P,BQ⊥AD于点Q,求证:BP=2PQ.
人气:115 ℃ 时间:2019-09-17 17:20:25
解答
证明:∵AB=BC=CA,∴△ABC为等边三角形,∴∠BAC=∠C=60°,在△ABE和△CAD中AB=AC∠BAC=∠CAE=DC∴△ABE≌△CAD(SAS),∴∠ABE=∠CAD,∵∠BPQ=∠ABE+∠BAP,∴∠BPQ=∠CAD+∠BAP=∠CAB=60°,∵BQ⊥AD∴∠BQ...
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三角形ABC中,AB=BC=CA,AE=CD,AD,BE相交于点P,BQ垂直AD于Q.试说明BP=2PQ的理由
如图,在△ABC中,已知AB=BC=CA,AE=CD,AD与BE交于点P,BQ⊥AD于点Q,求证:BP=2PQ.
如图,在△ABC中,已知AB=BC=CA,AE=CD,AD与BE交于点P,BQ⊥AD于点Q,求证:BP=2PQ.
如图,在△ABC中,已知AB=BC=CA,AE=CD,AD与BE交于点P,BQ⊥AD于点Q,求证:BP=2PQ.
已知,如图,△ABC是等边三角形,AE=CD,BQ⊥AD于Q,BE交AD于点P, 求证:BP=2PQ.
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