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電子課本網(wǎng) 第48頁(yè)

第48頁(yè)

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???$解:(1)因?yàn)椤鰽BC為等邊三角形$???
???$所以AB=BC=AC,∠A=∠B=∠C=60°$???
???$又因?yàn)锳D=BE=CF$???
???$所以AF= EC= BD$???
???$所以\frac {AF}{AD}=\frac {BD}{BE}=\frac {CE}{CF}$???
???$又∠A=∠B=∠C$???
???$所以△ADF∽△BED∽△CFE$???
???$(2)因?yàn)椤鰽DF∽△BED∽△CFE$???
???$所以∠ADF=∠BED= ∠CFE,$???
???$∠AFD=∠BDE= ∠CEF$???
???$所以∠EDF= ∠DFE=∠DEF= 60°$???
???$所以△DEF為等邊三角形$???
???$所以△DEF∽△ABC$???

???$解:可能$???
???$因?yàn)檎叫蜛BCD的邊長(zhǎng)為2 , AE=EB $???
???$所以AD=2 , AE=1$???
???$所以DE=\sqrt{AD2+AE2}=\sqrt{5}$???
???$①當(dāng)△AED∽△CMN時(shí),$???
???$\frac {AE}{CM}=\frac {DE}{MN}$???
???$因?yàn)锳E=1,DE=\sqrt{5},MN=1$???
???$所以\frac {1}{MN}=\frac {\sqrt{5}}{1}$???
???$所以CM=\frac {\sqrt{5}}{5}$???
???$②當(dāng)△AED∽△CNM時(shí),$???
???$\frac {AD}{CM}=\frac {DE}{MN}$???
???$AD= 2,DE=\sqrt{5},MN = 1$???
???$所以\frac {2}{CM}=\frac {\sqrt{5}}{1}$???
???$所以CM=\frac {2\sqrt{5}}{5}$???
???$綜上所述,相似時(shí)CM的長(zhǎng)為\frac {\sqrt{5}}{5}或\frac {2\sqrt{5}}{5}$???