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電子課本網(wǎng) 第18頁

第18頁

信息發(fā)布者:
A
B
$BP = DP$
$AB = CD$
$\angle A = \angle C$
$\angle B = \angle D$ 
$90$
$3$
解:猜想:$BF\perp AE。$
理由:$\because\angle ACB = 90^{\circ}$
$\therefore\angle ACE=\angle BCD = 90^{\circ}。$
在$Rt\triangle BDC$和$Rt\triangle AEC$中
$\begin{cases}BC = AC\\BD = AE\end{cases},$
$\therefore Rt\triangle BDC\cong Rt\triangle AEC(HL),$
$\therefore\angle CBD=\angle CAE。$
又$\because\angle CAE+\angle E = 90^{\circ},$$\therefore\angle EBF+\angle E = 90^{\circ},$
$\therefore\angle BFE = 90^{\circ},$$\therefore BF\perp AE。$
C
A
$50^{\circ}$或$130^{\circ}$