Cho ∆ABC 3 góc nhọn; 3 đường cao AD, BE, CF cắt nhau tại H. Chứng minh:
a) ∆AEB ~ ∆AFC
b) ∆ADB ~ ∆AFH
c) ∆AEF ~ ∆ABC
d) ∆BDH ~ ∆AEH
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Tam giác ADE và tg ABC có
\(\hept{\begin{cases}\widehat{A}chung\\\\\frac{AD}{AE}=\frac{AB}{AC}\left(\frac{AD}{AB}=\cos\widehat{A}=\frac{AE}{AC}\right)\end{cases}}\)
Suy ra ADE đồng dạng ABC
=> đpcm
Xét ΔADB vuông tại D và ΔAEC vuông tại E có
\(\widehat{A}\) chung
Do đó: ΔADB\(\sim\)ΔAEC
Suy ra: AD/AE=AB/AC
hay AD/AB=AE/AC
Xét ΔADE và ΔABC có
AD/AB=AE/AC
\(\widehat{A}\) chung
Do đó: ΔADE\(\sim\)ΔABC
Suy ra: \(\widehat{ADE}=\widehat{ABC}\)