Cho tam giác ABC nhọn có góc B>góc C ;2 đường cao AD và BE cắt nhau tại H.
a)C/m HC>HB
b)Vẽ HF vuông góc với AB;C/m C,H,F thẳng hàng.
c)C/m AB+AC>2AD
d)C/m HA+HB+HC <AB+AC
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Bài 2:
Đặt số đo góc B là x, số đo góc C là y
Theo đề, ta có:
\(\left\{{}\begin{matrix}x+y=90\\x-y=24\end{matrix}\right.\Leftrightarrow\left\{{}\begin{matrix}2x=114\\x+y=90\end{matrix}\right.\Leftrightarrow\left\{{}\begin{matrix}x=57^0\\y=33^0\end{matrix}\right.\)
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a: \(\widehat{B}>\widehat{C}\)
nên AB<AC
Xét ΔABC có AB<AC
mà DB là hình chiếu của AB trên BC
và DC là hình chiếu của AC trên BC
nên DB<DC
Xét ΔHBC có DB<DC
mà DB là hình chiếu của HB trên BC
và DC là hình chiếu của HC trên BC
nên HB<HC
b: Xét ΔABC có
AD là đường cao
BE là đường cao
AD cắt BE tại H
DO đó: H là trực tâm
=>CH\(\perp\)AB
mà HF\(\perp\)AB
và CH,HF có điểm chung là H
nên C,H,F thẳng hàng