cho tam giác ABC vuông tại A , vẽ [B;QC] và [C;AD] chúng cắt nhau tại D .
chứng minh DB vuông góc với BC
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Vì ΔABC vuông cân tại A nên
Lại có: ( tính chất tam giác vuông).
Suy ra: ∠ C 1 = 45 0
Vì
∆
BCD vuông cân tại B nên
Lại có: ( tính chất tam giác vuông).
Suy ra: ∠ C 2 = 45 0
∠ (ACD) = ∠ C 1 + ∠ C 2 = 45 0 + 45 0 = 90 0
⇒ AC ⊥ CD
Mà AC ⊥ AB (gt)
Suy ra: AB //CD
Vậy tứ giác ABCD là hình thang vuông.
ΔBDC vuông cân tại B
=>góc BCD=góc BDC=45 độ
ΔABC vuông cân tại A
=>góc ABC=góc ACB=45 độ
góc ABC=góc DCB
mà hai góc này ở vị trí so le trong
nên AB//DC
mà AB vuông góc AC
nên DC vuông góc AC
Xét tứ giác ABDC có
AB//DC
góc CAB=90 độ
Do đó: ABDC là hình thang vuông
a: Xét ΔABC có BC^2=AB^2+AC^2
nên ΔABC vuông tại A
Xét ΔABD vuông tại D và ΔCAD vuông tại D có
góc DBA=góc DAC
=>ΔABD đồng dạng với ΔCAD
b: góc EAF+góc EDF=180 độ
=>AFDE nội tiếp
=>góc AFD+góc AED=180 độ
=>góc AFD=góc CED
Vì ∆ ABC vuông cân tại A nên \(\widehat{C_1}=45^o\)
Vì ∆ BCD vuông cân tại B nên \(\widehat{C_2}=45^o\)
\(\Rightarrow\widehat{ACD}=\widehat{C_1}+\widehat{C_2}=45^o+45^o=90^o\)
\(\Rightarrow\) AC ⊥ CD, AC ⊥ AB (gt)
Suy ra: AB // CD. Vậy tứ giác ABDC là hình thang vuông.
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làm tương tự
Cho tam giác ABC vuông tại A. Tia phân giác của góc ABC cắt AC tại D. Từ D kẻ DH vuông góc với BC tại H và DH cắt AB tại K. a) Chứng minh AD = DH. b) So sánh độ dài AD và DC. c) Chứng minh tam giác KBC là tam giác cân
bài làm
cách 2
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