a) Ta có: \(a\perp AB,b\perp AB\Rightarrow a//b\)
b) Ta có: a//b
\(\Rightarrow\widehat{BDC}+\widehat{ACD}=180^0\)(trong cùng phía)
\(\Rightarrow\widehat{BDC}=180^0-50^0=130^0\)
\(\Rightarrow\widehat{BDC}=\widehat{C_2}=130^0\)(so le trong)
a) vì a⊥AB, b⊥AB⇒a//b
b) a//b⇒\(\widehat{ACD}+\widehat{BDC}=180^o\left(2.góc.trong.cùng.phía\right)\Rightarrow\widehat{BDC}=130^o\)
Ta có: \(\widehat{ACD}+\widehat{C_2}=180^o\left(2.góc.kề.bù\right)\Rightarrow\widehat{C_2}=130^o\)
a, Ta có: AB ⊥ a
AB ⊥ b
\(\Rightarrow\) a//b (Quan hệ từ vuông góc đến song song)
b. Ta có: a//b (chứng minh trên)
\(\Rightarrow\) \(\widehat{ACD}+\widehat{BDC}=180^o\) (2 góc trong cùng phía)
Thay số: \(50^o+\widehat{BCD}=180^o\)
\(\widehat{BCD}=180^o-50^o\)
\(\widehat{BCD}=130^o\)
Ta có: \(\widehat{C}\)2 = \(\widehat{BDC}=130^o\) (So le trong)
