\(\widehat{B_2}=\widehat{B_4}=60^0\left(đối.đỉnh\right)\\ \widehat{B_2}+\widehat{B_1}=180^0\left(kề.bù\right)\\ \Rightarrow\widehat{B_1}=180^0-60^0=120^0\\ \Rightarrow\widehat{B_3}=\widehat{B_1}=120^0\left(đối.đỉnh\right)\)
Vì a//b nên \(\widehat{B_2}=\widehat{A_4}=60^0;\widehat{B_1}=\widehat{A_3}=120^0\left(so.le.trong\right)\)
Ta có \(\left\{{}\begin{matrix}\widehat{A_2}=\widehat{A_4}=60^0\\\widehat{A_1}=\widehat{A_3}=120^0\end{matrix}\right.\left(đối.đỉnh\right)\)