Question

In the figure given below , l ll m and t is transversal. Find the value of ∠x, ∠y.

Answer 1

✧$\huge \mathcal \red {\underline{\underline{A}}}$ $\huge \mathcal \green {\underline{\underline{N}}}$ $\huge \mathcal \pink {\underline{\underline{S}}}$ $\huge \mathcal \blue {\underline{\underline{W}}}$ $\huge \mathcal \orange {\underline{\underline {E}}}$ $\huge \mathcal \purple {\underline{\underline{R}}}$✧

Given :

✵ $l \parallel m$

✵ t is transversal

To find :

➵ $\angle x$

➵ $\angle y$

Solution :

➵ Since, t is transversal line

➜ $\angle x + 40° = 180° \: \: \: \: \: \: \: \: \: \: \: (Linear \: pair)$

➜ $\angle x = 180° - 40°$

➜ $\angle x = 140°$

➵ $\angle y = 40° \: \: \: \: \: \: \: \: \: \: (corresponding \: angle)$

Results :

➵ $\angle x = 140°$

➵ $\angle y = 40°$

____________________☆

Answer 2

Answer:

x = 140°

y = 40°

Step-by-step explanation:

hope it helps ...