Question

in the given figure if AB|| ED then find the value of x​

Answer 1

Answer:

$\huge\colorbox{yellow}{Given\:-}$

AB || ED

$\huge\colorbox{yellow}{To\:Find\:-}$

The value of x

$\huge\colorbox{yellow}{Solution\:-}$

ECF = 180° - DCF

= 180° - 62°

= 118°

In Δ CEF

ECF + CEF + EFC = 180°

= 118° + 36° + x = 180°

= x = (180° - 36° - 118°)

$\pink{ = > x = 26}$

$\huge\colorbox{yellow}{Thank\:You}$

Answer 2

Given :

AB ||ED , ∠ABC = 57° = ∠DCF [corresponding angles]

∠ECF = 180° - ∠DCF

= 180° - 57°

= 123°

In ΔCEF,

∠ECF + ∠CEF + ∠EFC = 180°

123° + 33° + x = 180°

x = (180° - 33°- 123°)

x = 24°

x = 24°I hope you satisfied with my answer.

x = 24°I hope you satisfied with my answer.Please mark as brainlist .