Math, asked by Sharmarajesh5893, 1 year ago

In figure 2.22, ray AE || ray BD, ray AF is the bisector of ∠EAB and ray BC is the bisector of ∠ABD. Prove that line AF || line BC.

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Answers

Answered by mayur0031
122
hope it is useful for you
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Answered by amitnrw
109

Answer:

In figure 2.22, ray AE || ray BD, ray AF is the bisector of ∠EAB and ray BC is the bisector of ∠ABD.

Proved that line AF || line BC.

Step-by-step explanation:

ray AE || ray BD

∠BAE  = ∠ABD

=> ∠BAF + ∠EAF = ∠ABC + ∠DBC

=> x  + x  = y + y

=> 2x = 2y

=> x = y

∠BAF = x

∠ABC  = y

=> ∠BAF = ∠ABC

AF ║ BC

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