In the figure l ∥m, ∠AOD =90
and ∠ODB =30
. Are △OCA and △ODB
similar? If yes, by which criterion
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Given : l ∥m ∠AOD =90
° and ∠ODB =30°
To Find : Are △OCA and △ODB Similar
Solution:
We even Does not need ∠AOD value
As ∠AOC = ∠BOD ( vertically opposite angle )
As ∠AOD = 90
°
Hence ∠AOC = ∠BOD = 90°
∠OCA = ∠ODB = 30° ( interior alternate angles ) ( even this value of angle is not required as both angles are equal )
∠OAC = ∠OBD ( interior alternate angles )
in △OCA and △ODB
∠AOC = ∠BOD
∠OCA = ∠ODB
∠OAC = ∠OBD
Triangles are Similar using AA or AAA criteria
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