Hey pls ans this ( Q. 8 )
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Answer:
Step-by-step explanation:
According to the question the diagram is attached .
Now to show that < CPA and < DPB are congruent ,we had to first congruent the two ∆ APC and ∆ DPB.
In both the triangles
PC = PB [ Radius of the circle]
< PBD = <PCA [ Alternate angles of parallel lines]
< PDB = <PAC [ Alternate angles of parallel lines]
From AAS criterion of Congruency both the Triangles ∆CPA and ∆DPB
so,
< CPA = < DPB [by C.P.C.T.]
hence proved.
Hope it helps you
Mark as brainliest please
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khush383:
Hi thanks for the given ans but in my question seg AB is above the point P so we can’t get the alternate angle
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