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Hi I don't know if it is correct or wrong but iam just trying.
Given: In the adjoining circle, MN || PQ.
To Prove: Chord PB = Chord QB.
Proof: In triangle PBQ and triangle POQ
1. MN || PQ { Given }
2. PQ = PQ { Common side }
Therefore according to SSS Rule
triangle PBQ = triangle POQ
Therefore PB = OB { C.P.C.T }
Hence Proved.
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