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given: In the figure O is centre of the circle AB is chord, F is a point on AB such that AB = BF
Construction: join OA = OB
Proof: In right triangle ∆ OAF and ∆ OBF
OA= OB (R) ( radii of the same circle)
OP= OP (S) (common)
therefore ∆ OAF =~ ∆ OBF ( RHS)
AP = BP (cpct)
hence proved
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