Prove that if chords of congruent circles subtend equal angles at their centres, then
the chords are equal.
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In ∆ AOB & ∆ PXQ ,
AO = PX [ Radius of the circle ]
∠AOB = ∠PXQ [ Triangles are equal ]
BO = XQ [ Radius of the circle ]
∆ AOB ≈ ∆PXQ ( SAS rule )
Hence , AB = PQ [ CPCT ]
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