prove that if chords of congruent circles subtended equal angle at their centres then the chords are equal
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Let us consider two congruent circles (circles of same radius) with centres as O and O'.
In ∆AOB and ∆CO'D,
∠AOB = ∠CO'D (Given)
OA = OF (Radii of congruent circles)
OB = OD (Radii of congruent circles)
∆AOB = ∆CO'D (SAS congruence rule)
AB = CD (By CPCT)
Hence, if chords of congruent circles subtend equal angles at their centres, then the chords are equal.
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