if the angle suspended by the chords of a circle at the centre are equal than the chords are equal in length- Prove it
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Answer:
Given : In a circle C(O,r) , ∠AOB = ∠COD
To Prove : Chord AB = Chord CD .
Proof : In △AOB and △COD
AO = CO [radii of same circle]
BO = DO [radii of same circle]
∠AOB = ∠COD [given]
⇒ △AOB ≅ △COD [by SAS congruence axiom]
⇒ Chord AB = Chord CD [c.p.c.t]
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