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Prove that equal chords of a circle subtend equal angles at the centre.
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Let AB and BC be 2 chords
As perpendicular drawn from centre bisects the chord
As AOBand OBC are isosceles
therefore
BOD = DOC
AOE = EOB
IN triangle EOB AND BOD
OB = OB ( COMMON)
OEB= ODB=90
EB= BD
SO EOB~BOD
SO <EOB = <BOD
2<EOB = 2<BOD
AOB= BOC
HENCE PROVED
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