theorem of perpendicular drawn from a centre of a circle on its chord bisects the chord
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Given - op is perpendicular to ab which is a chord of a circle
prove that - ap = pb
In triangle oap and apb
op=op ( common )
oa=ob ( equal raddi)
by Rhs
triangle oap congurent to oap
by cpct ap=pb
hence proved that the perpendicular to the chord bisects the chord
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