Tangents PA and PB are drawn to a circle with centre O from a point P outside the circle. Prove that angleOPA =angle OAM
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Answered by
10
Sloution:
constitution - join O with P.
prof:
OA = OB (radius of circle)
PA = PB (Tangent drawn from same point on circle are equal)
OP = OP (common side)
=> triangleOAP = traingleOPB (SSS congruence criterion)
so, angle oap = angle obp (C.P.C.T)
Hence, proved
constitution - join O with P.
prof:
OA = OB (radius of circle)
PA = PB (Tangent drawn from same point on circle are equal)
OP = OP (common side)
=> triangleOAP = traingleOPB (SSS congruence criterion)
so, angle oap = angle obp (C.P.C.T)
Hence, proved
Answered by
4
Triangle OAP=Triangle OPB(SSS Congruent criteria
CPCT
CPCT
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