Basic Proportionality Theorem.
Prove that the Lengths of the Tangents drawn from an external point to a circle are equal.
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given:
PQ and PR are tangents.
o is the centre of the circle
To prove:
PQ=PR
construction:
join OP,OQ and OR
proof:
in triangle OPQ and OPR,
OP=OP (common)
OQ=OR (radii of the same circle)
Angle OQP=Angle ORP =90 degree ( radius is perpendicular to the tangent at the point of contact)
by RHS congruence criteria,
triangle OPQ=triangle OPR
by CPCT,
PQ=PR
Hence Proved.
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