Prove that the lengths of tangents drawn from an external point to a circle are
equal.
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Step-by-step explanation:
Let the center of the circle be o and the two tangents be pq and pr with points of contact q and r respectively.
join o and p.
now,
In triangles pqo and pro we've:-
<q=<r=90° [tangents form 90°with radius]
po=po [common in both triangles]
qo=ro [radii of the same circle]
hence by RHS rule of congruency,
triangle pqo is congruent to triangle pro
and,
pq=pr [C.P.C.T.]
hence prooved...
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