The chord of contact of tangents from a point to a circle passes through

MATHEMATICS · Single correct · ICSE · Mathematics · Geometry · Geometry

Problem

The chord of contact of tangents from a point PP to a circle passes through QQ. If l1l_1 and l2l_2 are the lengths of tangents from PP and QQ to the circle, then PQPQ is equal to (1) l1+l22\frac{l_1 + l_2}{2} (2) l1−l22\frac{l_1 - l_2}{2} (3) l12+l22\sqrt{l_1^2 + l_2^2} (4) l12−l22\sqrt{l_1^2 - l_2^2}

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