In Figure, common tangents `P Qa n dR s` to two circle intersect at `Adot` Prove that `P Q=R Sdot`

In Figure,common tangents PQ and Rs to two circle intersect at A .Prove that PQ=RS .

In the adjacent figure, common tangents PQ and RS to two circles intersect at A. Prove that PQ = RS.

In figure, common tangents AB and CD to two circles intersect at E. Prove that AB=CD.

In figure, common tangents AB and CD to two circles intersect at E. Prove that AB=CD.

In the adjoining figure, common tangents AB and CD to two circles intersect at P. Prove that AB=CD.

In the adjoining figure, common tangents AB and CD to two circles intersect at P. Prove that AB=CD.

In the figure, PQ and RS are the common tangents to two circles intersecting at O. Prove that PQ=RS

In figure, two circles intersect each other at points S and R. Their common tangent PQ touches the circle at points P,Q. Prove that, /_PRQ+/_PSQ=180^(@) .

In Fig. 10.62, P O_|_Q O . The tangents to the circle at P and Q intersect at a point T . Prove that P Q and O T are right bisectors of each other. (FIGURE)

Two circles intersects in points P and Q. A secant passing through P intersects the circles in A and B respectively. Tangents to the circles at A and B intersect at T. Prove that the A,Q,B and T lie on a circle.