Two congruent circles intersect each other at points A and B. Through A any line segment PAS is drawn so that P, Olie on the two circles. Prove that BP = BQ.

Two congruent circles intersect each other at points A and B .Through A any line segment PAQ is drawn so that P,Q lie on the two circles.Prove that BP=BQ

Two congruent intersecting circles.

In the figure, two circles intersect each other at points A and B. AP and AQ are the diameters of these circels. Prove that PBQ is a straight line.

Two circles intersect each other at point P an Q. If PA and PB are two diameter then find angleAQB .

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^(@) .

Two circles intersect each other at the points P and Q. Two straight lines through P and Q intersect one circle at the points A and C and the other circle at B and D. Prove the AC|| BD

Two circles intersect each other at P and Q. PA and PB are two diameters. Then angleAQB is

In the figure, two circles intersect each other in points P and Q. If tangent from point R touch the circles at S and T, then prove that RS=RT.

Two circles intersect at two points B and C . Through B,two line segments ABD and PBQ are drawn to intersect the circles at A,D and P, Q respectively (see Fig.10.40). Prove that /_ACP=/_QCD

Two circles intersect each other at point P and Q. Secants drawn through p and Q intersect the circles at points A,B and D,C Prove that : /_ ADC + /_ BCD = 180^(@)