13. M is a point lying outside the circle, whose centre is O. MP and MQ are tangents to the circle at P and Q respectively. If a tangent RS is drawn at point N lying on the major arc PNQ to intersect MP produced at R and MQ produced at S and PQ//RS, then prove that the perimeter of MRS is 2(MP+RS)?

13. M is a point lying outside the circle, whose centre is O. MP and M

1.	13. M is a point lying outside the circle, whose centre is O. MP and MQ are tangents to the circle at P and Q respectively. If a tangent RS is drawn at point N lying on the major arc PNQ to intersect MP produced at R and MQ produced at S and PQ//RS, then prove that the perimeter of MRS is 2(MP+RS)?
Answer» 13. M is a point lying outside the circle, whose centre is O. MP and MQ are tangents to the circle at P and Q respectively. If a tangent RS is drawn at point N lying on the major arc PNQ to intersect MP produced at R and MQ produced at S and PQ//RS, then prove that the perimeter of MRS is 2(MP+RS)?

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13. M is a point lying outside the circle, whose centre is O. MP and MQ are tangents to the circle at P and Q respectively. If a tangent RS is drawn at point N lying on the major arc PNQ to intersect MP produced at R and MQ produced at S and PQ//RS, then prove that the perimeter of MRS is 2(MP+RS)?

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