Home
Class 10
MATHS
Given : In trapezium PQRS, side PQabs()S...

Given : In trapezium PQRS, side PQ`abs()`SR, AR = 5 AP, AS = 5 AQ, then prove that SR=5 PQ.

Text Solution

Verified by Experts

The correct Answer is:
`therefore` SR = 5 PQ
Promotional Banner

Topper's Solved these Questions

  • SIMILARITY

    TARGET PUBLICATION|Exercise Practice Set 1.4|7 Videos
  • SIMILARITY

    TARGET PUBLICATION|Exercise Problem Set - 1|19 Videos
  • SIMILARITY

    TARGET PUBLICATION|Exercise Practice Set 1.2|11 Videos
  • QUESTION FROM STD. IX

    TARGET PUBLICATION|Exercise Statistics|14 Videos
  • STATISTICS

    TARGET PUBLICATION|Exercise Problem Set-6|21 Videos

Similar Questions

Explore conceptually related problems

Given : In trapezium PQRS, side PQ || side SR,AR=5AP, AS =5AQ then prove that, SR=5PQ

Given: In trapezium PQRS, sides PQ|| sides SR, AR=5AP,AS=5AQ, then prove that SR=5PQ .

In trapezium PQRS , side PQ|| side SR , AR=5AP , AS=5AQ then prove that SR=5PQ by completing the following activity. In DeltaPQA and DeltaRSA , /_PQA~=/_RSA ……( square ) /_PAQ~=/_RAS ....( square ) :.DeltaPQA~DeltaRSA ......( square ) (PQ)/(SR)=(square)/(AR) .........(Corresponding sides of similar triangles)..... (1) Substituting AR=5AP in (1) :.(PQ)/(SR)=(square)/(5AP) :.(PQ)/(SR)=(square)/(5) :.SR=5PQ

/_PQR=/_PRS, then prove that /_PQS=/_PRT

In trapezium PQRS ,side PQ|| side SR . Diagonals PR and QS intersect each other at point M . PQ=2RS . Prove that PM=2RM and QM=2SM .

If Q is a point on the side SR of a triangle PSR such that PQ=PR then prove that PS > PQ

In the given figures, if PQRS is a parallelogram and ABabs()PS , then prove that OCabs()SR .

In trapezium PQRS, PQ || SR and the ratio of PQ to SR is 3:2. If the area of the trapezium is 480 cm^(2) and the distance between PQ and SR is 12 cm, then the length of SR is

In a trapezium PQRS, PQ||SR and PQ= 2 SR. if the diagonals intersect at O and area of trianglePOQ = 96 cm^(2) , find th area of triangleSOR .

In the given figure, Q is a point on the side SR of DeltaPSR such that PQ = PR. Prove that PS gt PQ.