In the given figure, `PQxPS= PT xPR. If /_PQR = /_PST + 30^@and /_PTS = 100^@, then /_PRQ`

In the given figure,PQxPS=PTxPR.If/_PQR=/_PST+30^(@) and /_PTS=100^(@),then/_PRQ

In the given figure, PS = PR and /_TPS = /_QPR . Prove that PT = PQ .

In the given figure, if PQR is an isosceles triangle such that PQ = PR and PS = PT, then the value of y is equal to

In the figure, given alongside, /_QPS = /_RPT and /_PRQ = /_PTS . If PT : ST = 3:4, find the ratio between QR : PR.

In the figure in /_PQR=/_PRQ then prove that /_PQS=/_PRT

In figure, /_PQR = /_PRQ , then prove that /_PQS = /_PRT .

In the given figure, PS=PR, angleTPS=angleQPR . Prove that PT=PQ .

In the adjacent figure, find angle PTS

In the given figure, (SP)/(SQ)= (PT)/(TR) and /_ PST = /_PRQ . Prove that PQR is an isosceles triangle.

In the given figure, anglePQR=anglePST=90^(@) , PQ = 5cm and PS = 2 cm. Prove that △PQR ~△PST