नीचे के चित्र में `PS=PR,angleTPS=angleQPR`. साबित करें कि PT = PQ.

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

In the given figure, PS = PR and angle TPS = angle QPR. Prove that PT = PQ.

In Figure,PS=PR,quad /_TPS=/_QPR Prove that PT=PQ

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

If in given Fig. , PQ = PT and angleTPS = angleQPR , Prove that triangle PRS is isosceles.

If in given Fig. , PQ = PT and angleTPS = angleQPR , Prove that triangle PRS is isosceles.

In Figure,PQ=PR. Show that PS>PQ

In DeltaPQR , point S and T are on sides Pr and PQ such that anglePQR=anglePST . If PT= 5 cm., PS = 3 cm. And TQ = 3 cm. then length of SR will be-

PQR is a triangle, whose area is 180 cm^(2) . S is a point on side QR, such that PS is the angle bisector of angleQPR . If PQ: PR = 2: 3, then what is the area (in cm^(2) ) triangle PSR?