[Q" is a point on the side "SR" of a "/_PSR" such that "],[PQ=PR." Prove that "PS>PQ" ."]

Q is a point on the side SR of a trianglePSR such that PQ=PR. Prove that PS>PQ.

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

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

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

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

PQR is a triangle. S is a point on the side QR of DeltaPQR such that /_PSR = /_QPR . Given QP = 8 cm, PR = 6 cm and SR = 3 cm. Find the lengths of QR and PS.

PQR is a triangle. S is a point on the side QR of DeltaPQR such that /_PSR = /_QPR . Given QP = 8 cm, PR = 6 cm and SR = 3 cm. Prove DeltaPQR ~ DeltaSPR .

If a point Q lies between P and R such that PQ = QR , prove that PR = 2 PQ .

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

If a point Q lies between two points P and R such that PQ = QR, prove that PQ = 1/2 PR.