PQR is a triangle in which PQ=PR and S is any point on the side PQ. Through S, a line is drawn parallel to QR and intersecting PR at T. prove that PS=PT.

In trianglePQR , S is the point on the side QR. Prove that PQ+QR+RP>2PS

In the trianglePQR , S is any point on the side QR show that PQ+QR+RP+2PS

In fig. , PQR is a triangle in which T is a point on QR and if S is a point such that RT = ST : then PQ + PR ...... QS

In fig. , PQR is a triangle in which T is a point on QR and if S is a point such that RT = ST : then PQ + PR ...... QS

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

Let l be a line and P be a point not on l. Through P, draw a line m parallel to l. Now join P to any point Q on l. Choose any other point R on m. Through R, draw a line parallel to PQ. Let this meet lat S. What shape do the two sets of parallel lines enclose?

If S is the mid-point of side QR of a DeltaPQR , then prove that PQ+PR=2PS .

In Fig. , PQR is a triangle, S is any point in its interior, show that . SQ + SR < PQ + PR .

In Fig. , PQR is a triangle, S is any point in its interior, show that . SQ + SR < PQ + PR .