Points X and Y are taken on the sides QR and RS, respectively of a parallelogram PQRS, so that QX=4XR and RY=4YS. The line XY cuts the line PR at Z. Then, PZ is

Points X and Y are taken on the sides QR and RS, respectively of a parallelogram PQRS, so that QX=4XR and RY=4YS The line XY cuts the line PR at Z Find the ratio PZ: ZR

Points X and Y are taken on the sides QR and RS,respectively of a parallelogram PQRS,so that QX=4XR and RY=4YS The line XY cuts the line PR at Z Find the ratio PZ: ZR

A, B, C, D are the mid-points of the sides PQ, QR, RS and SP respectively of the parallelogram PQRS. The area of PQRS = 36 Sq.cm. Then the area of the region ABCD is-

S and T are points on the sides PQ and PR, respectively of Delta PQR , such that PT = 2 cm, TR = 4 cm and ST is parallel to QR. Find the ratio of the areas of Delta PST and Delta PQR .

In the adjacent figures, S and T are points on the sides PQ and PR respectively of triangle PQR such that PT = 2cm, TR = 4cm and ST||QR . Find the ratio of the areas of triangle PST and triangle PQR .

S and T are points on the sides PQ and PR , respectively of Delta PQR, such that PT=2cm,TR=4cm and ST is parallel to QR.Find the ratio of the areas of Delta PST and Delta PQR .

In the adjoining figure, S and T are points on the sides PQ and PR respectively of DeltaPQR such that PT=2cm, TR=4 cm and ST is parallel to QR. Find the ratio of the ares of Delta PST and Delta PQR .

The diagonals of a parallelogram PQRS are along the line x+3y=4 and 6x-2y=7 . Then PQRS must be :

In the given figure L, M and N are mid point of the sides PQ, PR and QR respectively of DeltaPQR . If PQ = 4.4 cm, QR = 5.6 cm and PR = 4.8 cm then find the perimeter of DeltaLMN .