ABCD is a parallelogram. L is a point on BC which divides BC in the ratio `1:2`. AL intersects BD at P.M is a point on DC which divides DC in the ratio `1 : 2` and AM intersects BD in Q.
`PQ : DB` is equal to

ABCD is a parallelogram. L is a point on BC which divides BC in the ratio 1:2 . AL intersects BD at P.M is a point on DC which divides DC in the ratio 1 : 2 and AM intersects BD in Q. Point Q divides DB in the ratio

ABCD is a parallelogram. L is a point on BC which divides BC in the ratio 1:2 . AL intersects BD at P.M is a point on DC which divides DC in the ratio 1 : 2 and AM intersects BD in Q. Point P divides AL in the ratio

ABCD is a parallelogram and E is a point, on BC. If the diagonal BD intersects AE at F, prove that AFxxFBxxEFxxFD .

Let ABC be a triangle.If P is a point such that AP divides BC in the ratio 2:3,BP divides CA in the ratio 3:5 then the ratio in which CP divides AB is

In a quadrilateral ABCD, the point P divides DC in the ratio 1:2 and Q is the mid-point of AC. If AB+2AD+BC-2 DC=k PQ, then k is equal to

ABCD is a parallelogram. E is a point on BC such that BE : EC = m:n. If AE and DB intersect in F, then what is the ratio of the area of triangle FEB to the area of triangle AFD?

ABCD is a parallelogram.L and M are points on AB and DC respectively and AL=CM. prove that LM and BD bisect each other.