A diagonal of a trapezium divides it into two triangles of equal area.

The bisector of an angle of a triangle divides it into two triangles of equal area.

In the below figure, if $l \parallel m, AB \parallel FD \& AC\parallel FE,$ then which of the following two figures are on the same base and between the same parallel?

In the adjoining figure, if $l\parallel m, AF\parallel BE, FC\perp m \& ED\perp m,$ then the correct statement is

$ABCD$ is a parallelogram and $O$ is a point in its interior. If $ar\left(△AOD\right)=4 c{m}^2$ and $ar\left(△BOC\right)=6 c{m}^2,$ then the area of parallelogram $ABCD$ is

Two parallelograms are on equal bases and between the same parallels. The ratio of their area is

If a triangle and a parallelogram are on the same base and between the same parallels, then the ratio of the area of the triangle to the area of parallelogram is

A median of a triangle divides it into two

In the below figure, area of parallelogram $ABCD$ is