If E be the mid-point of the median AD of `DeltaABC`, then prove that `DeltaBED=1/4DeltaABC`.

E is the mid-point of the medium AD of the DeltaABC . Prove that DeltaBED=1/4DeltaABC .

D, E and F are the mid-points of the sides AB, BC and CA of the DeltaABC . Prove that DeltaDEF=1/4DeltaABC .

In the figure of question 2 , if E is the mid point of median AD, then prove that : "Area" (DeltaABE)=(1)/(4) "Area" (DeltaABC) .

In the figure of question 2 , if E is the mid point of median AD, then prove that : "Area" (DeltaABE)=(1)/(4) "Area" (DeltaABC) .

If E, F and G are the mid-points of the sides AB, BC and CA of the DeltaABC respectively, then prove that the centres of gravity of DeltaABC and DeltaEFG are the same point.

If M is the mid point of hypotenuse AC of rt. DeltaABC then BM = 1/2.....

E is the mid-point of the median AD of a DeltaABC . If B is extended it meets the side AC at F, then CF is equal to

In a triangle ABC, E is the mid-point of median AD. Show that ar (triangleBED)=1/4 ar( triangleABC ).