In triangle ABC, point E is the midpoint of median AD and on extending BE, side AC is cut to point F.

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

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

In triangle ABC, D is the midpoint of BC. DFZAB and DE bot AC, where points F and E lie on AB and AC respectively. If DF = DE, prove that /\ ABC is an isosceles triangle.

In triangle ABC, AD is a median. Prove that AB + AC gt 2AD

From the diagram,AD is median of triangle ABC and E is the midpoint of AD final area of triangle AEB (1)/(4) area of triangle ABC.What do you observe?

In a triangle ABC, AD is the median through A and E is the midpoint of AD, and BE produced meets AC at F. Then AF is equal to

In figure, ABC is a triangle with angle B = 90^@, BC = 3cm and AB = 4cm. D is a point on AC such that AD = 1cm and E is the mid- point of AB. Join D and E and extend DE to meet CB extended at F. Then BF is equal to

In a triangle ABC, AD is the median drawn on the side BC is produced to E such that AD= ED. prove that ABEC is a parallelograms.

In Delta ABC,E is the midpoint of the median AD.BE produced meets AC at F. Prove that AF=((1)/(3))AC

AD is a median of triangle ABC. G is a mid point of AD. If area of triangle ABC is 16 sq. cm. Find the area of triangle GDC