In the adjoining figure, AD is the median of `Delta ABC` and X be any point on side AD. Prove that:
area `(Delta ABX) = " area " (Delta ACX)`

In the given figure, AD is median of DeltaABC and E is any point on median AD. Prove that Area (DeltaABE) = Area (DeltaACE)

The medians of Delta ABC intersect at point G. Prove that: area of Delta AGB = (1)/(3) xx " area of " Delta ABC

The medians of Delta ABC intersect at point G. Prove that: area of Delta AGB = (1)/(3) xx " area of " Delta ABC

In the adjoining figure, D is the mid-point of side AB of Delta ABC and P be any point on side BC. If CQ ||PD , then prove that: area of Delta BPQ = (1)/(2) xx " area of " Delta ABC

In the adjoining figure, D is the mid-point of side AB of Delta ABC and P be any point on side BC. If CQ ||PD , then prove that: area of Delta BPQ = (1)/(2) xx " area of " Delta ABC

AD is one of the medians of a ABC*X is any point on AD. Show that ar (ABX)=ar(ACX)

In the adjoining figure, ABC is a triangle right-angled at vertex A and AD is altitude. Prove that : Delta ABD is similar to DeltaCAD .

In the adjoning figure, D and E are the points on the sides AB and AC respectively of Delta ABC and area of Delta BCE = " area of " Delta BCD . Prove that DE ||BC

In the adjoning figure, D and E are the points on the sides AB and AC respectively of Delta ABC and area of Delta BCE = " area of " Delta BCD . Prove that DE ||BC

P is a point on the median AD of the Delta ABC . Prove that area of Delta APB = area of Delta APC .