In the figure AHKF, FKDE and HBCK are unit squares, AD and BF intersect in X. Then the ratio of the areas fo triangles AXF and ABF is-

In the figure, ABCD is a square. E and Fare midpoints of AD and BC respectively. The ratio of areas of Delta GAB and Delta HAB

In a Delta ABC, angle B=90^(@) , median AD and CF intersects at 'O' . Find the ratio of area of Delta AOC and BDOF .

In triangle ABC , the medians AD, BE and CF meet at O. What is the ratio of the area of triangle ABD to the area of triangle AOE ?

In triangle ABC , the medians AD. BE and CF meet at O. What is the ratio of the area of triangle ABD to the area of triangle AOE ?

In the figure, AB=12 cm AD=4 cm. Then a) BD=---- cm. b) The ratio of the areas of triangle ADC and triangle BDC is =…….

In the adjacent figure, triangle ABC and triangle DBC are on the same base BC. If AD and BC intersect at O, Prove that (area of triangle ABC )/(area of triangle DBC) = (AO) /(DO)