In `Delta ABC`, if lengths of medians BE and CF are 12 and 9 respectively, find the maximum value of `Delta`

In DeltaABC , if median BE = median CF then triangle is :

Let ABC be an acute- angled triangle and AD, BE, and CF be its medians, where E and F are at (3,4) and (1,2) respectively. The centroid of DeltaABC , G(3,2) . The coordinates of D are

Let ABC be an acute- angled triangle and AD, BE, and CF be its medians, where E and F are at (3,4) and (1,2) respectively. The centroid of DeltaABC G(3,2) . The coordinates of point D is ____________

Let ABC be an acute- angled triangle and AD, BE, and CF be its medians, where E and F are at (3,4) and (1,2) respectively. The centroid of DeltaABC G(3,2) . The coordinates of point D is ____________

The medians of a triangle ABC are 9 cm, 12 cm and 15 cm respectively. Then the area of the triangle is.

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

G is the centroid of Delta ABC . The medians AD and BE intersect at right angles . If the lengths of AD and BE are 9 cm and 12 cm respectively , then the length of AB (in cm ) is ?