In the figure,AD is the line joining a vertex to the mid point of the opposite side.
G is a point on AD which divides AD in the ratio `2:1` as `AG:GD=2:1`
The area of `/_\BGA` is 24 `cm^2`.What is the area of `/_\BGD`?

In the figure,AD is the line joining a vertex to the mid point of the opposite side. G is a point on AD which divides AD in the ratio 2:1 as AG:GD=2:1 What is the area of triangle BGC.

In the figure,AD is the line joining a vertex to the mid point of the opposite side. G is a point on AD which divides AD in the ratio 2:1 as AG:GD=2:1 Name the triangle having equal area in the picture

Draw a line of length 8 cm divide it in the ratio 2:1

In the picture below, the top vertex of a triangle is joined to the midpoint of the opposite side and then the point dividing this line in the ratio 2:1 is joined to the other two vertices. Prove that the areas of all three triangles in the picture on the right are equal to a third of the area of the whole triangle

In the picture below, the top vertex of a triangle is joined to the midpont of the opposite side and then the point dividing this line in the ratio 2:1 is joined to the other two vertices: Prove that the areas of all three triangles in the picture on the are equal to a third of the area of the whole triangle.

Find the coordinates of the midpoint of the line joining the points '(1,-2)', '(-3,4)'

Find the slope of the line joining the points (3,-1) and (4,-2).

Write the coordinates of the point which divides the line joining A(2,5) and B(7,10) in the ratio 3:2

Find the position vector of the mid point of the vector joining the points P(2,3,4)and Q(4,1,-2).

In the figure D is the midpoint of BC. AE:ED = 2:1. Area of triangleBDE=15 cm^2 . What is the area of triangleADC