Centroid divides each median in ratio 2:1.

State Apollonius Theorem and Centroid divides median in the ratio 2:1?

A point taken on each median of a triangle divides the median in the ratio 1:3 reckoning from the vertex.Then the ratio of the area of the triangle with vertices at these points to that of the original triangle is:

A point taken on each median of a triangle divides the median in the ratio 1 : 3, reckoning from the vertex. Then the ratio of the area of the triangle with vertices at these points to that of the original triangle is

In a DeltaABC , a line is drawn passing through centroid dividing AB internaly in ratio 2:1 and AC in lamda:1 (internally). The value of lamda is

Centroid of a triangle divides its median in the ratio of 1:2 from the vertex.

Centroid divides the median from the vertex in the ratio_____

Discussion OF Ex-10.4||Theorem :- In any triangle centroid Divide the Median in 2:1|| Inequilateral triangle side is equal to root3 times OF radius

if A(-3,5),B(-1,1) and C(3,3) are the vertices of a triangle ABC, find the length of median AD. Also find the coordinates of the point which divides AD in the ratio 2:1.

Divide Rs. 175 in the ratio 1:2:4.