If vertex A of triangle ABC is `(3,5)` and centroid is `(-1,2)`, then find the midpoint of side BC.

In Delta,A(5,6) and its centroid is (2,3) then midpoint of the side BC is

In Delta ABC,A(5,6) and its centroid is (2,3) then mid point of the side BC is

A=(1,3,-2) is a vertex of triangle ABC whose centroid is G=(-1,4,2) then length of median through A is

In a triangle ABC ,if the centroid is (2,0) and the mid point of BC is (1,3) then A=

The vertex A of triangle ABC is joined to a point D on the side BC. The midpoint of AD is E. Prove that ar(triangleBEC)=(1)/(2)ar(triangleABC) .

Two vertices of a triangle are (1,2),(3,5) and its centroid is at the origin.Find the coordinates of the third vertex.

The coordinates of the vetex A of the triangle ABC are (2,5,-3), if centroid of the triangle is at (-2,1,3), find the coordinates of the mid points on the side BC.

The coordinates of the vertex A of the triangle ABC are (2,5), if the centroid of the triangle is at (-2, 1), then the coordinates of the mid-point of the side BC are-

The coordinates of the vertex A of the triangle ABC are (-3,-4,-2) , if the coordinates of its centroid are (1,-2,2) , then find the coordinates of the mid -point of the side bar(BC) .