Let's find in how many points do the three medians of a triangle meet.

(vi) The point of intersection of the three medians of any triangle is called-

Let's write how many medians are there in a triangle.

By vector method prove that the three medians of a triangle are concurrent.

Find the coordinates of the point of intersection of the medians of the triangle formed by joining the points (-1,-2),(8,4) and (5,7).

Let's write the ratio of the three angles of equilateral triangle.

Show that if theree forces are represented by the three medians of a triangle, they will be in equilibrium.

The position vectors of the three vertices of a triangle are (-hati-3hatj+2hatk), (5hati+7hatj-5hatk) and (2hati+5hatj+6hatk) , then the position vector of the point of intersection of the medians of the triangle is -

Prove that if the three medians of a triangle be equal , then it is an equilateral triangle.

The point of intersection of the medians of a triangle with vertices (8, 4), (5, 7) and (-1, -2) is

Let's try and find the answers : (v) How many end points are there in a ray AB.