Median divides a triangle into two triangles of the same area

Each diagonal of a |gm divides it into two triangles of the same area

If A (4, 2), B (7, 6) and C (1, 4) are the vertices of a DeltaABC and AD is its median, prove that the median AD divides DeltaABC into two triangles of equal areas.

If A(4,-6),B(3,-2)and C(5,2) are the vertices of a DeltaABC and AD is its median, prove that the median AD divides DeltaABC into two triangles of equal areas.

A(7, -3), B(5, 3) and C(3, -1) are the vertices of a Delta ABC and AD is its median. Prove that the median AD divides Delta ABC into two triangles of equal areas.

Show that a median of a triangle divides it into two triangles of equal areas.

Show that a median of a triangle divides it into two triangles of equal area.

Assertion (A) : If ABCD is a rhombus whose one angle is 60^(@) then the ratio of the lengths of its diagonals is sqrt3 : 1 Reason (R ) : Median of a triangle divides it into two triangle of equal area.

If A (1,2) , B(-2, 3) and C(-3,-4) be the vertices of DeltaABC . Verify that median BE divides it into two triangles of equal areas.

As we know studied that a median of a triangle divides it into triangles of equal areas. Verify this result for Delta ABC whose vertices are A (4,-6), B(3,-2) and C (5,2).

If A(4,-6),B(3,-2) and C(5,2) are the vertices of $ABC, then verify the fact that a median of a triangle ABC divides it into two triangles of equal areas.