Let A (4, 2), B(6, 5) and C(1, 4) be the vertices of `DeltaABC`. AD is the median on BC. Find the coordinates of the point D.

Let A ( 4 , 2) , B ( 6 , 5) and C ( 1 , 4) be the vertices of DeltaABC The median from A meet BC at D . Find the coordinates of the poin D . (AS_(1))

Let A(4,2) , B(6,5) and C(1,4) be the vertices of the triangleABC . The median from A meets BC at D. Find the coordinates of the point D. Find the coordinates of the point P on AD such that AP : PD = 2 : 1 .

Let A(4,2) , B(6,5) and C(1,4) be the vertices of the △ABC. The median from A meets BC at D. Find the points which divide the line segment BE in the ratio 2 : 1 and also that divide the line segment CF in the ratio 2 : 1 .

Let A(4, 7, 8), B(2, 3, 4) and C(2,5,7) be the vertices of DeltaABC . The length of the median AD is

LetA(4,2),B(6,5)andC(1,4)betheverticesof DeltaABC . Find the coordinates of the point Pon AD such that AP : PD = 2 : 1.

If A(1,2) , B(3,4) and C(6,6) are the three vertices of a parallelogram ABCD , find the co-ordinates of the fourth vertex D.

LetA(4,2),B(6,5)andC(1,4)betheverticesof DeltaABC . Find the points Q and R which divide the median BE and median CF respectively in the ratio 2:1.

A(0 , - 1) , B(2 , 1) and C(0 , 3) are the vertices of DeltaABC then median through B has a length .......units.

LetA(4,2),B(6,5)andC(1,4)betheverticesof DeltaABC . What do you observe ? Justify the point that divides each median in the ratio. 2:1 is the centroid of a triangle.

A(2, 4, 2), B(1, 2, 1), C(4, 3, -1) and D are the vertices of a parallelogram ABCD. Then find the position vector of the point D.