Let `P\ a n d\ Q` be any two points. Find the coordinates of the point `R\ ` which divides `P Q` externally in the ratio 2:1 and verify that `Q` is themed point of `P R` .

Find the coordinates of the point R which divides PQ externally in the ratio 2:1 and verify that Q is the mid point of PR.

Find the coordinates of the point R which divides the join of P(0,0,0) and Q(4,-1,-2) in the ratio 1:2 externally and verify that P is the mid point of RQ.

Find the coordinates of points P,Q,R and S in Figure.

Find the coordinates of the point which divides the join of the points P(5,4,-2) and Q(-1,-2,4) in the ratio 2:3

The coordinates of a point which divide the line joining the points P(2,3,1) and Q(5,0,4) in the ratio 1:2 are

If the point R(22,23) divides the join of P(7,5) and Q externally in the ratio 3:5 then Q is

In DeltaABC , P is the mid point of BC,Q divides CA internally in the ratio 2:1 and R divides AB externally in the ratio 1:2 then

Observe the figure and write the coordinates of points P,Q,R and S.

If point P(3,2) divides the line segment AB internally in the ratio of 3:2 and point Q(-2,3) divides AB externally in the ratio 4:3 then find the coordinates of points A and B.