If the position vector of a point A is `vec a + 2 vec b and vec a ` divides AB in the ratio `2:3`, then the position vector of B, is

Find the position vector of the point which divides 2vec a-3vec b and 3vec a-2vec b in the ratio 2:3

A point C=(3vec a+4vec b-5vec c)/(3) divides the line joining the points A=vec a-2vec b+3vec c and B in the ratio 2:1, then the position vector of B is

The position vector of two points A and B are 6vec(a) + 2vec(b) and vec(a) - vec(b) . If a point C divides AB in the ratio 3:2 then shown that the position vector of C is 3vec(a) - vec(b) .

If the position vector of the poinot A is a+2b and a point P with position vector vec(a) divides a line segement AB in the ratio 2:3 then the position vector of the point B is

Define the position vector of a point with respect to an origin. If vec(a) " and " vec(b) are the position vectors of the points P and Q respectively, find the vector vec(PQ) in terms of vec(a) " and " vec(b) .

The position vector of the point which divides the join of points 2 vec a - 3 vec b and vec a + vec b in the ratio 3:1 is

The position vector of the point which divides the join of points 2 vec a -3 vec b and vec a+vec b in the ratio 3: 1 is

A point C=(5vec a+4vec b-5vec c)/(3) divides the line joining the points A and B=2vec a+3vec b-4vec c in the ratio 2:1 then the position vector of A is

Consider two points P and Q with position vectors vec(OP) = 3 vec a - 2 vec b and vec(OQ) = vec a + vec b .Find the position vector of a point R which divides the line joining P and Q in the ratio 2 : 1 (i) internally (ii) externally.

The position vectors of two points A and B are respectively 6vec(a)+2vec(b) and vec(a)-3bar(b) . If the point C divides AB internally in the ratio 3 : 2 then the position vector of C is ……………