If the position vector of points A and B with respect to point P are respectively `vec a and vec b` then find theposition vector of middle point of `vec(AB)`

The position vector of the points A and B are respectively vec(a) and vec(b) . Find the position vectors of the points which divide AB in trisection.

If vec a=4hat i-3hat j and vec b=-2hat i+5hat j are the position vectors of the points A and B respectively find (i) the position vector of the middle point of the bar(AB)

If vec a and vec b are position vectors of points A and B respectively,then find the position vector of points of trisection of AB

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) .

If vec a and vec b are position vectors of points Aa n dB respectively, then find the position vector of points of trisection of A B .

If vec(a)=4vec(i)-3hat(j) " and " vec(b)=-2hat(i)+5hat(j) are the position vectors of the points A and B respectively, find (i) the position vector of the middle point of the line-segment bar(AB) , (ii) the position vectors of the points of trisection of the line-segment bar(AB) .

If vec a=4hat i-3hat j and vec b=-2hat i+5hat j are the position vectors of the points A and B respectively; find the points A and B middle point of the line-segment vec AB; (ii) the position vectors of the points of trisection of the line-segment vec AB

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

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