Consider tow points P and Q with position vecfors `vec(OP)3veca-2bvecb and vec(OQ)=veca+vecb. Find the position vector of point R which dicides the joining P and Q in the ratio 2:1:externally

Consider tow points P and Q with positn vecfors vec(OP)=3veca-2vecb and vec(OQ)=veca+vecb . Find the position vector of point R which dicides the joining P and Q in the ratio 2:1: internally

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

P and Q are two points with position vectors 3vec a-2vec b and vec a+vec b respectively.Write the position vector of a point R which divides the line segment PQ in the ratio 2:1 externally.

P and Q are two points with positon vectors 3 veca - 2 vecb and veca + vecb respectively. Write the positon vector of a point R which divides the segment PQ in the ratio 2:1 extermally.

L and M are two points with position vectors 2vec(a)-vec(b)andvec(a)+2vec(b) , respectively. The position vector of the pont N which divides the line segment LM in the ratio 2:1 externally 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 and B are two points with position vectors 2vec(a)-3vec(b) and 6vec(b)-vec(a) respectively. Write the position vector of a point, which divides the line segment AB internally in the ratio 1 : 2.

Find the position of R, which divides the line joining P(3vec(a)-2vec(b)) and Q(vec(a)+vec(b)) in the ratio 2 : 1 externally.

Find the position vector of a point R which divides the line joining two points P(hati-2hatj-hatk) and Q(-hati-hatj+hatk) in the ratio 2:1: externally