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    				| 1. | If a and b are position vectors of A and B respectively the positionvector of a point C on AB produced such that `vec(AC)=3 vec(AB)` isA. `3 vec(a)-2 vec(b)`B. `3vec(b)-2vec(a)`C. `3vec(a)+2 vec(a)`D. `2vec(a)-3vec(b)` | 
| Answer» Correct Answer - B Let the position vector for C be `vec(c )` Clearly, B divides AC internally in the ratio `1:2`. `therefore vec(b)=(2vec(a)+1*vec(c))/(2+1)rArr vec(c) = 3 vec(b) - 2 vec(a) ` | |