A and B are two points. The position vector of A is 6→b−2→a. A point P divides the line −−→AB in the ratio 1:2. If →a−→b is the position vector of P, then the position vector of B is given by

A and B are two points. The position vector of A is 6→b−2→a. A p

1.	A and B are two points. The position vector of A is 6→b−2→a. A point P divides the line −−→AB in the ratio 1:2. If →a−→b is the position vector of P, then the position vector of B is given by
Answer» $A$ and $B$ are two points. The position vector of $A$ is $6 \to b - 2 \to a$ . A point $P$ divides the line $- - \to A B$ in the ratio $1 : 2.$ If $\to a - \to b$ is the position vector of $P$ , then the position vector of $B$ is given by

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A and B are two points. The position vector of A is 6→b−2→a. A point P divides the line −−→AB in the ratio 1:2. If →a−→b is the position vector of P, then the position vector of B is given by

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