Position vector of the point A - position vector of the point B is -

Define position vector of point.

Define position vector of point.

Write the position vector of the mid-point of the vectors joining the points A(2,3,4) and B(4,1,-2).

A point P lies on a vector veca .the position vector of the point is vecr .Show that vecaxxvecr is independent of the position of the point on the vector.

Position vector of a point vecP is a vector whose initial point is origin.

Position vector of a point P is vectors whose initial point is origin.

The position vector of a point A is veca+2vecb and veca divides AB internally in the ratio 2:3 , then the position vector of the point B is -

The position vector of the point, which divides the join of the points with position vectors veca + vecb and 2 veca - vecb in the ratio 1:2 is :

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