If OA is equally inclined to OX,OY ,OZ and if A is `sqrt(3)` units from the origin then the cordinates of A are

If OA is equally inclined to OX, OY and OZ and if A is sqrt3 units from the origin, then A is

Find the equation of a plane which is at a distance of 3sqrt(3) units from the origin and the normal to which is equally inclined with the coordinate axes.

Find the direction cosines of a vector r which is equally inclined to OX, OY and OZ. If |r| is given, find the total number of such vectors.

Find the direction cosines of a vector r which is equally inclined to OX, OY and OZ. If |r| is given, find the total number of such vectors.

Equation of planes at a distance of sqrt(3) units from the origin, and whose normal is equally inclined to the co-ordinate axes, is

The direction cosines of a vector vecr , which is equally inclined to OX, OY and OZ If |vecr| is given, the total number of such vectors is given by

The direction cosines of a vector vec r, which is equally inclined to OX,OY and OZ If |vec r| is given,the total number of such vectors is given by

A,B,C are three points OX,OY,OZ respectively, at distance a,b,c from the origin 'O'. Find the coordinates of the point which is equidistant from A,B,C and 'O'.

A vector r is inclined at equal angles to OX,OY and OZ If the magnitude of is 9 units then is equal to