A line is at a constant distance c from the origin and meets the coordinate axes at A and B. The locus of the centre of the circle passing through, A, B, is

A line is at a constant distance c from the origin and meets the coordinate axes in A and B . The locus of the centre of the circle passing through O, A, B is

A line is at a distance c from origin and meets axes in A and B. The locus of the centre of the circle passing through O,A,B is

A line is at a distance ' c ' from origin and meets axes in A and B .The locus of the centre of the circle passing through O,A,B is

A line is at a distance 'c' from origin and meets axes in A and B. The locus of the centre of the circle passing through O,A,B is

A variable plane is at a constant distance k from the origin and meets the coordinate axes at A, B, C. Then the locus of the centroid of the triangle ABC is

A line is at a distance c from origin and meets axes in A an dB. The locus of the centre of the circle passing through O,A,B ais

A plane a constant distance p from the origin meets the coordinate axes in A, B, C. Locus of the centroid of the triangle ABC is

A plane a constant distance p from the origin meets the coordinate axes in A, B, C. Locus of the centroid of the triangle ABC is

A variable plane is at a constant distance 3p from the origin and meets the axes A, B and C. The locus of the centroid of the triangle ABC is

A variable plane is at a constant distance p from the origin and meets the coordinate axes in A , B , C . Show that the locus of the centroid of the tetrahedron O A B C is x^(-2)+y^(-2)+z^(-2)=16p^(-2)