If a variable plane forms a tetrahedron of constant volume `64k^3` with the co-ordinate planes, then the locus of the centroid of the tetrahedron is:

If a variable plane forms a tetrahedron of constant volume 64k^(3) with the co-ordinate planes find the locus of the centroid of the tetrahedron.

A variable plane forms a tetrahedron of constant volume 64k^3 with the coordinate planes and the origin, then locus of the centroid of the tetrahedron is

A variable plane makes with the coordinate planes, a tetrahedron of constant volume 64k^(3) . Then the locus of the centroid of tetrahedron is the surface

A variable plane makes with the co-ordinates plane, tetrahedron of contant volume 64 k^3 Then the locus of the centroid of tetrahedron is the surface.

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 variable plane is at a distance k from the origin and meets the coordinates axes is A,B,C. Then the locus of the centroid of DeltaABC is

A variable plane is at a distance k from the origin and meets the coordinates axes is A,B,C. Then the locus of the centroid of DeltaABC is

A variable plane is at a distance k from the origin and meets the coordinates axes is A,B,C. Then the locus of the centroid of DeltaABC is