The volume of the tetrahedron included betweenthe plane `3x + 4y - 5z - 60 = 0` and the coordinate planes, is

The volume of the tetrahedron included between the plane 3x+4y-5z-60=0 and the co-ordinate planes is

The volume of the tetrahedron included between the plane 3x+4y-5z-60=0 and the co-odinate planes is

The volume of the tetrahedron included between the plane 3x+4y-5z-60=0 and the co-odinate planes is

The volume of the tetrahedron included between the plane 3x+4y-5z-60=0 and the co-odinate planes is

The volume of the tetrahedron included between the plane 3x+4y-5z-60=0 and the co-odinate planes is

The volume of tetrahedron included between the plane 2x-3y+4z-12=0 and three co-ordinate planes is

The volume of the tetrahedron (in cubic units) formed by the plane 2x+y+z=k and the coordinate planes is (2V^(3))/(3) then K:V=

The intercepts of the plane 3 x+4 y-5 z-4=0 on the coordinate axes are