  In this paper, the bound state solution of the modified Klein-Fock-Gordon
equation is obtained for the Hulth\'en plus ring-shaped lake potential by using
the developed scheme to overcome the centrifugal part. The energy eigenvalues
and corresponding radial and azimuthal wave functions are defined for any
$l\neq0$ angular momentum case on the conditions that scalar potential is
whether equal and nonequal to vector potential, the bound state solutions of
the Klein-Fock-Gordon equation of the Hulth\'en plus ring-shaped like potential
are obtained by Nikiforov-Uvarov (NU) and supersymmetric quantum mechanics
(SUSYQM) methods. The equivalent expressions are obtained for the energy
eigenvalues, and the expression of radial wave functions transformations to
each other is revealed owing to both methods. The energy levels and the
corresponding normalized eigenfunctions are represented in terms of the Jacobi
polynomials for arbitrary $l$ states. A closed form of the normalization
constant of the wave functions is also found. It is shown that the energy
eigenvalues and eigenfunctions are sensitive to $n_r$ radial and $l$ orbital
quantum numbers.
