  We solve the Klein-Gordon equation in any $D$-dimension for the scalar and
vector general Hulth\'{e}n-type potentials with any $l$ by using an
approximation scheme for the centrifugal potential. Nikiforov-Uvarov method is
used in the calculations. We obtain the bound state energy eigenvalues and the
corresponding eigenfunctions of spin-zero particles in terms of Jacobi
polynomials. The eigenfunctions are physical and the energy eigenvalues are in
good agreement with those results obtained by other methods for D=1 and 3
dimensions. Our results are valid for $q=1$ value when $l\neq 0$ and for any
$q$ value when $l=0$ and D=1 or 3. The $s$% -wave ($l=0$) binding energies for
a particle of rest mass $m_{0}=1$ are calculated for the three lower-lying
states $(n=0,1,2)$ using pure vector and pure scalar potentials.
