  We present exact analytical solutions of the Dirac equation in
$(1+1)$-dimensions for the generalized Kratzer potential by taking the
pseudoscalar interaction term as an attractive Coulomb potential. We study the
problem for a particular (spin) symmetry of the Dirac Hamiltonian. After a
qualitative analyse, we study the results for some special cases such as
Dirac-Coulomb problem in the existence of the pseudoscalar interaction, and the
"pure" Coulomb problem by discussing some points about pseudospin and spin
symmetries in one dimension. We also plot some figures representing the
dependence of the energy on quantum number, and potential parameters.
