  In this paper, we study the nonhomogeneous Dirichlet problem concerning
general semilinear elliptic equations in divergence form. We establish that the
boundary Lipschitz regularity of solutions under some more weaker conditions on
the coefficients, the boundary, the boundary function and the nonhomogeneous
term. In particular, we assume that the nonhomogeneous term satisfies Dini
continuity condition and Lipschitz Newtonian potential condition, which will be
the optimal conditions to obtain the boundary Lipschitz regularity of
solutions.
