This paper is concerned with an initial-boundary value problem for the following chemotaxis-haptotaxis model under homogenous Neumann boundary condition in a bounded domain $ \Omega \subset \mathbb{R} ^{3} $, with $ \chi, \xi, \mu,\lambda,$ $\gamma >0$, $k>1$, $a \in \mathbb{R} $, and $D(u)\geq C_{D} (u+1)^{m-1}$ for $C_{D}>0, m\in \mathbb{R} $. It is shown that(i) For $0<\gamma\leq\frac{2}{3}$, if $\alpha>\gamma-k+1$ and $\beta>1-k$, there is a classical solution $(u, v, w)$ which is globally bounded to the above problem.(ii) For $\frac{2}{3}<\gamma\leq1$, if $\alpha>\gamma-k+\frac{1}{e}+1$ and or $\alpha>\gamma-k+1$ and there is a classical solution $(u, v, w)$ which is globally bounded to the above problem.