We　investigate　a　multidimensional　nonisentropic　radiation　hydrodynamics　model.　We　study　the　local　existence　and　the　convergence　of　the　nonisentropic　radiation　hydrodynamics　equations　via　the　non-relativistic　limit.　The　local　existence　of　smooth　solutions　to　both　systems　is　obtained.　For　well-prepared　initial　data,　the　convergence　of　the　limit　is　rigorously　justified　by　an　analysis　of　asymptotic　expansion,　an　energy　method,　and　an　iterative　scheme.　We　also　establish　uniform　a　priori　estimates　with　respect　to　epsilon.