This　paper　investigates　the　stability　of　two-dimensional　(2D)　incompressible　anisotropic　magneto-micropolar　equations　near　hydrostatic　equilibrium　in　a　slab　domain　with　Navier-type　slip　boundary　condition.　The　system　is　characterized　by　partial　mixed　dissipation,　including　vertical　dissipation,　horizontal　magnetic　diffusion,　and　horizontal　vortex　viscosity.　Based　on　complex　anisotropic　analysis,　we　establish　the　global　stability　of　the　solution.　In　particular,　our　results　rigorously　demonstrate　that　the　magnetic　fields　enhance　dissipation,　thereby　stabilizing　the　fluid　dynamics.　Compared　to　known　results　[H.X.　Lin,　S.　Liu,　H.　Zhang,　Q.　Sun,　Nonlinearity,　37,　2024],　our　approach　does　not　impose　any　restrictions　on　the　magnetic　diffusion　coefficient　or　the　background　magnetic　field.　In　addition,　we　also　provide　the　large-time　behavior　of　the　solution.