In　this　paper,　we　investigate　the　well-posedness　and　large　time　behavior　of　solutions　to　the　3D　incompressible　magneto-micropolar　equations.　By　virtue　of　the　L-p　-　L-q　estimate　obtained　through　the　spectral　decomposition　of　the　linearized　magneto-micropolar　equations,　we　show　the　existence　and　uniqueness　of　small　L-3-strong　solutions　of　the　equations　with　small　initial　data.　Then　basing　on　this　result,　we　derive　sharp　time　decay　estimates　of　the　L-3-strong　solutions.