It　is　shown　in　this　paper　that　suitable　weak　solutions　to　the　6D　steady　incompressible　Navier-Stokes　and　MHD　equations　are　Holder　continuous　near　boundary　provided　that　either　r(-3)　integral(+)(Br)　vertical　bar　u(x)vertical　bar(3)　dx　or　r(-2)　integral(+)(Br)　vertical　bar　del　u(x)vertical　bar(2)　dx　is　sufficiently　small,　which　implies　that　the　2D　Hausdorff　measure　of　the　set　of　singular　points　near　the　boundary　is　zero.　This　generalizes　recent　interior　regularity　results　by　Dong-Strain　[5].　(c)　2017　Elsevier　Inc.　All　rights　reserved.