This　study　explores　the　blade　coating　process　with　a　simple　fixed　blade　for　a　second-grade　fluid　over　a　moving　porous　substrate.　The　article　investigates　both　plane　and　exponential　blade　coating.　The　analysis　simplifies　the　governing　equations　via　lubrication　approximation　theory　by　assuming　that　blade　length　is　much　larger　than　the　coating　layer　thickness.　Suitable　scales　normalize　the　governing　equations.　The　expressions　for　pressure　gradient　and　velocity　are　analytically　obtained　whereas　pressure　is　attained　using　a　so-called　＂shooting　method＂　numerical　technique.　How　the　Reynolds　number　R-e　,　suction　velocity　v(0)　and　non-Newtonian　second-grade　parameter　epsilon　affect　the　velocity,　pressure　gradient,　pressure,　coating　layer　thickness　and　load　on　the　blade　are　observed　and　displayed　graphically　and　as　tables.　Interesting　engineering　quantities　like　velocity,　pressure　gradient　and　pressure　are　highlighted　in　graphical　form　whereas　load　and　thickness　are　presented　as　tables.　It　is　observed　that　the　pressure　gradient,　pressure,　velocity,　load　and　thickness　decrease　as　the　parameters　is　an　element　of　and　R-e　and　v(0)　icrease　for　the　cases　of　both　plane　and　exponential　coaters　while　all　these　physical　quantities　are　observed　to　increase　when　the　parameter　is　an　element　of　increases.　The　most　important　physical　quantity　is　the　load　for　it　is　responsible　in　maintaining　the　coating　quality　and　thickness.　Moreover,　it　is　perceived　that　the　load　decreases　as　the　Reynolds　number　R-e　and　v(0)　increases　get　accelerated　and　it　increases　when　parameter　epsilon　is　increased.