We　propose　and　study　a　Lotka-Volterra　predator-prey　system　incorporating　both　Michaelis-Menten-type　prey　harvesting　and　fear　effect.　By　qualitative　analysis　of　the　eigenvalues　of　the　Jacobian　matrix　we　study　the　stability　of　equilibrium　states.　By　applying　the　differential　inequality　theory　we　obtain　sufficient　conditions　that　ensure　the　global　attractivity　of　the　trivial　equilibrium.　By　applying　Dulac　criterion　we　obtain　sufficient　conditions　that　ensure　the　global　asymptotic　stability　of　the　positive　equilibrium.　Our　study　indicates　that　the　catchability　coefficient　plays　a　crucial　role　on　the　dynamic　behavior　of　the　system;　for　example,　the　catchability　coefficient　is　the　Hopf　bifurcation　parameter.　Furthermore,　for　our　model　in　which　harvesting　is　of　Michaelis-Menten　type,　the　catchability　coefficient　is　within　a　certain　range;　increasing　the　capture　rate　does　not　change　the　final　number　of　prey　population,　but　reduces　the　predator　population.　Meanwhile,　the　fear　effect　of　the　prey　species　has　no　influence　on　the　dynamic　behavior　of　the　system,　but　it　can　affect　the　time　when　the　number　of　prey　species　reaches　stability.　Numeric　simulations　support　our　findings.