The　hybrid　nonlocal　Euler-Bernoulli　beam　model　is　applied　for　the　bending,　buckling,　and　vibration　analyzes　of　micro/nanobeams.　In　the　hybrid　nonlocal　model,　the　strain　energy　functional　combines　the　local　and　nonlocal　curvatures　so　as　to　ensure　the　presence　of　small　length-scale　parameters　in　the　deflection　expressions.　Unlike　Eringen＇s　nonlocal　beam　model　that　has　only　one　small　length-scale　parameter,　the　hybrid　nonlocal　model　has　two　independent　small　length-scale　parameters,　thereby　allowing　for　a　more　flexible　and　accurate　modeling　of　micro/nanobeamlike　structures.　The　equations　of　motion　of　the　hybrid　nonlocal　beam　and　the　boundary　conditions　are　derived　using　the　principle　of　virtual　work.　These　beam　equations　are　solved　analytically　for　the　bending,　buckling,　and　vibration　responses.　It　will　be　shown　herein　that　the　hybrid　nonlocal　beam　theory　could　overcome　the　paradoxes　produced　by　Eringen＇s　nonlocal　beam　theory　such　as　vanishing　of　the　small　length-scale　effect　in　the　deflection　expression　or　the　surprisingly　stiffening　effect　against　deflection　for　some　classes　of　beam　bending　problems.