In　this　paper,　we　investigate　the　stability　properties　of　a　general　class　of　nonlinear　impulsive　switched　systems　that　include　both　stable　and　unstable　subsystems.　By　using　multiple　Lyapunov-functions　and　the　dwell-time　approach,　several　criteria　on　globally　exponential　stability　are　established.　It　is　shown　that　by　suitably　controlling　the　switching　between　the　stable　and　unstable　subsystems,　the　globally　exponential　stability　of　the　nonlinear　impulsive　switched　systems　can　be　achieved.　Finally,　an　example　is　given　to　show　the　effectiveness　of　the　derived　results.