Practical　electrical　contact　edges　are　irregular　either　macroscopically　due　to　fabrication　errors　or　microscopically　due　to　the　nature　of　edge　or　surface　roughness.　However,　electrical　contact　models　typically　assume　ideal　and　regular　contact　geometries,　where　geometrical　effects　of　the　irregular　electrode　edges　are　not　well　characterized.　This　paper　studies　current　crowding　and　spreading　resistance　of　electrical　contacts　with　irregular　contact　edges.　Using　finite　element　method　based　numerical　simulations,　we　investigate　the　scaling　of　total　resistance,　spreading　resistance,　potential　drop　and　current　distribution　for　electrical　contacts　of　tilted　contact　edges,　with　various　electrode　lengths　a　and　edge　angles　theta.　It　is　found　that　as　the　contact　edge　angle.　increases,　the　spreading　resistance　and　therefore　the　total　resistance　decreases.　This　is　attributed　to　the　increased　current　crowding　towards　the　corner　of　the　longer　electrode　side　edge　when　the　edge　tilt　increases,　leading　to　shorter　current　conduction　paths.　For　a　given　edge　tilt　angle　theta,　the　scaling　of　spreading　resistance　with　a　follows　closely　that　of　zero　edge　angle　theta　=　0:　the　spreading　resistance　decreases　with　a　when　a/h　＜　1　and　then　converges　to　a　constant　when　a/h　＞　1,　where　h　is　the　thickness　of　the　conductor.　The　current　density　distribution　near　the　electrical　contacts　are　shown　for　different　edge　angles　theta.