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Type of Collision Elasticity Super-elastic k = 1 Elastic k =1 Inelastic k > reset Time: 0 m = +2 m = +2 V =

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Type of Collision Elasticity Super-elastic k = 1 Elastic k =1 Inelastic k > reset Time: 0 m = +2 m = +2 V = +0 Elastic: Im1=m2 m1=5m2 4.00 Momentum vs. Time 5m1=m2 P 2.00 k=0.5: m1=m2 m1=5m2 0.00 -1.00 0.00 1.00 5m1=m2 1=0.0; 4.00 Kinetic Energy vs. Time m1=m2 m1=5m2 M 2.00 5m1=m2 0.00 E -1.00 0.00 1.00Type of Collision Elasticity Super-elastic k> 1 2 Elastic k =1 Inelastic k > reset Time: 0.76 m = +2 m = +2 V = +0.5 = +1.5 Elastic: m1=m2 m1=5m2 4.00 Momentum vs. Time 5m1=m2 P. 2.00 k=0.5: m1=m2 m1=5m2 0.00 0.00 0.50 1.00 5m1=m2 k=0.0; 4.00- Kinetic Energy vs Time m1=m2 m1=5m2 14 2.00 5m1=m2 0.00 0.00 0.50 1.00Type of Collision Elasticity Super-elastic k= 1 3 Elastic k =1 Inelastic k > reset Time: 1.52 m=- m = +2 +0 V = +2 Elastic: |m1=m2 m1=5m2 4.00 Momentum vs. Time 5m1=m2 P 2.00 k=0.5: m1=m2 m1=5m2 0.00 0.00 0.50 1.00 1.50 5m 1=m2 t k=0.0 4.00 Kinetic Energy vs. Time |m1=m2 m1=5m2 14 2.00 5m1=m2 0.00 0.00 0.50 1.00 1.50 tType of Collision Elasticity Super-elastic k= 1 Elastic k =1 Inelastic k > reset Time: 0 m = +2 m = +0.4 V= 12 V = +0 Elastic: m1=m2 m1=5m2 4.00 Momentum vs. Time 5m1=m2 P 2.00 k=0.5: m1=m2 m1=5m2 0.00 -1.00 0.00 1.00 5m1=m2 k=0.0: 4.00 Kinetic Energy vs. Time m1=m2 m1=5m2 1 2.00 5m 1=m2 0.00 -1.00 0.00 1.00\fType of Collision Elasticity Super-elastic k= 1 Elastic k =1 3 Inelastic k > reset Time: 1.5 m = +2 m = +0.4 V = +1.667 v = +1.667 Elastic: m1=m2 m1=5m2 4.00 - Momentum vs. Time 5m 1=m2 P 2.00 k=0.5: m1=m2 m1=5m2 0.00 0.00 0.50 1.00 1.50 5m 1=m2 t k=0.0: 4.00 - Kinetic Energy vs. Time m1=m2 m1=5m2 14 2.00 5m1=m2 0.00 0.00 0.50 1.00 1.50Type of Collision Elasticity Super-elastic k > 1 Elastic k = 1 Inelastic k > reset Time: 0 m = +0.4 m = +2 V= +2 V = +0 Elastic: m1=m2 x10 3 m1=5m2 Momentum vs. Time 5m1=m2 500.00 k=0.5: m1=m2 m1=5m2 0.00 -1.00 0.00 1.00 5m 1=m2 k=0.0: x10-3 Kinetic Energy vs. Time m1=m2 m1=5m2 500.00 5m1=m2 0.00 -1.00 0.00 1.00

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