Plug And Chug For Elastic Collisions
| Both synchronised formulas are revealed listed below. |
| 24 |
| m/s = 2.0 – v1‘ + v2‘ ( 1 ) |
| 288 m2/ s2 = 2.0 – v1‘2 + v2‘2( 2 ) |
| Solving |
| ( 1) for v2‘ returns: |
| v2‘ = 24 m/s – 2.0 – v1‘ |
| Replacing the above expression for v 2’right into(2)returns: 288 m 2/ s 2= 2.0 – v 1 ‘2+(24 m/s-2.0 – v 1’ |
| )2Increasing the above expression as well as streamlining returns: 288 m 2/ s 2 = 2.0 – v1‘2 |
| + |
| (576 m 2/ s 2 -96 m/s – v 1’+4.0 v 1′ 2)288 288 m 2/ s 2=2.0 – v |
| 1’2+576 m 2/ s 2-96 m/s – v 1′ +4.0 v 1′2 v 1’2– 16 m/s – v1‘ + 48= 0Making use of theTI-83 Solver provides v |
| 1 ‘ =4.0 m/s as well as |
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