Answer:
V1f = 3.23 m/s in the direction of the 2nd puck
V2f = 0.13 m/s in the same direction it was moving
Explanation:
These are our given data:
V1o = 0.9 m/s m1 = 0.150 kg
V2o = -2.2 m/s m2 = 0.300 kg
Using the equations for elastic collisions:
[tex]V1f = \frac{m1-m2}{m1+m2} *V1o+\frac{2*m2}{m1+m2}*V2o=-3.23m/s[/tex]
[tex]V2f = \frac{2*m1}{m1+m2} *V1o+\frac{m2-m1}{m1+m2}*V2o=-0.13m/s[/tex]
They both move in the same direction as the 2dn puck was moving.