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Collisions |
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| Oct26-07, 02:13 PM | #1 |
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Collisions
A 1.0 kg magnetized air puck moving across a level table at 0.24 m/s approaches head-on a stationary, similarly magnetized air puck of mass 0.50 kg. If the "magnetic collision" is repulsive and perfectly elastic, determine:
(a) the velocity of each puck after the collision (b) the velocity of both pucks at minimum separation (c) the total kinetic energy at minimum separation (d) the maximum potential energy stored in the magnetic force field during the collision For A) i simply used the conservation of momentum and KE and found the final velocities (1-dimensional) For B) I am not sure how to find th miniimum distance |
| Oct26-07, 02:35 PM | #2 |
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Hint: When the pucks are as close to each other as they get, what's the relationship of their velocities?
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| Oct26-07, 02:37 PM | #3 |
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uhh..i am not sure abt this..velocities become the same..?
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| Oct26-07, 02:39 PM | #4 |
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Collisions |
| Oct26-07, 02:40 PM | #5 |
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so you are saying that the collision becomes the case of a perfectly inelastic collision...?
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| Oct26-07, 02:45 PM | #6 |
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if thats the case, then M1v= (M1+M2)V
hence V= M1v/M1+M2 |
| Oct26-07, 03:03 PM | #8 |
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ahh k..so for part c its quite staight foreward. we have to use0.5(M1+M2)V2
For part d potential enegy will be max when the h is max. How do we find the h..? |
| Oct26-07, 03:10 PM | #9 |
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and also this is all 1-dimensional yes?
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| Oct26-07, 03:20 PM | #10 |
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| Oct26-07, 03:23 PM | #11 |
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so then the potential energy will be equal to the kE in part C)..?
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| Oct26-07, 03:35 PM | #12 |
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| Oct26-07, 03:37 PM | #13 |
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initial total energy is M1v1^2+ M2v2^2
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| Oct26-07, 03:42 PM | #14 |
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| Oct26-07, 03:45 PM | #15 |
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yes so M2v2^2 will 0..i know that hence the initial total energy will be 0.5*M1v1^2= 0.0288J. so then we can subtract the KE (from part c)frm this energy to find the PE
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