How High Will Mass #2 Rise in Different Collision Scenarios?

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Homework Help Overview

The problem involves determining the height to which mass #2 will rise after a collision with mass #1, given specific masses and a rod length. The context is centered around elastic and inelastic collisions in a physics scenario.

Discussion Character

  • Exploratory, Conceptual clarification, Problem interpretation

Approaches and Questions Raised

  • Participants discuss the setup of the problem, questioning the exact wording and the mechanics of the collision. Some suggest considering the potential energy of mass #1 and its conversion to kinetic energy during the collision.

Discussion Status

The discussion is active, with participants exploring different interpretations of the problem setup. Some have provided insights into the mechanics involved, while others are working through the implications of the collision types on the outcome.

Contextual Notes

There is some confusion regarding the original problem statement and the mechanics of the rods and masses involved. Participants are attempting to clarify assumptions about the system's behavior during the collision.

Supernerd2004
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I was assigned this problem from my physics teacher, but it doesn't really make sense. I would ask the teacher, but I don't go back to class for a few days. At this point, I just need help trying to understand what the problem is asking for. Thanks very much in advance for any help.

Find the height that mass #2 will be raised if m1 = 3lbs and m2 = 5lbs, and the length of the rod is 3 feet, if the collision is: a)elastic or b) inelastic.

Answers a) V4 = 10.39, h2 = 1.69
b)V3 = 5.19 h1 = .42

http://server5.pictiger.com/img/308709/picture-hosting/physics-problem-2.php

Dan
 
Last edited by a moderator:
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Supernerd2004 said:
I was assigned this problem from my physics teacher, but it doesn't really make sense. I would ask the teacher, but I don't go back to class for a few days. At this point, I just need help trying to understand what the problem is asking for. Thanks very much in advance for any help.

Find the height that mass #2 will be raised if m1 = 3lbs and m2 = 5lbs, and the length of the rod is 3 feet, if the collision is: a)elastic or b) inelastic.

Answers a) V4 = 10.39, h2 = 1.69
b)V3 = 5.19 h1 = .42

http://server5.pictiger.com/img/308709/picture-hosting/physics-problem-2.php

Dan

Is that the question as given? If not could you quote is exactly as printed please.

~H
 
Last edited by a moderator:
Hootenanny said:
Is that the question as given? If not could you quote is exactly as printed please.

~H

Yup, that is the exact question. This could be why I am so confused. Thanks for the quick reply.

Dan
 
Ahh, it seems to be that M1 and its rod pivots about the joint between the two rods and is released from rest, it would then collide with M2 which is also pivoted. Find the height than M2 rises to.

~H
 
hmm...If I fill in the gaps and assume that both rods are free to rotate about the centre it seems like a case of "If I let go of the horizontal rod how fast will the bottom ball be hit by the horizontal ball and how high will it go"...does this seem feasable, can you think of any ways to solve it? (perhaps you should find out firstly how much PE m1 has)

*edit* sorry hoot didn't see your response whilst I was typing this :redface:
 
GregA said:
hmm...If I fill in the gaps and assume that both rods are free to rotate about the centre it seems like a case of "If I let go of the horizontal rod how fast will the bottom ball be hit by the horizontal ball and how high will it go"...does this seem feasable, can you think of any ways to solve it? (perhaps you should find out firstly how much PE m1 has)

*edit* sorry hoot didn't see your response whilst I was typing this :redface:

No problem Greg, the more the merrier! :biggrin:

~H
 
Oh, I see what you guys are saying. So the ball on the end rotates down and slams against the other ball. I was sitting there trying to figure out where collisions came into play and it originally wasn’t making sense. Ill do some work on the problem and update the post. Thanks so much!

Dan
 
That was totally the right approach for the problem. I found the PE at the top of the swing, and then converted that PE to KE at the point of the collision. After calculating the collision velocities, I reconverted back into energy and found the height at which it would swing. Thanks for all the help, you guys rock!

Dan
 

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