Confirm My Answers: Solving the Sled Problem

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Homework Help Overview

The problem involves two girls on a sled and the dynamics of momentum as one throws an object to the other. The sled is initially at rest on frictionless ice, and the discussion centers around calculating the sled's speed before and after the object is caught, as well as the distance it moves while the object is in flight.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • The original poster attempts to confirm their answers based on their understanding of momentum conservation. Some participants question the lack of detail in the original poster's method and suggest providing more information for better feedback.

Discussion Status

Some participants have expressed agreement with the original poster's answers, while others emphasize the importance of sharing the method used to arrive at those answers. The discussion is ongoing, with participants exploring the principles of momentum in an isolated system.

Contextual Notes

The original poster notes that the problem is from an old text with potential errors in the answer key, which may affect the discussion. There is also an acknowledgment of the need for clearer communication of methods in future posts.

LD_90
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I'm doing some problems from an old text that seems to be plagued with errors in the answer key. I think my method is correct, but if someone could confirm my answers to this problem, I'd very much appreciative.

Two girls sit on opposite ends of a sled 6.0 m long initially at rest on frictionless ice. Each girl has a mass of 50 k; the sled's mass is 30 kg. The girl at one end throws a 4.0 kg object to the other girl so that the obect travels horizontally at 5.0 m/s relative to the ice. What is the sled's speed (a) before the second girl catches the object? (b) After she catches the object? (c) Over what distance does the sled move while the object is in flight?

My answers (a) 0.15 m/s (b) 0 m/s (c) 0.18 m

The books answers (a) 1/6 m/s (b) 0 (c) 6/31m
 
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How did you arrive at your answers?
 
Last edited:
LD_90 said:
I'm doing some problems from an old text that seems to be plagued with errors in the answer key. I think my method is correct, but if someone could confirm my answers to this problem, I'd very much appreciative.
We obviously can't comment on your method, since you didn't share it. In the future, even when you just need an answer confirmation, please show us how you did the problem. After all, you took the trouble to type in the problems...a couple more lines won't kill you. :smile: (No need for all the gory details necessarily; just an indication of the principles you applied is often enough.)

And, yes, your answers look good to me.
 
Thanks guys. Sorry about not posting my method. I'll give more complete posts in the future and try to learn to LATEX. Well for the problem I assumed an isolated system and used the fact that the total momentum of an isolated system is constant. In this case [tex]p_{1}[/tex] + [tex]p_{2}[/tex]=0
Thanks again
 

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