Help Need help with an Atwood machine problem.

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Homework Help Overview

The discussion revolves around an Atwood machine problem involving two masses connected by a string over a pulley. The original poster seeks assistance in determining the tension in the string, the acceleration of the objects, and the distance each object will move after one second of motion.

Discussion Character

  • Exploratory, Conceptual clarification, Mathematical reasoning

Approaches and Questions Raised

  • Participants discuss the application of Newton's second law (F = ma) and kinematic equations. Some express uncertainty about the correct use of these formulas and how to set up the problem.

Discussion Status

There is ongoing exploration of the problem with various approaches being suggested. Some participants offer guidance on using F = ma to create a system of equations, while others clarify the components of the kinematic equation. No consensus has been reached yet.

Contextual Notes

The original poster indicates a lack of examples in their notes, which may contribute to their uncertainty in applying the relevant formulas. There is also a mention of starting from rest, which is a key assumption in the problem setup.

Tyranicus
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I was working on my physics homework and I came across a question that I couldn't find an example of in my notes.

I'm not sure which formulas I need to use and in which order to use them.

Here's the question:

Two objects with masses of 3.00 kg and 5.00 kg are connected
by a light string that passes over a light frictionless
pulley to form an Atwood machine, as in Figure
5.14a. Determine (a) the tension in the string, (b) the
acceleration of each object, and (c) the distance each
object will move in the first second of motion if they start
from rest.

Thanks for the help!

- Tyranicus
 
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try F = ma for the first two and maybe xf = xi + vit + 1/2at^2 for the third.
 
I know how to use F = ma but I don't know how to use the second formula.

Thanks very much

-Tyranicus
 
You should be able to solve both A and B with just F = ma (by creating a system of equations). For the last part Xf = Xi + ViT + 1/2at^2. Xf is just the displacement that we want. Xi is initial position just set it to 0. Vi is initial velocity which is 0. So it's just D = 1/2at^2. You calculated the acceleration, and they give you the time they want.
 

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