Momentum-impulse vs. rectilinear motion equations

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Homework Help Overview

The discussion revolves around a problem involving a pulley system, where the original poster compares the use of rectilinear motion equations with momentum-impulse equations to solve for acceleration. There is confusion regarding the correct approach to determine acceleration in this context.

Discussion Character

  • Mixed

Approaches and Questions Raised

  • The original poster attempts to apply rectilinear motion equations under the assumption of constant acceleration, while others question the validity of assuming acceleration due to gravity in this scenario. There is a discussion about the necessity of using the sum of forces to determine acceleration in a pulley system.

Discussion Status

Participants are exploring different interpretations of the problem, with some providing guidance on the correct approach to find acceleration. The conversation indicates a shift in understanding as participants clarify the role of forces in the system.

Contextual Notes

There is an underlying assumption that the acceleration is due to gravity, which is being questioned. The discussion highlights the need to consider the specific forces acting on the objects in the pulley system rather than defaulting to gravitational acceleration.

cipotilla
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Here we are again...We have apully system as seen on page 1 of the attachment. I tried using the rectilinear motion equations, assuming a=constant, but the book's solution used the momentum-impulse equations and got a different answer.

I don't understand why my approach is incorrect... Thanks.
 

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Nothing wrong with using kinematics with constant acceleration. But how did you solve for the acceleration?
 
I just assumed the acceleration was gravity...I'm guessing there's something wrong with that assumption...but I don't know what...
 
Its not gravity because its not free falling. I can't believe I made that mistake. I would have to use Sum of forces=ma and find the acceleration if i wanted to use kinematics, right?
 
The "acceleration due to gravity" applies to a freely falling object--where the only force acting is gravity. But these objects are attached to ropes and pulleys--they are not freely falling! Solve for the acceleration like in any other pulley problem.
 
cipotilla said:
Its not gravity because its not free falling. I can't believe I made that mistake. I would have to use Sum of forces=ma and find the acceleration if i wanted to use kinematics, right?
Exactly. (I knew you'd snap out of it. :smile: )
 

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