Question regarding tension and acceleration

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Homework Help Overview

The discussion revolves around a problem involving tension and acceleration, specifically related to a spring and gravitational forces. Participants are examining the dynamics of a system where a mass is attached to a spring and the effects of cutting a string on the system's acceleration.

Discussion Character

  • Exploratory, Assumption checking, Problem interpretation

Approaches and Questions Raised

  • Participants are attempting to validate a proposed solution involving forces and acceleration calculations. Some are questioning the assumptions made regarding the forces acting on the masses before and after a string is cut, while others suggest applying Newton's second law to analyze the situation.

Discussion Status

The discussion is ongoing, with some participants providing guidance on how to approach the problem by identifying forces and applying relevant laws of motion. There is a mix of interpretations regarding the initial conditions and the resulting dynamics after the string is cut.

Contextual Notes

There are references to attachments containing solutions, indicating that some participants are relying on external materials to support their arguments. The initial conditions and specific values used in calculations are also mentioned, but the completeness of the information is unclear.

Sanosuke Sagara
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I have my question and my solution in my attachment.don't worry,just unzipped the file and no virus contains inside.
 

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Help,Somebody help me figure out whether my solution for the question is right or not.
Thanks for anyone who spend some time on this question.
 
Anybody please help me ! My solution for the question is inside the attachment.just unzipped it .
 
Sanosuke Sagara said:
Help,Somebody help me figure out whether my solution for the question is right or not.
Thanks for anyone who spend some time on this question.
Since there is no acceleration, initially, The force applied by the spring is equal to gravity:

F - (x + y)g = (x + y)a = 0 where F is the force of the spring.

F = (x+y)g

when y is cut loose, F remains the same, initially (F = kd)

F - xg = xa

So a = F/x - g

Since F = (x+y)g

a = ((x + y)g/x) - g

a = gy/x


Substituting values for x = .5 and y = .1:

a = 10 (.1)/.5) = 2 m/sec2

This makes sense, since the force that pulls the spring down from its equilibrium position with just x on the spring, is just the force of gravity on y.

AM
 
Last edited:
I don't understand your solution. Start by identifying the forces acting on the top mass before the string is burned. Then find the net force on the top mass after the string is burned. Apply Newton's 2nd law.

Edit: This was meant for Sanosuke Sagara; but Andrew has solved it for you.
 
Last edited:
Thanks for your help,Andrew Mason and mentor Doc Al.I finally have understand with the question.
 

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