Finding time in a pulley system

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Homework Help Overview

The problem involves a pulley system with a horizontal bar and a spindle, where a string is unwound under a steady force. The objective is to determine the time it takes for the system to come to a stop after the string has fully unwound.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • The original poster attempts to apply the equation Δω=α Δt but expresses uncertainty about how to determine α. Some participants question the assumption that the system will come to a stop and explore the reasons behind this.

Discussion Status

Participants are exploring the implications of frictional torque on the system's motion. There is a recognition that the information provided may allow for the deduction of frictional torque, but no consensus has been reached on how to proceed with the calculations.

Contextual Notes

There is an assumption of frictional torque affecting the system, but the specifics of how to quantify this effect remain unclear among participants.

Axel7
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Homework Statement


A horizontal bar with a mass of 3.2 kg and a length L of 64 cm is rigidly mounted to a vertical spindle of negligible mass such that the two objects spin together. The spindle has a diameter of 2.0 cm, and it is attached to the bar a distance of L /4 from its centre of mass. A string is wrapped around the spindle, and is pulled with a steady force of 15.0 N. The string is wrapped four times around the spindle.
If the system rotates at an angular speed of 5.5 rad/s when the string unwinds fully and drops from from the spindle, after the string has fully unwound, how long does it take for the system to come to a stop?

Homework Equations

The Attempt at a Solution


I've tried using Δω=α Δt but I don't know what α is? I'm pretty lost on what to do.
 
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The question implies it will come to a stop. Why would that be, do you think?
 
I'm assuming there is a frictional torque that would cause it to stop, but I don't know how to use that to determine the time.
 
Axel7 said:
I'm assuming there is a frictional torque that would cause it to stop, but I don't know how to use that to determine the time.
There is enough information to deduce the frictional torque.
 

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