Angular Momentum Lab: Impact of Dropping Disk Off-Center

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Homework Help Overview

The discussion revolves around a lab experiment involving angular momentum, specifically focusing on the effects of dropping an iron disk onto a rotating hollow cylinder. The original poster seeks to understand how dropping the disk off-center would influence the conservation of angular momentum and the resulting measurements.

Discussion Character

  • Exploratory, Assumption checking

Approaches and Questions Raised

  • Participants explore the implications of changing the position of the disk in relation to the cylinder's axis and question how this affects the system's rotational inertia and angular momentum.

Discussion Status

Some participants have provided hints regarding the relationship between the disk's placement and the system's rotational inertia. There is an ongoing exploration of how these factors interact, but no consensus has been reached on the specific outcomes of dropping the disk off-center.

Contextual Notes

The original poster notes a lack of clarity from the professor regarding the effects of off-center placement, indicating that assumptions about the system's behavior are being questioned.

frasifrasi
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So, in the lab that my class just finished for angular momentum, we had a rotaring hollow cylinder rotating and we had to drop an iron disk square on top of it to measure the momentum before and after to verify conservation.

The professor inquired how the result would be affected if we had dropped the disk off center, but never explained it. I realize the result would be impacted but am not visualizing in what way or how. Can anyone help me understad this?

Thank you.
 
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Hint: How does the rotational inertia of the combined system (cylinder + disk) depend on where the disk is placed?
 
I am not sure. I would guess the velocity will be higher because the mass is less concentrated?
 
anyone?
 
When the disk is added, the rotational speed goes down because the rotational inertia of the system goes up. The rotational inertia of the system about the given axis equals the sum of the rotational inertia of the cylinder (which doesn't change) plus the rotational inertia of the disk. How does the rotational inertia of the disk about the given axis depend on its distance from the axis?

Hint: Whenever mass moves away from the axis, does that increase or decrease the rotational inertia?
 

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