Moment of inertia of two objects after collision

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SUMMARY

The discussion focuses on calculating the moment of inertia (I) of two identical hockey puck-shaped objects after an inelastic collision. The participants utilized a video capture system to analyze the motion and rotation of the pucks. The Parallel Axis Theorem is identified as a crucial tool for determining the moment of inertia of the combined system, which consists of two disks rotating around their center of mass.

PREREQUISITES
  • Understanding of moment of inertia for rigid bodies
  • Familiarity with the Parallel Axis Theorem
  • Knowledge of inelastic collisions in physics
  • Basic principles of rotational motion
NEXT STEPS
  • Study the application of the Parallel Axis Theorem in detail
  • Learn about calculating moment of inertia for composite bodies
  • Explore the dynamics of inelastic collisions in greater depth
  • Investigate the principles of rotational motion and angular momentum
USEFUL FOR

This discussion is beneficial for physics students, educators, and anyone interested in understanding the dynamics of collisions and rotational motion in rigid bodies.

hwhanson
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Homework Statement



I am working on a lab i did. In the lab we tracked the motion of two pucks that collided. One puck collided into another stationary puck of equal mass in an inelastic collision. We used a video capture system to record the velocity of the pucks before and after collisions as well as the rotation of the two objects stuck together. The two objects are both like hockey pucks in shape and have equal mass and radius.


Homework Equations



I am unsure how to solve for the moment of inertia ( I ) after both pucks have stuck together.
 
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Hello hwhanson,

Welcome to Physics Forums!

I assume you can find the moment of inertia for an individual disk spinning around its own axis (around its own center).

The Parallel Axis Theorem might help you find the moment of inertia of two identical disks stuck together, rotating around the center of mass of the combination.
 

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