Part of JME-04 — Rotational Motion & Moment of Inertia

Angular Momentum Conservation Applications

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When net external torque is zero, L = I*omega = constant. This principle explains:

  1. Ice skater: Arms in -> smaller I -> faster spin (same L).
  2. Platform problems: Person walks on a rotating platform, changing the system's MOI.
  3. Collision on rotating disc: A mass lands on a spinning disc, increasing I and decreasing omega.
  4. Bullet embedding in disc rim: Linear momentum is NOT conserved (axle force), but angular momentum about the axis IS.

Important: angular momentum is conserved for the system, not individual parts. Internal torques redistribute L among components without changing the total.

Energy is NOT conserved in these scenarios — internal friction or muscle forces can do work, changing KE even when L is constant.

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