Conservation of Angular Momentum diagram

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SUMMARY

The discussion clarifies that the diagram on the Wikipedia page for the Coriolis effect illustrates the conservation of linear momentum rather than the Coriolis effect itself. The Coriolis effect is defined as the apparent deflection of an object moving in a straight line when observed from a rotating reference frame. The participants emphasize that the observer's higher linear velocity causes the ball to appear to curve, while the actual phenomenon can also be demonstrated using a gyroscope, which exhibits inertia without linear velocity.

PREREQUISITES
  • Understanding of linear momentum conservation principles
  • Familiarity with rotating reference frames
  • Basic knowledge of the Coriolis effect
  • Experience with gyroscopic motion and inertia
NEXT STEPS
  • Research the mathematical formulation of the Coriolis effect
  • Study the principles of angular momentum conservation in physics
  • Examine the behavior of gyroscopes in rotating systems
  • Read the paper "The Coriolis Effect: A Historical Perspective" by Persson for deeper insights
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Physics students, educators, and anyone interested in understanding the dynamics of rotating systems and the principles of momentum conservation.

pwn01
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Does the first diagram in the Wikipedia page: https://en.wikipedia.org/wiki/Coriolis_effect (that of the ball rolling on a rotating disk) properly illustrate the Coriolis effect or does it simply illustrate the conservation of angular momentum. I understand that these are two different principles.
 
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No, it demonstrates the conservation of linear momentum. The Coriolis effect is what is observed from a rotating reference frame. So if something is moving in a straight line in an inertial frame of reference it will appear to move in a circle in a rotating frame.
 
Here is a quote from the caption "the observer. . . .sees the object as following a curved path due to the Coriolis and centrifugal forces present in this frame." So I gather from what your saying that the diagram does not actually illustrate the effect of the Coriolis "force" as indicated but rather the conservation of linear momentum. In other words, the observer is necessarily moved away from the ball because he has a higher linear velocity than the ball. The ball has a lower linear velocity because it started closer to the axis of rotation and does not acquire the velocity of the greater radius as it travels because this example is frictionless. The ball then actually falls behind and so appears to the observer to curve in its path. If I understand correctly, the Coriolis effect describes the phenomenon of the twisting of the reference frame below the object at any given point and the consequent change in its direction relative to the frame of reference. This has nothing to do with velocity (speed) and can be observed with a spinning mass gyroscope positioned correctly although it has no linear velocity, but does have inertia due to the spinning mass. Correct?
 

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