Calculating Friction Force on a Rotating Disk

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SUMMARY

The discussion focuses on calculating the friction force on a rotating disk, specifically when the rotary frequency doubles. The relationship established is F = 2N - 6, where F represents the friction force and N is the normal force. The acceleration can be derived from the angular frequency (ω), which is crucial for determining the friction force accurately. Participants emphasize the importance of understanding the dynamics of the system to solve the problem effectively.

PREREQUISITES
  • Understanding of Newton's Second Law (F = ma)
  • Knowledge of angular frequency (ω) and its relationship to linear acceleration
  • Familiarity with friction force concepts in rotational motion
  • Basic grasp of forces acting on a rotating object
NEXT STEPS
  • Study the derivation of friction force in rotating systems
  • Learn about angular acceleration and its effects on linear motion
  • Explore the relationship between normal force and friction in circular motion
  • Investigate real-world applications of friction in rotating machinery
USEFUL FOR

Students studying physics, particularly those focusing on mechanics and rotational dynamics, as well as educators looking for examples of friction in rotating systems.

5Mystery
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Homework Statement



The thing that is lying on the disk(Disko), is rotating together with disko. After the rotary frequency of disko grew twice (N X 2), friction(rubbing) Force grew F=6 ( F + 6). You have to understand friction Force module at the original frequency.


Homework Equations



I don't know. Probably, 2N = F + 6 : m X g

The Attempt at a Solution



2N = F6 : mg = F6 : 9,8
F = 9,8 : 6

but I don't think it is correct please help me. Sorry if there are some mistakes but I really need it please do not delete this post.
Thank you very much. :)
 
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Welcome to PF!

Hi 5Mystery! Welcome to PF! :smile:

The only horizontal force is the friction (and the only motion is horizontal).

So you can find the friction, F, by using F = ma.

So what is the acceleration (a), at an angular frequency ω? :wink:
 

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