Derivative of relativistic momentum

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SUMMARY

The discussion centers on calculating the derivative of relativistic momentum, represented as \(\frac{\bold dp}{\bold dt}\). The user, John S, seeks guidance on this topic as part of his self-study in relativity. The conversation touches on the distinction between special and general relativity, indicating that the context of the momentum derivative is rooted in special relativity principles. Key concepts include the relationship between momentum and velocity in relativistic physics.

PREREQUISITES
  • Understanding of special relativity concepts
  • Familiarity with momentum equations in physics
  • Basic calculus skills for differentiation
  • Knowledge of four-vectors in relativistic physics
NEXT STEPS
  • Study the derivation of relativistic momentum equations
  • Learn about the Lorentz transformation and its impact on momentum
  • Explore the concept of four-momentum in special relativity
  • Investigate the relationship between energy and momentum in relativistic contexts
USEFUL FOR

Students of physics, particularly those focusing on special relativity, educators teaching advanced mechanics, and anyone interested in the mathematical foundations of relativistic momentum.

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Homework Statement


Would someone teach me how to do:

[tex]\frac{\bold dp}{\bold dt}[/tex]

I am deducing for myself all relativity, but I don't know how to do this now. It is not homework, it's self teaching. Thanks in advance. :smile:
 
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er, would that be special or general flavor?
John S
 

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