Photonic Rockets - Mass & Speed Effects

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    Photonic Rockets
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SUMMARY

The discussion focuses on calculating the speed of a photonic rocket when its mass is reduced to half its initial mass. Participants emphasize the importance of the invariance of the 4D vector of momentum, specifically using the equation (W/c)² - p² = invariant. The conversation highlights the necessity of considering the momentum of emitted photons and combining multiple vectors to derive the final speed. Alternative methods for solving the problem are also explored, indicating a collaborative approach to understanding the physics involved.

PREREQUISITES
  • Understanding of photonic rockets and their propulsion mechanisms
  • Familiarity with the concept of momentum in physics
  • Knowledge of the invariance of 4D momentum vectors
  • Basic grasp of energy conservation principles in physics
NEXT STEPS
  • Research the principles of photonic propulsion and its applications
  • Study the invariance of momentum in relativistic physics
  • Explore the equations governing energy conservation in dynamic systems
  • Investigate alternative methods for calculating relativistic speeds
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Physics students, aerospace engineers, and anyone interested in advanced propulsion systems and relativistic mechanics.

liskawc
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Homework Statement


one is powering a photonic rocket with photons. what is the speed it reaches when its mass is half its starting mass.
and per say you would start stoping then ... how would that look like (equations and sentences)


Homework Equations


invariance of the 4D vector of momentum (W/c)^2 - p^2=invariant


The Attempt at a Solution


i know the problem is solvable using the law that energy is constant and that momentum is comstant but i was wondering how would one do this using the above equation ... i d prolly need to consider the momentum of the light the rocket emitted, yes?
 
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The four momentum of the total system is (m,0). You aren't going to get much out of that. You need to combine three vectors to get the result. And I gather you already know how to do that.
 
aye ...
well i just wondered of alternative methods :D
 

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