Calculate INERTIAL MASS of proton traveling close to speed of light

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SUMMARY

The inertial mass of a proton traveling at a speed of v = 2.993 x 108 m/s is calculated using relativistic equations. The mass of the proton is given as 1.673 x 10-27 kg. The correct formula to determine the inertial mass is Minertial = Mrest / √(1 - v2/c2), where c = 3.000 x 108 m/s. The calculated inertial mass is approximately 1.64 x 10-26 N when using the appropriate relativistic adjustments.

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  • Understanding of relativistic physics concepts
  • Familiarity with the equation for relativistic mass
  • Basic knowledge of SI units and significant figures
  • Ability to perform calculations involving square roots and scientific notation
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  • Learn about the implications of mass-energy equivalence in special relativity
  • Research the differences between inertial mass and gravitational mass
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Homework Statement



A proton is traveling with a speed of v = 2.993x108 m/s. Calculate the value of the inertial mass for this proton. Assume that the speed of light is c = 3.000 x 108 m/s and that the mass of the proton is 1.673 x 10-27 kg.

Note: Do your calculations to 4 significant figures. Then round off to give an answer good to 3 significant figures. Be sure to include the correct abbreviation for the SI unit.

Homework Equations



Minertial=gM
where g = 9.80m/s
and M is the Mass of the proton

The Attempt at a Solution



Minertial=(9.80)(1.673x10-27
Minertial = 1.64 x 10-26 N

Am I correct?
 
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I don't think it is just like u stated .. I can't say that I am sure about it , but I think you should use the relativistic equations for this question ..
 

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