Modern Physics For Scientists And Engineers
Modern Physics For Scientists And Engineers
2nd Edition
ISBN: 9781938787751
Author: Taylor, John R. (john Robert), Zafiratos, Chris D., Dubson, Michael Andrew
Publisher: University Science Books,
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Chapter 2, Problem 2.22P
To determine

To Prove:

Particle with mass greater than zero, always has speed less than c.

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Problem 2.27: Determine the velocity for which the discrepancy between the classical expression for the kinetic energy and the true expression from relativity differ by 0.01%; in other words, determine the maximum velocity for which we can use the classical expression for the kinetic energy and trust our results to within 0.01% accuracy.
Problem 2: (a) Since the four-velocity u = Yu (c, u) is a four-vector, you should immediately know what its transfor- mation properties are. Write down the standard Lorentz boost for all four components of u. Use these to derive the relativistic velocity transformation formulas. (b) In non-relativistic mechanics, the energy E contains an arbitrary additive constant. That is, no 1 physics is changed by the replacement E → E + Eo for any constant Eo. Using the fact that the four- momentum p = (E/c,p2,Py, Pz) must transform like a four-vector, show that this is NOT true in relativistic mechanics.
2.9. (a) Solve the integral ...| (dx .dx3N) 3N and use it to determine the "volume" the relevant region of the phase space of an extreme relativistic gas ( = pc) of 3N particles moving in one dimension. Determine, as well, the number of ways of distributing a given energy E among this system of particles and show that, asymptotically, w0 = h³N. (b) Compare the thermodynamics of this system with that of the system considered in Problem 2.8.
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Length contraction: the real explanation; Author: Fermilab;https://www.youtube.com/watch?v=-Poz_95_0RA;License: Standard YouTube License, CC-BY