Question

Show that when u<< c the relativistic kinetic energy does indeed return into its classical form.

Show that when u<< c the relativistic kinetic energy does indeed return into its
classical form.

Homework Answers

Answer #1

for any queries please comment.

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
What is the percent difference between the classical kinetic energy, Kcl=12m0v2, and the correct relativistic kinetic...
What is the percent difference between the classical kinetic energy, Kcl=12m0v2, and the correct relativistic kinetic energy, K=m0c2/1?v2/c2?????????m0c2, at a speed of 0.10 c? What is the percent difference between the classical kinetic energy, Kcl=12m0v2, and the correct relativistic kinetic energy, K=m0c2/1?v2/c2?????????m0c2, at a speed of 0.90 c?
What is the percent difference between the classical kinetic energy, Kcl=1/2m0v^2, and the correct relativistic kinetic...
What is the percent difference between the classical kinetic energy, Kcl=1/2m0v^2, and the correct relativistic kinetic energy, K=m0c^2/?1?v2/c2 ?m0c2, at a speed of 0.20 c? Express your answer using two significant figures. K?KclK = % Part B What is the percent difference between the classical kinetic energy and the correct relativistic kinetic energy, at a speed of 0.80 c? Express your answer using two significant figures.
At what speed (as a multiple of c) is the classical kinetic energy 90% of the...
At what speed (as a multiple of c) is the classical kinetic energy 90% of the relativistic kinetic energy? A. 0.517 B. 0.469 C. 0.714 D. 0.363 E. None of these
Show that in the relativistic case the equipartition theorem takes the form<m0 u^2(1-u^2/c^2)^-1/2>=3kT, where m0 is...
Show that in the relativistic case the equipartition theorem takes the form<m0 u^2(1-u^2/c^2)^-1/2>=3kT, where m0 is the rest mass of the particle and u its speed. Check that in the extreme relativistic case the mean thermal energy per particle is twice its value in the nonrelativistic case.
Determine the ratio of the relativistic kinetic energy to the nonrelativistic kinetic energy (1/2mv2) when a...
Determine the ratio of the relativistic kinetic energy to the nonrelativistic kinetic energy (1/2mv2) when a particle has a speed of (a) 1.69 × 10-3c. and (b) 0.872c.
Determine the ratio of the relativistic kinetic energy to the nonrelativistic kinetic energy (1/2mv2) when a...
Determine the ratio of the relativistic kinetic energy to the nonrelativistic kinetic energy (1/2mv2) when a particle has a speed of (a) 1.24 × 10-3c. and (b) 0.854c.
Determine the ratio of the relativistic kinetic energy to the nonrelativistic kinetic energy (1/2mv2) when a...
Determine the ratio of the relativistic kinetic energy to the nonrelativistic kinetic energy (1/2mv2) when a particle has a speed of (a) 1.83 × 10-3c. and (b) 0.817c.
n electron in a television picture tube has a classical kinetic energy of 70 keV, which...
n electron in a television picture tube has a classical kinetic energy of 70 keV, which is the kinetic energy that Newton would calculate using the measured speed and rest mass of the electron. What is the actual kinetic energy of the electron; that is, what is the value found using the relativistic result for the kinetic energy? (Give your answer in units of keV; don't type in a unit explicitly.)
Consider an anti-proton (rest mass = 1.007 825 amu) whose kinetic energy is 450 MeV. •...
Consider an anti-proton (rest mass = 1.007 825 amu) whose kinetic energy is 450 MeV. • Compute the ratio v/c (particle speed divided by speed of light) using both the classical expression and the relativistic expression for kinetic energy? How much error (in %) is incurred by using the classical expression?   • Compute the magnitude of the anti-proton’s momentum using both the relativistic and classical formulas. Provide you answers in units of MeV/c.   
A non-relativistic electron has a kinetic energy of 5.4 eV. What is the energy of a...
A non-relativistic electron has a kinetic energy of 5.4 eV. What is the energy of a photon whose wavelength is the same as the de -Broglie wavelength of the electron? the electron? A) 2.4 keV B) 2.2 keV C) 2.0 keV D) 2.5 keV E) 2.7 keV
ADVERTISEMENT
Need Online Homework Help?

Get Answers For Free
Most questions answered within 1 hours.

Ask a Question
ADVERTISEMENT