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Oct 14, 2022 at 10:53 comment added Riemann I also asked this here: physics.stackexchange.com/questions/731953/…
Sep 30, 2022 at 12:06 comment added Riemann Also noting that $\langle v_r\rangle=\int_0^{\infty}\langle (v_r)_1\rangle P(v_1)dv_1$.
Sep 30, 2022 at 12:04 comment added Riemann I am concerned about the last step. If I am correct, you use that $l=\frac{\langle v\rangle}{n\sigma\cdot\langle v_r\rangle}$. However, shouldn't one first calculate the mean path length for particles with speed $v_1$, and then average over all speeds $v_1$? If I am correct, the mean path length for particles with speed $v_1$ is $\frac{v_1}{n\sigma\cdot\langle (v_r)_1\rangle}$. Averaging this over $v_1$ would give $l=\int_0^{\infty}\frac{v_1}{n\sigma\langle(v_r)_1\rangle}P(v_1)dv_1$. Isn't this different?
Sep 11, 2020 at 16:15 comment added Kashmiri I really felt it's an average book. I wish I had time and money for blundell or Schroeder
Sep 11, 2020 at 13:04 comment added user400188 @YasirSadiq That is where I got the majority of the proof from. I added only a few extra steps, it is a great textbook.
Sep 11, 2020 at 12:52 comment added Kashmiri a similar proof can be found in the appendix of' Thermal physics by garg, bansal and ghosh'.
Jan 3, 2019 at 3:51 history edited user400188 CC BY-SA 4.0
verified that two integrals I claimed equivalent actually are
Dec 21, 2018 at 2:55 vote accept user400188
Dec 21, 2018 at 2:53 comment added user400188 The fact that other directions of velocity, contribute so little to the final result, is actually quite interesting. I think it deserves a spot on the page for this reason.
Dec 21, 2018 at 2:53 comment added user400188 @Thorondor It is a perfectly valid derivation, under the assumption that all velocities are perpendicular. Just provide an explanation at the start, that it only holds in this case.
Dec 20, 2018 at 7:57 comment added Thorondor Thanks for taking the time to write this up! I believe this answer is correct. Should I delete mine? As you've shown, my answer was wrong, and I don't want to mislead future readers.
Dec 19, 2018 at 9:13 history edited user400188 CC BY-SA 4.0
grammar error
Dec 19, 2018 at 9:03 history edited user400188 CC BY-SA 4.0
added explanation as to why it differs from another answer
Dec 19, 2018 at 8:54 history answered user400188 CC BY-SA 4.0