dN F(V)dV = ‚MV² V² exp( 2RT M = 47(- , 2nRT AP(= where dN, the number of particles having a velocity between v and v+dV, V velocity of molecules, M moleculer mass of gase, T temperature < V2 >= (V2 f(V)dV = ?

dN F(V)dV = ‚MV² V² exp( 2RT M = 47(- , 2nRT AP(= where dN, the number of particles having a velocity between v and v+dV, V velocity of molecules, M moleculer mass of gase, T temperature < V2 >= (V2 f(V)dV = ?

University Physics Volume 3

17th Edition

ISBN:9781938168185

Author:William Moebs, Jeff Sanny

Publisher:William Moebs, Jeff Sanny

Chapter5: Relativity

Section: Chapter Questions

Problem 29P: If relativistic effects are to be less than then must be less than 1.01. At what relative velocity...

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Question

Maz v expe
MV².
2RT
dN
F(V)dV =
= 4t(-
2TRT
AP(-
where dN, the number of particles having a velocity
between v and v+dV, V velocity of molecules, M
moleculer mass of gase, T temperature
< V? >=
sve {()dv= ?
V =

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