Homework 4 Problem 1. (see Pathria, 3.15)
Consider classical gas of N relativistic indistinguishable particles in volume V each described by the Hamiltonian H(p,q)=pc. Using canonical ensemble theory
Homework 3.
Problem 1.
Evaluate multidimensional integral VN = . dx1.dx N where the integration area is restricted by 0 xr L and all xr are positive.
r =1 N
Solution.
The easiest way to solve the prob
Homework 2
Problem I. Consider a system of three particles. Assume each particle can occupy either of 3 energy levels, , 2, and 3. 1. What are the possible values of the total energy E of this system?
Homework 1 1. A cube of ice having temperature Tice<273K is placed into the lake with Tlake>273K. Calculate the change in the entropy of the cube-lake system as it comes to the thermal equilibrium. As
Problem I (10 points)
Consider a system of N distinguishable particles. Each particle can occupy only one of the two levels 1 or 2, where 1< 2. Assume N is very large. You can distribute the particles