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Statistical Physics This is the chemical potential of an ideal gas. The second image is the answer to 4.20 problem. Please generate a solution for this problem (to validate the given answer). Than

Statistical Physics This is the chemical potential of an ideal gas. The second image is the answer to 4.20 problem. Please generate a solution for this problem (to validate the given answer). Than

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Statistical Physics This is the chemical potential of an ideal gas. The second image is the answer to 4.20 problem. Please generate a solution for this problem (to validate the given answer). Thank you!
3 mkT μ(T, V, N) = -kT| In ) = −KT [¹ + 21 22 ² N In
Transcribed Image Text:3 mkT μ(T, V, N) = -kT| In ) = −KT [¹ + 21 22 ² N In
Problem 4.20. The chemical potential of an ideal gas Use (4.61) and (4.63) to derive the dependence of the chemical potential on E, V, and N for an ideal classical gas. Then use (4.65) to determine (T, V, N). We will derive (T, V, N) for the ideal classical gas more simply in Section 6.6. ☐ as =-(35) EV (4.61) ON/E,V V 3 S(E, V, N): = Nk| In + In E = NKT. mE N23Nπh² (4.65) 5 + (4.63)
Transcribed Image Text:Problem 4.20. The chemical potential of an ideal gas Use (4.61) and (4.63) to derive the dependence of the chemical potential on E, V, and N for an ideal classical gas. Then use (4.65) to determine (T, V, N). We will derive (T, V, N) for the ideal classical gas more simply in Section 6.6. ☐ as =-(35) EV (4.61) ON/E,V V 3 S(E, V, N): = Nk| In + In E = NKT. mE N23Nπh² (4.65) 5 + (4.63)
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