4) A surface with No adsorption centers has N (S No) gas molecules adsorbed on it. Show that the chemical potential of the adsorbed molecules is given by u = kTin- where a(T) is the partition function of a single adsorbed molecule. Solve the problem by constructing the grand partition function as well as the partition function of the system. (Neglect the intermolecular interaction among the adsorbed molecules,)
4) A surface with No adsorption centers has N (S No) gas molecules adsorbed on it. Show that the chemical potential of the adsorbed molecules is given by u = kTin- where a(T) is the partition function of a single adsorbed molecule. Solve the problem by constructing the grand partition function as well as the partition function of the system. (Neglect the intermolecular interaction among the adsorbed molecules,)
Elements Of Electromagnetics
7th Edition
ISBN:9780190698614
Author:Sadiku, Matthew N. O.
Publisher:Sadiku, Matthew N. O.
ChapterMA: Math Assessment
Section: Chapter Questions
Problem 1.1MA
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
Transcribed Image Text:4) A surface with No adsorption centers has N (S No) gas molecules adsorbed on it. Show that the
chemical potential of the adsorbed molecules is given by u = kTln-
(No-N)a(r)
where a(T) is the
partition function of a single adsorbed molecule. Solve the problem by constructing the grand
partition function as well as the partition function of the system. [Neglect the intermolecular
interaction among the adsorbed molecules.)
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