Solution manual for Statistical Mechanics by Pathria

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The forum discussion centers around the search for a solution manual for "Statistical Mechanics" by Pathria, with users expressing difficulty finding one through official channels like Amazon and Elsevier. Participants suggest that working through the problems independently is beneficial, as real-world applications in science and engineering typically do not rely on solution manuals. Some users report finding paid sites offering downloads, but express reluctance to pay for access. A request for shared resources is made, highlighting a collaborative approach among users seeking the same manual. The conversation emphasizes the challenge of obtaining academic resources without incurring costs.
saiarun
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Can anybody in the forum direct me as to where I can get the solution manual for "Statistical Mechanics" - by Pathria.
Thanking you in advance.
 
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I checked Amazon and the publisher (now Elsevier), and they do not list a solutions manual.

It would seem best if you try to work through the problems and PFers will help if you get stuck.

In the real world of science and engineering - there are no solution manuals.
 
saiarun said:
can anybody in the forum direct me as to where i can get the solution manual for "statistical mechanics" - by pathria.
Thanking you in advance.

we r also searching for the same, if anybody found please send to- nigamsphysics@gmail.com
 
i am trying to find a Pathria manual too, but a only found sites, where you must to pay to download the files, like this http://ifindfile.com/download/solution-manual-pathria-r-k-statistical-mechanics but i don't want to pay.
 
I found! Thanx to all...
 
Ohh!, please saketabi can you say me the site where you found the manual? Thank you!
 
The book claims the answer is that all the magnitudes are the same because "the gravitational force on the penguin is the same". I'm having trouble understanding this. I thought the buoyant force was equal to the weight of the fluid displaced. Weight depends on mass which depends on density. Therefore, due to the differing densities the buoyant force will be different in each case? Is this incorrect?

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