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Maxwell-Boltzmann Statistics
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This Video covers detailed derivation of Maxwell Boltzmann statistics. If you like my course do follow my page: unacademy.com/user/sayantan34

Sayantan Bhattacharya
"Educating India For a Better Tomorrow" ||Ph.D student,U mass Lowell,Massachusetts,USA|| M.Sc,University Of Hyderabad,2018|| B.Sc,B.H.U,2016

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Hello!mam!is it necessary to write INTRODUCTION,MAIN BODY and CONCLUSION while answering the question?I mean to say isn't it ok to proceed with the introduction or main body without mentioning their character there,unlike ur style where u introduce any qst under heading INTRODUCTION then move to content of the question under heading MAIN BODY likewise.so plz tell me mam whether i can follow same pattern as u do but without mentioning the subtitles INTRO,MAIN BODY...or not
Vivek Sharma
2 years ago
she clearly mentioned about it. watch the complete video.
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Nikhil
2 years ago
ok...i din go thru the whole video...i just fast forwarded it for the points mentioned there. thanks vivek
AK
sir your voice is too slow
thanks for this video
1. Maxwell- Boltzmann Statistics By Sayantan Bhattacharya

2. Contents Detailed derivation of Maxwell-Boltzmann statistics and finding out the number of particles in each energy states.

3. The statistical distribution of properties of alarge collection of identical but distinguishable particles has been calculated and is attributed to Maxwell and Boltzmann, andd hence bears their names. . Consider a system that has a total energy ,'E, a total volume,'V and atotal number of particles 'N', all of which are constant and together represent the macro- state of the system. Let the system have allowed energy levels,

4. //Y^K 4'e //.g.,'trma "L eSta t's tres." af No. ^" Hoao he n//. daf GJkqoL love We knn, tka t tol .chf wad s accomoda 't r all e N partrclasumber aoTram

5. find the mo, t bablq Sta ,'der-we need fnd the maxima of this distri bntien keep"T I S mmind

6. Conclusion Maxwell-Boltzmann Statistics is for classical identical distinguishable particles. energy state. ensembles for classical particles. . Derivation of number of particles in each . This can also be derived using different