fermi dirac amp bose einstein particle distribution classical amp quantum statistics equivalency

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in this video first we are going to see the condition for equivalency between classical statistics and quantum statistics then we will see the particle energy distribution in fermi dirac as well as bose einstein statistics. • we will consider low temperature as well as high temperature range for this distribution. • after that we will find out the number density, energy and pressure in the statistical system. • we will also see that energy of fermi dirac is more than bose system and classical statistical energy in between them. • • E(FD) is more then E(MB) is more then E(BE) • • • particle distribution in fermi dirac statistics,fermi dirac statistics,fermi dirac distribution,fermi dirac particle distribution,energy of fermi dirac statistical system,bose einstein statistics,bose einstein distribution,bose einstein particle distribution,energy of a bose einstein statistical system,quantum statistics,quantum statistical mechanics,quantum statistical physics,equivalency between classical statistics and quantum 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