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Distinguishable (different) 2= MN MN Indistinguishable (identical) Q= N! Binomial distribution 2(N,n)= N! n!(N – n)! (q+N – 1)! q!(N– 1)! q units in N oscillators Q(N.q)= Probability: P= system

Distinguishable (different) 2= MN MN Indistinguishable (identical) Q= N! Binomial distribution 2(N,n)= N! n!(N – n)! (q+N – 1)! q!(N– 1)! q units in N oscillators Q(N.q)= Probability: P= system

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explain each physics formula by saying what each variable means/stands for and explain the formula as a whole, please.  

Counting: Distinguishable (different) 2= MN Indistinguishable (identical) 2=- N! N! Binomial distribution 2(N,n)=- n!(N – n)! (q+N – 1)! q units in N oscillators 2(N,q)=- q!(N – 1)! Probability: P Ω. system
Transcribed Image Text:Counting: Distinguishable (different) 2= MN Indistinguishable (identical) 2=- N! N! Binomial distribution 2(N,n)=- n!(N – n)! (q+N – 1)! q units in N oscillators 2(N,q)=- q!(N – 1)! Probability: P Ω. system
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