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(Solved): Certain computer coding systems use randomization to assign memory storage locations to account numb ...



Certain computer coding systems use randomization to assign memory storage locations to account numbers. Suppose that N=M\lambda different accounts are to be randomly located among M storage locations. Let x_(i) be the number of accounts assigned to the i^(th ) location. If the accounts are distributed independently and each location is equally likely to be chosen, show that \lim_(N->\infty )P(x_(i)=k)=e^(-\lambda )(\lambda ^(k))/(k!). Show that x_(i) and x_(j) are independent random variables in the limit, for distinct locations i!=j. In the limit, what fraction of storage locations has two or more accounts assigned to them?


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