probability

alexk

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For each of the random variable X below, determine the type of distribution(ie, normal, uniform, Poisson, hypergeometric, binomial, negative binomial, etc) which best models X. Where possible, give the values of the parameters of the distribution chosen. Give reasons for your choice of distribution.



(a) The average height of professors at a certain college is 68 inches, and the mean squared deviation(or variance) from this average is 2. X is the height of a randomly chosen professor.



(b) As part of a grand opening promotion, a department store has advertised that every one thousandth purchase made on opening day will be given to the customer for free. The store expects five purchases to be made every minute. X is the time from opening until the first purchase is given away.
 
alexk said:
For each of the random variable X below, determine the type of distribution(ie, normal, uniform, Poisson, hypergeometric, binomial, negative binomial, etc) which best models X. Where possible, give the values of the parameters of the distribution chosen. Give reasons for your choice of distribution.



(a) The average height of professors at a certain college is 68 inches, and the mean squared deviation(or variance) from this average is 2. X is the height of a randomly chosen professor.



(b) As part of a grand opening promotion, a department store has advertised that every one thousandth purchase made on opening day will be given to the customer for free. The store expects five purchases to be made every minute. X is the time from opening until the first purchase is given away.

Read the definitions of those distributions - normal, uniform, Poisson, hypergeometric, binomial, negative binomial, etc. - and tell us which one do you think fits each of the problem (citing definition). We'll go from there....
 
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