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On average, 4 customers per hour use the public telephone in the sheriff's detention area, and this use has a Poisson distribution. The length of a phone call varies according to a negative exponential distribution, with a mean of 5 minutes. The sheriff will install a second telephone booth when an arrival can expect to wait 3 minutes or longer for the phone.
a) By how much must the arrival rate per hour increase to justify a second s telephone booth?
b) Suppose the criterion for justifying a second booth is changed to the following: Install a second booth when the probability of having to wait at all exceeds 0.6. Under this criterion, by how much must the arrival rate per hour increase to justify a second booth?
"Outsourcing Cool" case study for Marketing Management. Do you think consumers would buy Apple products if they were aware of the labor law violations of Apple's suppliers? How would this activity affect your personal buying habits for a product?
you run a small shop that makes widgets. you employ 50 workers and each worker can make 2 widgets per hour. they work
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