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Ships arrive at an oil port in Panama with the distribution of interarrival times shown in Table 1. The port has two terminals, A and B. Terminal B is newer and therefore more efficient that terminal A. The time it takes to unload a ship depends on the ship's size. A "supership" takes 4 days to unload at terminal A and 3 days at terminal B. A midsize ship takes 3 days at terminal A and 2 days at terminal B. The small ships take 2 days at terminal A and 1 day at terminal B. Arriving ships form single waiting line in the port area until a terminal becomes available for service. Service is given on an FCFS basis. The type of ship and the frequency with which they visit this port is given by the distribution in Table 2. Develop a simulation model for this port. Compute such statistics as the average number of ships in port, the average number of days in port for a ship, and the percentage of idle time for each of the terminals."
Discuss the reason that sampling distribution of the mean follow a normal distribution for a large enough sample size, even though the population may not be normally distributed?
A particular product is known to have an exponential failure time distribution with a mean of 12 months.
Is this enough evidence to support Union's position? Use significance level of a = 0.05. You may suppose the mean annual salaries are normally distributed.
Estimate the probability that a randomly selected jar will have a fill, x, that is out of specification. Assume that the process is in control and that the population of all jar fills is normally distributed.
Mr. James McWhinney, president of Daniel-James Financial Services, believes there is a relationship between the number of client contacts and the dollar amount of sales.
a distribution has a standard deviation of s 12. find the z- score for each of the following locations in the
to study the birth weight of infants whose mothers smoke a physician records the weights of 100 newborns whose mothers
Identify the null and alternative hypothesis, test statistics, p-value or critical value(s), conclusion about the null hypotesis and final conclusion that address the original claim.
the average power of a generic drug used for the common cold should be 5.0 0.1 mg cc so that it can be sold in
apply the classical runge-kutta method to solve the following initial value problem yyx2 given y00 and the step size
specimens of blood from 10 different animals were analyzed for blood count say y in units of 100 and packed cell volume
Find the probability that the average diameter of those sand dollars is more than 2.707 centimeters. Assume that the variable is normally distributed.
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