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Karin arrives at the post office, which opens at 9:00 a.m., at 9:05 a.m. She finds two cashiers at work, both serving one customer each. The customers started being served at 9:00 and 9:01, respectively. The service times are independent and Exp(8)-distributed. Let Tk be the time from 9:05 until service has been completed for k of the two customers, k = 1, 2. Find E Tk for k = 1 and 2.
The mean of a normal probability distribution is 60; the standard deviation is 5.
What quantitative method can be applied to help the Department make the decision? Outline how this method can be applied and explain how a qualitative method can also be applied to help the Department make the decision
Show how to generate a random variable from the exponential distribution function shown above. Show derivation of the equation.
The output voltage X from the reciever in a particular binary digital communcations system,
The results of a published research study indicated that babies fed on breast milk gained an average of 11 ounces per week; babies fed a powdered instant baby formula gained an average of 2 ounces per week.
in competitive shooting you can always adjust the sights to remove any bias in your aim. therefore the most important
How many integers are there between 5 and 14? How Many rational numbers are there between 5 and 14?
A confidence interval for the population mean tells us which values of mean are plausible (those inside the interval) and which values are not plausible (those outside the interval) at the chosen level of confidence.
A sample of 64 account balances from a credit card company showed an average balance of $1,040. A previously determined population standard deviation is $200.
the random variable x has a poisson distribution with mean 40. give an approximate value of the probability p 37 less
desreumaux incs stock has an expected return of 12.25 a beta of 1.25 and is in equilibrium. if the risk-free rate is
How long is the time to expected replacement for a customer who has owned a vehicle 6.5 years and calculate .95 and .99 confidence intervals and explain your results.
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