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The number of messages sent to a computer bulletin board is a Poisson random variable with a mean of 5 messages per hour.
a) What is the probability that 5 messages are received in 1 hour?
b) What is the probability that 10 messages are received in 1.5 hours?
c) What is the probability that fewer than 2 messages are received in 1.5 hours?
The weight of a product is normally distributed with a mean of four ounces and a variance of .25 "squared ounces." What is the probability that the randomly selected unit from a recently manufactured batch weighs no more than 3.50 ounces.
List all corner points and determine which combination of items will produce the maximum profit.
Determine the mean for list of numbers. 6, 5, 9, 4, 14, 9 (Round to the nearest tenth)
For such groups of 800, would it be unusual to get 687 consumers who recognize the Dull Computer Company name?
Which test should we use to determine whether the difference between Mesa and Tempe is statistically significant? Why? Should it be one or two-tailed?
Looking at the data, the manufacturer is incorrect in its label claim. Perform hypothesis testing to prove or disprove it. Is the manufacturer correct in its label claim? Explain.
Determine the estimated population mean?
To determine if this is evidence that students perform worse under uncomfortable conditions, The P-value of a test
When trucks arrive at the Ambassador Bridge, each truck must be checked by customs agents. The times are exponentially distributed with a service rate of 10 per hour. What is the probability that a truck requires more than 15 minutes to be checked..
What is the minimum sample size needed in order for you to be 95% confident that your estimate is within 5 of µ? Use the value 20 for the population standard deviation of scores on this subsection.
Assume that the process is in control and that the population of all jar fills is normally distributed. (Round the z-values to 2 decimal places and final answer to 4 decimal places. Negative amounts should be indicated by a minus sign.)
What is the probability that it will crash at least two times in a given semester? What is the probability that it will not crash at all in a given semester?
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