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The weights of items produced by a company are normally distributed with a mean of 4.5 ounces and a standard deviation of 0.3 ounces.
a. What is the probability that a randomly selected item from the production will weigh at least 4.14 ounces?b. What percentage of the items weigh between 4.8 to 5.04 ounces?c. Determine the minimum weight of the heaviest 5% of all items produced.d. If 27,875 of the items of the entire production weigh at least 5.01 ounces, how many items have been produced?
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State the alternate hypothesis for this study? What critical value should be used to determine the rejection region? Use the 1 proportion Z-test.
The mean is 75 and the standard deviation is 6. If 1200 students took the test, approx how many students would be expected to score between 69 and 81?
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In a batch of 8,000 clock radios 9% are defective. A sample of 15 clock radios is randomly selected without replacement from the 8,000 and tested.
A state meat inspector in Iowa has been given the assignment of estimating the mean net weight of packages of ground chuck labeled "3 pounds." Of course, he realizes that the weights cannot be precisely 3 pounds.
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