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Prior to taking an aerobics class, each of 12 healthclub members is asked to rate the instructor on a scale in which 3 = "excellent," 2 = "good," and 1 = "poor." Following the class, each student is again asked to rate the instructor.
Given the following before-and-after ratings, use the 0.05 level in determining whether there has been a significant improvement in the ratings received by the instructor.
Student
1
2
3
4
5
6
7
8
9
10
11
12
Precourse Rating
Postcourse Rating
Heights of 18-year-old men are approximately normally distributed, with mean 68 inches and standard deviation 3 inches.
you interview a random sample of 50 adults. the results of the survey show that 46 of the adults said they were more
In order to study the effects of pharmaceutical and chemical agents on mucociliary clearance, doctors often use the ciliary beat frequency (CBF) as an index of ciliary activity.
Assume that x has a normal distribution, with the specified mean and standard deviation. Find the indicated probabilities.
post an analysis of how hypothesis testing and the use of confidence intervals are the same. then analyze how these are
If you are ask to minimize shipment cost, how much product should you ship from each Factoryto each Outlet.
You are estimating the cost of engine overhauls a sample of 99 repairs showed an average overhaul of 285 hours with a standard deviation of 60 hours. Calculate a 95% confidence interval for the average overhaul
There are three hospitals in the Tulsa, Oklahoma, area. The following data show the number of outpatient surgeries performed at each hospital last week.
a banks loan officer rates applicants for credit. the ratings are normally distributed with a mean of 200 and a
Is there sufficient evidence to reject the claim that the mean annual income of teachers in state of Utah is greater than or equal to the mean annual income of teachers in Oregon? Perform a one-tailed test.
16 parts are examined for defects. It is found that 10 are good, 4 have minor defects, and 2 have major defects What is the probability that both are good? What is the probability that exactly one part has a major defect?
The two-person game shown in Table 1 has a unique Nash equilibrium (see Moulin and Vial, 1978) in which each player's expected payoff is 3.
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