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Consider an underlying population that is unimodal and symmetric about its finite mean μ and suppose we are interested only in making inferences about μ using RSS data based on an odd set size k. Consider an unbalanced RSS of size n (see the "Unbalanced Ranked Set Sampling" discussion in this section) collected from this population, where the judgment sample median X[(k+1)/2] is measured in each of the n sets of size k each. Thus, the collected RSS data will be of the formjth set sample median for each of the sets j = 1, 2, ... , n}. Letbe the average of these n RSS set medians. Show that is an unbiased estimator for μ when the ranking process is perfect (See Ozturk and Wolfe (2000) for more discussion on such median unbalanced RSSs.)
A standard deviation of $125. A) what is the point estimate of the population mean? B) develop a 95% confidence interval for the population mean.
From the shipment you take a random sample of 20. When sampling with replacement (binomial), determine the probability of obtaining: Exactly two defective components in the sample of 20.
In preparing a report on the economy, we need to estimate the percentage of businesses that plan to hire addi- tional employees in the next 60 days.
How would summarize the fundamental steps in the risk assessment and reduction process. How would you recommend establishing the level of acceptable risk?
Democracy in Thailand ended and it is now a bureaucratic authoritarian regime. What does this mean happened and why?
A researcher wishes to construct a 95% confidence interval for a population mean. She selects a simple random sample of size n=20 from the population.
Assume that a 2005 poll of 1000 American voters found that 76% of Republicans favored ending the tax on dividend income, as did 42% of Democrats and 54% of Independents.
What is the probability that the device will detect at least one of the two shoppers entering together?
in a study to estimate the proportion of residents in a city that support the construction of a new bypass road in the
At a used-book sale, 100 books are adult books and 160 are children's books. Of the adult books, 70 are nonfiction while 60 of the children's books are nonfiction. If a book is selected at random, find the probability that is is:
A complete census taken at the university a few years prior indicated a mean age of 22.4 years with a standard deviation of 7.6 years. Test the null hypothesis at the .05 level.
Suppose a single die is rolled once. You win $5 if a 1 or a 3 comes up, win $12 if a 5 comes up and lose $10 if a 2, 4, or 6 come up. What does the expected value tell you about the game?
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