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The average credit card debt for a recent year was $9205. Five years earlier the average credit card debt was $6618. Assume sample sizes of 35 were used and the standard deviations of both samples were $1928. Is there enough evidence to believe that the average credit card debt has increased? Use a=0.05. Give a possible reason as to why or why not the debt was increased.
Create a scenario for applying the Goodness of Fit application of Chi-square. State the hypotheses, the level of significance, the result and its meaning.
Define correlation. Then give an example of a misleading correlation and an example of a meaningful correlation. With this describe the relationship between correlation and causation.
Critique the HR manager's planned approach and give him advice on how to proceed. You can assume that a reasonable estimate for the proportion of new hires that are happy with the company is .8.
A recent research report shows that the percentage of college students who have been reported for plagiarizing has reached 30% each in the colleges of Education, Arts and Sciences, and Business, but only 10% in the School of Law.
What is the probability that the average IQ, from a random sample of 64 individuals, is greater than 102?
Demonstrates clearly and fully the ability to use Excel to perform the correlation for the data set.
At 5% level of significance, does this sample prove violation of guideline that average patient must pay no more than $250 out of pocket?
Calculate separately for 1983 and 1987, the 95% confidence interval for the proportion of students who had driven an automobile while drinking.
Whose characteristics can be assume to be independent of each other, were examined. Let X denotes the number of defective computer chips.
Such things as historical documents, newspaper reports, TV and radio broadcasts, when used in research, represents
Population have at least some college education. choose 10 persons at random. Find the probability that at least 5 do not have any college education.
Suppose a worker needs to process 400 items. The time to process each item is exponentially distributed with a mean of 2 minutes, and the processing times are independent.
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