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Suppose that the population of grade point averages (GPAs) for students at the end of their first year at a large university has a mean of 3.1 and a standard deviation of 0.5.
a. Draw a picture of the sampling distribution of the sample mean GPA for a random sample of 100 students.
b. Find the probability that the sample mean will be 3.15 or greater.
tim cooper plans to invest money in a mutual fund that is tied to one of the major market indices either the sampp 500
13% red, 14% yellow, 16% green, 20% orange, and 24% blue. In a random sample of 12 M & M's what is the probability of having 2 of each color?
Calculate descriptive statistics. Using the "split file function" compare groups by condition and gender. Run an analysis of the data sets descriptive statistics
State the null and alternative hypotheses to be tested. Compute the test statistic. Determine the critical value for this test at the 0.05 level of significance. What do you conclude?
Let X have a Poisson distribution with parameter lambda. Show that E(X)= lambda directly from the definition of expected value. [Hint: The first term in the sum equals 0, and then x can be canceled. Now factor out lambda and show that what is left..
During a 69-year period, tornadoes killed 6755 people in the United States. Assume this rate holds true today and is constant throughout the year. Find the probability that tomorrow
Compute the standard error of estimate, and interpret its meaning.
For these data, use the 0.05 level in determining whether the treatment effects could all be zero. Using the 0.01 level, evaluate the effectiveness of the blocking variable.
these instructions apply to all the problems.a draw thenbspscatter plotnbspfor the variables.b compute
Given the results in file XR14082, and using the 0.05 level of significance, examine whether the population median customer ratings for the three restaurants could be the same. Identify and interpret the p-value for the test.
1. What do the three types of longer reports have in common with one another? How do they differ? 2. What is plagiarism, and why is it critical to avoid plagiarism in both academic and business writing?
how large a sample should be taken if the population mean is to be estimated with 90 confidence to within 79? the
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