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Using the emperical rule solve the following problems for a distribution with a mean of 20 and a stardard diviation of 5.
a. At least what percentage of the values will fall between 15 and 25.b.At least what percentage of the values will fall between 10 and 30.
Describe the claim, the experiment, the test statistic, and clearly state the null and alternative hypotheses. In fact, the outline of a good response looks like this?
Calculate probability that the sample would have a mean:
Average number of mosquitoes in pond is 80 per square meter with a standard deviation of 12. If 16 square meters are choses at random for a mosquiot count, find probabilty that the average of those counts is more than 83.0 mosquitoes per square me..
Where does the p-value come from for the spatial scan statistic used in SaTScan? Explain how Monte Carlo simulation is used to derive a p-value for a cluster.
Find the margin of error for a 89% confidence interval for the true mean cost of textbooks of U of M students in one semester.
Based on the answers to a through d, decide whether or not to reject the null hypothesis at the given significance level. Explain your conclusion in the context of the problem.
A coin was flipped twenty times and landed heads fifteen times. Based upon this information, answer the following the question:
The MBA department is concerned that dual degree students may be receiving lower grades than the regular MBA students. Two independent random samples have been selected.
A cell phone company collects data from a random sample of 500 households. The results indicate that 135 of the households would add an extra cellular number, provided it was offered at a reduced monthly cost.
Randomly selected statistics students were given five seconds to estimate the value of a product of numbers with a summary of the results of both groups given below.
Determine the P value for the indicated hypothesis test with given standardized test statistic, z. Make decision whether to reject H0 for given level of significance deviation.
The combined production level should not exceed 1200 units per month. The demand for product II is no more than half the demand for product I.
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