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Petroleum pollution in oceans stimulates the growth of certain bacteria. An assessment of this growth has been made by counting the bacteria in each of 5 randomly chosen specimens of ocean water (of a fixed size). The 5 counts obtained were as follows:
64, 41, 65, 49, 51
Find the standard deviation of this sample of numbers. Round your answer to two decimal places.
Suppose that she consumes 2 bagels and 8 cups of milk. Find the marginal rate of substitution. Is this an optimal choice? Why?
For a sample of 240 students selected at random, what is the mean and variance of the number of students who watch this game?
A newspaper reports that the governor s approval rating stands at 65%. The article adds that the poll is based on a random sample of 972 adults and has a margin of error of 2.5%. What level of confidence did the pollsters use?
a. Which of the variables could allow for overlapping categories: age, war served in, both, or neither?
Find a partially ordered set (X, ≤), with as few elements as possible, for which the hypothesis of Zorn's lemma holds (every chain has an upper bound) but which does not have a maximum.
What is the secret to success in entrepreneurship? (2) What are the principles that can help you understand the role of failure in business?
Describe what assumptions must be met to use this test. Finally, where in your course project data set might you employ a paired t-Test?
According to John Paul, why has modern philosophy fallen victim to agnosticism, relativism, and skepticism? What remedy did he propose to this problem?
a manufacturer of golf clubs wants to determine if its new driver club 1 is more consistent than a competitors driver
Make a decision regarding the null hypothesis. Is there a significant difference in the class ranks of men and women?
Each Basic chair costs $25.00 to manufacture, and each deluxe office chair costs $40.00 to manufacture. Acme Chairs wishes to determine the optimal production quantities per day for each chair model in order to minimize overall total cost.
With any statistical model, we assess the fit: Does the model accurately depict the truth? Explain how one of the following helps assess the "fitness" of the mean.
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