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Consider random sampling from a dichotomous population with p= 0.3, and let A be the event that ˆp is within ± 0.05 of p. Use the normal approximation (without the continuity correction) to calculate Pr(A) for a sample size of 400.
Explain how both sides might be correct, identifying the measure of center you think each side is using and why the difference might exist.
Find the value of the chi-square statistic for the sample. (Round your answer to two decimal places.)
Suppose that t1 = 1, t2 = 2, t3 = 4, P12 = 1, P23 = 1, P31 = 2 = 1 - P32, m12 = 10, m23 = 20, m31 = 15, m32 = 25. De?ne an appropriate semi-Markov process and determine
What type of sample (sample method) do we need in order to obtain a representative sample from the larger population?
The front hall display case. The display case is 30 inches tall. Which scale will allow her to make the tallest model that will fit in the display case?
Using a three month moving average, what would the forecast and MAD have been for July? Which forecasting method would you recommend? Why?
Do these data support the claim in the article about texting versus calling? Justify your answer with appropriate evidence.
we draw a ball from a bag that contains four red balls and eleven white balls. we replace the ball and draw another
If the scenario in (a) is possible, is it a special case of Simpson's paradox, equivalent to Simpson's paradox, or neither?
a. Calculate AOQ for p = .01, .02,..., .10. What does this suggest about the value of p for which AOQ is a maximum and the corresponding AOQL?
Students at a private liberal arts college are classified as being freshmen, sophomores, juniors, or seniors, and also according to whether they are male or female. Find the total number of possible classifications for the students of that colleg..
A sample is drawn from a normal population with a mean of 100 and standard deviation of 20. If X represents the sample mean and n represents the sample size, which result is least likely to occur?? and Why??
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