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Consider the first four (Arm Circumference (Arm Cir), BMI) pairs in the NHANES III data given in Table 15.2, namely,
(a) In part (a) of Problem 20 you listed the possible SRSs of size n = 2 that could be selected from this subset of four BMI values. Calculate the sample mean for each of these potential SRSs. Calculate the average of these SRS means and compare it with the mean of the full subset of four BMI values.
(b) In part (b) of Problem 20 you listed the possible ranked set samples of size n = 2 that could be selected from this subset of four BMI values using a set size of k = 2 and arm circumference as the auxiliary variable for the ranking process. Calculate the sample mean for each of these potential RSSs. Calculate the average of these RSS means and compare it with the mean of the full subset of four BMI values.
(c) What important properties of the SRS mean and the RSS mean are illustrated by what you found in parts (a) and (b)?
The article "Birth Order and Political Success" (Psych. Reports, 1971: 1239-1242) reports that among 31 randomly selected candidates for political office who came from families with four children, 12 were firstborn, 11 were middle born, and 8 were..
How many samples would be needed to create a 99 percent confidence interval that is within 0.02 of true proportion of premium grade fuel-quality failures.
Given a binomial distribution with n=29 and p=0.83, would the normal distribution provide a reasonable approximation? Why or why not.
1. When using pointer control to read data in fixed columns, the _____ symbol moves the pointer to a specific column? This method is considered _____________ pointer control.
Some television stations attempt to gauge public opinions by posing a question on the air and asking viewers to call to give their opinions.
Seventy-five percent of households say they woud feel secure if they had $50,000 in savings. You randomly select 8 households and ask them if they would feel secure if they had $50,000 in savings.
Standard deviation of 23.8 days. What is the 90% confidence interval for the average days worked by employees in all payroll departments?
If 3 different factor levels show a lot of variation between levels this implies:
Determine the minimum sample size he must select if he wants to be 90% confident that the true average time is within 10 minutes of the sample average?
suppose that x and y are independent random variables each coming from a geometric distribution with parameter p.a.
derive the expected mean squares for a two-factor analysis of variance with one observation per cell assuming that both
With a z score of 1.5, what percentage often scores are above 52 and what percentage of the scores are above 60?
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