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In the accompanying table, the random variable x represents the number of televisions in a household in a certain country. Determine whether or not the table is probability distribution. If it is a probability distribution, find its mean and standard deviation.
Is the table a probability distribution?
yes no
If a table is a probability distribution, what is its mean? Select the correct choice below and fill in any answers boxes within your choice
a. Its mean is ? (Round to nearest tenth as needed).
b. The table is not a probability distribution.
Plot fitted values against residuals. Does this plot point out any problems with homoscedasticity?
For the 20 test scores shown, find the percentile rank for a score of 86.
A random sample of 25 injections resulted in a variance of 0.135 test if the apparatus has a greater variance than the desired one.
Do the data from this sample provide evidence for a significant increase in REM activity during exams? Use a one-tailed test with _ = .01. B.) Compute Cohen's d to estimate the size of the effect.
Assume the data for the three groups are independent and the data are approximately Normal. The P-value is less than 0.01. The correct conclusion is that
We are interested in determining if the accident proportions differ between the two age groups:
One characteristic of billiard balls is their elasticity - the bounce they get when striking one another. A manufacturer of billiard balls is testing three additives to the basic plastic.
According to the survey, 37% of the adults are concerned that employers are monitoring phone calls. Use the binomial distribution formula to calculate the probability that:
The ________ is the probability of observing a sample value as extreme as, or more extreme than the value observed, given that the null hypothesis is true.
It is suspected that the mean turnover has changed and is not 6.0. Use the .05 significance level. Give the formula for the test statistic.
Calculate the 95% confidence interval for the rate of positive tuberculin reaction separately for each of the two subpopulation, those with high exposure and those with low exposure.
Illustrate what can we say about the probability distribution. Is it approximately normal, elucidate the mean and standard deviation.
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