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Question: A set of n = 20 pairs of scores (X and Y values) has SSX = 25, SSY = 16, and SP = 12.5. If the mean for the X values is M = 6 and the mean for the Y values is M = 4,
a. Calculate the Pearson correlation for the scores.
b. Find the regression equation for predicting Y from the X values.
For a random sample of 10 fifth generation iPod music players, the mean battery life was 9.47 hours with a standard deviation of 2.14 hours.
Compute the variance and standard deviation
The sample mean is 2.59 and the sample standard deviation is .66. Conduct the following test using 95% level of confidence.
considering that a researcher can test at the ltp .05 95 p .01 99 or p .001 99.9 level for statistical significance
These data represent the ages of drivers and the number of accidents reported for each age group in Pennsylvania for a selected year. Find the equation of the regression line for the given data.
What is the probability that all 5 are basketball players? If the players are to be arranged in a line, how many arrangements are there if the basketball players are together?
Of those not having lung disease, 25.3% are smokers. Determine the probability that a randomly selected smoker has lung disease.
A quality control engineer selects a part to be tested. The part is then declared acceptable, repairable, or scrapped. Then another part is tested. List all the possible outcomed of this experiment.
an average of 15 aircraft accidents occur each year.a. compute the mean number of aircraft accidents per month.b.
No information is available about its value. How large a sample size is needed to estimate it to within 0.15 with 99% confidence?
About 95% are between 500 +- 200; i.e. between 300 and 700 Where is the data located? Where is the "middle" of the data? How variable are the data? How spread out about the "middle" are the data?
suppose that x is a continuous random variable with a probability distribution fx 2x25 where x is between 0 and 5
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