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A statistical model for appraisal value of houses is needed. An important predictor variable of appraised value is the number of rooms in any house; y = appraised value of the house (in thousands of dollars) and x = number of rooms in the house. For a sample of n = 91 houses, the following results were obtained: ^y = 91.80 + 19.72x.
What are the properties of the least squares line shown above?
A. average error of prediciton is 0, and SSE is a minimum
B. it will always be a statistically useful predictor of y
C. average error of prediction is 0, and SSE is a maximum
D. it is normal, mean 0, constant variance, and independent
Ffavor approval of an issue before the legislature. Construct the 95% confidence interval for the true proportion of all voters in the state who favor approval.
Population standard deviation of 150. If you take a random sample of n = 8 students, what is the probability that the sample mean will be more than 760?
What is the coefficient of correlation? Is it significant at .01? How do you know? How much of the variation in calories can be explained by the number of fat grams per slice?
If a random sample of 36 graduates had an average weekly income of $675, what would you conclude about the validity of the claim?
Given that the sample mean is x¯=93.81, and the sample standard deviation is s=4.65, determine if there are any outliers. (We will define an outlier to be any data value outside of the x¯+_2s range.)
For someone who makes random guesses for all of the answers, find the probability of passing if the minimum passing grade is 40 %.
page 1 of 3 gb513 part a requires you to reviewdiscuss an article which was published in harvard business review. use
Based on this information, if department employee selects random sample of n = 9 containers, determine probability that mean volume for sample will be greater than 1.01 gallons?
he probability that a pumpkin seed will germinate is 70%. A gardener plants the pumpkins in batches of 12. What is the mean of the distribution? What is the variance of the distribution?
If the politician is correct, what is the chance that you would observe 9 or fewer accidents involving a teenage driver?
Formulate a linear programming model for this problem.
a teacher gave a reading test to a class of 5th grade students and computed the mean median and mode for the test
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