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Interested in whether having young children causes one to go the public library more often, we run a t-test using the following statistics:
Don't Have Small Child Have Small Child
Mean # time to library 9.57 11.89
Standard Deviation 24.17 27.70
Sample Size 1250 227
This is not a statistically significant difference. Assuming all the other results remain the same, find the smallest possible mean difference that WOULD give you a statistically significant difference.
In a multiple regression analysis, two independent variables are considered, and the sample size is 25.
Calculate the average student score necessary for the district to retain its federal funding. You may assume that the Standard Deviation will not change. This will require some thought. Think of the z score. You will be solving for mu (average test s..
A person must score in the upper 2% of the population on an IQ test to qualify for member ship in Mensa, the international high-IQ society. If IQ scores are normally distributes with a mean of 100 and a standard deviation of 15, what score must a ..
Application of simple linear regression analysis to the estimation of a demand equation has yielded the following
the following data lists the average monthly snowfall for january in 15 cities around the us38 0 47 32 42 31 40 47 35
Find the sample proportion and the 95% margin of error for the proportion of undergraduates who spend no time on Facebook.
The probability of a 1 on the first toss is 1/6. What is the probability that the first toss is not a 1 and the second toss is a 1?
(a) Show for either the discrete case or the continuous case that the partial derivative of the joint momentgenerating function with respect to ti at t1 = t2 = ··· = tk = 0 is E(Xi).
Find the mean, median, and mode of the processing times. Interpret the differences between them.- Compute the range, variance, and standard deviation of the processing times and interpret them.
(A Refinement of the Optimality Conditions) (a) Consider the asymmetric assignment problem with integer data, and suppose that we have a feasible assignment S and a pair (π, p) satisfying the first two -CS conditions (7.24) and (7.25) with
consider a company that selects employees for random drug tests. the company uses a computer to randomly select
What is the probability that the two choose the same number?
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