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A marketing firm asked a random set of married and single men as to how much they were willing to spend for a vacation. At *alpha*= .05, is a difference in the two amounts?
Married men Single menSample size 50 70Mean spending 260 185Sample variance 4500 9000
A) Yes, because the test value 5.07 is outside the interval (-1.96, 1.96)
B) No, because the test value 2.00 is outside the interval (-1.96, 1.96)
C) No, because the test value 0.34 is inside the interval (-1.96, 1.96)
D) Yes, because the test value 2.00 is inside the interval (-1.96, 1.96)
Suppose also that after selecting 15 members at random we obtained the following paired observations: Use these data to find the covariance between age and the number of visits.
The following survey questions have been established for a medical errors and patient safety business research paper:
Using the probabilities above what is the expected size of family you draw?
The probabilities of low, medium and high compliance are 0.3, 0.4, and 0.3, respectively
In the last municipal election, a sample of 350 registered voters showed that 85 voted for the incumbants. Find out a 98% confidence interval estimate for the proportion of all voters voting for the incumbants.
To model this fact, we assume that only half of the goods produced during a week can be used to meet the current week's demand (assume that all of the prior week's ending inventory can be used to meet the current week's demand). Determine how to m..
Provide a brief description of the variable and whether the scale of measurement is nominal, ordinal, interval, or ratio, and why. Explain what it means to say that this variable is "normally distributed."
For each of the 50 states and Washington, D.C., a number of statistics related to education are available for 1992
Using the high-low method, calculate the total fixed factory overhead cost and the variable factory overhead cost per direct labor hour.
Which statistical analysis technique should be used? What is the null hypothesis? Can an analysis be performed? Why or why not?
In order to test the assumption of a Poisson distribution, a random sample of 150 ten-minute intervals was taken.
What is the probability of getting a perfect score if you were forced to guess at each question?
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