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An injector molder produces plastic pens. The process is designed to produce pens with a mean weight equal to 0.250 ounce. To investigate whether the injection molded is operating satisfactorily, 40 pens were randomly sampled with a mean of 0.2525 and a standard deviation of .0022. Test at 5% and 1% whether the molder is operating satisfactorily.
Using this information, calculate Beta risk (probability of Type II error) if the true population mean really is 77.
Perform a posthoc test that is suitable if we assume that group 7 is a control group and that the other are different treatment groups and that we are only interested in finding significant treatments, not to compare them.
In a survey conducted to see how long Americans keep their cars, 2000 automobile owners were asked how long they plan to keep their present cars. The results of the survey follow. Find out the probability distribution associated with these data.
I want to establish if a new product is worth marketing. At least 85 percent of the public must express interest in the product and for those that do the average cost they are willing to pay must be at least $47.50.
Sample mean varies from population mean of 10 pounds at 5 percent level of significance using two-tailed test. Compute test statistic for the sample data.
Calculate a 90% confidence interval for the percentage of homes in the US that had guns at the time of survey.
At α = 0.01 level of significance, test the hypothesis that these data can be described by a Poisson pdf.
An independent testing services road-tested 36 of the automobiles.
Twelve doctor's offices were given 3 lab inspections with the following results:
Is the hot-air balloon significantly shorter than light rail? How can you tell? What do you tell university officials?
The student with the 92 found a grading error on her exam and her correct grade was 95. There were no other grading errors. After correcting this student's paper, the five number summary for the midterm exam will be
Do the data indicate a significant difference between the frequency distributions for male and females? Test at the .05 level of significance and describe the difference.
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