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1. When to use a t-test and when to use a z-test for one-sample analysis? Give Example.
2. When to use a t-test and when to use a z-test for two-sample analysis? Give Example.
3 When is an independent t-test used as opposed to dependent t-test? Give Example.
4. When is ANOVA used? Which follow up tests are used under which and under which circumstances when there is a difference? Give Example.
5. When is a factorial ANOVA used? Give Example.
6. When is a chi square test appropriate? Give Example.
7. When does linear regression versus multiple regression apply? Give Example.
Find the proportion of employees who are managers and have MBA degrees.
A machine is set to pump cleanser into a process at the rate of 8 gallons per minute. Upon inspection, it is learned that the machine actually pumps cleanser at a rate described by the uniform distribution over the interval 7.5 to 10.5 gallons per..
At.05 level of significance, is there evidence to propose that mean life length of batteries produced by this manufacturer is more than 400 hours?
A stockbroker at Critical Securities reported that the mean rate of return on a sample of 10 oil stocks was 12.6 percent with a standard deviation of 3.9 percent. The mean rate of return on a sample of 8 utility stocks was 10.9 percent with a stan..
In the context of this scenario, what would be the consequences of making a Type I error?
Find out equation of the line of best fit. Find out r - Is there a strong relationship?
A plus four 95% confidence interval for the difference between the two population proportions of wrist injuries is: A. 0.2909 ± 0.1674. B. 0.2909 ± 0.1069. C. 0.2909 ± 0.0907. D. 0.2909 ± 0.1275
Assume that 12 percent of adults in this country have filed for bankruptcy at some point in their life.
The heights of north American women are normally distributed with a mean of 64 inches and a standard deviation of 2 inches.
Considering that the probability of event C is .44, of event D is .20, and the probability of their intersection is .088, determine whether C and D are dependent or independent events.
Assume that waiting times are approximately normally distributed. Construct a 98% confidence interval for the population mean of waiting times.
What are the singleton subsets of X and Y? are the empty set and the sample space the singleton subsets?
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