Summary: This module is a quiz containing 10 multiple choice questions covering topics related to single mean and single proportion hypothesis testing. This module is part of a set of companion resources to Collaborative Statistics (col10522) by Barbara Illowsky and Susan Dean.
A study is done to see if the average age a "child" moves permanently out of his parents' home in the United States is at most 23. 43 U.S. Adults were surveyed. The sample average age was 24.2 with a standard deviation of 3.7. The p-value is
A study is done to see if the average age a "child" moves permanently out of his parents' home in the United States is at most 23. 43 U.S. Adults, all age 40, were surveyed. The sample average age was 24.2 with a standard deviation of 3.7. The alternate hypothesis is ________________.
A study is done to see if the average age a "child" moves permanently out of his parents' home in the United States is at most 23. 43 U.S. Adults, all age 40, were surveyed. The sample average age was 24.2 with a standard deviation of 3.7. Which is the Type I error?
A study is done to see if the average age a "child" moves permanently out of his parents' home in the United States is at most 23. 43 U.S. Adults, all age 40, were surveyed. The sample average age was 24.2 with a standard deviation of 3.7. Which is the Type II error?
Consider the statement, "New cars are expected to last an average of three years before needing major service done to them." With a p-value of 0.0079, we conclude that:
Given the set of hypotheses: Ho: p = 0.4 Ha: p < 0.4. This test is ____________.
Given the set of hypotheses: Ho: p = 0.4 Ha: p < 0.4. The probability distribution to use for the hypothesis test is the
Given the set of hypotheses: Ho: p = 0.4 Ha: p < 0.4. If the estimated proportion is 0.35, then the p-value can be interpreted as
Consider the statement, "New cars are expected to last an average of at least three years before needing major service done to them." Which of the following is the null hypothesis?
Consider the statement, "New cars are expected to last an average of three years before needing major service done to them." With a p-value of 0.2456, which is the correct decision?