Suppose that researcher A forms a twosided 95 percent confid
Suppose that researcher A forms a two-sided 95 percent confidence interval to estimate µ (the population mean). The result is L =.30 and U = .60. Researcher B, using the same data, performs a two-tailed hypothesis test of the null hypothesis µ = .45. Which of the following is true concerning the result of the hypothesis test?
Researcher B rejects the null hypothesis.
Researcher B fails to reject the null hypothesis.
Not enough information is given to know if researcher B rejects or fails to reject.
Researcher B will make a Type I error.
| Researcher B rejects the null hypothesis. | ||
| Researcher B fails to reject the null hypothesis. | ||
| Not enough information is given to know if researcher B rejects or fails to reject. | ||
| Researcher B will make a Type I error. | 
Solution
Researcher B fails to reject the null hypothesis.
The reason null hypothesis µ = .45 is inside the interval L =.30 and U = .60, & we fails to reject ho

