 |
| 1 . |
|
The z-value that is used to construct a 95% confidence interval is: [Hint]
|
 |
| 2 . |
|
The z-value that is used to construct a 99% confidence interval is: [Hint]
|
 |
| 3 . |
|
Which of the following is NOT a property of the student's t distribution? [Hint]
|
 |
| 4 . |
|
A 95% confidence interval for the mean can be interpreted to mean that: [Hint]
|
 |
| 5 . |
|
Which of the following statements is false? [Hint]
|
 |
| 6 . |
|
The type of reasoning involved in obtaining confidence interval estimates is called: [Hint]
|
 |
| 7 . |
|
You and your friend decide to construct 95% confidence intervals for a given population mean. You wind up taking a sample of 49 random observations, while your friend's sample is made up of 36 random observations. Which of the following is true? [Hint]
|
 |
| 8 . |
|
The value of alpha for a 98% confidence interval would be: [Hint]
|
 |
| 9 . |
|
The width of a confidence interval for a proportion will be: [Hint]
|
 |
| 10 . |
|
When determining the sample size for a mean for a given level of confidence and standard deviation, if the sampling error (e) is allowed to increase, the sample size required: [Hint]
|
 |
| 11 . |
|
The value of z selected for constructing a given confidence interval is called the ________ value. [Hint]
|
 |
| 12 . |
|
When estimating the population mean with a small sample, the t distribution may be used with ______ degrees of freedom. [Hint]
|
 |
| 13 . |
|
A sample of 50 students was taken from the local university. These students spent an average of $170 on books this semester, with a standard deviation of $25.50. A 95% confidence interval for the average spent on books for all students would be ______. [Hint]
|
 |
| 14 . |
|
The t-value that would be used to construct a 99% confidence interval for the mean with a sample of size n=17 would be ______. [Hint]
|
 |
| 15 . |
|
A confidence interval was used to estimate the proportion of statistics students that are female. A random sample of 72 statistics students generated the following 90% confidence interval: (0.438, 0.642). Using the information above, what size sample would be necessary if we wanted to estimate the true proportion to within ±0.08 using 95% confidence? [Hint]
|
 |
|
|