2- The F-distribution is the sampling distribution of the ratio of:
| a. two normal population variances. | | |
| b. two normal population means. | | |
| |
| d. None of these choices. | | |
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| |
| b. chi-squared distributed | | |
| |
| |
2- The F-distribution is the sampling distribution of the ratio of:
| a. two normal population variances. | | |
| b. two normal population means. | | |
| |
| d. None of these choices. | | |
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| |
| b. chi-squared distributed | | |
| |
| |
2- The F-distribution is the sampling distribution of the ratio of:
| a. two normal population variances. | | |
| b. two normal population means. | | |
| |
| d. None of these choices. | | |
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| |
| b. chi-squared distributed | | |
| |
| |
| 1- We use a t-test to determine whether two population variances are equal. |
| 1- We use a t-test to determine whether two population variances are equal. |
| 1- We use a t-test to determine whether two population variances are equal. |
| 1- We use a t-test to determine whether two population variances are equal. |
1- We use a t-test to determine whether two population variances are equal.
2- The F-distribution is the sampling distribution of the ratio of:
| a. two normal population variances. | | |
| b. two normal population means. | | |
| |
| d. None of these choices. | | |
2- The F-distribution is the sampling distribution of the ratio of:
| a. two normal population variances. | | |
| b. two normal population means. | | |
| |
| d. None of these choices. | | |
2- The F-distribution is the sampling distribution of the ratio of:
| a. two normal population variances. | | |
| b. two normal population means. | | |
| |
| d. None of these choices. | | |
2- The F-distribution is the sampling distribution of the ratio of:
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| |
| b. chi-squared distributed | | |
| |
| |
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| |
| b. chi-squared distributed | | |
| |
| |
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| |
| b. chi-squared distributed | | |
| |
| |
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| |
| b. chi-squared distributed | | |
| |
| |
3- The ratio of two independent chi-squared variables divided by their degrees of freedom is:
| 1- We use a t-test to determine whether two population variances are equal. |
1.false
2. Two sample variances
3. F-distributed