In testing the difference between the means of two normally distributed populations, the number of degrees of freedom associated with the unequal-variances t-test statistic usually results in a non-integer number. It is recommended that you: A. round up to the nearest integer.
B. round down to the nearest integer.
C. change the sample sizes until the number of degrees of freedom becomes an integer.
D. assume that the population variances are equal, and then use $ d f=n_{1}+n_{2}-2 $.

Question

In testing the difference between the means of two normally distributed populations, the number of degrees of freedom associated with the unequal-variances t-test statistic usually results in a non-integer number. It is recommended that you: A. round up to the nearest integer. 
B. round down to the nearest integer.
C. change the sample sizes until the number of degrees of freedom becomes an integer.
D. assume that the population variances are equal, and then use $ d f=n_{1}+n_{2}-2 $.

Quizplus · Accepted Answer

The Answer of In testing the difference between the means of two normally distributed populations, the number of degrees of freedom associated with the unequal-variances t-test statistic usually results in a non-integer number. It is recommended that you: A. round up to the nearest integer. 
B. round down to the nearest integer.
C. change the sample sizes until the number of degrees of freedom becomes an integer.
D. assume that the population variances are equal, and then use $ d f=n_{1}+n_{2}-2 $.

In Testing the Difference Between the Means of Two Normally df=n1+n2−2 d f=n_{1}+n_{2}-2 df=n1​+n2​−2

In Testing the Difference Between the Means of Two Normally $d f=n_{1}+n_{2}-2$