00:01
So at a 5 % significance level, we're going to look at the differences between the after the implementation of that exercise program as opposed to before.
00:11
And i have those differences, having, we have eight of them, and i have the mean difference of those eight coming out to be negative 1 .75, and the sample standard deviation for those differences is 2 .915.
00:27
It would round a five.
00:29
And we will be assuming that the mean difference is zero so that there is no impact in the lesser number of absences.
00:39
And alternately, that the absences are less so that the after is a lower number than before on the average, and we think it's going to be a negative value.
00:49
And so for our situation, if we are looking at having all 5 % in this lower tail, we would have a t value with 7 degrees of freedom.
01:01
And with 5 % in lower tail, that's going to be negative 1 .895.
01:06
So if we are this way, we will be rejecting our null.
01:10
And let's calculate our test statistic.
01:14
So our t value with, again, seven degrees of freedom, and this is our critical value.
01:18
And our t value, that is our test statistic, will be taking our negative 1 .75 minus the zero that we're assuming, divided by the sample standard deviation, divided by the square root of 8.
01:31
And that test statistic comes out to be negative 1 .69, and it would round to 8...