00:01
Okay, so we have some different statistical analyses that we're going to figure out what to use for what.
00:05
Okay? so for the first one, we're asking is the percentage of females at the university different from 0 .5.
00:13
So we've just got one little proportion that we're looking at here.
00:16
So this is going to be a one sample proportion z test.
00:21
Okay.
00:25
For the second one, we're asked what, we're asked are these two, categorical variables associated, right? class and region associated.
00:38
So when you have two categorical variables and you're trying to see whether they are related to each other, that's going to be a kai square test.
00:49
For the third one, we've got two variables.
00:52
We've got average gpas and we've got two populations that we're looking for.
00:57
We're looking for the mean gpa for the women and the mean gpa for the men and we're trying to see if they are equal to each other.
01:05
In this case we've got two different means that we're trying to compare, right? so this is going to be a two sample means t test.
01:16
For the fourth one, we're asked is the average gpa 3 .0.
01:23
So this one, we've just got one little, one simple mean that we're trying to look at, right? so this is going to be a one sample means t test.
01:37
For the fifth one, we're looking at an association, once again, between two categorical variables, right? we've got association between sex and town.
01:49
So that is, once again, going to be a kai square test, because we've got two categorical variables that we're trying to see if they're related.
01:59
For the sixth one, we're looking at do males have a mean higher student debt on average than females.
02:07
Once again, we've got two means that we're comparing, right? the mean for women versus the mean for men.
02:14
So that's going to once again be a two sample means t test.
02:22
For number seven, we've got three different means that we're comparing, right? we've got the mean gpas for science, education, and communications.
02:33
So we've got a mean for science and the mean for education and the mean for communications that we're trying to see if they're all the same...