00:01
So for the first problem shown, basically what we're looking for is the kai squared value for one minus our alpha value with a number of degrees of freedom.
00:13
I'll just say df for the moment.
00:15
The number of degrees of freedom, it'll be easier for me to type this out.
00:19
The number of degrees of freedom is going to be equal to the number of columns minus one times the number of rows, number of rows minus one.
00:30
So we can see we have two columns, so 2 minus 1, times four rows.
00:36
So we have 4 minus 1.
00:38
So that would be equal to just 1 times 3.
00:40
So we have 3 degrees of freedom.
00:42
So we're looking for kai squared with a proportion to the left of 0 .99.
00:48
Where i'll note that is what i mean here.
00:51
That is 99 % would be to the left.
00:53
So 0 .01 would be to the right.
00:56
And 3 degrees of freedom, which means that our critical value for the test statistic in that problem would be about 11 .3449.
01:07
Then for the second problem, what i'll do is actually bring down my excel sheet and sort of go over the way that you would go about doing this.
01:18
So i did this in excel just because it's a pretty tedious thing to do this all by hand.
01:23
But as we can see, first just filled out the table as presented and then using the sum function...