00:01
So i then put my data into my calculator, and we find that from branch a, we have a total of 12 entries.
00:10
And for branch b, we have a total of 11 entries.
00:18
And you want to find for each branch, you want to find the mean.
00:22
So again, i have that data in there.
00:25
So let's find.
00:26
We want to find the mean.
00:27
We want to find the median.
00:29
We want the coefficient of variation which means we're going to need the standard deviation and we want the coefficient of variation and we want the inner quartile range so let's go through and we're going to do that for a and for b so let's start with a so on a i'm gonna go through through and do stat, calculate one variable statistics on my list one, and i end up getting the mean for a, i'll do these calculations in blue, to be 14 .73, .73 with three repeating.
01:16
The median is a value of 13 .65 while i'm at it why don't i find this q3 is 16 .65 and then minus the q1 is 11 .5 and let me put the 11 .5 down here so i can put that value this is is our calculation.
01:44
And so we're going to get 5 .15.
01:48
That's the interquartile range.
01:51
And we need to know the standard deviation.
01:54
The sample standard deviation is a 4 .91, and it's 0 .5.
02:03
And so the coefficient of variation is equal to the mean divided by the standard deviation.
02:11
So we'll take that x bar divided by the sample standard deviation and this is approximately and let me give that to you let's see we're going to go to variables statistics and i'm going to get x bar divided by variables statistics and the standard deviation so that comes out to be 3 3 .00.
02:36
Now for my next group, stat calculate for list 2, which again has only 11 values in it...