00:01
In this section the waiting time for bank a and bank b are given.
00:04
We want to find the coefficient of variation in bank a and bank b.
00:10
Okay, so first we'll write the data.
00:12
Bank a and bank b we are considering the waiting times of bank a and bank b.
00:18
So for bank a the data is given as 6 .4, 6 .5, 6 .7, 6 .8, 7 .1.
00:31
7 .3, 7 .5, 7 .7, 7 .7, 7 .8 and 7 .8.
00:42
Okay.
00:42
And for bank b, the waiting times are given as 4 .0, 5 .5, 5 .8, 6 .3, 6 .7, 7 .6, 7 .8, 8 .6, 9 .6, 9 .3, 9.
01:04
So to find the coefficient of variation we are in need of sigma and mu value.
01:10
So first we will take these two values as x and y.
01:13
Now find x square and y square that is square these values.
01:18
So here we may get it as 40 .96, 42 .25, 44 .89, 46.
01:31
6 .24, 50 .41, 53 .29, 56 .25, 59 .29, 60 .8, 4.
01:49
And again, 60 .8 .4.
01:49
And again, 60 .8.
01:52
Then, for why, the square values that.
01:56
16.
01:58
30 .25...