00:01
Let's solve this question here.
00:02
In this question we can say that here the null hypothesis at zero such that there is no difference of the preferred brand of tea and here the alternative hypothesis h is such that there is a difference of the preferred brand of.
00:33
So here first of all we will find the expected count.
00:37
So here the expected count for all the brands that is equals to the total brands that total customer that is 300 divided by 4.
00:53
So that is equals to 75 and here the preferred count of d that is equals to total count minus the preferred count of a that is 67 minus preferred count of b that is 78 minus preferred count of c that is 85.
01:18
So therefore we will get that is 70.
01:20
Now based on that we have to calculate the value of each brand of the preferred count minus expected count whole square and so therefore here we will get one table that is like this.
01:35
Here it is brand of t that is a, b, c and d.
01:44
Now here it is preferred count, here expected count, then here preferred count minus expected count whole square and here the preferred count minus expected count whole square that will be divided by the expected count.
02:13
So that here for the brand a that is 67, 78, 85 and 70.
02:21
So here expected count that will be same for all the brands that is 75...