00:01
In this video we are going to focus on finding the shape of the sampling distribution based on the given information about the cholesterol level in blood for all men aged between 20 to 34.
00:12
So here we can write that sample size for the first sample is equal to 25 and then we can say that sample size for the second sample is equal to 36 and then here the mean value for first sample will be equals to 188 then we have the value of mean for second sample to be equal to 170 and then the value of standard deviation for the first sample is 4 -1 and standard deviation for the second sample is equal to 30.
00:41
Now here we have to understand that we are taking the xm value to be here equals to x1 and it will be here we can write that the value of x bar b so b refers to boys and m refers to men.
00:58
So it will be here equals to x2.
01:01
So here whatever we have written that is for second sample, it is for group of sample of boys and whatever we have written for one, it is for men.
01:10
Now here we can say that we have been given that population distribution of the first population is a normal and it is also given that the population distribution of second population is also normal.
01:23
Now since both, let's write over here that since both and then it will be population.
01:31
Here it will be p -o -p -u -l -a -t -i -o -n.
01:34
Have a normal distribution and it can be written over here.
01:39
Normal distribution.
01:41
That is, they have a normal d -i -s -t -r -i -b -u -t -i -o -n...