00:01
The mean and standard deviation of the tax value of all vehicles registered in a certain state are 13 ,525 and 4 ,180 respectively.
00:20
Suppose random samples of size 100 are drawn from the population of vehicles.
00:27
Find the mean and standard deviation of the sample.
00:30
So the sample mean is going to be 13 ,525.
00:35
The sample standard deviation is going to be 4 ,180 divided by the square root of 100, and that would be 418.
00:44
A random sample of 12 students from xyz university yields a mean gpa of 2 .71, with a standard deviation of 0 .51.
00:59
Construct a 90 % confidence interval for the mean gpa of all students at the university.
01:07
So a 90 % confidence interval is going to have a t -c -1.
01:11
Critical value, so t of 0 .10 divided by 2, with a degree of 11, is 1 .76.
01:21
So we're going to take 2 .71 plus or minus 1 .796 times 0 .51 divided by the square rate of 12.
01:31
So that's 2 .71 plus or minus 0 .264.
01:37
And that would be 2 .466 to 2 .4 to 2 .466 to 2 .4 to 3 .004.
01:51
State the null an alternative hypothesis for each of the following situations.
01:58
So there's quite a few here...