Suppose population 1 is all blue cars sold at used car auctions, and the mean sale price of all such blue cars is $24,579 with a standard deviation of $3,691. Additionally suppose population 2 is all red cars sold at used car auctions, and the mean sale price of all such red cars is $21,948 with a standard deviation of $4,028. If a simple random sample of 47 blue cars sold at used car auctions is selected and the mean sale price of the 47 blue cars in the sample is determined, and if an independent simple random sample of 59 red cars sold at used car auctions is selected and the mean sale price of the 59 red cars in the sample is determined, if appropriate describe completely the sampling distribution of X1 - X2   What is the shape of the sampling distribution? a) Normal b) Skewed Right c) Bimodal d) Skewed Left   Are there any unusual features in this sampling distribution? a) Yes b) No     Are both populations normally distributed? a) Yes b) No   Does the problem indicate there is heavy skewness? a) Yes b) No

MATLAB: An Introduction with Applications
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Author:Amos Gilat
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Sampling distribution
 
Suppose population 1 is all blue cars sold at used car auctions, and the mean sale price of all such blue cars is $24,579 with a standard deviation of $3,691. Additionally suppose population 2 is all red cars sold at used car auctions, and the mean sale price of all such red cars is $21,948 with a standard deviation of $4,028. If a simple random sample of 47 blue cars sold at used car auctions is selected and the mean sale price of the 47 blue cars in the sample is determined, and if an independent simple random sample of 59 red cars sold at used car auctions is selected and the mean sale price of the 59 red cars in the sample is determined, if appropriate describe completely the sampling distribution of X1 - X2
 
What is the shape of the sampling distribution?

a) Normal

b) Skewed Right

c) Bimodal

d) Skewed Left

 

Are there any unusual features in this sampling distribution?

a) Yes

b) No

 

 

Are both populations normally distributed?

a) Yes

b) No

 

Does the problem indicate there is heavy skewness?

a) Yes

b) No

 

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