Question

Jasper is using the following data samples to make a claim about the house values in his neighborhood:

House Value
A $150,000
B $175,000
C $200,000
D $167,000
E $2,500,000


Based on the data, should Jasper use the mean or the median to make an inference about the house values in his neighborhood? (10 points)
Group of answer choices

He should use the mean because it is in the center of the data.

He should use the median because it is in the center of the data.

He should use the median because there is an outlier that affects the mean.

He should use the mean because there are no outliers that affect the mean.

Answer 1

The answer to your problem is, C. He should use the median because there is an outlier that affects the mean. &; A & E $150,000 ‘n’ $200,000

Explanation:

The outlier is represented as ‘ E ‘ the highest price value and lowest between, $150,000 to $200,000.

But since ‘ E ‘ is represented highest it is an outlier making ‘ E ;

$150,000 ‘n’ $200,000

So ‘ E ‘ is represented as, $150,000 ‘n’ $200,000

The second option for ‘ 10 points ‘ is He should use the median because there is an outlier that affects the mean, being the ‘ Option C ‘

Thus the answer to your problem is, C. He should use the median because there is an outlier that affects the mean. &; A & E $150,000 ‘n’ $200,000

Answer 2

Jasper should use the median to make an inference about the house values in his neighborhood because there is an outlier that affects the mean. The outlier in this case is the house with a value of $2,500,000, which is significantly higher than the other house values in the sample. The mean is sensitive to outliers, which means that the outlier can significantly affect the value of the mean. In contrast, the median is not affected by outliers, which makes it a better measure of central tendency for this data set. Therefore, Jasper should use the median because it is in the center of the data and is not affected by the outlier. Answer: He should use the median because there is an outlier that affects the mean.