Your score on a test is the same as the third quartile (Q3) . You may conclude that
A) you scored higher than 75% of the people who took the test
B) the distribution of the scores is skewed
C) your score is 'typical' since it is the same value as the median
D) you scored higher than 25% of the people who took the test
Correct Answer:
Verified
Q5: The standard deviation (s)
A) squares the deviations
Q5: An advantage of the interquartile range (Q)over
Q9: Changes since 1980 show that Americans are
Q11: A "good" measure of dispersion should
A) use
Q12: If a distribution of scores has a
Q13: One problem with the range (R)as a
Q14: The interquartile range would be an appropriate
Q15: If a test score lies at the
Q22: The distances between the scores and the
Q37: The sum of the squared deviations around
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