Exam 4: Measures of Variability

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What is the variance (s2) for this set of data? 6, 7, 10, 13

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College GPAs can range from 0.00 to 4.00. Ben collects GPAs from a sample of students and calculates a standard deviation (s) of 6.13. This most likely implies ______.

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Which of these is NOT based on all of the scores in a set of data?

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For this set of data, For this set of data,   is equal to ______. 9, 8, 10, 5, 5, 2, 3, 9, 6, 3 is equal to ______. 9, 8, 10, 5, 5, 2, 3, 9, 6, 3

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The interquartile range is calculated using 75% of the data set.

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Which of the following is NOT true about the interquartile range?

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What is the sum of squared scores What is the sum of squared scores   for this set of data? 6.72, 7.13, 8.91, 5.52, 7.23, 8.45 for this set of data? 6.72, 7.13, 8.91, 5.52, 7.23, 8.45

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Which of these is NOT affected by outliers?

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George calculates a value of -1.87 for the variance (s2) for a set of data. This necessarily implies ______.

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The range is calculated by subtracting the lowest score in a data set from the highest score.

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What is the interquartile range for this set of data? 50, 78, 64, 39, 97, 88, 43, 47, 73, 41, 56, 84, 67, 72, 92, 59

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What is the standard deviation (s) for this set of data? 4, 2, 7, 5, 4, 1

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Compared to the range, the primary purpose of the interquartile range is to represent the variability in a set of data ______.

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For this set of data, the mean For this set of data, the mean   is equal to ______. 85, 101, 280, 580, 880 is equal to ______. 85, 101, 280, 580, 880

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The ______ measures the ______ of a distribution of scores for a variable.

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Variance (s2) may be defined as ______.

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For this set of data, the standard deviation (s) is equal to ______. 85, 101, 280, 580, 880

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What is the variance (s2) for this set of data? 1, 5, 6

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The range is defined as ______.

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What is the standard deviation (s) for this set of data? 3.48, 4.60, 3.93, 4.85, 3.15

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