Variability Answers

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The weights, in pounds, of a group of student are as follows: 173 123 171 175 188 120 177 160 151 169 162 128 145 140 158 132 202 162 154 180 164 166 157 171 175 Determine the mean, standard deviation, and five-number summary for the data.

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A
Mean is 160.12; Standard deviation is 19.8. Five-number summary: min = 120, = 148, median = 162, = 174, max = 202
B
Mean is 162; Standard deviation is 19.8. Five-number summary: min = 120, = 148, median = 160.12, = 174, max = 202
C
Mean is 160.12; Standard deviation is 15.5. Five-number summary: min = 202, = 148, median = 160.12, = 174, max = 120
D
Mean is 162; Standard deviation is 15.5. Five-number summary: min = 202, = 148, median = 162, = 174, max = 120
4

Determine the mean, median, mode, and midrange for this collection of class test scores:88 82 97 76 79 92 65 84 7990 75 82 78 77 93 88 95 7369 89 93 78 60 95 88 72 8094 88 74

A
Mean is 84, median is 82, mode is 82, midrange is 77
B
Mean is 82, median is 88, mode is 88, midrange is 77
C
Mean is 82.4, median is 88, mode is 82, midrange is 78.5
D
Mean is 82.4, median is 82, mode is 88, midrange is 78.5
5

A boxplot helps to visualize the variability of a distribution. Five statistics form a boxplot, often referred to as the five-number summary for the distribution. How much of the data is between the first and third quartiles?

A
75% of the data is between the first and third quartiles
B
50% of the data is between the first and third quartiles
C
25% of the data is between the first and third quartiles
D
66% of the data is between the first and third quartiles

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