Fiber content (in grams per serving) for 18 high fiber cereals are shown below. Fiber Content 6 11 11 13 11 9 12 = = 6 9 = interquartile range = 6 6 12 14 6 (a) Find the median, quartiles, and interquartile range for the fiber content data set. median lower quartile upper quartile 12 9 9 9 (b) Explain why the minimum value for the fiber content data set and the lower quartile for the fiber content data set are equal. O The upper quarter of the data values are all the same value. O The minimum value and the lower quartile are always the same value. O The bottom quarter of the data values are all the same value.

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Fiber content (in grams per serving) for 18 high fiber cereals are shown below.
Fiber Content
6
13
11 11
11
9
=
12 6
=
69 6 12 12 9
(a) Find the median, quartiles, and interquartile range for the fiber content data set.
median
lower quartile
upper quartile
=
interquartile range =
14 6
9 9
(b) Explain why the minimum value for the fiber content data set and the lower quartile for the fiber content data set are equal.
O The upper quarter of the data values are all the same value.
O The minimum value and the lower quartile are always the same value.
O The bottom quarter of the data values are all the same value.
Transcribed Image Text:Fiber content (in grams per serving) for 18 high fiber cereals are shown below. Fiber Content 6 13 11 11 11 9 = 12 6 = 69 6 12 12 9 (a) Find the median, quartiles, and interquartile range for the fiber content data set. median lower quartile upper quartile = interquartile range = 14 6 9 9 (b) Explain why the minimum value for the fiber content data set and the lower quartile for the fiber content data set are equal. O The upper quarter of the data values are all the same value. O The minimum value and the lower quartile are always the same value. O The bottom quarter of the data values are all the same value.
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