Question
Match the five number summaries with the boxplots.Match each five number summary with one of the boxplots in Figure 2.38 .(a) (1,18,20,22,25)(b) (1,10,15,20,25)(c) (1,3,5,10,25)(d) (1,1,10,15,25)
Step 1
A five number summary consists of the minimum, first quartile (Q1), median (Q2), third quartile (Q3), and maximum of a dataset. Show more…
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Key Concepts
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In Exercises 2.131 and $2.132,$ match the five number summaries with the boxplots. Match each five number summary with one of the boxplots in Figure 2.37 . (a) (2,12,14,17,25) (b) (5,15,18,20,23) (c) (10,12,13,18,25) (d) (12,12,15,20,24)
Describing Data
Outliers, Boxplots, and Quantitative/Categorical Relationships
Match each five number summary with the corresponding histogram. Match each five number summary with one of the histograms in Figure $2.23 .$ The scale is the same on all four histograms. (a) (1,3,5,7,9) (b) (1,4,5,6,9) (c) (1,5,7,8,9) (d) (1,1,2,4,9)
One Quantitative Variable: Measures of Spread
Match each five number summary with the corresponding histogram. Match each five number summary with one of the histograms in Figure 2.22 . $\left.\begin{array}{lllll}\text { (a) }(0, & 0.25, & 0.5, & 0.75, & 1\end{array}\right)$ (b) $(-1.08, \quad-0.30, \quad 0.01, \quad 0.35,1.27)$ $\begin{array}{llll}\text { (c) }(0.64, & 27.25, & 53.16, & 100, & 275.7)\end{array}$ $\begin{array}{lllll}\text { (d) }(-3.5, & -0.63, & -0.11, & 0.59, & 2.66)\end{array}$ $\begin{array}{lllll}\text { (e) }(71.45, & 92.77, & 99.41, & 106.60, & 129.70)\end{array}$ (f) $\left.\begin{array}{lllll}-1296, & -1005, & -705, & 998, & 1312\end{array}\right)$
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