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Comparing Data Sets by Center, Spread Practice Test
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Q1
Two classes took the same 20-point quiz. The teacher summarized each class’s scores and described the shapes.
Data Set A (Class A): approximately symmetric with no outliers; $\bar{x}=15.2$, $s=1.1$, median $=15$, IQR $=1.5$.
Data Set B (Class B): approximately symmetric with no outliers; $\bar{x}=14.6$, $s=2.0$, median $=15$, IQR $=2.5$.
From the summary statistics, which statement best compares the typical score and variability of Class A and Class B using appropriate measures?
Two classes took the same 20-point quiz. The teacher summarized each class’s scores and described the shapes.
Data Set A (Class A): approximately symmetric with no outliers; $\bar{x}=15.2$, $s=1.1$, median $=15$, IQR $=1.5$.
Data Set B (Class B): approximately symmetric with no outliers; $\bar{x}=14.6$, $s=2.0$, median $=15$, IQR $=2.5$.
From the summary statistics, which statement best compares the typical score and variability of Class A and Class B using appropriate measures?