Maryland Math 7.DS.B.3
Standard Cluster
Compare two numerical data distributions using visual displays and numerical measures to draw inferences about differences between populations. Use histograms and other visualizations to describe similarities and differences in the range, shape, and clustering of the data sets. Use measures of center (e.g., mean or median) and measures of variability (e.g., range or interquartile range) to describe the size and significance of the difference between the distributions. Use both visual and numerical comparisons to describe how different the two groups are and whether the difference is meaningful in the context of the data.
Maryland College and Career Ready Standards for Mathematics (2025) · DESCRIBE, ANALYZE, AND COMPARE DATA USING VISUAL AND NUMERICAL REPRESENTATIONS TO MODEL SITUATIONS AND DRAW INFERENCES.
Cluster contents
Standards in This Cluster
7.DS.B.3 is a cluster heading. These are the individual standards under it.
- 7.DS.B.3.a
Use histograms and other visualizations to describe similarities and differences in the range, shape, and clustering of the data sets.
- 7.DS.B.3.b
Use measures of center (e.g., mean or median) and measures of variability (e.g., range or interquartile range) to describe the size and significance of the diff...
- 7.DS.B.3.c
Use both visual and numerical comparisons to describe how different the two groups are and whether the difference is meaningful in the context of the data.
Teacher's field guide
What This Cluster Means
What Students Need to Do
- Students put two sets of numbers on displays with the same scale. They compare where the values cluster, how much they spread, and whether one group tends to have higher values. They use medians or means and measures of spread to judge whether the difference matters in the situation.
What Mastery Looks Like
- A student can read two dot plots or histograms and describe their shape, overlap, and spread. They can calculate a median and interquartile range for each group, then use those numbers and the plots to support a conclusion.
Common Misconceptions
- Students may see one higher maximum and say every value in that group is higher. They may compare histograms with different scales as if the bars match. Some treat a small gap between medians as a big difference without checking how much the groups overlap.
How to Assess It
- Exit ticket: Route A bus rides take 10, 12, 12, 14, 14, 16, 16, and 18 minutes; Route B takes 12, 14, 14, 16, 16, 18, 18, and 20 minutes. Draw both dot plots, find each median and interquartile range, and explain whether Route B is much slower.
Lesson moves
Ways to Teach It
Give pairs paper slips with the bus times above; have them place the slips on a shared number line to build two dot plots.
Ask, 'If one bus has a median ride two minutes longer but the plots overlap, would you switch buses? Use two pieces of evidence.'
Show two dot plots; teams sort claim cards marked 'higher median,' 'wider spread,' and 'no overlap' into true or false.
Give students two lists of grocery checkout waits; have them graph the waits and decide whether changing lines would save enough time to matter.
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