IM 6.8.6 Practice: Interpreting Histograms

Match histograms A through E to dot plots 1 through 5 so that each match represents the same data set.
[math](-2,3)[/math] is one vertex of a square on a coordinate plane. Name three points that could be the other vertices. Use the applet below if you like.
Here is a histogram that summarizes the lengths, in feet, of a group of adult female sharks.
Select [b]all [/b]the statements that are true, according to the histogram.[br][br][img]data:image/png;base64,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[/img]
This table shows the times, in minutes, it took 40 sixth-grade students to run 1 mile. Draw a histogram for the information in the table.
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Information: IM 6.8.6 Practice: Interpreting Histograms