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Published byPamela Ferguson Modified over 8 years ago

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12.2 Stem-and-Leaf Plots, Histograms, and Circle Graphs Objectives: Make a stem-and-leaf plot, a histogram, or a circle graph for a data set. Find and use relative frequencies to solve probability problems. Standards: 2.6.5A Organize and display data using pictures, tallies, tables, charts, bar and circle graphs. 2.6.8E Analyze and display data in a stem-and-leaf plot.

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I. A stem-and-leaf plot of the Internet data is shown below. A stem-and-leaf plot is a quick way to arrange a set of data and view its shape, or general distribution. In a stem-and-leaf plot each data value is split into 2 parts: a stem and leaf.

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TRY THIS: A bakery collected the following data about the number of loaves of fresh bread sold on each of 24 business days: 534927486052 443847528246 553139545147 504550614364 a.Make a Stem and Leaf Plot b.Find the median and mode c.How should the bakery owner use the data to plan production?

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StemLeaf 27 31, 8, 9 43, 4, 5, 6, 7, 7, 8, 9 50, 0, 1, 2, 2, 3, 4, 5 60, 1, 4 7 82 Median: 49.5 Mode: 47, 50, 52

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A histogram is a bar graph that gives the frequency of each value. In a histogram, the horizontal axis is like a number line divided into equal widths. Each width represents a data value or range of values. The height of each bar represents the frequency of that data value or range of data values.

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111216 1216151115141312 171517131413111312151315 Make a frequency table and a histogram for the data set below: ValueFrequency 113 124 135 142 155 162 172

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Circle Graphs Yippee!

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