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teach about how to make a box plot, introduce comparing box plots and…
… histograms, incorporate variability into all lesson references to statistical questions, add a page for practicing making a box plot by hand (see #2129, #2111, #2104, #2085)
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lessons/Data-Science/box-plots/langs/en-us/images/histogram-pounds.png
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lessons/Data-Science/box-plots/langs/en-us/pages/distribution-by-hand.adoc
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= Distribution of a Dataset | ||
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== The Ages at the Smith Family Reunion | ||
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1, 44, 3, 42, 46, 74, 75, 21, 74, 70, 40, 41, 45 | ||
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@n Order the Numbers from Least to Greatest: @fitb{}{@ifsoln{1, 3, 21, 40, 41, 42, 44, 45, 46, 70, 74, 74, 75}} | ||
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@n | ||
@fitbruby{5em}{@ifsoln{1}}{Minimum} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{30.5}}{Q1} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{44}}{Median} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{72}}{Q3} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{75}}{Maximum} @hspace{5em} | ||
@fitbruby{10em}{@ifsoln{74}}{Range} @hspace{1em} @fitbruby{10em}{@ifsoln{41.5}}{Interquartile Range (IQR)} | ||
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== The Ages at the Young Family's First-Cousin Gathering | ||
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70, 68, 69, 72, 65, 75, 65, 78, 70, 72, 71, 70 | ||
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@n Order the Numbers from Least to Greatest: @fitb{}{@ifsoln{65, 65, 68, 69, 70, 70, 70, 71, 72, 72, 75, 78}} | ||
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@n | ||
@fitbruby{5em}{@ifsoln{65}}{Minimum} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{68.5}}{Q1} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{70}}{Median} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{72}}{Q3} @hspace{1em} | ||
@fitbruby{5em}{@ifsoln{78}}{Maximum} @hspace{5em} | ||
@fitbruby{10em}{@ifsoln{10}}{Range} @hspace{1em} @fitbruby{10em}{@ifsoln{3.5}}{*Interquartile Range (IQR)} | ||
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== Box Plots - Visualizing Shape | ||
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Plot the 5-Number Summaries for each family on the number lines below. Then draw a box around the IQR (connecting Q1 and Q3 with a line for the median dividing it into 2 sections) and draw whiskers to the minimum and maximum values to reveal the box plot. | ||
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@n Smith: @ifnotsoln{@image{../images/blank-0to80-num-line-numbered.png}} @ifsoln{@image{../images/smith.png}} | ||
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@n Young: @ifnotsoln{@image{../images/blank-0to80-num-line-numbered.png}} @ifsoln{@image{../images/young.png}} | ||
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== Compare and Contrast | ||
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@n For which family gathering was the median age more typical? How do you know? @fitb{}{} | ||
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@fitb{}{@ifsoln{Young. Because the data is more closely clustered around the median.}} | ||
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@n What else do you Notice and Wonder about the data from these two family gatherings? | ||
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@fitb{}{} | ||
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@fitb{}{} | ||
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@fitb{}{} | ||
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@n What advantages were there to making these two box plots on number lines with the same scale? @fitb{}{} | ||
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@fitb{}{@ifsoln{Seeing both box plots on the same scale makes them easy to compare.}} | ||
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@n What might have been a benefit of making the box plots on number lines with different scales? @fitb{}{} | ||
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@fitb{}{@ifsoln{It might be easier to read the precise values for the Young family data if we zoomed in on the range the data actually falls within.}} | ||
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