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Landmarks: Box-and-Whisker Plots 1.5a. The range is not a good measure of spread because one extreme, (very high or very low value) can have a big affect.

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Presentation on theme: "Landmarks: Box-and-Whisker Plots 1.5a. The range is not a good measure of spread because one extreme, (very high or very low value) can have a big affect."— Presentation transcript:

1 Landmarks: Box-and-Whisker Plots 1.5a

2 The range is not a good measure of spread because one extreme, (very high or very low value) can have a big affect. The measure of spread that goes with the median is called the inter-quartile range and is generally a better measure of spread because it is not affected by extreme values. Measures of Spread

3 Step 1 – Order Numbers 1. Order the set of numbers from least to greatest

4 2. Find the median. The median is the middle number. If the data has two middle numbers, find the mean of the two numbers. What is the median? Step 2 – Find the Median

5 3. Find the lower and upper medians or quartiles. These are the middle numbers on each side of the median. What are they? Step 3 – Upper & Lower Quartiles

6 Now you are ready to construct the actual box & whisker graph. First you will need to draw an ordinary number line that extends far enough in both directions to include all the numbers in your data: Step 4 – Draw a Number Line

7 Locate the main median 12 using a vertical line just above your number line: Step 5 – Draw the Parts

8 Locate the lower median 8.5 and the upper median 14 with similar vertical lines: Step 5 – Draw the Parts

9 Next, draw a box using the lower and upper median lines as endpoints: Step 5 – Draw the Parts

10 Finally, the whiskers extend out to the data's smallest number 5 and largest number 20: Step 5 – Draw the Parts

11 Step 6 - Label the Parts of a Box-and- Whisker Plot 123 54 Name the parts of a Box-and-Whisker Plot MedianUpper Quartile Lower Quartile Lower ExtremeUpper Extreme

12 Interquartile Range The interquartile range is the difference between the upper quartile and the lower quartile. 14 – 8.5 =5.5


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