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Arrange the data from least to greatest before identifying the minimum and maximum values and quartiles. You will need these values to make the box-and-whisker plot.
Minimum: 25
First Quartile: 30.5
Median: 90
Third Quartile: 102.5
Maximum: 112
Example Box-and-Whisker Plot:
Daily Visitors
We want to identify the minimum, first quartile, median, third quartile, and maximum of the given data set. Then we will make a box-and-whisker plot using these values. Let's do these things one at a time.
Quartiles are values that divide a data set into four equal parts. When quartiles are combined with the minimum and maximum values, it is often called the five-number summary
of the data set.
The minimum and maximum values are 25 and 112, respectively. The median of the data is 90. Since the number of values in the lower half is even, the first quartile is the average of the two middle values in this half. First Quartile: 29+ 322= 30.5 Similarly, since the number of values in the upper half is even, the third quartile is the average of the two middle values in this half. Third Quartile: 97+ 1082= 102.5
We want to make a box-and-whisker plot using the obtained information. Minimum:& 25 First Quartile:& 30.5 Median:& 90 Third Quartile:& 102.5 Maximum:& 112 This type of graph summarizes a set of data by displaying it along a number line. It consists of three parts, a box and two whiskers.
Let's make our box-and-whisker plot! Daily Visitors