The box-and-whisker plot that shows the five-number summary of the given data is attached below.
How to Construct a Box-and-whisker Plot for a Data Set?
Al you need to construct a box plot is the five-number summary which would be displayed on the box plot to represent the data distribution. They are the minimum and maximum values, the upper and lower quartiles, and the median value of the data.
Given the data set for a random sample of interface pressure that measures the following: 60, 150, 130, 180, 163, 130, 121, 119, 130, 148, find the five-number summary which is:
Minimum value which is the least of all the values is: 60
Lower quartile = the center of the first half of the data which is represented at the beginning of the box in the box-and-whisker plot, which is: 121
Maximum value which is the highest of all the values is: 180.
Upper quartile = the center of the second half of the data which is represented at the end of the edge of the box in the box-and-whisker plot, which is: 150.
Median which is the center of the distribution = 130.
Therefore, the box-and-whisker plot that shows the five-number summary of the given data is attached below.
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