Explanation Given: The set of numbers mentioned is 696, 658, 756, 727, 606, 607, 727, 635, 733, and 637. Formula used: Mean: The mean is the average of sum of the data values divided by the number of data values. The formula for mean is, Mean = sum of the data values number of data values Median: The middle number of the set of numbers that is arranged in numerical order is termed as median. When the set contains odd number of data values then median is the middle number of the set and when the set contains even number of data values then, median is the mean of the two middle numbers of the set. Mode: The number that occurs most often in the set of numbers is termed as mode. For a set of numbers it is possible to have more than one mode or to have no mode at all. Calculation: Mean: The set of numbers are, 696, 658, 756, 727, 606, 607, 727, 635, 733, and 637. The number of data values is 10. Add all the data values for ‘sum of data values’ and substitute 10 for ‘number of data values’ in the mean formula. Mean = 696 + 658 + 756 + 727 + 606 + 607 + 727 + 635 + 733 + 637 10 = 6782 10 = 678

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ISBN: 8220100803055

Author: SAUNDERS

Publisher: PEARSON

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Chapter 12, Problem 5CPS

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The mean, median, and mode for set of numbers 696, 658, 756, 727, 606, 607, 727, 635, 733, and 637.

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The mean, median, and mode for set of numbers 696, 658, 756, 727, 606, 607, 727, 635, 733, and 637.

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The mean, median, and mode for set of numbers 696, 658, 756, 727, 606, 607, 727, 635, 733, and 637.

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