[PDF] [PDF] Notes Mean, Median, Mode & Range

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[PDF] Notes Mean, Median, Mode & Range

Notes Mean, Median, Mode Range How Do You Use Mode, Median, Mean, and Range to Describe Data? There are set, those numbers are all modes

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pdf Lesson 13: Mean Median Mode and Range - Literacy Minnesota

Mode: Are there two students who have the same number of children (could be zero)? If yes that’s the mode If not there is no mode Median: Put all five numbers in a row from lowest to greatest The one in the middle is the median Range: Take the difference of the greatest minus the lowest and that is the range

Mean Median Mode and Range - Paulding County School District

Notes 8/16/16 10 August 16 2016 Dec 2­3:05 PM How do I find the mode? Step 1: Arrange the data in order from least to greatest Step 2: The mode is the number that occurs the most often There may be one mode more than one mode or no mode Mode Money Spent on Gifts Name Tony Kara Lisa Ray Jay Money $5 $9 $4 $6 $5

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Note that the number of scores on either side of the mode does not have to be equal It might be equal but it doesn’t have to be In this example there are three scores below the mode and five scores above the mode Nor does the numerical distance of the scores from the mode on either side of the mode have to balance

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Notes Mean, Median, Mode & Range

How Do You Use Mode, Median, Mean, and Range to Describe Data? There are many ways to describe the characteristics of a set of data. The mode, median, and mean are all called measures of central tendency. These measures of central tendency and range are described in the table below. Mode

The mode of a set of data

describes which value occurs most frequently. If two or more numbers occur the same number of times and occur more often than all the other numbers in the set, those numbers are all modes for the data set. If each number in the set occurs the same number of times, the set of data has no mode.

Use the mode to show which

value in a set of data occurs most often. For the set {1, 1, 2, 3, 5, 6, 10}, the mode is 1 because it occurs most frequently.

Median

The median of a set of data

describes what value is in the middle if the set is ordered from greatest to least or from least to greatest. If there are an even number of values, the median is the average of the two middle values. Half of the values are greater than the median, and half of the values are less than the median. The median is a good measure of central tendency to use when a set of data has an outlier.

Use the median to show which

number in a set of data is in the middle when the numbers are listed in order.

For the set {1, 1, 2, 3, 5, 6, 10},

the median is 3 because it is in the middle when the numbers are listed in order. Mean

The mean of a set of data

describes their average. To find the mean, add all of the numbers and then divide by the number of items in the set.

The mean of a set of data can

be greatly affected if one of the numbers is an outlier.

The mean is a good measure of

central tendency to use when a set of data does not have any outliers.

Use the mean to show the

numerical average of a set of data. For the set {1, 1, 2, 3, 5, 6, 10}, the mean is the sum, 28, divided by the number of items, 7. The mean is 28 ÷ 7 = 4. Range

The range of a set of data

describes how big a spread there is from the largest value in the set to the smallest value.

Use the range to show how much

the numbers vary. For the set {1, 1, 2, 3, 5, 6, 10}, the range is

10 1 = 9.

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