words that help us make sense of data

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Mean, Median & Mode

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Mean, Median & Mode. Words that help us make sense of data. These are Abby’s science test scores. 86. 84. 97. 73. 88. 63. 97. 95. 100. What can you tell us about these numbers?. 86. 84. 97. 73. 63. 88. 97. 100. 95. Mean, Median & Mode. Let's define these words & - PowerPoint PPT Presentation

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Mean, Median& Mode

These are Abby’s science test scores.

97 84

73 88

100

63

97 95

86

What can you tell us about these numbers?

97 84

73 88

100

63

97 95

86

Mean, Median& Mode

What is the MEAN?How do we find it?

The mean is the numerical average of the data set.

The mean is found by adding all the values in the set, then dividing the sum by the number of values.

Lets find Abby’s MEAN science test

score?

9784

73

88100

63

97

95

86+783

783 ÷ 9

The mean is 87

What is the MEDIAN?How do we find it?

The MEDIAN is the number that is in the middle of a set of data

1. Arrange the numbers in the set in order from least to greatest.

2. Then find the number that is in the middle.

978473 88 10063 979586

The median is 88.

Half the numbers are

less than the median. Half the numbers are

greater than the median.

MedianSounds like MEDIUM

Think middle when you hear median.

How do we findthe MEDIAN

when two numbers are in the middle?

1. Add the two numbers.

2. Then divide by 2.

978473 88 10063 9795

88 + 95 = 183

183 ÷ 2 The median is91.5

What is the MODE?How do we find it?

The MODE is the piece of data that occurs most frequently in the data set.

A set of data can have: One mode More than one mode No mode

978473 88 10063 979586

The value 97 appears twice.All other numbers appear just once.

97 is the MODE

A Hint for remembering the MODE…

The first two letters give you a hint… MOdeMost Often

Which set of data has ONE MODE?

9, 11, 16, 8, 16

9, 11, 16, 6, 7, 17, 18

18, 7, 10, 7, 18

A

C

B

Which set of data has NO MODE?

13, 12, 12, 11, 12

9, 11, 16, 6, 7, 17, 18

18, 7, 10, 7, 18

A

C

B

Which set of data has MORE THAN ONE MODE?

9, 11, 16, 8, 16

9, 11, 16, 6, 7, 17, 18

18, 7, 10, 7, 18

A

C

B

This one is the requires more work than the others.

Right in the MIDDLE.

This one is the easiest to find— Just LOOK.

Best Measure of Central Tendency

Measures of Central Tendency

Mean Median Mode

When do I use it to describe a data set?

when the data set has no outliers

when the data has outliers

when the data has many identical numbers

Sample Data Set

5,4,7,8,2,9 12,10,20,9,8 1,2,2,4,5,6

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