1). Standard Deviation Normal Curve Standard Deviation mean.

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1) The accom panying tableshow sthew eights, in pounds, forthe studentsin an algebra class. U sing the data, com plete the cum ulative frequency table and constructa cum ulative frequency histogram on the grid below .

Transcript of 1). Standard Deviation Normal Curve Standard Deviation mean.

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The accompanying table shows the weights, in pounds,

for the students in an algebra class.

Using the data, complete the cumulative frequency table

and construct a cumulative frequency histogram on the grid below.

1)

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Standard DeviationStandard deviation is a measure that shows how much variation from the mean there is in a data set.The symbol is:

If the standard deviation is small, the data points are close to the mean. If it is large, then the data points are spread out.

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Normal Curve Standard Deviation

𝒙mean

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2) On a math Regents Exam 5,000 students took the test. The mean was 82 the standard deviation was 4.

𝒙𝟖𝟐 𝟖𝟔 𝟗𝟎 𝟗𝟒𝟕𝟖𝟕𝟒𝟕𝟎

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3) For the following set of data:

65, 82, 81, 70, 93, 78, 81, 60, 98, 88

a) Find the mean and median using your calculator and then find the mode and range.

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𝜎 𝑥

Standard Deviation in The Calculator

mean

standard deviation

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3) For the following set of data:

65, 82, 81, 70, 93, 78, 81, 60, 98, 88

b) How many scores fall within one standard deviation of the mean?

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4) For the following set of data:  

29, 35, 24, 25, 21, 21, 18, 28, 21, 26, 26, 22

a) Find the mean and median using your calculator.   

b) How many scores fall within two standard deviations of the mean?

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5) For the following set of data:  

20, 13, 10, 6, 13, 10, 13, 11, 11, 10

a) Find the mean and median using your calculator.   

b) How many scores fall within one standard deviation of the mean?

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6) For the following set of data:  

a) Find the mean and median using your calculator.   

b) How many scores fall within two standard deviations of the mean?

x Frequency20 322 425 427 228 2

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7) For the following set of data:  

a) Find the mean and median using your calculator.   

b) How many scores fall within one standard deviation of the mean?

x Frequency80 284 487 591 395 1

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Homework

Standard Deviation

Homework