standard deviation

6
Standard Deviation Σ fx 2 – x 2 n Σ fx 2 Σ fx 2 n n ( ) OR ( ) ( )

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Standard Deviation. ( ). Σ fx 2 – x 2 n. OR. ( ). Σ fx 2 – Σ fx 2 n n. ( ). 1. 1. 6. 12. 15. 45. 16. 64. 75. 15. 12. 72. 14. 98. 20. 79. 367. Standard Deviation. ( ). ( ). Σ fx 2 – Σ fx 2 Σ f Σ f. - PowerPoint PPT Presentation

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Page 1: Standard Deviation

Standard Deviation

Σfx2 – x2

n

Σfx2 – Σfx 2

n n( )

OR

( )

( )

Page 2: Standard Deviation

Value Frequency F * x FX * x

x F FX FXX

1 1    

2 3    

3 5    

4 4    

5 3    

6 2    

7 2    Σ      

1

12

14

6

15

16

15

98

72

75

64

45

12

1

20 79 367

Page 3: Standard Deviation

Standard Deviation

Σfx2 – Σfx 2

Σf Σf( )( )

( - )36720

79 2

20( )

x F FX FXXΣ 20 79 367

Page 4: Standard Deviation

Standard Deviation

Σfx2 – Σfx 2

n n( )( )

( - )36720

79 2

20( )(18.35 – 3.952)

Page 5: Standard Deviation

Standard Deviation

Σfx2 – Σfx 2

n n( )( )

( - )36720

79 2

20( )(18.35 – 3.952) =(18.35- 15.6025)

Page 6: Standard Deviation

Standard Deviation

Σfx2 – Σfx 2

n n( )( )

( - )36720

79 2

20( )(18.35 – 3.952) =(18.35- 15.6025)( 2.7475) = 1.66