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Other Normal Distributions

x - µ. z =. . Other Normal Distributions. where   0 or   1 (or both) convert values to standard scores using. Formula 5-2. Converting to Standard Normal Distribution. P. . x. (a). Figure 5-13. x - . z =. . Converting to Standard Normal Distribution. P. P.

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Other Normal Distributions

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  1. x - µ z =  Other Normal Distributions where  0or  1 (or both) convert values to standard scores using Formula 5-2

  2. Converting to Standard Normal Distribution P  x (a) Figure 5-13

  3. x -  z =  Converting to Standard Normal Distribution P P  x z 0 (a) (b) Figure 5-13

  4. Probability of Weight between 143 pounds and 201 pounds 201 - 143 z = = 2.00 29 x = 143 s=29 Weight 143201 z 0 2.00 Figure 5-14

  5. Probability of Weight between 143 pounds and 201 pounds Value found in Table A-2 x = 143 s=29 Weight 143201 z 0 2.00 Figure 5-14

  6. Probability of Weight between 143 pounds and 201 pounds 0.4772 x = 143 s=29 Weight 143201 z 0 2.00 Figure 5-14

  7. Probability of Weight between 143 pounds and 201 pounds There is a 0.4772 probability of randomly selecting a woman with a weight between 143 and 201 lbs. x = 143 s=29 Weight 143201 z 0 2.00 Figure 5-14

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