Ages of Proofreaders At a large publishing company, the mean age of proofreaders is 36.2 years and the standard deviation Is 3.7 years. ASsume the varlable Is normally distributed. Round Intermediate z-value calculations to two decimal places and the final answers to at least four declmal places. Part: 0/ 2 Part 1 of 2 If a proofreader from the company is randomly selected, find the probability that his or her age will be between 36 and 37.5 years. P(36 < X < 37.5) =| %3D

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**Ages of Proofreaders**

At a large publishing company, the mean age of proofreaders is 36.2 years and the standard deviation is 3.7 years. Assume the variable is normally distributed. Round intermediate z-value calculations to two decimal places and the final answers to at least four decimal places.

**Part: 0 / 2**

**Part 1 of 2**

If a proofreader from the company is randomly selected, find the probability that his or her age will be between 36 and 37.5 years.

\[ P(36 < X < 37.5) = \]

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Transcribed Image Text:**Ages of Proofreaders** At a large publishing company, the mean age of proofreaders is 36.2 years and the standard deviation is 3.7 years. Assume the variable is normally distributed. Round intermediate z-value calculations to two decimal places and the final answers to at least four decimal places. **Part: 0 / 2** **Part 1 of 2** If a proofreader from the company is randomly selected, find the probability that his or her age will be between 36 and 37.5 years. \[ P(36 < X < 37.5) = \] **Buttons:** - Input box for answer - "X" button (likely for multiplication or closing the entry) - "↻" button (likely for resetting the entry) **Options:** - Skip Part - Check - Save for Later - Submit Assignment **Navigation and Legal Info:** - "© 2021 McGraw-Hill Education. All Rights Reserved." - Terms of Use | Privacy | Accessibility *Note: The provided image doesn't contain any graphs or diagrams to describe.*
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