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The time to complete an exam is approximately Normal with a mean of 46 minutes and a standard deviation of 2 minutes. The bell curve below represents the distribution for testing times. The scale on the horizontal axis is equal to the standard deviation. Fill in the indicated boxes. μ-3σ μ-20 H-O H μ+O μ = 46 σ = 2 μ+2σ μ+3σ

The time to complete an exam is approximately Normal with a mean of 46 minutes and a standard deviation of 2 minutes. The bell curve below represents the distribution for testing times. The scale on the horizontal axis is equal to the standard deviation. Fill in the indicated boxes. μ-3σ μ-20 H-O H μ+O μ = 46 σ = 2 μ+2σ μ+3σ

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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The time to complete an exam is approximately Normal with a mean of 46 minutes and a standard deviation of 2 minutes. The bell curve below represents the distribution for testing times. The scale on the horizontal axis is equal to the standard deviation. Fill in the indicated boxes. The bell curve is a standard normal distribution, characterized by the highest frequency near the mean, tapering off as it moves away from the mean. The mean (\( \mu \)) is 46 minutes, and the standard deviation (\( \sigma \)) is 2 minutes. The x-axis is marked as follows: - \( \mu - 3\sigma \) - \( \mu - 2\sigma \) - \( \mu - \sigma \) - \( \mu \) - \( \mu + \sigma \) - \( \mu + 2\sigma \) - \( \mu + 3\sigma \) These markings translate into the following values: - \( \mu - 3\sigma = 40 \) - \( \mu - 2\sigma = 42 \) - \( \mu - \sigma = 44 \) - \( \mu = 46 \) - \( \mu + \sigma = 48 \) - \( \mu + 2\sigma = 50 \) - \( \mu + 3\sigma = 52 \) Fill in these values in the indicated boxes under the bell curve.
Transcribed Image Text:The time to complete an exam is approximately Normal with a mean of 46 minutes and a standard deviation of 2 minutes. The bell curve below represents the distribution for testing times. The scale on the horizontal axis is equal to the standard deviation. Fill in the indicated boxes. The bell curve is a standard normal distribution, characterized by the highest frequency near the mean, tapering off as it moves away from the mean. The mean (\( \mu \)) is 46 minutes, and the standard deviation (\( \sigma \)) is 2 minutes. The x-axis is marked as follows: - \( \mu - 3\sigma \) - \( \mu - 2\sigma \) - \( \mu - \sigma \) - \( \mu \) - \( \mu + \sigma \) - \( \mu + 2\sigma \) - \( \mu + 3\sigma \) These markings translate into the following values: - \( \mu - 3\sigma = 40 \) - \( \mu - 2\sigma = 42 \) - \( \mu - \sigma = 44 \) - \( \mu = 46 \) - \( \mu + \sigma = 48 \) - \( \mu + 2\sigma = 50 \) - \( \mu + 3\sigma = 52 \) Fill in these values in the indicated boxes under the bell curve.
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