**Understanding Standard Normal Probability Distribution****Question:** What requirements are necessary for a normal probability distribution to be a standard normal probability distribution?**Answer:** The mean and standard deviation have the value of \( \mu = \) [blank] and \( \sigma = \) [blank].**Explanation:** In order for a normal probability distribution to qualify as a standard normal distribution, it must have a mean (\( \mu \)) of 0 and a standard deviation (\( \sigma \)) of 1.

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Answered: **Understanding Standard Normal…

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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What requirements are necessary for a normal probability distribution to be a standard normal probability distribution? and σ= Answer: The mean and standard deviation have the value of u =
Please also find variance and standard deviation
A reference states that average daily high temperature in June in a particular city is 86°F with a standard deviation of 7, and it can be assumed that they to follow a normal distribution. We use the following equation to convert "F (Fahrenheit) to "C(Celsius) C-(F-32)=² (a) Write the probability model for the distribution of temperature in C in June in this city. (Round your standard deviation to four decimal places) ~~-[ (b) What is the probability of observing a 31°C (which roughly corresponds to 87.) temperature or higher a a randemily selected day in June in this city? Calculate using the "C model from part (a). (Round your answer to four decimal places.) (c) The probability of observing a 67.8°F temperature or higher on a randomly selected day in June this city is approximately 0.3983, Did you get the same answer or a different answer in part (b)? Are you surprised? Explain. Both sets of calculations produced approximately the same answer which isn't surprising since once we…
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Please do not give solution in image format thanku A production process manufactures electronic components with timing signals whose duration follows a normal distribution. A random sample of 7 components was taken, and the durations of their timing signals were measured. a. The probability is 0.10 that the sample variance is bigger than what percentage of the population variance? b. The probability is 0.05 that the sample variance is less than what percentage of the population variance?
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