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8. If x is a normally distributed continuous random variable with = 32 and o = 6, find the following: a. What is the probability that x is between 23 and 30.5? =Mes-c) = 2 b. What is the probability that x is between 17 and 32? =0.49379 12 32 C. What percentage of the population will be greater than 35? d. What is the value of x where approximately 45% of the population lies less than x? What is the value of x where approximately 35% of the population lies greater than x? e.

8. If x is a normally distributed continuous random variable with = 32 and o = 6, find the following: a. What is the probability that x is between 23 and 30.5? =Mes-c) = 2 b. What is the probability that x is between 17 and 32? =0.49379 12 32 C. What percentage of the population will be greater than 35? d. What is the value of x where approximately 45% of the population lies less than x? What is the value of x where approximately 35% of the population lies greater than x? e.

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
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Need help with 8 d and e please
8. If x is a normally distributed continuous random variable with = 32 and o =6, find the following: a. What is the probability that x is between 23 and 30.5? %3D = Mes-) = 2 b. What is the probability that x is between 17 and 32? =0.49379 12 32 z-(32-32)/6: What percentage of the population will be greater than 35? d. What is the value of x where approximately 45% of the population lies less than x? What is the value of x where approximately 35% of the population lies greater than x? e.
Transcribed Image Text:8. If x is a normally distributed continuous random variable with = 32 and o =6, find the following: a. What is the probability that x is between 23 and 30.5? %3D = Mes-) = 2 b. What is the probability that x is between 17 and 32? =0.49379 12 32 z-(32-32)/6: What percentage of the population will be greater than 35? d. What is the value of x where approximately 45% of the population lies less than x? What is the value of x where approximately 35% of the population lies greater than x? e.
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