According to a medical study, it takes about 47.5 hrs, on average, for Roseola virus to fade away in infected patients (children). Assuming that the fading times of Roseola virus in infected patients are normally distributed with standard deviation 0.35, what's the probability of having a random case where the fading time of the virus in an infected patient is less than 47.85 hours? Find the answer without using the normalcdf(...) function. (Write the answer in decimals)
According to a medical study, it takes about 47.5 hrs, on average, for Roseola virus to fade away in infected patients (children). Assuming that the fading times of Roseola virus in infected patients are normally distributed with standard deviation 0.35, what's the probability of having a random case where the fading time of the virus in an infected patient is less than 47.85 hours? Find the answer without using the normalcdf(...) function. (Write the answer in decimals)
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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According to a medical study, it takes about 47.5 hrs, on average, for Roseola virus to fade away in infected patients (children). Assuming that the fading times of Roseola virus in infected patients are
![According to a medical study, it takes about 47.5 hrs, on average, for Roseola virus to fade away in infected
patients (children). Assuming that the fading times of Roseola virus in infected patients are normally
distributed with standard deviation 0.35, what's the probability of having a random case where the fading
time of the virus in an infected patient is less than 47.85 hours? Find the answer without using the
normalcdf(...) function.
(Write the answer in decimals)](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F81fcbcae-c7c7-47f7-b9b9-962fae442be8%2F8250b06e-d135-4c24-988e-b21758b0af59%2Fbe02daj_processed.png&w=3840&q=75)
Transcribed Image Text:According to a medical study, it takes about 47.5 hrs, on average, for Roseola virus to fade away in infected
patients (children). Assuming that the fading times of Roseola virus in infected patients are normally
distributed with standard deviation 0.35, what's the probability of having a random case where the fading
time of the virus in an infected patient is less than 47.85 hours? Find the answer without using the
normalcdf(...) function.
(Write the answer in decimals)
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