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17. Based on the p-value=0.078 evidence to say that the data significance. A. sufficient; follow B. sufficient; do not follow C. no sufficient; follow OD. no sufficient; do not follow from Wilk Shapiro test, we have the normal distribution, at 5% level of

17. Based on the p-value=0.078 evidence to say that the data significance. A. sufficient; follow B. sufficient; do not follow C. no sufficient; follow OD. no sufficient; do not follow from Wilk Shapiro test, we have the normal distribution, at 5% level of

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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17. Based on the p-value=0.078 evidence to say that the data significance. A. sufficient; follow B. sufficient; do not follow C. no sufficient; follow D. no sufficient; do not follow from Wilk Shapiro test, we have the normal distribution, at 5% level of
Transcribed Image Text:17. Based on the p-value=0.078 evidence to say that the data significance. A. sufficient; follow B. sufficient; do not follow C. no sufficient; follow D. no sufficient; do not follow from Wilk Shapiro test, we have the normal distribution, at 5% level of
For numbers 16-19: Studies show that length (in days) of a human pregnancy, X is normally distributed with mean 266 and a standard deviation of 16. To verify if X indeed follows a normal distribution, a researcher randomly selected 10 females who just gave birth and recorded the length (in days) of their pregnancy. Based on the samples, the average length (in days) of their pregnancy is 252 with a standard deviation of 20.
Transcribed Image Text:For numbers 16-19: Studies show that length (in days) of a human pregnancy, X is normally distributed with mean 266 and a standard deviation of 16. To verify if X indeed follows a normal distribution, a researcher randomly selected 10 females who just gave birth and recorded the length (in days) of their pregnancy. Based on the samples, the average length (in days) of their pregnancy is 252 with a standard deviation of 20.
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