he other part of the question is: If the null hypothesis is rejected, what is the actual risk of having made a wrong decision? Enter the answer in percent and round it to the nearest integer. For example if the probability of wrong decision is 0.155, multiply it by 100 to change it to percent (100*0.155=15.5), and then round it to the nearest integer which would be 16. Enter 16 in the answer text box. If there is not enough information available to compute the probability enter “N” in the answer text box The answer is (percent in integer format/N): Which of the followings is/are appropriate conclusion for the hypotheses test? Note that there may be more than one appropriate conclusion. Enter “A” if the conclusion is appropriate and enter “N” if the conclusion is not appropriate. At 90% confidence level, the data supports that the afternoon bus ridership is higher than the morning. The answer(A/N) is: At 90% confidence level, the data does not support that the afternoon bus ridership is higher than the morning. The answer (A/N) is: With a maximum risk of 5% of being wrong, we can conclude that the data supports that the afternoon bus ridership is higher than the morning. The answer (A/N) is:
he other part of the question is: If the null hypothesis is rejected, what is the actual risk of having made a wrong decision? Enter the answer in percent and round it to the nearest integer. For example if the probability of wrong decision is 0.155, multiply it by 100 to change it to percent (100*0.155=15.5), and then round it to the nearest integer which would be 16. Enter 16 in the answer text box. If there is not enough information available to compute the probability enter “N” in the answer text box The answer is (percent in integer format/N): Which of the followings is/are appropriate conclusion for the hypotheses test? Note that there may be more than one appropriate conclusion. Enter “A” if the conclusion is appropriate and enter “N” if the conclusion is not appropriate. At 90% confidence level, the data supports that the afternoon bus ridership is higher than the morning. The answer(A/N) is: At 90% confidence level, the data does not support that the afternoon bus ridership is higher than the morning. The answer (A/N) is: With a maximum risk of 5% of being wrong, we can conclude that the data supports that the afternoon bus ridership is higher than the morning. The answer (A/N) is:
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 other part of the question is:
If the null hypothesis is rejected, what is the actual risk of having made a wrong decision?
Enter the answer in percent and round it to the nearest integer. For example if the probability of wrong decision is 0.155, multiply it by 100 to change it to percent (100*0.155=15.5), and then round it to the nearest integer which would be 16. Enter 16 in the answer text box. If there is not enough information available to compute the probability enter “N” in the answer text box
The answer is (percent in integer format/N):
Which of the followings is/are appropriate conclusion for the hypotheses test? Note that there may be more than one appropriate conclusion.
Enter “A” if the conclusion is appropriate and enter “N” if the conclusion is not appropriate.
At 90% confidence level, the data supports that the afternoon bus ridership is higher than the morning.
The answer(A/N) is:
At 90% confidence level, the data does not support that the afternoon bus ridership is higher than the morning.
The answer (A/N) is:
With a maximum risk of 5% of being wrong, we can conclude that the data supports that the afternoon bus ridership is higher than the morning.
The answer (A/N) is:
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