IQ: Scores on a certain IQ test are known to have a mean of 100. A random sample of 51 students attend a series of coaching classes before taking the test. Let µ be the population mean IQ score that would occur if every student took the coaching classes. The classes are successful if µ>100. A test is made of the hypotheses Ho:H=100 versus H, :µ>100. Consider three possible conclusions: (i) The classes are successful. (ii) The classes are not successful. (ii The classes might not be successful. Part 1 of 2 Which of the three conclusions is best if H, is not rejected? The best conclusion is (Choose one) ▼ Part 2 of 2 Assume that the classes are not successful. Is it possible to make a Type II error? Explain. a type II error (Choose one) (Choose one) hypothesis is (Choose one) ▼ possible. The classes are not successful when the null
IQ: Scores on a certain IQ test are known to have a mean of 100. A random sample of 51 students attend a series of coaching classes before taking the test. Let µ be the population mean IQ score that would occur if every student took the coaching classes. The classes are successful if µ>100. A test is made of the hypotheses Ho:H=100 versus H, :µ>100. Consider three possible conclusions: (i) The classes are successful. (ii) The classes are not successful. (ii The classes might not be successful. Part 1 of 2 Which of the three conclusions is best if H, is not rejected? The best conclusion is (Choose one) ▼ Part 2 of 2 Assume that the classes are not successful. Is it possible to make a Type II error? Explain. a type II error (Choose one) (Choose one) hypothesis is (Choose one) ▼ possible. The classes are not successful when the null
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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Question
![IQ: Scores on a certain IQ test are known to have a mean of 100. A random sample of 51 students attend a
series of coaching classes before taking the test. Let µ be the population mean IQ score that would occur if every
student took the coaching classes. The classes are successful if µ>100. A test is made of the hypotheses
Ho:H=100 versus H, :µ>100. Consider three possible conclusions: (i) The classes are successful. (ii) The
classes are not successful. (ii The classes might not be successful.
Part 1 of 2
Which of the three conclusions is best if H, is not rejected?
The best conclusion is (Choose one) ▼
Part 2 of 2
Assume that the classes are not successful. Is it possible to make a Type II error? Explain.
a type II error (Choose one)
(Choose one)
hypothesis is (Choose one) ▼
possible. The classes are not successful when the null](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fedb1c45e-845e-4ed7-afc8-deed75acb3e2%2F65910d0d-0259-4749-9a89-1c730f78e495%2Fo509rc.png&w=3840&q=75)
Transcribed Image Text:IQ: Scores on a certain IQ test are known to have a mean of 100. A random sample of 51 students attend a
series of coaching classes before taking the test. Let µ be the population mean IQ score that would occur if every
student took the coaching classes. The classes are successful if µ>100. A test is made of the hypotheses
Ho:H=100 versus H, :µ>100. Consider three possible conclusions: (i) The classes are successful. (ii) The
classes are not successful. (ii The classes might not be successful.
Part 1 of 2
Which of the three conclusions is best if H, is not rejected?
The best conclusion is (Choose one) ▼
Part 2 of 2
Assume that the classes are not successful. Is it possible to make a Type II error? Explain.
a type II error (Choose one)
(Choose one)
hypothesis is (Choose one) ▼
possible. The classes are not successful when the null
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