The sales representative for a manufacturer of a new product claims that the product will increase output per machine by at least 29 units per hour. A line manager installs the product on 30 of the machines, and finds that the average increase was only 26 with a standard deviation of 6.2. Using a 5% significance level, which of the following statements is true? Reject H0 if t statistic < -1.699 Reject H0 if t statistic > -1.711 Reject H0 if t statistic < -1.761 Reject H0 if t statistic < -2.16
The sales representative for a manufacturer of a new product claims that the product will increase output per machine by at least 29 units per hour. A line manager installs the product on 30 of the machines, and finds that the average increase was only 26 with a standard deviation of 6.2. Using a 5% significance level, which of the following statements is true? Reject H0 if t statistic < -1.699 Reject H0 if t statistic > -1.711 Reject H0 if t statistic < -1.761 Reject H0 if t statistic < -2.16
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
Related questions
Question
Question 1:
The sales representative for a manufacturer of a new product claims that the product will increase output per machine by at least 29 units per hour. A line manager installs the product on 30 of the machines, and finds that the average increase was only 26 with a standard deviation of 6.2. Using a 5% significance level, which of the following statements is true?
Reject H0 if t statistic < -1.699
|
||
Reject H0 if t statistic > -1.711
|
||
Reject H0 if t statistic < -1.761
|
||
Reject H0 if t statistic < -2.16
|
Question 2:
What is the critical value for an upper‐tailed hypothesis test of the population mean when the population variance is unknown in which a null hypothesis is tested at the 0.10 level of significance based on a sample size of 19?
1.645
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||
1.328
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||
1.734
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||
1.740
|
Question 3
A two-tailed test is performed at 95% confidence. The p-value is determined to be 0.0478. The null hypothesis
must be rejected
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||
should not be rejected
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||
could be rejected, depending on the sample size
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||
has been designed incorrectly
|
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