Given the sample mean = 22.5, sample standard deviation = 4.761, and N = 40 for the low income group, Test the claim that the mean nickel diameter drawn by children in the low income group is greater than 21.21 mm. Test at the 0.1 significance level. a) Identify the correct alternative hypothesis: p>21.21p > 21.21 p=21.21p = 21.21 μ<21.21μ < 21.21 p<21.21p < 21.21 μ>21.21μ > 21.21 μ=21.21μ = 21.21 Give all answers correct to 3 decimal places. b) The test statistic value is: __?__ c) Using the Traditional method, the critical value is: d) Based on this, we Reject H0H 0 Fail to reject H0H 0 e) Which means The sample data supports the claim There is sufficient evidence to warrant rejection of the claim There is not sufficient evidence to warrant rejection of the claim There is not sufficient evidence to support the claim
Given the sample mean = 22.5, sample standard deviation = 4.761, and N = 40 for the low income group, Test the claim that the mean nickel diameter drawn by children in the low income group is greater than 21.21 mm. Test at the 0.1 significance level. a) Identify the correct alternative hypothesis: p>21.21p > 21.21 p=21.21p = 21.21 μ<21.21μ < 21.21 p<21.21p < 21.21 μ>21.21μ > 21.21 μ=21.21μ = 21.21 Give all answers correct to 3 decimal places. b) The test statistic value is: __?__ c) Using the Traditional method, the critical value is: d) Based on this, we Reject H0H 0 Fail to reject H0H 0 e) Which means The sample data supports the claim There is sufficient evidence to warrant rejection of the claim There is not sufficient evidence to warrant rejection of the claim There is not sufficient evidence to support the claim
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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Given the sample mean = 22.5, sample standard deviation = 4.761, and N = 40 for the low income group,
Test the claim that the mean nickel diameter drawn by children in the low income group is greater than 21.21 mm. Test at the 0.1 significance level.
a) Identify the correct alternative hypothesis:
- p>21.21p > 21.21
- p=21.21p = 21.21
- μ<21.21μ < 21.21
- p<21.21p < 21.21
- μ>21.21μ > 21.21
- μ=21.21μ = 21.21
Give all answers correct to 3 decimal places.
b) The test statistic value is: __?__
c) Using the Traditional method, the critical value is:
d) Based on this, we
- Reject H0H 0
- Fail to reject H0H 0
e) Which means
- The sample data supports the claim
- There is sufficient evidence to warrant rejection of the claim
- There is not sufficient evidence to warrant rejection of the claim
- There is not sufficient evidence to support the claim
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