The Degrees of Freedom (use the simple estimate discussed in the notes, not the messy formula) areO 17ON/A; this is a Z-testO 183. The STS (round to 3 decimals) is:The P-value (round to 4 decimals) is:4. The decision at a = 0.05 is:O Do not reject Ho since P < aO Reject Ho since P< aO Reject Ho since P > aO Do not reject Ho since P > aThe conclusion is:O There is insufficient evidence to conclude that u is not different than u2O There is insufficient evidence to conclude that uj is different than pzO There is sufficient evidence to conclude that µ is not different than u2O There is sufficient evidence to conclude that u is different than u2Submit QuestionAPR13MacBook Airesc20F3DOOF1O00F435 Test the claim that µi is different than 42. A random sample of size 18 yields 1while a random sample of size 18 yields 2 = 15.8 and s = 1.1. Use a = 0.05.= 15.05 and s = 1.5,1. The population distribution requirement for this test is:O Need a normally distributed population sincenį and n2 < 30O None since this is a Z-testO Need a normally distributed population since this is a T-testO None since n, and n2 > 30The hypotheses are:O Ho:pi < p2; Ha:p1 > p2O Ho:µ1 = 42; Ha:u1 42O Ho: H1 42; Ha:µ < 42O Ho:p1 = p2; Ha:p1 # p2O Ho:µ1 < µ2; Ha: µ1 > µ2O Ho:p1 > p2; Ha: p1 < p22. This is a O twoO rightO left tailed test and the distribution used isOT since both o values are not knownOZ since both o values are knownOZ since testing two proportionsThe Degrees of Freedom (use the simple estimate discussed in the notes, not the messy formula) areO 17ON/A; this is a Z-test13MacBook Airesc0F3D00O00F4F5F6C@%2335S4

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Test the claim that µi is different than 42. A random sample of size 18 yields ¤1 = 15.05 and s = 1.5, while a random sample of size 18 yields 2 = 15.8 and s = 1.1. Use a = 0.05. 1. The population distribution requirement for this test is: O Need a normally distributed population sinceni and n2 < 30 O None since this is a Z-test O Need a normally distributed population since this is a T-test O None since n, and n2 > 30 The hypotheses are: O Ho:p < p2; Ha:p1 > p2 O Ho: p 1 = µ2; Ha: µ1 # µ2 O Ho: µ1 > µ2; Ha: µ1 < µ2 O Ho:p1 p2; Ha:pi # p2 O Ho: µi < µ2; Ha: µ1 > µ2 O Ho:p1 2 p2; Ha: p1 < p2 2. This is a O twoO rightOleft tailed test and the distribution used is OT since both o values are not known OZ since both o values are known OZ since testing two proportions The Degrees of Freedom (use the simple estimate discussed in the notes, not the messy formula) are O 17 ON/A; this is a Z-test

Test the claim that µi is different than 42. A random sample of size 18 yields ¤1 = 15.05 and s = 1.5, while a random sample of size 18 yields 2 = 15.8 and s = 1.1. Use a = 0.05. 1. The population distribution requirement for this test is: O Need a normally distributed population sinceni and n2 < 30 O None since this is a Z-test O Need a normally distributed population since this is a T-test O None since n, and n2 > 30 The hypotheses are: O Ho:p < p2; Ha:p1 > p2 O Ho: p 1 = µ2; Ha: µ1 # µ2 O Ho: µ1 > µ2; Ha: µ1 < µ2 O Ho:p1 p2; Ha:pi # p2 O Ho: µi < µ2; Ha: µ1 > µ2 O Ho:p1 2 p2; Ha: p1 < p2 2. This is a O twoO rightOleft tailed test and the distribution used is OT since both o values are not known OZ since both o values are known OZ since testing two proportions The Degrees of Freedom (use the simple estimate discussed in the notes, not the messy formula) are O 17 ON/A; this is a Z-test

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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