Test the claim that a population mean salary in a town is more than $62000. A random sample of 24 salaries yields = $62171.46 and s = $1400. Use a = 0.10. 1. The population distribution requirement for this test is: O Need a normally distributed population since this is a T-test O Need a normally distributed population since n < 30 O None since n > 30 O None since this is a Z-test The hypotheses are: O Ho:p > 62000; Ha:p < 62000 Ho:u > 62000; Ha:u < 62000 O Ho:u < 62000; Ha:µ > 62000 O Ho:p = 62000; Ha:p + 62000 O Ho:u = 62000; Ha:u 62000 O Ho:p < 62000; Ha:p > 62000 2. This is a O twoO rightO left tailed test and the distribution used is OT since o not known OZ since testing a proportion Oz since o known The Degrees of Freedom are O 23 ON/A; this is a Z-test O 24 3. The STS (round to 3 decimals) is: MacBook Air

Test the claim that a population mean salary in a town is more than $62000. A random sample of 24 salaries yields = $62171.46 and s = $1400. Use a = 0.10. 1. The population distribution requirement for this test is: O Need a normally distributed population since this is a T-test O Need a normally distributed population since n < 30 O None since n > 30 O None since this is a Z-test The hypotheses are: O Ho:p > 62000; Ha:p < 62000 Ho:u > 62000; Ha:u < 62000 O Ho:u < 62000; Ha:µ > 62000 O Ho:p = 62000; Ha:p + 62000 O Ho:u = 62000; Ha:u 62000 O Ho:p < 62000; Ha:p > 62000 2. This is a O twoO rightO left tailed test and the distribution used is OT since o not known OZ since testing a proportion Oz since o known The Degrees of Freedom are O 23 ON/A; this is a Z-test O 24 3. The STS (round to 3 decimals) is: MacBook Air

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Description: Test the claim that a population mean salary in a town is more than $62000. A random sample of 24salaries yields = $62171.46 and s = $1400. Use a = 0.10.1. The population distribution requirement for this test is:O Need a normally distributed popula

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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