A study was being conducted to see if people who have no college degree have a lower mean salary than those who do have a college degree. A random sample of 70 people with no college degree was taken and their mean salary was $36,950 with a standard deviation of $4,375. A random sample of 75 people with a college degree was taken and their mean salary was $41,520 with a standard deviation of $3,415. Determine the appropriate formula and calculator function that would be used to test the claim that people with no college degree have a lower mean salary at the a= 0.05 level of significance. d T-Test sal√n to = Fo= Zo to 2-SampFTest P1-P₂ √(1-6), + 1 n₁ 7₂ (x₁-x₂)-(H₁-H₂) $₁² $₂² n₁ n₂ 2-PropZTest 2-Samp TTest
A study was being conducted to see if people who have no college degree have a lower mean salary than those who do have a college degree. A random sample of 70 people with no college degree was taken and their mean salary was $36,950 with a standard deviation of $4,375. A random sample of 75 people with a college degree was taken and their mean salary was $41,520 with a standard deviation of $3,415. Determine the appropriate formula and calculator function that would be used to test the claim that people with no college degree have a lower mean salary at the a= 0.05 level of significance. d T-Test sal√n to = Fo= Zo to 2-SampFTest P1-P₂ √(1-6), + 1 n₁ 7₂ (x₁-x₂)-(H₁-H₂) $₁² $₂² n₁ n₂ 2-PropZTest 2-Samp TTest
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
![A study was being conducted to see if people who have no college degree have a lower mean salary than those who do have a college degree. A random sample of 70 people with
no college degree was taken and their mean salary was $36,950 with a standard deviation of $4,375. A random sample of 75 people with a college degree was taken and their
mean salary was $41,520 with a standard deviation of $3,415. Determine the appropriate formula and calculator function that would be used to test the claim that people with
no college degree have a lower mean salary at the α = 0.05 level of significance.
d
T-Test
sa/√n
Fo
Zo
to =
2- SampFTest
P1-P₂
1 1
√p(1-6), +
n₁
n₂
(₁-x₂)-(H₁-H₂)
51 $2
+
n₁ n₂
2-PropZTest
2-SampTTest](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fe8862d56-cddc-490b-b92b-fd3415594f17%2Fe0749553-fb89-4b79-9b04-a6e57bceeed7%2F1jh4uhf_processed.jpeg&w=3840&q=75)
Transcribed Image Text:A study was being conducted to see if people who have no college degree have a lower mean salary than those who do have a college degree. A random sample of 70 people with
no college degree was taken and their mean salary was $36,950 with a standard deviation of $4,375. A random sample of 75 people with a college degree was taken and their
mean salary was $41,520 with a standard deviation of $3,415. Determine the appropriate formula and calculator function that would be used to test the claim that people with
no college degree have a lower mean salary at the α = 0.05 level of significance.
d
T-Test
sa/√n
Fo
Zo
to =
2- SampFTest
P1-P₂
1 1
√p(1-6), +
n₁
n₂
(₁-x₂)-(H₁-H₂)
51 $2
+
n₁ n₂
2-PropZTest
2-SampTTest
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