Please use the following formula for hypothesis test for the slope (b1) to answer the following question: A researcher wanted to determine whether years of experience play a significant role in increasing the salary of the employees. He collected a random sample of 10 employees having experience of 1 to 10 years and recorded their annual salary (in $). Determine whether years of experience and salary have a significant relationship or not. Years of experience Salary($) 1 40000 2 53000 3 60000 4 78000 5 110000 6 152000 7 200000 8 240000 9 255000 10 300000 Apply the test for significance of slope and check whether the relationship is significant or not.
Please use the following formula for hypothesis test for the slope (b1) to answer the following question: A researcher wanted to determine whether years of experience play a significant role in increasing the salary of the employees. He collected a random sample of 10 employees having experience of 1 to 10 years and recorded their annual salary (in $). Determine whether years of experience and salary have a significant relationship or not. Years of experience Salary($) 1 40000 2 53000 3 60000 4 78000 5 110000 6 152000 7 200000 8 240000 9 255000 10 300000 Apply the test for significance of slope and check whether the relationship is significant or not.
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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Please use the following formula for hypothesis test for the slope (b1) to answer the following question:
A researcher wanted to determine whether years of experience play a significant role in increasing the salary of the employees. He collected a random sample of 10 employees having experience of 1 to 10 years and recorded their annual salary (in $). Determine whether years of experience and salary have a significant relationship or not.
Years of experience | Salary($) |
1 | 40000 |
2 | 53000 |
3 | 60000 |
4 | 78000 |
5 | 110000 |
6 | 152000 |
7 | 200000 |
8 | 240000 |
9 | 255000 |
10 | 300000 |
Apply the test for significance of slope and check whether the relationship is significant or not.

Transcribed Image Text:Hypothesis Test for the Slope (b₁)
To test the null hypothesis Hō: ß₁ = 0 versus H₁: B₁ # 0
Know this
for conupt
question
t =
b₁
√MSE/√S XX
Slide
where to/2 is a value of the t-distribution with n - 2 df. 35
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