1) The data below shows the scores a sample of husbands and their wives received when given a happiness test to determine their 'happiness' in the relationship. Couple 5 7 2 3 4 6 8. 9 10 Husband 50 65 72 18 45 98 77 85 50 82 Wives 60 55 60 25 80 80 70 80 70 50 Run a Hypothesis test to determine if there IS linear correlation in the population of all husbands and wives at the 5% significance level: You may use any appropriate hypothesis test method. State Hypothesis (in symbols): Null: Alternate: Test Statistic: Critical value(s): Initial conclusion: Formal Conclusion: Find the regression line (even if there işn't correlation in the population) Write the meaning of the slope of the regression line: Find the best predicted score a wife would havę, if her husbandscored 50:

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
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Critical value, Intial conclusion, formal conclusion, find the regression line (even if there is no correlation in the population)              

Write the meaning of the slope of the regression line:      

Find the best predicted score a wife would have if her husband scored 50:              

 

1) The data below shows the scores a sample of husbands and their wives
received when given a happiness test to determine their 'happiness' in the
relationship.
Couple
2
4
5
7
8
9
10
Husband 50
65
72
18
45
98
77
85
50
82
Wives
60
55
60
25
80
80
70
80
70
50
Run a Hypothesis test to determine if there IS linear correlation in the
population of all husbands and wives at the 5% significance level: You may
use any appropriate hypothesis test method.
State Hypothesis (in symbols):
Null:
Alternate:
Test Statistic:
Critical value(s):
Initial conclusion:
Formal Conclusion:
Find the regression line (even if there isn't correlation in the population)
Write the meaning of the slope of the regression line:
Find the best predicted score a wife would have, if her husband scored 50:
3.
Transcribed Image Text:1) The data below shows the scores a sample of husbands and their wives received when given a happiness test to determine their 'happiness' in the relationship. Couple 2 4 5 7 8 9 10 Husband 50 65 72 18 45 98 77 85 50 82 Wives 60 55 60 25 80 80 70 80 70 50 Run a Hypothesis test to determine if there IS linear correlation in the population of all husbands and wives at the 5% significance level: You may use any appropriate hypothesis test method. State Hypothesis (in symbols): Null: Alternate: Test Statistic: Critical value(s): Initial conclusion: Formal Conclusion: Find the regression line (even if there isn't correlation in the population) Write the meaning of the slope of the regression line: Find the best predicted score a wife would have, if her husband scored 50: 3.
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