A. Define correlation between two variables and explain how to interpret different values of r. B. The following table shows the number of hours six students studied for a final exam and there final scores. Hours Exam score 3 86 95 4 92 4 83 2 78 3 82 (i) Calculate the correlation coefficient between hours studied and exam score. (ii) Test the significance of the correlation coefficient between hours studied and exam score using a=0.05.

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
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Author:Carter
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Chapter4: Equations Of Linear Functions
Section4.5: Correlation And Causation
Problem 2CYU
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Answer part A and B

QUESTION SEVEN
A. Define correlation between two variables and explain how to interpret different
values of r.
B. The following table shows the number of hours six students studied for a final exam
and there final scores.
Hours
Exam score
3
86
95
4
92
83
2
78
3
82
(i) Calculate the correlation coefficient between hours studied and exam score.
(ii) Test the significance of the correlation coefficient between hours studied and
exam score using a=0.05.
C. The following table shows the mileage and selling prices of eight used cars of the
same model
Mileage
Price
21,000
$16,000
34,000
$11,000
41,000
$13,000
43,000
$14,000
65,000
$10,000
72,000
$12,000
76,000
$7,000
84,000
$7,000
(i) Construct the linear equation that best fit and interpret the result.
Transcribed Image Text:QUESTION SEVEN A. Define correlation between two variables and explain how to interpret different values of r. B. The following table shows the number of hours six students studied for a final exam and there final scores. Hours Exam score 3 86 95 4 92 83 2 78 3 82 (i) Calculate the correlation coefficient between hours studied and exam score. (ii) Test the significance of the correlation coefficient between hours studied and exam score using a=0.05. C. The following table shows the mileage and selling prices of eight used cars of the same model Mileage Price 21,000 $16,000 34,000 $11,000 41,000 $13,000 43,000 $14,000 65,000 $10,000 72,000 $12,000 76,000 $7,000 84,000 $7,000 (i) Construct the linear equation that best fit and interpret the result.
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