cently a community college offered a 2-credit course to help students with math anxiety. At the beginning of the course, each student took a 30-question survey (called MARS-S); the higher the score, the more anxiety experienced by the student. The nine students remaining in the class took the same survey at the end of the course. The before and after scores for each of the nine students who completed the course are shown below. student before after 72 69 66 52 3 83 71 4. 97 85 95 61 6. 78 45 95 56 52 43 8. 93 62 9. Compute the correlation between before and after scores for these students. (Assume the correlation conditions have been satisfied and round your answer to the nearest 0.001.)

Glencoe Algebra 1, Student Edition, 9780079039897, 0079039898, 2018
18th Edition
ISBN:9780079039897
Author:Carter
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Chapter10: Statistics
Section10.6: Summarizing Categorical Data
Problem 13CYU
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Recently a community college offered a 2-credit course to help students with math anxiety. At the
beginning of the course, each student took a 30-question survey (called MARS-S); the higher the score, the
more anxiety experienced by the student. The nine students remaining in the class took the same survey at
the end of the course. The before and after scores for each of the nine students who completed the course
are shown below.
student
before
after
72
69
66
52
83
71
4
97
85
5.
95
61
78
45
9.
95
56
7
43
52
8.
62
93
9.
Compute the correlation between before and after scores for these students. (Assume the correlation
conditions have been satisfied and round your answer to the nearest 0.001.)
Transcribed Image Text:Recently a community college offered a 2-credit course to help students with math anxiety. At the beginning of the course, each student took a 30-question survey (called MARS-S); the higher the score, the more anxiety experienced by the student. The nine students remaining in the class took the same survey at the end of the course. The before and after scores for each of the nine students who completed the course are shown below. student before after 72 69 66 52 83 71 4 97 85 5. 95 61 78 45 9. 95 56 7 43 52 8. 62 93 9. Compute the correlation between before and after scores for these students. (Assume the correlation conditions have been satisfied and round your answer to the nearest 0.001.)
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