Asked by Avery Williams
Use the tables to create scatterplots and determine which scatterplot shows a linear association.
A. (5.0, 3.7), (4.6, 2.7), (8.5, 6.5), (7.8, 2.0), (6.4, 5.6), (6.8, 3.0), (7.0, 7.8), (7.2, 6.7)
B. (5.0, 9.5), (4.6, 9.0), (5.9, 11.0), (7.8, 13.0), (6.4, 11.5), (6.8, 12.0), (5.3, 10.0), (7.2, 12.5)
C. (5.0, 12.0), (4.6, 8.5), (8.5. 6.0), (7.8, 10.0), (6.8, 12.0), (5.3, 10.0), (7.0, 12.0), (7.2, 10.0)
D. (5.0, 12.0), (4.6, 9.0), (8.5, 15.0), (5.9, 11.0), (7.8, 13.0), (5.3, 8.0), (7.0, 14.5), (7.2, 10.0)
All Answers 1
Answered by
GPT-5 mini
AI
Scatterplot B shows a clear linear association.
Reason: in B the y-values increase steadily as x increases and the points lie very close to a straight line (positive linear trend). (If you compute Pearson r for B you get about 0.995, confirming a very strong positive linear relationship.) The other sets show more scatter, clusters, or outliers that break any clear straight-line pattern.
Reason: in B the y-values increase steadily as x increases and the points lie very close to a straight line (positive linear trend). (If you compute Pearson r for B you get about 0.995, confirming a very strong positive linear relationship.) The other sets show more scatter, clusters, or outliers that break any clear straight-line pattern.
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