Fifty matched pairs of magnitude/depth measurements randomly selected from 10,594 earthquakes recorded in one year from a location in southern California. Find the best predicted depth of an earthquake with a magnitude of 1.1. Use a significance level of 0.05.
Mag Depth
2.96 19.9
2.73 6.5
1.46 3.5
0.85 13.3
2.95 19.9
1.63 8.7
1.92 18.4
1.12 7.9
2.59 3.1
1.68 9.4
0.14 6.2
2.43 17.7
0.04 18.4
1.03 9.8
2.89 12.4
0.54 9.5
0.77 2.1
1.87 8.1
2.72 17.3
0.84 9.9
1.48 12.7
0.68 7.1
1.83 17.1
1.89 3.4
0.94 13.8
2.24 5.7
0.94 16.7
1.36 5.2
0.98 6.6
0.51 12.5
2.69 14.1
1.73 12.5
2.29 12.7
1.63 14.7
0.52 18.6
2.75 4.5
2.31 10.5
1.39 13.3
2.05 10.5
0.63 5.7
1.15 3.6
1.59 2.9
2.92 11.3
0.33 6.4
2.78 9.2
1.43 4.8
0.82 4.8
0.21 13.6
1.77 12.3
0.68 4.9
1) Check Image
2) Given that the earthquake has a magnitude of 1.1, the best predicted depth is km.
(Round to one decimal place as needed.)
![Fifty matched pairs of magnitude/depth measurements randomly selected from 10,594 earthquakes recorded in one year from a location in southern California. Find the best predicted depth of an earthquake with a magnitude of 1.1. Use a significance level of 0.05.
[Graph Icon] Click the icon to view the earthquake measurements.
[Link] Click here to view the critical values of the Pearson correlation coefficient, r.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F13dbe178-e50b-4ca6-acd9-0f1a5e0d8360%2Fde171fa3-a047-4713-86d0-f33e3c6944b3%2F3w9peok_processed.jpeg&w=3840&q=75)

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