You wish to determine if there is a linear correlation between the two variables at a significance level of `alpha = 0.10`. You have the following bivariate data set.

x	y
43	173.3
36	-6.9
67.1	-8.1
74.4	-47.4
39.9	-2.9
47.8	-22.8
33.1	7.2
65.4	-1
37.8	-56.3
85.9	68.4
64	28.9
57.9	-58.1
56.4	11.9
65.3	101.7
43.9	0.8
53.3	-49.4
49.8	-92.4
43.7	-6.9
19	30.9
57.2	29.1
42	-26.3
39.2	-4.4
66	-113.1
41.4	72.3
43.8	6
67.4	7
59.9	178.2
27.9	79.5

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What is the correlation coefficient for this data set?
       r =
(report answer accurate to at least 3 decimal places)

To find the p-value for a correlation coefficient, you need to convert to a t-score: `t = r*sqrt((n-2)/(1-r^2))` This t-score is from a t-distribution with `n-2` degrees of freedom.

What is the p-value for this correlation coefficient?
       p-value =
(report answer accurate to at least 4 decimal places)

Your final conclusion is that...