You wish to determine if there is a linear correlation between the two variables at a significance level of `alpha = 0.05`. You have the following bivariate data set.

x	y
54.3	43.6
69	33.8
58.5	31.7
58.8	17.8
45.7	64.5
60.1	-6.2
21.2	83.1
64.9	21.5
58.3	31.2
69	44.9
42.6	42.5
39	20.9
74.8	-1.5
82.7	-8.6
62.7	19.6
56.1	61.7
55.3	27.9
62.2	38.4
22.7	51.3
27.9	98.1
70.1	45.3
42.5	73.8
62.8	0.6
85	36.1
76.9	-16.5
56.1	64.2
102.8	-8.6
48.9	85.2
62.4	28.1
82.5	40.4
56.8	3.8
70.5	52.2
56.2	26.3
77.1	28.7
24.8	73.6
42.1	57.7
12.1	75.7
59.9	1.8
34	97.2
34.8	66.9

download link provided here:  Download CSV

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...