x = 58 61 61 61 65
y = 3.8 3.7 1.5 1.3 1.1
Step 1:
The regression equation is given as,
= 25.1810 - 0.3742 x
For given values of x,
= 3.4774 2.3548 2.3548 2.3548 0.8580
SSE =
= (3.8 - 3.4774)2 + (3.7 - 2.3548)2 + (1.5 - 2.3548)2 + (1.3 - 2.3548)2 + (1.1 - 0.8580)2
= 3.815
Step 2:
s2 = SSE / (n-2) = 3.815 / (5-2) = 1.272
Step 3:
s2b1 = s2 / Sxx = 1.272 / 24.8 = 0.051
Step 4:
Degree of freedom = n-2 = 5-2 = 3
Critical value of t at 90% confidence interval and df = 3 is 2.35
Lower endpoint = -0.3742 - 2.35 * = -0.905
Upper endpoint = -0.3742 + 2.35 * = 0.157
Step 5:
Critical value of t at 80% confidence interval and df = 3 is 1.64
Lower endpoint = -0.3742 - 1.64 * = -0.745
Upper endpoint = -0.3742 + 1.64 * = -0.004
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