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prediction The number of initial public offerings of stock issued in a 10-year period and the total proceeds of these forings
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Answer #1
X Y X * Y X2 Sxx =Σ (Xi - X̅ )2 Syy = Σ( Yi - Y̅ )2 Sxy = Σ (Xi - X̅ ) * (Yi - Y̅)
418 18584 7768112 174724 31029.8052 6021.7600 100118035 -776458
467 29298 13682166 218089 32570.4670 16027.5600 501406 89645
700 43616 30531200 490000 39896.4710 129312.1600 225783681 5403386
479 31067 14881093 229441 32947.7719 19209.9600 6136024.4100 343326.0600
492 36092 17757264 242064 33356.5189 22982.5600 56281504.4100 1137318.3600
383 35269 13508027 146689 29929.3325 1814.7600 44610376.81 284529.66
65 21239 1380535 4225 19930.7519 75845.1600 54035730.8100 2024437.8600
70 11854 829780 4900 20087.9623 73116.1600 280090348.8100 4525387.3600
177 30973 5482221 31329 23452.2646 26699.5600 5679165.6100 -389398.5400
153 27907 4269771 23409 22697.65471 35118.76 466352.41 127975.46
Total 3404 285899 110090169 1564870 285899 406148.4 773702624.9 12770149.4

X̅ = Σ (Xi / n ) = 3404/10 = 340.4
Y̅ = Σ (Yi / n ) = 285899/10 = 28589.9

Predictive Confidence Interval of My X=597
\hat{Y} = 17887.0169 + 31.4421 X
\hat{Y} = 36658
1 se[yo] ta/2 x 1/[1+ - + n 20-0 SE
ta/2 = t 0.05/2   = 2.306
X̅ = (Xi / n ) = 3404/10 = 340
se[0] =Ý = 36658
36658 +2.306 x Unil (597) - 340),一 10 406148 4 × 46522789


95% Predictive confidence interval is (18985 < My X=597 < 54331)

OA. We can be 95% confident that when there are 597 issues, the proceeds will be between S ands

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