Question

E. The data below consist of seven pairs of values of X 1-1 price of alcohol relative to take-home pay. consumption of absolute alcohol in liters per head of population per year, 2cirthosis deaths per 100,000 of populations, for seven European countries. Plot Y, versus X and Y2 versus X (Y as ordinate, X as abscissa) and judge whether, in your opinion, a straight line would fit each set of data reasonably well. Country Yi France Italy West Germany 0.016 0.027 0.026 24.66 18.00 13.63 51.7 30.5 29.0 Country Y, lu Belgium United Kingdom Ireland Denmark 0.022 0.057 0.092 0.096 8.42 7.66 7.64 7.50 14.2 4.1 5.0 11.6 1. For the (X, Y2) only, evaluate the fitted least squares line and draw it on your data plot. 2. Evaluate the residuals to two decimal places. Check that e = 0, within rounding error. 3. Obtain the analysis of variance table. 4. Find the standard errors of bo and b
0 0
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Answer #1

1)

y2 60 50 40 30 20 10 y--358.25x+38.067 0 0.02 0.04 0.06 0.08 0.12 y2 Linear (y2) Linear (y2)

data

x y2
0.016 51.7
0.027 30.5
0.026 29
0.022 14.2
0.057 4.1
0.092 5
0.096 11.6

result from regression in excel

SUMMARY OUTPUT
Regression Statistics
Multiple R 0.709118363
R Square 0.502848853
Adjusted R Square 0.403418624
Standard Error 13.27679628
Observations 7
ANOVA
df SS MS F Significance F
Regression 1 891.4676879 891.4676879 5.057303567 0.074384597
Residual 5 881.3665978 176.2733196
Total 6 1772.834286
Coefficients Standard Error t Stat P-value Lower 95%
Intercept 38.06739747 9.146150138 4.162122521 0.008805953 14.55647006
x -358.2493521 159.3037144 -2.248844941 0.074384597 -767.7525867

y2^= 38.07-358.25*x

2)

Observation Predicted y2 Residuals
1 32.33540784 19.36459216
2 28.39466497 2.105335034
3 28.75291432 0.247085681
4 30.18591173 -15.98591173
5 17.6471844 -13.5471844
6 5.108457077 -0.108457077
7 3.675459668 7.924540332
SUM 2.4869E-14

3)

ANOVA
df SS MS F Significance F
Regression 1 891.4676879 891.4676879 5.057303567 0.074384597
Residual 5 881.3665978 176.2733196
Total 6 1772.834286

4)

standard error of b0 = 9.1462

standard error of b1 = 159.3037

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