Vehicle |
Weight |
MPG |
Buick LeSabre |
3565 |
19 |
Ford Expedition |
4855 |
15 |
Toyota Corolla |
2640 |
35 |
Saturn Coupe |
2370 |
28 |
Ford F-150 |
3805 |
15 |
Pontiac Bonneville |
3590 |
19 |
Honda Civic |
2935 |
30 |
Cadilliac Escalade |
5115 |
12 |
Hummer H1 |
6600 |
10 |
Ford Mustang |
3065 |
20 |
Lincoln Navigator |
3425 |
16 |
Dodge Neon |
2560 |
28 |
Scion xB |
2850 |
36 |
Chevrolet Camero |
3205 |
19 |
PT Cruiser |
3200 |
20 |
Toyota Prius |
3950 |
55 |
18. Using Excel, conduct a regression analysis for the following data comparing vehicle weight with fuel efficiency, including:
a. Trendline chart
b. Equation
c. Correlation Coefficient
d. Written characterization of results.
19. From the data in problem 18:
a. Is the Toyota Prius mpg an outlier?
b. If not, what MPG would make it an outlier?
18)
a)
b)
using Excel
data > data analysis -> regression
SUMMARY OUTPUT | |||||
Regression Statistics | |||||
Multiple R | 0.4640 | ||||
R Square | 0.2153 | ||||
Adjusted R Square | 0.1593 | ||||
Standard Error | 10.4917 | ||||
Observations | 16 | ||||
ANOVA | |||||
df | SS | MS | F | Significance F | |
Regression | 1 | 422.8900 | 422.8900 | 3.8418 | 0.0702 |
Residual | 14 | 1541.0475 | 110.0748 | ||
Total | 15 | 1963.9375 | |||
Coefficients | Standard Error | t Stat | P-value | Lower 95% | |
Intercept | 40.9603 | 9.2556 | 4.4255 | 0.0006 | 21.1091 |
Weight | -0.0048 | 0.0025 | -1.9601 | 0.0702 | -0.0101 |
y^ = 40.9603 - 0.0048 weight
c)
r= -0.464
d)
p-value of model is 0.07 > alpha
hence the model is not significant at 0.05
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