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Consider the following regression output. Sale price = b0+b1(Odometer)+e SUMMARY OUTPUT Regression Statistics Descriptive Statistics Multiple R 0.4028 Xbar 67541.92 R Square 0.1623 Sx 29865.08
Consider the following regression output. Sale price = b0+b1(Odometer)+e
SUMMARY OUTPUT | ||||||
Regression Statistics | Descriptive Statistics | |||||
Multiple R | 0.4028 | Xbar | 67541.92 | |||
R Square | 0.1623 | Sx | 29865.08 | |||
Adjusted R Square | 0.1157 | Sy | 1341.13 | |||
Standard Error | 1261.1428 | |||||
Observations | 20 | |||||
ANOVA | ||||||
df | SS | MS | F | Significance F | ||
Regression | 1 | 5545197.38 | 5545197.38 | 3.49 | 0.08 | |
Residual | 18 | 28628662.41 | 1590481.25 | |||
Total | 19 | 34173859.79 | ||||
Coefficients | Standard Error | t Stat | P-value | Lower 95% | Upper 95% | |
Intercept | 80458.942 | 712.511 | 112.923 | 0.000 | 78962.011 | 81955.873 |
Odometer reading | -0.018 | 0.010 | -1.867 | 0.078 | -0.038 | 0.002 |
- Test at both the 5% and 10% levels if the coefficients of this regression are significantly different from zero.
- What does it mean in this case if you fail to reject?
- Explain briefly why it is important to state your significance levelbefore your read a output table such as this.
- Compute the average sale price of the sample.
- Suppose a given vehicle has an odometer reading of 100,000km,
- What would be the predicted sale price of this vehicle?
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