The sport of bicycling is extremely competitive. One area that all participants can easily control is the weight of their equipment.
Bicycling World is a new online retailer and is curious about the relationship between the weight of the individual bicycle frame and the price. They believe that this should be useful to help better set future prices for new bicycle frames as they are released by the various manufacturers.
Please create a simple regression model, using the data file attached, predicting Price base upon the weight of the bicycle frame (α = 0.05).
Model |
Weight |
Price |
Fierro 7B |
17.9 |
2200 |
HX 5000 |
16.2 |
6350 |
Durbin Ultralight |
15.0 |
8470 |
Schmidt |
16.0 |
6300 |
WSilton Advanced |
17.3 |
4100 |
bicyclette vélo |
13.2 |
8700 |
Supremo Team |
16.3 |
6100 |
XTC Racer |
17.2 |
2680 |
D’Onofrio Pro |
17.7 |
3500 |
Americana #6 |
14.2 |
8100 |
1)What is the Sum of Squares Regression (Please round to 2 decimal places)
2)
What is the correlation between "price" and "weight"?
Question options:
50.703
10
-.9293
86.3%
3) What is the Sum of Squares Residual (Please round to 2 decimal places)
4) How much of the variation in "price" can be explained by the predictor "weight"?
The statistical software output for this problem is :
1)
Sum of Squares Regression = 45017877
2)
correlation between "price" and "weight" = -0.9293
3)
Sum of Squares Residual = 887865.32
4)
86.37%
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