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    Regression Analysis

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    Looking for
    Single Regression Models
    Multiple Regression Model with ONLY statistically significant Coefficients
    Explanation of data collection, SOURCE of data, regression methodology and
    specific hypothesis tests F test, and T test (or p-value).

    Obtain a correlation matrix
    Obtain your "best" multiple regression model using the combined data
    Interpret your output. Write up your explanation. Be sure to explain which independent variables are most strongly related to price (in each city #1 and all three cities #2)

    ? which are least strongly related to price,
    ? if the directions (positive, negative) of the correlations make sense,
    ? if there appears to be any multicollinearity,
    ? your logic in excluding/including independent variables in your "best" mode

    Ho: β1 = β 2 = β 3 = 0
    Ha : β1 and/or β 2 and/or β 3 is not equal to 0

    Explanation of "best" regression model and HOW it is determined to be better
    than other models. Should only include ONLY statistically significant
    coefficients and the best R2 values (given the coefficients that are included)
    Explanation of conclusions drawn from the results for the CAR BUYER

    Selling price = Intercept + Coefficient * x1 (Age) + Coefficient * x4

    What the results of the regression equation mean to the buyer of that vehicle.

    For instance:
    If the buyer would accept a car that was one year older, he/she would expect the selling price to be on average $912 less. ( If - $912 is the coefficient on the age variable and it is statistically significantly different from -0-)

    If the city (dummy variable) is statistically significant then that coefficient is the difference in the selling price associated with that city (keeping the age and mileage of the car the same).

    Likely either age OR mileage will be in "best" model since they are often explaining the same decrease in price. DO explain multicollinearity.

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    Solution Summary

    The solution provides step by step method for the calculation of regression analysis. Formula for the calculation and Interpretations of the results are also included.