Introductory Econometrics: A Modern Approach 6th Edition by Jeffrey M Wooldridge

Exercise 13

Use the data in LOANAPP.RAW for this exercise.

(i) How many observations have obrat > 40, that is, other debt obligations more than 40% of total income?

(ii) Reestimate the model in part (iii) of Computer Exercise C7.8, excluding observa¬tions with obrat > 40. What happens to the estimate and t statistic on white?

(iii) Does it appear that the estimate of (3white is overly sensitive to the sample used?

Use the data in LOANAPP.RAW for this exercise. The binary variable to be explained is approve, which is equal to one if a mortgage loan to an individual was approved. The key explanatory variable is white, a dummy variable equal to one if the applicant was white. The other applicants in the data set are black and Hispanic.

To test for discrimination in the mortgage loan market, a linear probability model can be used:

(i) If there is discrimination against minorities, and the appropriate factors have been controlled for, what is the sign of _1?

(ii) Regress approve on white and report the results in the usual form. Interpret the coefficient on white. Is it statistically significant? Is it practically large?

(iii) As controls, add the variables hrat, obrat, loanprc, unem, male, married, dep, sch, cosign, chist, pubrec, mortlat1, mortlat2, and vr. What happens to the coefficient on white? Is there still evidence of discrimination against nonwhites?

(iv) Now, allow the effect of race to interact with the variable measuring other obligations as a percentage of income (obrat). Is the interaction term significant?

(v) Using the model from part (iv), what is the effect of being white on the probability of approval when obrat _ 32, which is roughly the mean value in the sample? Obtain a 95% confidence interval for this effect.

Step 1 of 4

(i)

There are in total 1989 observations in the dataset LOANAPP.RAW

Out of this lot, there are 205 observations with