1.The amount of the State of Florida’s total revenue that is allocated to the education budget is believed to be dependent upon the total revenue for the year and the political party that controls the state legislature. Which of the following regression models is most appropriate for capturing the effect of the political party on the education budget? Assume Yt is the amount of the education budget for Florida in year t, X is Florida’s total revenue in year t, and Dt = {1 if the legislature has a Democratic majority in year t, 0 otherwise}. A) Yt = b0 + b1Dt + b2Xt + t. B) Yt = b0 + b1Dt + t.
C) Yt = b1Dt + b2Xt + t.
D) Yt = b0 + b2Xt + t.
2.Suppose the analyst wants to add a dummy variable for whether a person has an undergraduate college degree and a graduate degree. What is the correct representation if a person has both degrees? Undergraduate Degree Graduate Degree Dummy Variable Dummy Variable A) 0 0 B) 0 1 C) 1 0 D) 1 1
3.An analyst is trying to determine whether fund return performance is persistent. The analyst divides funds into three groups based on whether their return performance was in the top third (group 1), middle third (group 2), or bottom third (group 3) during the previous year. The manager then creates the following equation: R = a + b1D1 + b2D2 + b3D3 + ε, where R is return premium on the fund (the return minus the return on the S& 500 benchmark) and Di is equal to 1 if the fund is in group i. Assuming no other information, this equation will suffer from: A) heteroskedasticity. B) collinearity. C) serial correlation. D) non-normality
4.An analyst wishes to test whether the stock returns of two portfolio managers provide different average returns. The analyst believes that the portfolio managers’ returns are related to other factors as well. Which of the following can provide a suitable test? A) Difference of means. B) Paired-comparisons. C) Discriminant analysis. D) Dummy variable regression.
5.Consider the following model of earnings (EPS) regressed against dummy variables for the quarters: EPSt = α + β1Q1t + β2Q2t + β3Q3t where: EPSt is a quarterly observation of earnings per share Q1t takes on a value of 1 if period t is the second quarter, 0 otherwise Q2t takes on a value of 1 if period t is the third quarter, 0 otherwise Q3t takes on a value of 1 if period t is the fourth quarter, 0 otherwise Which of the following statements regarding this model is TRUE? The: A) change in EPS for the fourth quarter is estimated to be β1 + β2 + β3. B) EPS for the first quarter is represented by the residual. C) coefficient on each dummy tells us about the difference in earnings per share between the respective quarter and the one left out (first quarter in this case). D) significance of the coefficients cannot be interpreted in the case of dummy variables.
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