Exam 12: Dummy Dependent Variables

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Which of the following is an appropriate way to interpret a coefficient on a continuous independent variable (X1) from a LPM model?

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C

Which of the following is false?

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B

Explain how we can interpret probit coefficients using the observed-value, discrete differences method in the case where X1 is continuous.

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Calculate fitted value and then calculated a second set of fitted values if X1 was increased by one std deviation for all observations, and compare average difference between the two values
(a) For each observation, calculate P1iP _ { 1 i } as the standard fitted probability from the probit results.
P1i=Φ(β^0+β^1X1i+β^2X2i+β^3X3i+…)P _ { 1 i } = \Phi \left( \hat { \beta } _ { 0 } + \hat { \beta } _ { 1 } X _ { 1 i } + \hat { \beta } _ { 2 } X _ { 2 i } + \hat { \beta } _ { 3 } X _ { 3 i } + \ldots \right)
(b) For each observation, calculate P2iP _ { 2 i } as the fitted probability when the value of X1iX _ { 1 i } is increased by one standard deviation (σX1)\left( \sigma _ { X _ { 1 } } \right) for each observation
P2i=Φ(β^0+β^1(X1i+σX1)+β^2X2i+β^3X3i+…)P _ { 2 i } = \Phi \left( \hat { \beta } _ { 0 } + \hat { \beta } _ { 1 } \left( X _ { 1 i } + \sigma _ { X _ { 1 } } \right) + \hat { \beta } _ { 2 } X _ { 2 i } + \hat { \beta } _ { 3 } X _ { 3 i } + \ldots \right)
(c) The simulated effect of increasing X1X _ { 1 } by one standard deviation is the average difference P2i−P1iP _ { 2 i } - P _ { 1 i } across all observations.

Which of the following is the equation for a likelihood ratio test?

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Explain the logic behind the use of latent variables in order to explain observed variables.

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A dichotomous dependent variable signifies that an event either happened or did not.

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Which of the following is not a property of MLE if there is no endogeneity?

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Maximum Likelihood Estimation (MLE) uses t-tests, just like OLS.

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When is a probit model preferred to a logit model?

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Which of the following is a characteristic of latent variables?

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In order to run a hypothesis test on multiple coefficients to check if they are different from one another (equal, bigger or smaller) in a probit model, we:

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In a probit model, the interpretation of the estimated effect of X1 on the probability Y=1 depends on:

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The cumulative distribution function

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Write down the equation for a logit model with one independent variable.

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List and explain the benefits and drawbacks of employing a linear probability model.

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Probit and logit coefficients are interpreted the same way as LPM coefficients.

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Which of the following is a drawback of using LPM models?

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We can use OLS to estimate a LPM model.

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Both OLS and probit models require that the error term be normally distributed.

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Which of the following is an appropriate way to interpret a coefficient on a continuous independent variable (X1) from a probit model?

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