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Consider the following simple regression model y = Consider the following simple regression model y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. The variable z is a poor instrument for x if _____. A) there is a high correlation between z and x B) there is a low correlation between z and x C) there is a high correlation between z and u D) there is a low correlation between z and u 0 + Consider the following simple regression model y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. The variable z is a poor instrument for x if _____. A) there is a high correlation between z and x B) there is a low correlation between z and x C) there is a high correlation between z and u D) there is a low correlation between z and u 1x1 + u. The variable z is a poor instrument for x if _____.


A) there is a high correlation between z and x
B) there is a low correlation between z and x
C) there is a high correlation between z and u
D) there is a low correlation between z and u

E) C) and D)
F) All of the above

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​A standard linear model which is supposed to measure a causal relationship is called a structural equation.

A) True
B) False

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Consider the following simple regression model: y = Consider the following simple regression model: y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. Suppose z is an instrument for x. Which of the following conditions denotes instrument exogeneity? A) Cov(z,u)  > 0 B) Cov(z,x)  > 0 C) Cov(z,u)  = 0 D) Cov(z,x)  = 0 0 + Consider the following simple regression model: y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. Suppose z is an instrument for x. Which of the following conditions denotes instrument exogeneity? A) Cov(z,u)  > 0 B) Cov(z,x)  > 0 C) Cov(z,u)  = 0 D) Cov(z,x)  = 0 1x1 + u. Suppose z is an instrument for x. Which of the following conditions denotes instrument exogeneity?


A) Cov(z,u) > 0
B) Cov(z,x) > 0
C) Cov(z,u) = 0
D) Cov(z,x) = 0

E) All of the above
F) C) and D)

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Which of the following assumptions is required for two stages least squares estimation with time series data but not required for two-stage least squares estimation with cross sectional data?


A) The conditional mean of the error term is zero.
B) The error term has constant conditional variance.
C) The model includes at least one dummy variable.
D) The error terms are not serially correlated.

E) A) and B)
F) A) and C)

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D

What can we conclude about the endogeneity of an explanatory variable if the OLS and 2SLS estimates are significantly different? Assume that the instrument used was exogenous.


A) The explanatory variable is not endogenous and therefore using 2SLS is ill-advised.
B) The explanatory variable is not endogenous and therefore OLS should not be used.
C) The explanatory variable is endogenous and therefore using 2SLS should be considered.
D) The explanatory variable is endogenous and therefore OLS should be used.

E) A) and B)
F) B) and D)

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The order condition for identification of an equation requires that there should be _____.


A) at least one exogenous explanatory variable in a structural equation
B) at least as many excluded exogenous explanatory variables as there are included endogenous explanatory variables
C) at least as many dummy variables in an equation as there are exogenous explanatory variables
D) as many lagged independent variables in an equation as there are exogenous explanatory variables

E) A) and C)
F) A) and D)

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If the instrumental variable estimator has an upward bias, the ordinary least square estimator always has a downward bias.

A) True
B) False

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False

Which of the following assumptions is required for two-stage least squares estimation method?


A) There are perfect linear relationships among the instrumental variables.
B) There is strong correlation between each instrumental variable and the error term.
C) The conditional variance of the error term depends on an exogenous explanatory variable.
D) The error term has zero mean.

E) None of the above
F) A) and B)

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Which does an intention-to-treat parameter measure in a program evaluation study?


A) The effect of participation in the program.
B) The effect of the program on those who were eligible but did not participate.
C) The effect of being eligible to participate in the program.
D) The effect on the probability of participation due to being eligible to participate.

E) A) and C)
F) All of the above

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Identification fails when there are more included endogenous variables than excluded exogenous variables in the structural equation.

A) True
B) False

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If we focus only on consistency, it is necessarily better to use IV than OLS if the correlation between z and u is smaller than that between x and u.

A) True
B) False

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The procedure of comparing different instrumental variables estimates of the same parameter is an example of testing _____.


A) overidentifying restrictions
B) endogeneity
C) heteroskedasticity
D) serial correlation

E) A) and D)
F) B) and D)

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​Consider the following simple regression model y = β0 + β1x1 + u. Suppose Corr(x,u) > 0, Corr(z,x) > 0, and Corr(z,u) < 0. Then, the OLS estimator has a(n) _____.


A) ​downward bias
B) asymptotic bias
C) ​upward bias
D) substantial bias

E) C) and D)
F) All of the above

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The sampling variance for the instrumental variables (IV) estimator is larger than the variance for the ordinary least square estimators (OLS) because _____.


A) R2 > 1
B) R2 < 0
C) R2 = 1
D) R2 < 1

E) B) and C)
F) All of the above

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Two stage least squares estimation cannot be applied to a panel data set.​

A) True
B) False

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False

Consider the following simple regression model: y = Consider the following simple regression model: y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. In order to obtain consistent estimators of   <sub>0</sub> and   <sub>1</sub>, when x and u are correlated, a new variable z is introduced into the model which satisfies the following two conditions: Cov(z,x)    0 and Cov (z,u)  = 0. The variable z is called a(n)  _____ variable. A) dummy B) instrumental C) lagged dependent D) random 0 + Consider the following simple regression model: y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. In order to obtain consistent estimators of   <sub>0</sub> and   <sub>1</sub>, when x and u are correlated, a new variable z is introduced into the model which satisfies the following two conditions: Cov(z,x)    0 and Cov (z,u)  = 0. The variable z is called a(n)  _____ variable. A) dummy B) instrumental C) lagged dependent D) random 1x1 + u. In order to obtain consistent estimators of Consider the following simple regression model: y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. In order to obtain consistent estimators of   <sub>0</sub> and   <sub>1</sub>, when x and u are correlated, a new variable z is introduced into the model which satisfies the following two conditions: Cov(z,x)    0 and Cov (z,u)  = 0. The variable z is called a(n)  _____ variable. A) dummy B) instrumental C) lagged dependent D) random 0 and Consider the following simple regression model: y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. In order to obtain consistent estimators of   <sub>0</sub> and   <sub>1</sub>, when x and u are correlated, a new variable z is introduced into the model which satisfies the following two conditions: Cov(z,x)    0 and Cov (z,u)  = 0. The variable z is called a(n)  _____ variable. A) dummy B) instrumental C) lagged dependent D) random 1, when x and u are correlated, a new variable z is introduced into the model which satisfies the following two conditions: Cov(z,x) Consider the following simple regression model: y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. In order to obtain consistent estimators of   <sub>0</sub> and   <sub>1</sub>, when x and u are correlated, a new variable z is introduced into the model which satisfies the following two conditions: Cov(z,x)    0 and Cov (z,u)  = 0. The variable z is called a(n)  _____ variable. A) dummy B) instrumental C) lagged dependent D) random 0 and Cov (z,u) = 0. The variable z is called a(n) _____ variable.


A) dummy
B) instrumental
C) lagged dependent
D) random

E) B) and C)
F) A) and C)

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Which of the following is true of two stage least squares estimators?


A) The two stage least squares estimator is equal to the instrumental variable estimator if R2 is equal to 1.
B) The two stage least squares estimators are biased if the regression model exhibits multicollinearity.
C) The two stage least squares estimators have lower variance than the ordinary least squares estimators.
D) The two stage least squares estimators have large standard errors when R2 lies close to 0.

E) B) and D)
F) A) and B)

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The necessary condition for identification of an equation is called the _____.


A) order condition
B) rank condition
C) condition of instrumental exogeneity
D) the condition of instrumental relevance

E) A) and D)
F) A) and C)

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Consider the following simple regression model y = Consider the following simple regression model y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. Suppose z is an instrument for x. Which of the following conditions denotes instrument relevance? A) Cov(z,u)  > 0 B) Cov(z,u)  < 0 C) Cov(z,x)    0 D) Cov(z,x z)  = 0 0 + Consider the following simple regression model y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. Suppose z is an instrument for x. Which of the following conditions denotes instrument relevance? A) Cov(z,u)  > 0 B) Cov(z,u)  < 0 C) Cov(z,x)    0 D) Cov(z,x z)  = 0 1x1 + u. Suppose z is an instrument for x. Which of the following conditions denotes instrument relevance?


A) Cov(z,u) > 0
B) Cov(z,u) < 0
C) Cov(z,x) Consider the following simple regression model y =   <sub>0</sub> +   <sub>1</sub>x<sub>1</sub> + u. Suppose z is an instrument for x. Which of the following conditions denotes instrument relevance? A) Cov(z,u)  > 0 B) Cov(z,u)  < 0 C) Cov(z,x)    0 D) Cov(z,x z)  = 0 0
D) Cov(z,x z) = 0

E) A) and C)
F) None of the above

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Consider the following simple regression model y = β0 + β1x1 + u and z is an instrument for x. Suppose x and z are both positively correlated with u and Corr(z,x) > 0. Then, the asymptotic bias in the IV estimator is less than that for OLS only if:​


A) ​Corr(z,u) / Corr(z,x) = Corr(x,u) .
B) ​Corr(z,u) / Corr(z,x) > Corr(x,u) .
C) ​Corr(z,u) / Corr(z,x) < Corr(x,u) .
D) ​Corr(z,u) / Corr(z,x) ≠ Corr(x,u) .

E) A) and B)
F) A) and C)

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