Exam 10: Identification and Data Assessment

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Imperfect multicollinearity is when:

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Determining whether a parameter is identified exclusively involves an argument about the data-generating process of the:

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Which of the following functional forms will be the most restrictive in terms of the shape of the resulting interpolation of data gaps in a sample data set?

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For a parameter that is identified, what should happen to the 95% confidence interval as the sample size gets larger?

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The two critical elements required to sign the bias of an omitted variable include the sign of the:

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Suppose you have many observations of the price of refrigerators, with other characteristics including their energy cost as well as whether or not they are stainless steel. Now, suppose you ran the standard linear regression of price on energy cost: Pricei = β0 + β1 Energy Costi + Ui and got an estimate of β1. Now, suppose you know that stainless steel refrigerators are more popular (i.e., sell for higher prices holding all other characteristics constant) and tend to be in more energy efficient (i.e., lower energy cost) refrigerator models. What should you expect your estimate of β1 in the following regression Pricei = β0* + β1*Energy Costi + β2* Stainless Steeli + Ui to be?

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In the event that you are collecting data on how heights relate to income in the U.S. population and you notice that in your sample of 1,500 individuals you have a data gap at 5'6", will this cause an identification problem?

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In the event that there is not an acceptable model of the data-generating process within which the treatment effect is identified using samples from the population, the analyst should do what?

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How does collecting more/alternative data put less burden on the modeling choices of the analyst?

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In the event that your treatment variable is imperfectly multicollinear with one of your control variables, a possible remedy would be to:

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Potential remedies for when your model suffers from the endogeneity problem include all of the following except what?

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Which of the following settings constitutes an extrapolation?

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The key distinction between extrapolation and interpolation is that interpolation:

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In the event that there is an acceptable model of the data-generating process within which the treatment effect is identified using samples from the population, but the 95% confidence level of the treatment effect contains both large negative and large positive values, what might be an appropriate step for the analyst to do?

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When might imperfect multicollinearity not require the collecting of more data to remedy the likely imprecise estimates of the affected variables?

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A data gap is any place where:

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Suppose you have many observations of the scores students got on an exam, with other characteristics of the students including how many hours they studied for the exam that week and what is their current major GPA. Now, suppose you ran the standard linear regression of the exam grade on the number of hours studied: Gradei = β0 + β1 Hours Studiedi + Ui and got an estimate of β1, call it b1. Now, suppose a colleague tells you that the students with above average GPAs were the students who studied more for the exam. How does your estimate of β2* in the following regression, Gradei = β0* + β1 Hours Studiedi + β2* Major GPAi + Ui, inform you of what your estimate of what β1* will be for that same regression?

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For a parameter that is identified, what should happen to the 99% confidence interval as the sample size gets larger?

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The endogeneity problem that results from when a variable correlated with the treatment is not included as a control variable is known as the:

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All else equal, the theoretical justifications for a particular function form should be stronger in the cases in which you are:

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