Exam 7: Basic Methods for Establishing Causal Inference
Exam 1: The Roles of Data and Predictive Analytics in Business55 Questions
Exam 2: Reasoning With Data50 Questions
Exam 3: Reasoning From Sample to Population50 Questions
Exam 4: The Scientific Method: The Gold Standard for Establishing Causality50 Questions
Exam 5: Linear Regression As a Fundamental Descriptive Tool53 Questions
Exam 6: Correlation Vs Causality in Regression Analysis52 Questions
Exam 7: Basic Methods for Establishing Causal Inference49 Questions
Exam 8: Advanced Methods for Establishing Causal Inference50 Questions
Exam 9: Prediction for a Dichotomous Variable50 Questions
Exam 10: Identification and Data Assessment50 Questions
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It is often times necessary to make reference to a base group in regression analysis, which denotes what?
(Multiple Choice)
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The successful use of a proxy variable to control for a confounding factor will allow you to accomplish all of the following except:
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In estimating the effect of price on sales, what is likely to be a confounding factor that one would at best have only a proxy variable for?
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Suppose the fitted (assumed causal) regression line for your data is as follows: Log(Output) = 6.2 + 0.4 × Log(Labor) + 0.5 × Log(Capital)
Interpret the coefficient on Log(Labor).
(Multiple Choice)
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Which of the following correlations would be an acceptable way to show that the variable (Pi) is a suitable proxy for Ai in the regression Yi = β0 + β1Ti + β2Ai + Ui?
(Multiple Choice)
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Suppose you have the following regression results from a regression of home prices on house attributes for a random sample of house transactions: Coefficierts Stardard Error Iratercept 16310.0 4114.5 Nurrber of Bedroorrs 7295.3 1399. Number of Bathroorrs 23473.0 4032.0 r-squared = 0.302 Adjusted r-squared = 0.299 If we assume that the proper model to predict the market value of houses is given by this regression, and we also happen to know that number of bathrooms and number of bedrooms is uncorrelated both in the sample and in the target population of house sales, why might we still want to include number of bathrooms in a regression to identify the causal effect of number of bedrooms on home prices?
(Multiple Choice)
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Suppose you've regressed profits on price, assuming a quadratic functional form. Your regression equation is: Profitsi = β0 + β1Pricei + β2Pricei2 + Ui. What is the marginal effect of price in this equation?
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The percentage change in one variable with a percentage change in another is known as a(n):
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