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Consider an OLS (ordinary least squares) regression of variable Y on variable X . Let b be the coefficient on X , let a be

Consider an OLS (ordinary least squares) regression of variable Y on variable X. Let b be the coefficient on X, let a be the intercept and let e be the zero-mean error term. That is, we assume the relationship between Y and X follows:

Y = a + bX + e

Which of the following is a mathematically correct statement in the context of the above?

Note: SD[.] means standard deviation, COV[.,.] means covariance, VAR[.] means variance, E[.] means expectation and ^ is the exponentiation operator.

Select the true statement:

Select one alternative:

  • Y = a + b(X)
  • E[Y] = E[a] + E[b](X) + E[e]
  • X = (Y-a)/b
  • VAR[Y] = a + b(VAR[X])
  • SD[X] = (COV[X,Y]/b)^(1/2)

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