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Linear Regression KHT - Machine Learning

Angel Intriago 6 questions

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Questions in this quiz (6)

  1. 1Which of these statements regarding Linear Regression is CORRECT?
    1. AIt allows to isolate the effect of each explanatory
    2. BRandom perturbation (u) is the estimation of model error (e)
    3. CNone of the others
    4. DBeta parameters are different for each observation
  2. 2According to R-squared and/or t-student test, which of the following is CORRECT?
    1. AR-squared is the highest correlation between Y and one of the Xs
    2. BThe Null Hypothesis for t-student test is "Beta population parameter is 0"
    3. CA t-student p-value of 0.1 means significant at 99% Confidence level
    4. DAdding more independent variables does not affect R-squared
  3. 3If Y and X1 are measured in logarithms, what's the interpretation of Beta(X1) coefficient (all the others constant)?
    1. A% of increase in Y with 1 unit increase in X1
    2. BUnits of increase in Y with 1 unit increase in X1
    3. CUnits of increase in Y with 1 % increase in X1
    4. DNone of the others
  4. 4How is called High correlation between explanatories variables in Linear Regression?
    1. AHeteroscedasticity
    2. BHomoscedasticity
    3. CAutocorrelation
    4. DNone of the others
  5. 5According to the image, which of the following is CORRECT, ceteris paribus and with 95% CL? Image for question 5
    1. AA stepwise method has been used
    2. BInfluence of X2 on Y is the highest of all Xs
    3. CX1 is significant at 99% Confidence Level
    4. DX3 Beta population could be -0.02 at 95% CL
  6. 6According to this image in which dependent variable is in Logs, which one is CORRECT (ceteris paribus and 95% CL)?Image for question 6
    1. A1% increase on X2 produces between 35% and 45% increase on Y
    2. B1 more unit on X2 produces between 0.35% and 0.45% increase on Y
    3. C1 unit increase on X1 produces between -96% and -56% increase on Y
    4. D1% increase on X1 produces between -0.96% and -0.56% increase on Y

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Informática Quiz on Linear Regression KHT - Machine Learning, created by Angel Intriago on 12/12/2021.
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