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Self Assessment 4_ Data Analytics Business - MGT-6203-OAN_FB - FA20 (QUESTIONS AND ANSWERS) £7.70   Add to cart

Exam (elaborations)

Self Assessment 4_ Data Analytics Business - MGT-6203-OAN_FB - FA20 (QUESTIONS AND ANSWERS)

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Self Assessment 4 Due Sep 30 at 11:59pm Points 10 Questions 10 Available Sep 18 at 8am - Sep 30 at 11:59pm 13 days Time Limit None Allowed Attempts 2 Aempt History Attempt Time Score LATEST Attempt 1 43 minutes 7 out of 10  Correct answers are hidden. Score for this attempt: 7 out of 10 ...

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  • January 23, 2023
  • 6
  • 2022/2023
  • Exam (elaborations)
  • Questions & answers
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Self Assessment 4
Due Sep 30 at 11:59pm Points 10 Questions 10
Available Sep 18 at 8am - Sep 30 at 11:59pm 13 days Time Limit None
Allowed Attempts 2



Take the Quiz Again



A empt History
Attempt Time Score
LATEST Attempt 1 43 minutes 7 out of 10




 Correct answers are hidden.

Score for this attempt: 7 out of 10
Submitted Sep 20 at 3:04pm
This attempt took 43 minutes.

Incorrect Question 1 pts



What is the orthogonality assumption in OLS, taking Y = a + bX as the
model, and the error term is e? (e is epsilon)



Correlation(X , X) = 0


Correlation(X, e) = 0


Correlation( e , X ) = 1


None of the above




This study source was downloaded by 100000858936669 from CourseHero.com on 01-23-2023 03:30:32 GMT -06:00


https://www.coursehero.com/file/74046001/Self-Assessment-4-Data-Analytics-Business-MGT-6203-OAN-FB-FA20pdf/

, Question 2 pts



While calculating a difference in difference, we run a regression which is
as follows:

lm( y ~ d1 +d2 + d3) where d1 and d2 are dummy variables and d3 is
their interaction term.

We thus get its coefficients according to the equation: Y = a + b*d1 + c*d2
+ d*d3 . What is the difference in difference estimator?



a+b+c+d


(d-c)-(b-a)


a


d




Question 3 pts



We want to observe the column “y” in the dataset. We divide the
observations into 2 parts, where y_0 is the set of observations of the
control group and y_1 is the set of observations of the treatment group.
(Let function mean(X) gives the mean value of X)

What is the difference estimator given by?



mean(y_1) – mean(y_0)


Covariance(y_1, y_2)


1 – mean(y_1)/mean(y_2)
This study source was downloaded by 100000858936669 from CourseHero.com on 01-23-2023 03:30:32 GMT -06:00


https://www.coursehero.com/file/74046001/Self-Assessment-4-Data-Analytics-Business-MGT-6203-OAN-FB-FA20pdf/

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