Consider the following regression model, y₁ =B₁ + B₁₂x₁₂ + + B₂x + e, 1 2 12 KiK i where E[e₁1x₁]=0 and Var(e 1x.) depends on the value of x, i.e., Var(e,1x;) ‡ 0². Choose the correct statement. a. To get around the problem, we often assume that b. To fix the problem, we need to have an instrumental variable. C. This problem implies that errors are correlated with one of d. If we assume e. Var(e₁1x₁) = 0² is normally distributed. None of the above is correct. (x 12² ik). the confidence interval is not valid.
Consider the following regression model, y₁ =B₁ + B₁₂x₁₂ + + B₂x + e, 1 2 12 KiK i where E[e₁1x₁]=0 and Var(e 1x.) depends on the value of x, i.e., Var(e,1x;) ‡ 0². Choose the correct statement. a. To get around the problem, we often assume that b. To fix the problem, we need to have an instrumental variable. C. This problem implies that errors are correlated with one of d. If we assume e. Var(e₁1x₁) = 0² is normally distributed. None of the above is correct. (x 12² ik). the confidence interval is not valid.
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Question
![Consider the following regression model,
y₁ =B₁ + B ₂x₁₂ +
12
where E[e₁1x]=0 and Var (elx.) depends on the value of x, i.e., Var(e¡1x;,) ‡ o².
Choose the correct statement.
a.
+B₂x+e.
KiK
To get around the problem, we often assume that
C.
i
b.
To fix the problem, we need to have an instrumental variable.
If we assume
This problem implies that errors are correlated with one of
d.
Var(e₁!x;)=o²
e.
None of the above is correct.
is normally distributed.
(x)
x 12²
xix).
iK
the confidence interval is not valid.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F1cecaeef-2185-4d64-a3b2-3f78810f9007%2Fcf69946f-d938-4981-8b70-53c899005a07%2Fz1eugjj_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Consider the following regression model,
y₁ =B₁ + B ₂x₁₂ +
12
where E[e₁1x]=0 and Var (elx.) depends on the value of x, i.e., Var(e¡1x;,) ‡ o².
Choose the correct statement.
a.
+B₂x+e.
KiK
To get around the problem, we often assume that
C.
i
b.
To fix the problem, we need to have an instrumental variable.
If we assume
This problem implies that errors are correlated with one of
d.
Var(e₁!x;)=o²
e.
None of the above is correct.
is normally distributed.
(x)
x 12²
xix).
iK
the confidence interval is not valid.
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