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Solutions Manual — Essentials of Econometrics, 5th Edition — Damodar N. Gujarati & Dawn C. Porter — ISBN 9781071850398 — Latest Update 2025/2026 — (All Chapters Covered 1–13)

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This verified and complete Solutions Manual for Essentials of Econometrics (5th Edition) by Damodar N. Gujarati and Dawn C. Porter (ISBN 9781071850398) provides chapter-specific solutions aligned precisely with the textbook’s structure. The manual is tailored for undergraduate students and instructors in econometrics, focusing on real-world data interpretation, regression analysis, and statistical modeling in economics.

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Essentials Of Econometrics, 5th Edition
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Essentials of Econometrics, 5th Edition











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Institution
Essentials of Econometrics, 5th Edition
Course
Essentials of Econometrics, 5th Edition

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Uploaded on
November 19, 2025
Number of pages
231
Written in
2025/2026
Type
Exam (elaborations)
Contains
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Subjects

  • regression analysis

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Essentials of Econometrics

5th Edition
ST
UV

SOLUTIONS
IA

MANUAL
_A
PP

Damodar Gujarati
RO

Dawn Porter
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Comprehensive Solutions Manual for
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Instructors and Students
© Damodar Gujarati & Dawn Porter. All rights reserved. Reproduction or distribution

without permission is prohibited.



©MedConnoisseur

, Solutions Manual for Essentials of Econometrics, 5e Damodar Gujarati,
Dawn Porter (All Chapters)
CHAPTER 1
THE NATURE AND SCOPE OF ECONOMETRICS



QUESTIONS
1.1. (a) Other things remaining the same, the higher the tax rate is, the lower
ST

the price of a house will be.
(b) Assume that the data are cross-sectional, involving several residential
communities with differing tax rates.
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(c) Yi = B1 + B2 X i
where Y = price of the house and X = tax rate
(d) Yi = B1 + B2 X i + ui
(e) Given the sample, one can use OLS to estimate the parameters of the
IA

model.
(f) Aside from the tax rate, other factors that affect house prices are
_A

mortgage interest rates, house size, buyers’ family income, the state of the
economy, the local crime rate, etc. Such variables may be included in a more
detailed multiple regression model.
(g) A priori, B2 < 0. Therefore, one can test H0 : B2 ≥ 0 against H1 : B2 < 0.
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(h) The estimated regression can be used to predict the average price of a
house in a community, given the tax rate in that community. Of course, it
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is assumed that all other factors stay the same.
1.2. Econometricians are now routinely employed in government and business
to estimate and / or forecast (1) price and cost elasticities, (2) production
and cost functions, and (3) demand functions for goods and services, etc.
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Econometric forecasting is a growth industry.
1.3. The economy will be bolstered if the increase in the money supply leads to
a reduction in the interest rate which will lead to more investment activity
D?

and, therefore, to more output and more employment. If the increase in the
money supply, however, leads to inflation, the preceding result may


1




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, not occur. The job of the econometrician will be to develop a model to
predict the effect of the increase in the money supply on inflation, interest
rate, employment, etc.
1.4. As a matter of fact, on October 1, 1993 the Federal Government did increase
the gasoline tax by 4 cents. Since gasoline and cars are complementary
products, economic theory suggests that an increase in the price of gasoline
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will not only lead to a decline in the demand for gasoline but also in the
demand for cars, ceteris paribus. The Ford Motor Companymay be advised
to produce more fuel-efficient cars to stave off a serious decline in the
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demand for its cars. An automobile demand function will provide numerical
estimates of the effect of gasoline tax on the demandfor automobiles.
1.5.
There are many alternative designs possible. However, to keep things
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simple, and discuss just a basic idea of the design, we could think of using
an econometric model known as Autoregressive Distributed Lag (ARDL)
of the form:
_A

∆yt = α + β∆yt −1 + θ 0 ∆gt + θ1∆gt −1 + γ 0 ∆τ tp + +γ 1∆τ tp−1 + δ 0 ∆τ tc + δ1∆τ tc−1 + ut

where
Yt − Yt −1
yt = = real GDP growth rate in year t;
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Yt −1

Gt − Gt −1
gt = = real government infrastructure investment growth rate in
Gt −1
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year t;
τ tp = personal income tax rate in year t;

τ tc = corporate income tax rate in year t;
∆yt = yt − yt −1 = change in real GDP growth rate in year t;
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∆g t = g t − g t −1 = change in real government infrastructure investment growth
rate in year t;
∆τ tp = τ tp − τ tp−1 = change in personal income tax rate in year t;
D?

∆τ tc = τ tc − τ tc−1 = change in corporate income tax rate in year t.

Expected signs and magnitudes of the parameters the regression model:

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, 0 ≤ β ≤ 1;
θ 0 ,θ1 > 0;
γ 0 , γ 1 , δ 0 , δ1 < 0.

Note that a more realistic model would include a larger number of lags of the
regressors than included in our model, and would also include additional
regressors known as control variables which could be determined based on
economic theory.
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Now, based on our specified model above, short run and long run economic
consequence of 1 unit increase in ∆g t , ∆τ tp , and ∆τ tc , respectively, can be
determined by using partial derivatives as follows.
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Short run economic consequences of a 1 unit increase in ∆g t are given by:
∂∆yt
= θ0 ;
∂∆gt
∂∆yt +1 ∂ ( β∆yt + θ1∆g t )
= = βθ 0 + θ1;
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∂∆g t ∂∆g t
∂∆yt + 2 ∂ ( β∆yt +1 )
= = β ( βθ 0 + θ1 );
∂∆g t ∂∆g t
∂∆yt + 3 ∂ ( β∆yt + 2 ) ∂ (∆yt + 2 )
_A

= =β = β 2 ( βθ 0 + θ1 );
∂∆g t ∂∆g t ∂∆g t
and so on.

Long run consequence is the sum of short run consequences
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= θ 0 + ( βθ 0 + θ1 ) + β ( βθ 0 + θ1 ) + β 2 ( βθ 0 + θ1 ) + ...
= θ 0 + βθ 0 + θ1 + β 2θ 0 + βθ1 + β 3θ 0 + β 2θ1 + ...
= θ 0 (1 + β + β 2 + β 3 + ...) + θ1 (1 + β + β 2 + ...)
θ0 θ
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= + 1
1− β 1− β
θ +θ
= 0 1.
1− β

Analogously, short run economic consequences of a 1 unit increase in ∆τ tp are
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given by:
∂∆yt
= γ 0;
∂∆τ tp
∂∆yt +1 ∂ ( β∆yt + γ 1∆τ tp )
D?

= = βγ 0 + γ 1;
∂∆τ tp ∂∆τ tp


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