Deck 10: Basic Regression Analysis With Time Series Data

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Question
A static model is postulated when:

A)a change in the independent variable at time 't' is believed to have an effect on the dependent variable at period 't + 1'.
B)a change in the independent variable at time 't' is believed to have an effect on the dependent variable for all successive time periods.
C)a change in the independent variable at time 't' does not have any effect on the dependent variable.
D)a change in the independent variable at time 't' is believed to have an immediate effect on the dependent variable.
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Question
The model: Yt = <strong>The model: Y<sub>t</sub> =   <sub>0</sub> +   <sub>1</sub>c<sub>t</sub> + u<sub>t</sub>, t = 1,2,……., n is an example of a(n):</strong> A)autoregressive conditional heteroskedasticity model. B)static model. C)finite distributed lag model. D)infinite distributed lag model. <div style=padding-top: 35px> 0 + <strong>The model: Y<sub>t</sub> =   <sub>0</sub> +   <sub>1</sub>c<sub>t</sub> + u<sub>t</sub>, t = 1,2,……., n is an example of a(n):</strong> A)autoregressive conditional heteroskedasticity model. B)static model. C)finite distributed lag model. D)infinite distributed lag model. <div style=padding-top: 35px> 1ct + ut, t = 1,2,……., n is an example of a(n):

A)autoregressive conditional heteroskedasticity model.
B)static model.
C)finite distributed lag model.
D)infinite distributed lag model.
Question
If <strong>If   <sub>1</sub> > 0, then y<sub>t </sub><sub>​</sub>in the linear function of time E(y<sub>t</sub>) =   <sub>0</sub> +   <sub>1</sub>t displays a(n):​</strong> A)​upward trend. B)​downward trend. C)exponential trend. D)quadratic trend. <div style=padding-top: 35px> 1 > 0, then yt in the linear function of time E(yt) = <strong>If   <sub>1</sub> > 0, then y<sub>t </sub><sub>​</sub>in the linear function of time E(y<sub>t</sub>) =   <sub>0</sub> +   <sub>1</sub>t displays a(n):​</strong> A)​upward trend. B)​downward trend. C)exponential trend. D)quadratic trend. <div style=padding-top: 35px> 0 + <strong>If   <sub>1</sub> > 0, then y<sub>t </sub><sub>​</sub>in the linear function of time E(y<sub>t</sub>) =   <sub>0</sub> +   <sub>1</sub>t displays a(n):​</strong> A)​upward trend. B)​downward trend. C)exponential trend. D)quadratic trend. <div style=padding-top: 35px> 1t displays a(n):​

A)​upward trend.
B)​downward trend.
C)exponential trend.
D)quadratic trend.
Question
Time series regression is based on series which exhibit serial correlation.
Question
Refer to the following model yt = <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. <div style=padding-top: 35px> 0 + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. <div style=padding-top: 35px> 0st + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. <div style=padding-top: 35px> 1st-1 + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. <div style=padding-top: 35px> 2st-2 + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. <div style=padding-top: 35px> 3st-3 + ut
This is an example of a(n):

A)infinite distributed lag model.
B)finite distributed lag model of order 1.
C)finite distributed lag model of order 2.
D)finite distributed lag model of order 3.
Question
​Which of the following rules out perfect collinearity among the regressors?

A)​​Multiple regression
B)​Simple regression
C)​Time series regression
D)​Cross-sectional regression
Question
Which of the following is an assumption on which time series regression is based?

A)A time series process follows a model that is nonlinear in parameters.
B)In a time series process, no independent variable is a perfect linear combination of the others.
C)In a time series process, at least one independent variable is a constant.
D)For each time period, the expected value of the error ut, given the explanatory variables for all time periods, is positive.
Question
Which of the following statements is true?

A)The average of an exponential time series is a linear function of time.
B)The average of a linear sequence is an exponential function of time.
C)When a series has the same average growth rate from period to period, it can be approximated with an exponential trend.
D)When a series has the same average growth rate from period to period, it can be approximated with a linear trend.
Question
The sample size for a time series data set is the number of:

A)variables being measured.
B)time periods over which we observe the variables of interest less the number of variables being measured.
C)time periods over which we observe the variables of interest plus the number of variables being measured.
D)time periods over which we observe the variables of interest.
Question
Economic time series are outcomes of random variables.
Question
Refer to the following model. yt = <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 0 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 0st + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 1st-1 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 2st-2 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 3st-3 + ut <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 0 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 1 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 2 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. <div style=padding-top: 35px> 3 represents:

A)the short-run change in y given a temporary increase in s.
B)the short-run change in y given a permanent increase in s.
C)the long-run change in y given a permanent increase in s.
D)the long-run change in y given a temporary increase in s.
Question
With base year 1990, the index of industrial production for the year 1999 is 112. What will be the value of the index in 1999, if the base year is changed to 1982 and the index measured 96 in 1982?

A)112.24
B)116.66
C)85.71
D)92.09
Question
The propensity δ0 + δ1+ … + δk is sometimes called the:​

A)​short-run elasticity, which measures the percentage increase in a dependent variable after k quarters given a permanent 1% increase in the k independent variables.
B)​long-run elasticity, which measures the percentage increase in a dependent variable after k quarters given a permanent 1% increase in the k independent variables.
C)​short-run elasticity, which measures the percentage decrease in a dependent variable after k quarters given a permanent 1% decrease in the k independent variables.
D)​​long-run elasticity, which measures the percentage decrease in a dependent variable after k quarters given a permanent 1% decrease in the k independent variables.
Question
In a static model, one or more explanatory variables affect the dependent variable with a lag.
Question
A study which observes whether a particular occurrence influences some outcome is referred to as a(n):

A)event study.
B)exponential study.
C)laboratory study.
D)comparative study.
Question
Adding a time trend can make an explanatory variable more significant if:

A)the dependent and independent variables have similar kinds of trends, but movement in the independent variable about its trend line causes movement in the dependent variable away from its trend line.
B)the dependent and independent variables have similar kinds of trends and movement in the independent variable about its trend line causes movement in the dependent variable towards its trend line.
C)the dependent and independent variables have different kinds of trends and movement in the independent variable about its trend line causes movement in the dependent variable towards its trend line.
D)the dependent and independent variables have different kinds of trends, but movement in the independent variable about its trend line causes movement in the dependent variable away from its trend line.
Question
A seasonally adjusted series is one which:

A)has had seasonal factors added to it.
B)has seasonal factors removed from it.
C)has qualitative dependent variables representing different seasons.
D)has qualitative explanatory variables representing different seasons.
Question
Which of the following correctly identifies a difference between cross-sectional data and time series data?

A)Cross-sectional data is based on temporal ordering, whereas time series data is not.
B)Time series data is based on temporal ordering, whereas cross-sectional data is not.
C)Cross-sectional data consists of only qualitative variables, whereas time series data consists of only quantitative variables.
D)Time series data consists of only qualitative variables, whereas cross-sectional data does not include qualitative variables.
Question
A stochastic process refers to a:

A)sequence of random variables indexed by time.
B)sequence of variables that can take fixed qualitative values.
C)sequence of random variables that can take binary values only.
D)sequence of random variables estimated at the same point of time.
Question
If an explanatory variable is strictly exogenous it implies that:

A)changes in the lag of the variable does not affect future values of the dependent variable.
B)the variable is correlated with the error term in all future time periods.
C)the variable cannot react to what has happened to the dependent variable in the past.
D)the conditional mean of the error term given the variable is zero.
Question
Supposed that you are interested in estimating country-level maternal mortality rate (mmrt) based just on the gross domestic product per capita (gdppct) and literacy rate (lrt) and you find that countries that have unusually high (for the given levels of gdppc and lr) mmr in one period also have unusually high mmr in the next period. Which of the following assumption for time series analysis does not hold?

A)No perfect collinearity.
B)Zero conditional mean.
C)Homoskedasticity.
D)No serial correlation.
Question
Refer to the following model
yt = Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity.<div style=padding-top: 35px> + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity.<div style=padding-top: 35px> + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity.<div style=padding-top: 35px> + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity.<div style=padding-top: 35px> + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity.<div style=padding-top: 35px> + ut.

Given a permanent increase in s, Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity.<div style=padding-top: 35px> is the long-run propensity.
Question
Price indexes are necessary for turning a time series measured in real value into nominal value.
Question
Consider the following equation: Log(yt )= 0.7 + 1.2log(st ) + 0.3log(st-1) + 0.2log(st-2) + 0.1log(st-3)
What is the percentage increase in y given a permanent 1% increase in s?

A)1.2
B)1.8
C)2.5
D)0.5
Question
Dummy variables can be used to address the problem of seasonality in regression models.
Question
The short-run elasticity measures the immediate percentage change in a dependent variable given a 1% increase in the independent variables.​
Question
​When a series has the same average growth rate from period to period, then it can be approximated by an exponential trend.
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Deck 10: Basic Regression Analysis With Time Series Data
1
A static model is postulated when:

A)a change in the independent variable at time 't' is believed to have an effect on the dependent variable at period 't + 1'.
B)a change in the independent variable at time 't' is believed to have an effect on the dependent variable for all successive time periods.
C)a change in the independent variable at time 't' does not have any effect on the dependent variable.
D)a change in the independent variable at time 't' is believed to have an immediate effect on the dependent variable.
D
2
The model: Yt = <strong>The model: Y<sub>t</sub> =   <sub>0</sub> +   <sub>1</sub>c<sub>t</sub> + u<sub>t</sub>, t = 1,2,……., n is an example of a(n):</strong> A)autoregressive conditional heteroskedasticity model. B)static model. C)finite distributed lag model. D)infinite distributed lag model. 0 + <strong>The model: Y<sub>t</sub> =   <sub>0</sub> +   <sub>1</sub>c<sub>t</sub> + u<sub>t</sub>, t = 1,2,……., n is an example of a(n):</strong> A)autoregressive conditional heteroskedasticity model. B)static model. C)finite distributed lag model. D)infinite distributed lag model. 1ct + ut, t = 1,2,……., n is an example of a(n):

A)autoregressive conditional heteroskedasticity model.
B)static model.
C)finite distributed lag model.
D)infinite distributed lag model.
B
3
If <strong>If   <sub>1</sub> > 0, then y<sub>t </sub><sub>​</sub>in the linear function of time E(y<sub>t</sub>) =   <sub>0</sub> +   <sub>1</sub>t displays a(n):​</strong> A)​upward trend. B)​downward trend. C)exponential trend. D)quadratic trend. 1 > 0, then yt in the linear function of time E(yt) = <strong>If   <sub>1</sub> > 0, then y<sub>t </sub><sub>​</sub>in the linear function of time E(y<sub>t</sub>) =   <sub>0</sub> +   <sub>1</sub>t displays a(n):​</strong> A)​upward trend. B)​downward trend. C)exponential trend. D)quadratic trend. 0 + <strong>If   <sub>1</sub> > 0, then y<sub>t </sub><sub>​</sub>in the linear function of time E(y<sub>t</sub>) =   <sub>0</sub> +   <sub>1</sub>t displays a(n):​</strong> A)​upward trend. B)​downward trend. C)exponential trend. D)quadratic trend. 1t displays a(n):​

A)​upward trend.
B)​downward trend.
C)exponential trend.
D)quadratic trend.
A
4
Time series regression is based on series which exhibit serial correlation.
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5
Refer to the following model yt = <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. 0 + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. 0st + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. 1st-1 + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. 2st-2 + <strong>Refer to the following model y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub> This is an example of a(n):</strong> A)infinite distributed lag model. B)finite distributed lag model of order 1. C)finite distributed lag model of order 2. D)finite distributed lag model of order 3. 3st-3 + ut
This is an example of a(n):

A)infinite distributed lag model.
B)finite distributed lag model of order 1.
C)finite distributed lag model of order 2.
D)finite distributed lag model of order 3.
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6
​Which of the following rules out perfect collinearity among the regressors?

A)​​Multiple regression
B)​Simple regression
C)​Time series regression
D)​Cross-sectional regression
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7
Which of the following is an assumption on which time series regression is based?

A)A time series process follows a model that is nonlinear in parameters.
B)In a time series process, no independent variable is a perfect linear combination of the others.
C)In a time series process, at least one independent variable is a constant.
D)For each time period, the expected value of the error ut, given the explanatory variables for all time periods, is positive.
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8
Which of the following statements is true?

A)The average of an exponential time series is a linear function of time.
B)The average of a linear sequence is an exponential function of time.
C)When a series has the same average growth rate from period to period, it can be approximated with an exponential trend.
D)When a series has the same average growth rate from period to period, it can be approximated with a linear trend.
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9
The sample size for a time series data set is the number of:

A)variables being measured.
B)time periods over which we observe the variables of interest less the number of variables being measured.
C)time periods over which we observe the variables of interest plus the number of variables being measured.
D)time periods over which we observe the variables of interest.
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10
Economic time series are outcomes of random variables.
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11
Refer to the following model. yt = <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 0 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 0st + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 1st-1 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 2st-2 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 3st-3 + ut <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 0 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 1 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 2 + <strong>Refer to the following model. y<sub>t</sub> =   <sub>0</sub> +   <sub>0</sub>s<sub>t</sub> +   <sub>1</sub>s<sub>t-1</sub> +   <sub>2</sub>s<sub>t-2</sub> +   <sub>3</sub>s<sub>t-3</sub> + u<sub>t</sub>   <sub>0</sub> +   <sub>1</sub> +   <sub>2</sub> +   <sub>3</sub> represents:</strong> A)the short-run change in y given a temporary increase in s. B)the short-run change in y given a permanent increase in s. C)the long-run change in y given a permanent increase in s. D)the long-run change in y given a temporary increase in s. 3 represents:

A)the short-run change in y given a temporary increase in s.
B)the short-run change in y given a permanent increase in s.
C)the long-run change in y given a permanent increase in s.
D)the long-run change in y given a temporary increase in s.
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12
With base year 1990, the index of industrial production for the year 1999 is 112. What will be the value of the index in 1999, if the base year is changed to 1982 and the index measured 96 in 1982?

A)112.24
B)116.66
C)85.71
D)92.09
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13
The propensity δ0 + δ1+ … + δk is sometimes called the:​

A)​short-run elasticity, which measures the percentage increase in a dependent variable after k quarters given a permanent 1% increase in the k independent variables.
B)​long-run elasticity, which measures the percentage increase in a dependent variable after k quarters given a permanent 1% increase in the k independent variables.
C)​short-run elasticity, which measures the percentage decrease in a dependent variable after k quarters given a permanent 1% decrease in the k independent variables.
D)​​long-run elasticity, which measures the percentage decrease in a dependent variable after k quarters given a permanent 1% decrease in the k independent variables.
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14
In a static model, one or more explanatory variables affect the dependent variable with a lag.
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15
A study which observes whether a particular occurrence influences some outcome is referred to as a(n):

A)event study.
B)exponential study.
C)laboratory study.
D)comparative study.
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16
Adding a time trend can make an explanatory variable more significant if:

A)the dependent and independent variables have similar kinds of trends, but movement in the independent variable about its trend line causes movement in the dependent variable away from its trend line.
B)the dependent and independent variables have similar kinds of trends and movement in the independent variable about its trend line causes movement in the dependent variable towards its trend line.
C)the dependent and independent variables have different kinds of trends and movement in the independent variable about its trend line causes movement in the dependent variable towards its trend line.
D)the dependent and independent variables have different kinds of trends, but movement in the independent variable about its trend line causes movement in the dependent variable away from its trend line.
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17
A seasonally adjusted series is one which:

A)has had seasonal factors added to it.
B)has seasonal factors removed from it.
C)has qualitative dependent variables representing different seasons.
D)has qualitative explanatory variables representing different seasons.
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18
Which of the following correctly identifies a difference between cross-sectional data and time series data?

A)Cross-sectional data is based on temporal ordering, whereas time series data is not.
B)Time series data is based on temporal ordering, whereas cross-sectional data is not.
C)Cross-sectional data consists of only qualitative variables, whereas time series data consists of only quantitative variables.
D)Time series data consists of only qualitative variables, whereas cross-sectional data does not include qualitative variables.
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19
A stochastic process refers to a:

A)sequence of random variables indexed by time.
B)sequence of variables that can take fixed qualitative values.
C)sequence of random variables that can take binary values only.
D)sequence of random variables estimated at the same point of time.
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20
If an explanatory variable is strictly exogenous it implies that:

A)changes in the lag of the variable does not affect future values of the dependent variable.
B)the variable is correlated with the error term in all future time periods.
C)the variable cannot react to what has happened to the dependent variable in the past.
D)the conditional mean of the error term given the variable is zero.
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21
Supposed that you are interested in estimating country-level maternal mortality rate (mmrt) based just on the gross domestic product per capita (gdppct) and literacy rate (lrt) and you find that countries that have unusually high (for the given levels of gdppc and lr) mmr in one period also have unusually high mmr in the next period. Which of the following assumption for time series analysis does not hold?

A)No perfect collinearity.
B)Zero conditional mean.
C)Homoskedasticity.
D)No serial correlation.
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22
Refer to the following model
yt = Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity. + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity. + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity. + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity. + Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity. + ut.

Given a permanent increase in s, Refer to the following model y<sub>t</sub> =   +   +   +   +   + ut<sub>.</sub> <sub> </sub> Given a permanent increase in s,   is the long-run propensity. is the long-run propensity.
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23
Price indexes are necessary for turning a time series measured in real value into nominal value.
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24
Consider the following equation: Log(yt )= 0.7 + 1.2log(st ) + 0.3log(st-1) + 0.2log(st-2) + 0.1log(st-3)
What is the percentage increase in y given a permanent 1% increase in s?

A)1.2
B)1.8
C)2.5
D)0.5
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25
Dummy variables can be used to address the problem of seasonality in regression models.
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26
The short-run elasticity measures the immediate percentage change in a dependent variable given a 1% increase in the independent variables.​
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27
​When a series has the same average growth rate from period to period, then it can be approximated by an exponential trend.
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