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In a random walk model, there are significantly more runs than expected, and the autocorrelations are not significant.

A) True
B) False

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When using exponential smoothing, a smoothing constant When using exponential smoothing, a smoothing constant   must be used. The value for   : A)  ranges between 0 and 1 B)  ranges between -1 and +1 C)  equals the largest observed value in the series D)  represents the strength of the association between the forecasted and observed values must be used. The value for When using exponential smoothing, a smoothing constant   must be used. The value for   : A)  ranges between 0 and 1 B)  ranges between -1 and +1 C)  equals the largest observed value in the series D)  represents the strength of the association between the forecasted and observed values :


A) ranges between 0 and 1
B) ranges between -1 and +1
C) equals the largest observed value in the series
D) represents the strength of the association between the forecasted and observed values

E) C) and D)
F) A) and C)

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A shortcoming of the RMSE (root mean square error) is that it is not in the same units as the forecast variable.

A) True
B) False

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We compute the five-period moving averages for all time periods except the first two.

A) True
B) False

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The linear trend The linear trend   was estimated using a time series with 20 time periods. The forecasted value for time period 21 is: A)  120 B)  122 C)  160 D)  162 was estimated using a time series with 20 time periods. The forecasted value for time period 21 is:


A) 120
B) 122
C) 160
D) 162

E) A) and C)
F) A) and B)

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The most common form of autocorrelation is positive autocorrelation, where large observations tend to follow large observations and small observations tend to follow small observations.

A) True
B) False

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An exponential trend is appropriate when the time series changes by a constant percentage each period.

A) True
B) False

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Run the moving average fit again, this time holding out the last 6 observations to validate the fit. What do you find?

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blured image The fit statistics in the holdouts peri...

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Regression models with seasonal dummy variables produce coefficients for each quarter, which represent the additive or multiplicative factors relative to the annual average.

A) True
B) False

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An online travel agency is performing market analysis to determine how their sales have impacted brick-and-mortar travel agencies in key cities since its launch ten years ago. The table below contains the monthly number of airline tickets sold by a local travel agency in Grand Rapids, Michigan during the first four years of the online travel agency's business. An online travel agency is performing market analysis to determine how their sales have impacted brick-and-mortar travel agencies in key cities since its launch ten years ago. The table below contains the monthly number of airline tickets sold by a local travel agency in Grand Rapids, Michigan during the first four years of the online travel agency's business.   -(A) Is this time series random? Perform a runs test and compute a few autocorrelations to support your answer. (B) Does a linear trend appear to fit these data well? If so, estimate the linear-trend model for this time series, and interpret the   value. (C) Is there evidence of some seasonal pattern in these sales data? If so, characterize the seasonal pattern, and explain how to forecast future values. -(A) Is this time series random? Perform a runs test and compute a few autocorrelations to support your answer. (B) Does a linear trend appear to fit these data well? If so, estimate the linear-trend model for this time series, and interpret the An online travel agency is performing market analysis to determine how their sales have impacted brick-and-mortar travel agencies in key cities since its launch ten years ago. The table below contains the monthly number of airline tickets sold by a local travel agency in Grand Rapids, Michigan during the first four years of the online travel agency's business.   -(A) Is this time series random? Perform a runs test and compute a few autocorrelations to support your answer. (B) Does a linear trend appear to fit these data well? If so, estimate the linear-trend model for this time series, and interpret the   value. (C) Is there evidence of some seasonal pattern in these sales data? If so, characterize the seasonal pattern, and explain how to forecast future values. value. (C) Is there evidence of some seasonal pattern in these sales data? If so, characterize the seasonal pattern, and explain how to forecast future values.

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(A) blured image The runs test indicates the data is...

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If we use a value close to 1 for the level smoothing constant If we use a value close to 1 for the level smoothing constant   and a value close to 0 for the trend smoothing constant   in Holt's exponential smoothing model, then we expect the model to respond very quickly to changes in the level, but very slowly to changes in the trend. and a value close to 0 for the trend smoothing constant If we use a value close to 1 for the level smoothing constant   and a value close to 0 for the trend smoothing constant   in Holt's exponential smoothing model, then we expect the model to respond very quickly to changes in the level, but very slowly to changes in the trend. in Holt's exponential smoothing model, then we expect the model to respond very quickly to changes in the level, but very slowly to changes in the trend.

A) True
B) False

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The number of reported accidents at a manufacturing plant located in Flint, Michigan, is recorded at the start of each month. State investigators are responding to a recent complaint by reviewing data from past complaints over sets of three years at a time. The data from 2006-2008 are provided in the table below: The number of reported accidents at a manufacturing plant located in Flint, Michigan, is recorded at the start of each month. State investigators are responding to a recent complaint by reviewing data from past complaints over sets of three years at a time. The data from 2006-2008 are provided in the table below:   Is this time series random? Perform a runs test and compute a few autocorrelations to support your answer. Is this time series random? Perform a runs test and compute a few autocorrelations to support your answer.

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blured image The runs test indicates the data may be...

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If a time series exhibits an exponential trend, then a plot of its logarithm should be approximately linear.

A) True
B) False

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To deseasonalize an observation (assuming a multiplicative model of seasonality), multiply it by the appropriate seasonal index.

A) True
B) False

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The Consumer Confidence Index (CCI) attempts to measure people's feelings about general business conditions, employment opportunities, and their own income prospects. Analysts are compiling a summary of CCIs over the past decade (2007-2017), and before doing so, would like to review data prior to 2007. The data shown below contains the annual average values of the CCI for the period 1977-2006. The Consumer Confidence Index (CCI) attempts to measure people's feelings about general business conditions, employment opportunities, and their own income prospects. Analysts are compiling a summary of CCIs over the past decade (2007-2017), and before doing so, would like to review data prior to 2007. The data shown below contains the annual average values of the CCI for the period 1977-2006.   -Obtain an autocorrelation table for this series. -Obtain an autocorrelation table for this series.

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The null hypothesis in a runs test is The null hypothesis in a runs test is   the data series is random. the data series is random.

A) True
B) False

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In a random series, successive observations are probabilistically independent of one another. If this property is violated, the observations are said to be:


A) autocorrelated
B) intercorrelated
C) causal
D) seasonal

E) B) and C)
F) A) and B)

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A regression approach can also be used to deal with seasonality by using ____ variables for the seasons.


A) smoothing
B) response
C) residual
D) dummy

E) C) and D)
F) All of the above

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The purpose of using the moving average is to take away the short-term seasonal and random variation, leaving behind a combined trend and cyclical movement.

A) True
B) False

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Seasonal variations will not be present in a deseasonalized time series.

A) True
B) False

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