Deck 4: Demand Forecasting

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Question
Regression analysis was used to estimate the following seasonal forecasting equation:
St = 124 + 18 D1 - 46 D2 - 28 D3 + 2.5 t
D1 is a dummy variable that is equal to one in the first quarter and zero otherwise; D2 is a dummy variable that is equal to one in the second quarter and zero otherwise; and D3 is a dummy variable that is equal to one in the third quarter and zero otherwise. Forecast the level of sales in the second quarter of time period ten.

A) 195
B) 170
C) 103
D) None of the above is correct.
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Question
Regression analysis was used to estimate the following seasonal forecasting equation:
St = 124 + 18 D1 - 46 D2 - 28 D3 + 2.5 t
D1 is a dummy variable that is equal to one in the first quarter and zero otherwise; D2 is a dummy variable that is equal to one in the second quarter and zero otherwise; and D3 is a dummy variable that is equal to one in the third quarter and zero otherwise. Forecast the level of sales in the fourth quarter of time period ten.

A) 149
B) 180
C) 205
D) None of the above is correct.
Question
The Delphi method generates forecasts by surveying consumers to determine their opinions.
Question
One advantage of the Delphi method is that it avoids a "bandwagon effect"
that could lead to incorrect or biased conclusions.
Question
Councils of distinguished foreign dignitaries and businesspersons are used to obtain qualitative forecasts with a foreign perspective.
Question
The use of a linear trend equation to forecast future values of a variable is based on the assumption of a constant amount of change per time period.
Question
The ratio-to-trend method is used to estimate a linear trend equation.
Question
The use of leading indicators to forecast time-series data is an example of econometric forecasting.
Question
The use of an estimated demand equation to forecast demand is an example of econometric forecasting.
Question
Forecasts based on leading indicators are qualitative.
Question
Macroeconomic forecasts are generally based on multiple-equation econometric models.
Question
Definitional equations must be estimated using regression analysis.
Question
The table below shows semi-annual demand (in 1,000s) for Shidgets (they're like Widgets, only quieter). A linear trend has been estimated using this data set with t = 1 for 1990.1 and t = 8 for 1993.2. It has an intercept of 0.76 and a slope of 0.20. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1995.1 and 1995.2. Note: round all intermediate calculations to two decimal places.
The table below shows semi-annual demand (in 1,000s) for Shidgets (they're like Widgets, only quieter). A linear trend has been estimated using this data set with t = 1 for 1990.1 and t = 8 for 1993.2. It has an intercept of 0.76 and a slope of 0.20. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1995.1 and 1995.2. Note: round all intermediate calculations to two decimal places.  <div style=padding-top: 35px>
Question
The table below shows semi-annual demand (in 1,000s) for Didgets (they're like Widgets, only they're easier to work). A linear trend has been estimated using this data set with t = 1 for 1991.1 and t = 6 for 1993.2. It has an intercept of 1.66 and a slope of 0.24. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1996.1 and 1996.2. Note: round all intermediate calculations to two decimal places.
The table below shows semi-annual demand (in 1,000s) for Didgets (they're like Widgets, only they're easier to work). A linear trend has been estimated using this data set with t = 1 for 1991.1 and t = 6 for 1993.2. It has an intercept of 1.66 and a slope of 0.24. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1996.1 and 1996.2. Note: round all intermediate calculations to two decimal places.  <div style=padding-top: 35px>
Question
The table below shows the demand for Fidgets (they're like Widgets, only they're more active) over an eight month period. Calculate a four-period moving average forecast for September. Also evaluate the quality of the four-period moving average forecasting model by calculating the root mean square error for the data set. Note: round all intermediate calculations to two decimal places.
The table below shows the demand for Fidgets (they're like Widgets, only they're more active) over an eight month period. Calculate a four-period moving average forecast for September. Also evaluate the quality of the four-period moving average forecasting model by calculating the root mean square error for the data set. Note: round all intermediate calculations to two decimal places.  <div style=padding-top: 35px>
Question
The table below shows the demand for Gadgets (they're like Widgets, only they're more mechanical) over a five-month period. Calculate exponential smoothing forecasts for each month and for July. Use a coefficient of 0.5 and assume that the forecast for January was 8. Also evaluate the quality of the exponential smoothing model by calculating the root-mean-square error for the data set. Note: round all intermediate calculations to two decimal places.
The table below shows the demand for Gadgets (they're like Widgets, only they're more mechanical) over a five-month period. Calculate exponential smoothing forecasts for each month and for July. Use a coefficient of 0.5 and assume that the forecast for January was 8. Also evaluate the quality of the exponential smoothing model by calculating the root-mean-square error for the data set. Note: round all intermediate calculations to two decimal places.  <div style=padding-top: 35px>
Question
A firm has determined that its average level of sales (St) per week in $1,000s during a given year depends on the previous year's level of sales (St-1), the previous year's level of advertising (At-1) per month in $1,000s, and the current year's rate of annual industry growth (Gt) in percentage terms. The firm has also determined that the level of industry growth in the current period depends on the previous period's rate of industry growth (Gt-1) and on current period sales by the firm. During the current period, the firm's level of sales was $100,000, advertising was $40,000, and the rate of growth in the industry was 4%. The firm estimated the following two-equation econometric model:
St = 4 + 0.40 St-1 + 0.10 At-1 + Gt and Gt = 1 + 0.5 Gt-1 + 0.5 St
(i) Formulate a single-equation forecasting equation from this model.
(ii) Forecast the level of sales in the next period.
Question
A firm has determined that its average level of sales (St) per week in $1,000s during a given year depends on the previous year's level of sales (St-1), the previous year's level of advertising (At-1) per month in $1,000s, and the current year's rate of annual industry growth (Gt) in percentage terms. The firm has also determined that the level of industry growth in the current period depends on the previous period's rate of industry growth (Gt-1) and on current period sales by the firm. During the current period, the firm's average level of sales was $100,000, advertising was $10,000, and the rate of growth in the industry was 2%. The firm estimated the following two-equation econometric model:
St = 5 + 0.50 St-1 + 0.10 At-1 + 2 Gt and Gt = 0.5 Gt-1 + 0.25 St
(i) Formulate a single-equation forecasting equation from this model.
(ii) Forecast the level of sales in the next period.
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Deck 4: Demand Forecasting
1
Regression analysis was used to estimate the following seasonal forecasting equation:
St = 124 + 18 D1 - 46 D2 - 28 D3 + 2.5 t
D1 is a dummy variable that is equal to one in the first quarter and zero otherwise; D2 is a dummy variable that is equal to one in the second quarter and zero otherwise; and D3 is a dummy variable that is equal to one in the third quarter and zero otherwise. Forecast the level of sales in the second quarter of time period ten.

A) 195
B) 170
C) 103
D) None of the above is correct.
103
2
Regression analysis was used to estimate the following seasonal forecasting equation:
St = 124 + 18 D1 - 46 D2 - 28 D3 + 2.5 t
D1 is a dummy variable that is equal to one in the first quarter and zero otherwise; D2 is a dummy variable that is equal to one in the second quarter and zero otherwise; and D3 is a dummy variable that is equal to one in the third quarter and zero otherwise. Forecast the level of sales in the fourth quarter of time period ten.

A) 149
B) 180
C) 205
D) None of the above is correct.
149
3
The Delphi method generates forecasts by surveying consumers to determine their opinions.
False
4
One advantage of the Delphi method is that it avoids a "bandwagon effect"
that could lead to incorrect or biased conclusions.
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5
Councils of distinguished foreign dignitaries and businesspersons are used to obtain qualitative forecasts with a foreign perspective.
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6
The use of a linear trend equation to forecast future values of a variable is based on the assumption of a constant amount of change per time period.
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7
The ratio-to-trend method is used to estimate a linear trend equation.
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8
The use of leading indicators to forecast time-series data is an example of econometric forecasting.
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9
The use of an estimated demand equation to forecast demand is an example of econometric forecasting.
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10
Forecasts based on leading indicators are qualitative.
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11
Macroeconomic forecasts are generally based on multiple-equation econometric models.
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12
Definitional equations must be estimated using regression analysis.
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13
The table below shows semi-annual demand (in 1,000s) for Shidgets (they're like Widgets, only quieter). A linear trend has been estimated using this data set with t = 1 for 1990.1 and t = 8 for 1993.2. It has an intercept of 0.76 and a slope of 0.20. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1995.1 and 1995.2. Note: round all intermediate calculations to two decimal places.
The table below shows semi-annual demand (in 1,000s) for Shidgets (they're like Widgets, only quieter). A linear trend has been estimated using this data set with t = 1 for 1990.1 and t = 8 for 1993.2. It has an intercept of 0.76 and a slope of 0.20. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1995.1 and 1995.2. Note: round all intermediate calculations to two decimal places.
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14
The table below shows semi-annual demand (in 1,000s) for Didgets (they're like Widgets, only they're easier to work). A linear trend has been estimated using this data set with t = 1 for 1991.1 and t = 6 for 1993.2. It has an intercept of 1.66 and a slope of 0.24. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1996.1 and 1996.2. Note: round all intermediate calculations to two decimal places.
The table below shows semi-annual demand (in 1,000s) for Didgets (they're like Widgets, only they're easier to work). A linear trend has been estimated using this data set with t = 1 for 1991.1 and t = 6 for 1993.2. It has an intercept of 1.66 and a slope of 0.24. Use the ratio-to-trend method to calculate seasonal adjustment factors for the first and second half of the year and then forecast the level of demand for 1996.1 and 1996.2. Note: round all intermediate calculations to two decimal places.
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15
The table below shows the demand for Fidgets (they're like Widgets, only they're more active) over an eight month period. Calculate a four-period moving average forecast for September. Also evaluate the quality of the four-period moving average forecasting model by calculating the root mean square error for the data set. Note: round all intermediate calculations to two decimal places.
The table below shows the demand for Fidgets (they're like Widgets, only they're more active) over an eight month period. Calculate a four-period moving average forecast for September. Also evaluate the quality of the four-period moving average forecasting model by calculating the root mean square error for the data set. Note: round all intermediate calculations to two decimal places.
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16
The table below shows the demand for Gadgets (they're like Widgets, only they're more mechanical) over a five-month period. Calculate exponential smoothing forecasts for each month and for July. Use a coefficient of 0.5 and assume that the forecast for January was 8. Also evaluate the quality of the exponential smoothing model by calculating the root-mean-square error for the data set. Note: round all intermediate calculations to two decimal places.
The table below shows the demand for Gadgets (they're like Widgets, only they're more mechanical) over a five-month period. Calculate exponential smoothing forecasts for each month and for July. Use a coefficient of 0.5 and assume that the forecast for January was 8. Also evaluate the quality of the exponential smoothing model by calculating the root-mean-square error for the data set. Note: round all intermediate calculations to two decimal places.
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17
A firm has determined that its average level of sales (St) per week in $1,000s during a given year depends on the previous year's level of sales (St-1), the previous year's level of advertising (At-1) per month in $1,000s, and the current year's rate of annual industry growth (Gt) in percentage terms. The firm has also determined that the level of industry growth in the current period depends on the previous period's rate of industry growth (Gt-1) and on current period sales by the firm. During the current period, the firm's level of sales was $100,000, advertising was $40,000, and the rate of growth in the industry was 4%. The firm estimated the following two-equation econometric model:
St = 4 + 0.40 St-1 + 0.10 At-1 + Gt and Gt = 1 + 0.5 Gt-1 + 0.5 St
(i) Formulate a single-equation forecasting equation from this model.
(ii) Forecast the level of sales in the next period.
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18
A firm has determined that its average level of sales (St) per week in $1,000s during a given year depends on the previous year's level of sales (St-1), the previous year's level of advertising (At-1) per month in $1,000s, and the current year's rate of annual industry growth (Gt) in percentage terms. The firm has also determined that the level of industry growth in the current period depends on the previous period's rate of industry growth (Gt-1) and on current period sales by the firm. During the current period, the firm's average level of sales was $100,000, advertising was $10,000, and the rate of growth in the industry was 2%. The firm estimated the following two-equation econometric model:
St = 5 + 0.50 St-1 + 0.10 At-1 + 2 Gt and Gt = 0.5 Gt-1 + 0.25 St
(i) Formulate a single-equation forecasting equation from this model.
(ii) Forecast the level of sales in the next period.
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