Problem 3 - Quarterly demand of a spare part for a certain aircraft engine during the last two years (in sequence) is 250, 200, 180, 190, 225, 285, 305, and 190. Determine the forecasts for periods 3 to 9 using 2 period moving averages (MA-2) and Exponential smoothing with α = 0.2 and α = 0.4 (i.e. ES (0.2) and ES (0.4)). For ES (0.2) and ES (0.4) calculations, assume that the forecast for period 2 was 250.
Compare MAD, MSE and MAPE for the forecasts from period 3 to 8. Which forecasting method has been more accurate?
(Round the answers to 2 decimal places. No need to completely round the answers to units).
|
Period |
Demand |
|
1 |
250 |
|
2 |
200 |
|
3 |
180 |
|
4 |
190 |
|
5 |
225 |
|
6 |
285 |
|
7 |
305 |
|
8 |
190 |
|
9 |
(12 Marks)
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Formulas for moving average


Formulas for exponential smoothening

Summary
| Summary | |||
| Method | MAD | MSE | MAPE |
| 2 month moving average | 52.92 | 3,859.38 | 0.24 |
| ES=0.2 | 49.24 | 2,924.30 | 0.22 |
| ES=0.4 | 51.25 | 3,141.53 | 0.23 |
Exponential smoothening with a smoothening constant of 0.2 yields the best forecast since MAD, MSE and MAPE are least for this method
Problem 3 - Quarterly demand of a spare part for a certain aircraft engine during the...
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