The Carbondale Hospital is considering the purchase of a new ambulance. The decision will rest partly on the anticipated mileage to be driven next year. The miles driven during the past 5 years are as follows:
YEAR MILEAGE
1 3,000
2 4,000
3 3,400
4 3,800
5 3,700
a) Forecast the mileage for next year (6th year) using a 2-year moving average.
b) Find the MAD based on the 2-year moving average. ( Hint: You will have only 3 years of matched data.)
c) Use a weighted 2-year moving average with weights of .4 and .6 to forecast next year’s mileage. (The weight of .6 is for the most recent year.) What MAD results from using this approach to forecasting? ( Hint: You will have only 3 years of matched data.)
d) Compute the forecast for year 6 using exponential smoothing, an initial forecast for year 1 of 3,000 miles, and a=.5.
A.
2 year MA for year 6 = (3800+3700)/2
2 year MA for year 6 = 3750
B.
MAD = sum of the absolute deviation / no. of observation
Year | Mileage | 2 year MA | Absolute Deviation |
1 | 3000 | ||
2 | 4000 | ||
3 | 3400 | 3500 | 100 |
4 | 3800 | 3700 | 100 |
5 | 3700 | 3600 | 100 |
MAD = | 100 |
C.
2 year WMA for year 6 = .4*3800 + .6*3700
2 year WMA for year 6 = 3740
Year | Mileage | 2 year WMA | Absolute Deviation |
1 | 3000 | ||
2 | 4000 | ||
3 | 3400 | 3600 | 200 |
4 | 3800 | 3640 | 160 |
5 | 3700 | 3640 | 60 |
MAD = | 140 |
D.
Year | Mileage | EMA |
1 | 3000 | 3000 |
2 | 4000 | 3000 |
3 | 3400 | 3500 |
4 | 3800 | 3450 |
5 | 3700 | 3625 |
3662.5 |
EMA forecast for year 6 = (3700 - 3625)*.5 + 3625
EMA forecast for year 6 = 3662.5
The Carbondale Hospital is considering the purchase of a new ambulance. The decision will rest partly...
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