Formula sheet
A | B | C | D | E | F | G | H | I | J | |||||
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3 | Two month moving average can be calculated as follows: | |||||||||||||
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5 | Ft+1 = (Dt+Dt-1)/2 | |||||||||||||
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7 | a) | |||||||||||||
8 | Month | Units of production (000) | Two month Average forecast | |||||||||||
9 | January | 3000 | N/A | |||||||||||
10 | February | 2500 | N/A | |||||||||||
11 | March | 3500 | =(D9+D10)/2 | =(D9+D10)/2 | ||||||||||
12 | April | 3200 | =(D10+D11)/2 | |||||||||||
13 | May | 2100 | =(D11+D12)/2 | |||||||||||
14 | June | 3500 | =(D12+D13)/2 | |||||||||||
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16 | b) | |||||||||||||
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33 | It can be seen from the chart that there is lag between the forecasted value and the actual value. | |||||||||||||
34 | Exponential moving average method gives more weightage to the recent data | |||||||||||||
35 | and hence helps in reducing the lag. | |||||||||||||
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37 | In exponential moving average, forecasted value at time t, F(t) in can be written as follows: | |||||||||||||
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40 | For 0<α<1 and t>=3 | |||||||||||||
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42 | Where Y(t-1) is the actual value at t-1 and F(t-1) is the forecasted value at t-1 | |||||||||||||
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44 | For t=1, F(1)= Y(1). | |||||||||||||
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46 | Given the following data: | |||||||||||||
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48 | α | 0.2 | ||||||||||||
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50 | Month | Units of production (000) | Forecasted value | |||||||||||
51 | January | 3000 | =D51 | |||||||||||
52 | February | 2500 | =$D$48*D51+(1-$D$48)*E51 | =$D$48*D51+(1-$D$48)*E51 | ||||||||||
53 | March | 3500 | =$D$48*D52+(1-$D$48)*E52 | |||||||||||
54 | April | 3200 | =$D$48*D53+(1-$D$48)*E53 | |||||||||||
55 | May | 2100 | =$D$48*D54+(1-$D$48)*E54 | |||||||||||
56 | June | 3500 | =$D$48*D55+(1-$D$48)*E55 |
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