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DEMAND FORECASTING By [email_address]
DEMAND FORECASTING ,[object Object],[object Object],[object Object],[object Object],[object Object]
OBJECTIVES OF DEMAND FORECASTING ,[object Object],[object Object],[object Object],[object Object],[object Object]
FACTORS INVOLVED IN DEMAND FORECASTING  ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
DETERMINANTS FOR DEMAND FORECASTING ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
CRITERIA FOR GOOD DEMAND FORECASTING ,[object Object],[object Object],[object Object],[object Object],[object Object]
METHODS OF FORECASTING SURVEY METHOD STATISTICAL METHOD 1.Survey of buyer’s intentions 1.Trend projection method 2.Expert opinion method or  Delphi  Method 2.Moving averages method 3.Controlled Experiments 3.Regression analysis 4.Simulated market situations 4.Barometric method
SURVEY OF BUYER’S INTENTIONS ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
DELPHI METHOD ,[object Object]
MARKET SURVEY METHOD ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
TREND PROJECTION METHOD ,[object Object],[object Object],[object Object]
A producer of soaps decides to forecast the next years sales of his product. The data for the last five years is as follows: YEARS SALES IN Rs.LAKHS 1996 45 1997 52 1998 48 1999 55 2000 60
The  data is plotted on a graph:
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
Substituting the above values in the normal equations: 260=5a +15b (Eq.3) 813=15a + 55b (Eq.4) solving the two equations,  a = 42.1 , b = 3.3 YEARS SALES Rs. LAKHS (Y) X X 2 XY 1996 45 1 1 45 1997 52 2 4 104 1998 48 3 9 144 1999 55 4 16 220 2000 60 5 25 300 N=5 ∑ Y=260 ∑ X=15 ∑ X 2 =55 ∑ XY=813
Therefore, the equation for the straight line trend is   Y=42.1 + 3.3X ,[object Object],[object Object],Y 1996  = 42.1+3.3(1)  = 45.4 Y 1997  = 42.1+3.3(2)  = 48.7 Y 1998  = 42.1+3.3(3)  = 52.0 Y 1999  = 42.1+3.3(4)  = 55.3 Y 2000  = 42.1+3.3(5)  = 58.6 Y 2001  = 42.1+3.3(6)  = 61.9
MOVING AVERAGES METHOD ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],YEAR SALES IN Rs.LAKHS 1993 12 1994 15 1995 14 1996 16 1997 18 1998 17 1999 19 2000 20 2001 22 2002 25 2003 24
3 yearly period: The value of 1993 + 1994 +1995 12 +15+14 = 41 written at the capital period 1994 of the years 1993, 1994 and 1995 YEAR SALES (Rs. LAKHS) 3 YEARLY MOVING TOTAL 3 YEARLY MOVING AVG. TREND VALUES 1993 12 - - ’ 94 15 41 41/3= 13.7 ’ 95 14 45 45/3= 15 ’ 96 16 48 48/3 =16 ’ 97 18 51 51/3 =17 ’ 98 17 54 54/3 = 18 ’ 99 19 56 56/3 = 18.7 2000 20 61 61/3 = 20.2 ’ 01 22 67 67/3 = 22.3 ’ 02 25 71 71/3 = 23.7 ’ 03 24 - -
4 YEARLY MOVING AVERAGES 57 = ‘93 + ‘94 +’95 + ‘96 = 12 + 15 + 14 + 16 120= 57 +63, 128 = 16 +65 and so on. 120 is total of 8 years and so the avg. is calculated by dividing 120 by 8 57 63 65 70 74 78 86 91 YEAR.  SALES (Rs. LAKHS) 4 YEARLY MOVING TOTAL MOVING TOTAL OF PAIRS OF YEARLY TOTAL 4 YEARLY MOVING AVG. TREND VALUES ’ 93 12 - - - ’ 94 15 - - - ’ 95 14 120 120/8 = 15 ’ 96 16 128 128/8 = 16 ’ 97 18 135 135/8 = 16.9 ’ 98 17 144 144/8 = 18 ’ 99 19 152 152/8 = 19 ’ 00 20 164 164/8 = 20.5 ’ 01 22 177 177/8 = 22.1 ’ 02 25 - - ’ 03 24 - - -
The trend values from the previous tables can be plotted on a graph as follows:
REGRESSION METHOD ,[object Object],[object Object],[object Object],[object Object],YEAR 1998 1999 2000 2001 2002 SALES (Rs. In crores) 240 280 240 300 340 YEAR (n) SALES (RS. CRORE) (y) TIME DEVIATION FROM MIDDLE YEAR 2000 (x) TD SQUARED (x 2 ) PRODUCT OF TIME DEVIATION & SALES(xy) ’ 98 240 -2 4 -480 ’ 99 280 -1 1 -280 ’ 00 240 0 0 0 ’ 01 300 +1 1 +300 ’ 02 340 +2 4 +680 X = 5 ∑ y = 1400 ∑ x = 0 ∑ x 2  = 10 ∑ xy = 220
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
“ Method of Simple linear Regression ” The linear trend can be fitted in the equation Sales = a + b (Price) i.e.  S = a + bP where in, a and b are constants. b =  n ∑S i  P i - (∑S i )(∑P i ) n ∑P i 2  – (∑P i )  2 a =  ∑S i  - b ∑ P i n
e.g. fit a linear regression line to the following data & estimate the demand at price Rs.30 YEAR ’ 81 ’ 82 ’ 83 ’ 84 ’ 85 ’ 86 ’ 87 ’ 88 ’ 89 ’ 90 ’ 91 ‘ 92 PRICE (P i ) 15 15 12 26 18 12 8 38 26 19 29 22 SALES (S i )  in 1000 units 52 46 38 37 37 37 34 25 22 22 20 14
To find the values of a and b the following table is constituted: P i S i P i 2 S i 2 S i  P i 15 52 225 2704 780 15 46 225 2116 690 12 38 144 1444 456 26 37 676 1369 962 18 37 324 1369 666 12 37 144 1369 444 8 34 64 1156 272 38 25 1444 625 950 26 22 676 484 572 19 22 361 484 418 29 20 841 400 580 22 14 484 196 308 ∑ P i  = 240 ∑ S i  = 384 ∑ P i 2  = 5708 ∑ S i 2  = 13716 ∑ S i  P i  = 7098
[object Object],[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
BAROMETRIC METHOD ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]
IMPORTANCE OF DEMAND FORECASTING ,[object Object],[object Object],[object Object],[object Object],[object Object]
 

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Demand Forecast

  • 1. DEMAND FORECASTING By [email_address]
  • 2.
  • 3.
  • 4.
  • 5.
  • 6.
  • 7. METHODS OF FORECASTING SURVEY METHOD STATISTICAL METHOD 1.Survey of buyer’s intentions 1.Trend projection method 2.Expert opinion method or Delphi Method 2.Moving averages method 3.Controlled Experiments 3.Regression analysis 4.Simulated market situations 4.Barometric method
  • 8.
  • 9.
  • 10.
  • 11.
  • 12. A producer of soaps decides to forecast the next years sales of his product. The data for the last five years is as follows: YEARS SALES IN Rs.LAKHS 1996 45 1997 52 1998 48 1999 55 2000 60
  • 13. The data is plotted on a graph:
  • 14.
  • 15. Substituting the above values in the normal equations: 260=5a +15b (Eq.3) 813=15a + 55b (Eq.4) solving the two equations, a = 42.1 , b = 3.3 YEARS SALES Rs. LAKHS (Y) X X 2 XY 1996 45 1 1 45 1997 52 2 4 104 1998 48 3 9 144 1999 55 4 16 220 2000 60 5 25 300 N=5 ∑ Y=260 ∑ X=15 ∑ X 2 =55 ∑ XY=813
  • 16.
  • 17.
  • 18. 3 yearly period: The value of 1993 + 1994 +1995 12 +15+14 = 41 written at the capital period 1994 of the years 1993, 1994 and 1995 YEAR SALES (Rs. LAKHS) 3 YEARLY MOVING TOTAL 3 YEARLY MOVING AVG. TREND VALUES 1993 12 - - ’ 94 15 41 41/3= 13.7 ’ 95 14 45 45/3= 15 ’ 96 16 48 48/3 =16 ’ 97 18 51 51/3 =17 ’ 98 17 54 54/3 = 18 ’ 99 19 56 56/3 = 18.7 2000 20 61 61/3 = 20.2 ’ 01 22 67 67/3 = 22.3 ’ 02 25 71 71/3 = 23.7 ’ 03 24 - -
  • 19. 4 YEARLY MOVING AVERAGES 57 = ‘93 + ‘94 +’95 + ‘96 = 12 + 15 + 14 + 16 120= 57 +63, 128 = 16 +65 and so on. 120 is total of 8 years and so the avg. is calculated by dividing 120 by 8 57 63 65 70 74 78 86 91 YEAR. SALES (Rs. LAKHS) 4 YEARLY MOVING TOTAL MOVING TOTAL OF PAIRS OF YEARLY TOTAL 4 YEARLY MOVING AVG. TREND VALUES ’ 93 12 - - - ’ 94 15 - - - ’ 95 14 120 120/8 = 15 ’ 96 16 128 128/8 = 16 ’ 97 18 135 135/8 = 16.9 ’ 98 17 144 144/8 = 18 ’ 99 19 152 152/8 = 19 ’ 00 20 164 164/8 = 20.5 ’ 01 22 177 177/8 = 22.1 ’ 02 25 - - ’ 03 24 - - -
  • 20. The trend values from the previous tables can be plotted on a graph as follows:
  • 21.
  • 22.
  • 23. “ Method of Simple linear Regression ” The linear trend can be fitted in the equation Sales = a + b (Price) i.e. S = a + bP where in, a and b are constants. b = n ∑S i P i - (∑S i )(∑P i ) n ∑P i 2 – (∑P i ) 2 a = ∑S i - b ∑ P i n
  • 24. e.g. fit a linear regression line to the following data & estimate the demand at price Rs.30 YEAR ’ 81 ’ 82 ’ 83 ’ 84 ’ 85 ’ 86 ’ 87 ’ 88 ’ 89 ’ 90 ’ 91 ‘ 92 PRICE (P i ) 15 15 12 26 18 12 8 38 26 19 29 22 SALES (S i ) in 1000 units 52 46 38 37 37 37 34 25 22 22 20 14
  • 25. To find the values of a and b the following table is constituted: P i S i P i 2 S i 2 S i P i 15 52 225 2704 780 15 46 225 2116 690 12 38 144 1444 456 26 37 676 1369 962 18 37 324 1369 666 12 37 144 1369 444 8 34 64 1156 272 38 25 1444 625 950 26 22 676 484 572 19 22 361 484 418 29 20 841 400 580 22 14 484 196 308 ∑ P i = 240 ∑ S i = 384 ∑ P i 2 = 5708 ∑ S i 2 = 13716 ∑ S i P i = 7098
  • 26.
  • 27.
  • 28.
  • 29.