Use data on tab “printers data.” --Run a regression with “Cartridges” as the dependent variable and “Printers” as the independent variable. Place the regression output at cell “I2.”  --Create a scatter plot with “printers” as the x-axis and “cartridges” as the y-axis. Place the plot in cell “I22.”   --In cell C2 type “Forecast.” In column C, create a cartridge forecast for each printer quantity --In cell D2 type “%error”.  In column D calculate the percentage error for each forecasted quantity from each actual cartridge value. --In cell E2 type “ABS[A-F]” and in that column calculate the absolute value of each actual (column B) versus each forecast (column C).  --In cell F2 type “Sum ABS[A-F]” --In cell F3 sum the values of column E --In Cell G2 type “MAD” --In cell G3 calculate the Mean Absolute deviation Printers Cartridges 19 57 15 60 15 60 15 75 16 80 14 42 10 40 12 36 20 80 19 76 17 85 19 76 18 72 12 48 17 85 13 65 17 68 11 55 19 76 14 42

MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
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Use data on tab “printers data.”

--Run a regression with “Cartridges” as the dependent variable and “Printers” as the independent variable. Place the regression output at cell “I2.” 

--Create a scatter plot with “printers” as the x-axis and “cartridges” as the y-axis.

Place the plot in cell “I22.”

 

--In cell C2 type “Forecast.” In column C, create a cartridge forecast for each printer quantity

--In cell D2 type “%error”.  In column D calculate the percentage error for each forecasted quantity from each actual cartridge value.

--In cell E2 type “ABS[A-F]” and in that column calculate the absolute value of each actual (column B) versus each forecast (column C). 

--In cell F2 type “Sum ABS[A-F]”

--In cell F3 sum the values of column E

--In Cell G2 type “MAD”

--In cell G3 calculate the Mean Absolute deviation

Printers Cartridges
19 57
15 60
15 60
15 75
16 80
14 42
10 40
12 36
20 80
19 76
17 85
19 76
18 72
12 48
17 85
13 65
17 68
11 55
19 76
14 42
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