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20. (**) (Microsoft Excel problem) Wayne Banker is in charge of planning water usage for agriculturally intensive Burke Count
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Answer #1

We will solve using Excel regression function.

Go to File-> Options-> Excel Add ins -> Add "Data Analysis" add ins

Now, go to Data -> Data Analysis and select "Regression"

Solver Data Analysis Reapply Show Queries From Table Get External New Data Query - La Recent Sources Get & Transform A Connec

Setup Regression with dependent variable Y - amount of water needed (column D) and independent variables Xs - rainfall and daily temperature (column B, C).

Show Queries 21 ÁA Y Clear E Flash Fill - Remove Duplicates -- Consolidate Relationships ? Solver Data Analysis From Table Gr

B H K L M N O P A Year Inch of Rainfall SUMMARY OUTPUT 1 m Average Peak daily temp 78.4 74.9 84.1 85.1 70.6 in Regression Sta

Hence, looking at coefficient values we can get the multiple regression equation as

Y = Intercept + Slope1*X1 + Slope2*X2

Acre- feet of water used = Intercept + Slope1*(Inch of Rainfall) + Slope 2 * (Average Peak daily temp)

Acre- feet of water used = -10095.40 + (-1753.71)*(Inch of Rainfall) + (849.68)* (Average Peak daily temp)

R-square for the model is 0.496777. This means only ~50% of variable in Y ( Acre- feet of water used) is explained by Xs (Inch of Rainfall, Average Peak daily temp)

Using multiple regression equation, we will estimate forecast for 2005-2019 and calculate MFE and MAPE

MFE = Summation (Errors)/ n

MAPE = (100%/n) * Summation (|Error|/ Actual )

A B C D E N O P Q R A F G H I J K M Acre-feet of water used = -10095.40 + (-1753.71)*(Inch of Rainfall) +(849.68)* (Average P

MFE is 0.068 and MAPE is 15.2%.

Since MFE is low and MAPE <20% hence we can say that forecastability of data is good with this regression model. However, r-square <0.5 which means effect of independent variable on dependent is not strong. Hence, the model performance is moderate with scope of further improvement and refinement with additional data and variables.

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