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I posted this earlier. I need help with how to do each step.
I don’t know where to begin. Can you explain as you go and answer the questions please?

Excel Project 1 Purchasing Merchandise Number of Department Purchased Purchase Number cost in SIA] inSIBI Orders IC] Suppliers IDI 2,059,000 119,566,000 5,944 1,533,000 68,315,000 4,357 1,066,000 33,505,000 2,793 1,622,000 139,312,000 1,707 875,000 128,811,000 2,125 1,110,000 33,456,000 2,550 1,755,000 38,674,000 3,617 539,000 29,854,000 1,327 557,000 1,729,000 2,523,000 877 1,519,000 86,225,000 1,954 1,548,000 102,875,000 7,586 1,267,000 130,944,000 4,731 190 132 Miami Baltimore New York Toronto Detroit Chicago St. Louis Phoenix Los Angeles Houston San Francisco Seattle Vancouver 208 121,160,000 1,433 168 168 104 201 Q1. Run an OLS regression of A on B. Q2. Run an OLS regression of A on C. Q3. Run an OLS regression of A on D. Q4. Find the best cost driver for the cost of the Purchasing Department. Q5. What are your decision criteria? Q6. According to your regression model, what is a variable cost and a fixed cost of A? Q7. How much variations in A were explained by your cost driver? Q8. What is the relevant range of your model?
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Answer #1

Q1. Let the equation has the form Ai = alpha + eta Bi + Ui Where alpha and eta are the parameters, U is the disturbance term.

To run an OLS regression of A on B

Since this is an excel project, first you type the data in an excel worksheet use the following steps:

Step 1: Type the data on A and B into two columns (The variable name must be given into the first row)

Step 2: Click the data analysis tab on the tool bar menu( you should installed the data analysis tool pack )

Step 3: A pop up window will appear. Click regression among the options of pop up window.

Step 4: another pop up window (namely Regression will appear).

Select the data on variable A (in Input Y range box) and select data on B variable (in the Input X range box).

Step 5: select the location where your output ranged.

Step 6: click Ok.

Excel will calculate the linear regression and gibe the results.

The result sheet is posted bellow

2059000 119566000 1533000 68315000 1066000 33505000 1622000 139312000 875000 128811000 1110000 33456000 1755000 38674000 539000 29854000 557000 12160000 1729000 2523000 1519000 86225000 1548000 102875000 1267000 130944000 SUMMARY OUTPUT Regression Statistics Multiple R 0.325134 R Square 0.105712 Adjusted R 0.024413 Standard Ei 462608 Observatio 13 ANOVA df MS F ignificance F Regression Residual Total 1 2.78E+11 2.78E+11 1.300286 0.278381 11 2.35E+12 2.14E+11 12 2.63E+12 Coefficientsandard Err t Stat P-value Lower 95% Upper 95%.ower 95.0PJpper 95.0% Intercept 1100453 232436.1 4.7344340.000615 588864.9 1612042 588864.9 1612042 Variable: 0.003102 0.00272 1.140301 0.278381-0.00289 0.009089-0.00289 0.009089

Q.2 To run the OLS regression of A on C you will type the data on A and C. Then repeat the above steeps. You will obtain the results as

2059000 1533000 1066000 1622000 875000 1110000 1755000 539000 557000 1729000 1519000 1548000 1267000 5944 4357 2793 1707 2125 2550 3617 1327 1433 877 1954 7586 4731 SUMMARY OUTPUT Regression Statistics Multiple R 0.466848 R Square 0.217947 Adjusted R 0.146851 Standard Ei 432605.9 Observatio 13 ANOVA df MS F ignificance F Regression Residual Total 1 5.74Е-11 5.74[+11 3.065545 0.107767 11 2.06E+12 1.87E+11 12 2.63E+12 P-value Intercept 977182.6 230348.8 4.242187 0.001384 470188.3 1484177 470188.3 1484177 X Variable 109.159 62.34556 1.75087 0.107767 28.0627 246.3806 -28.0627 246.3806 Coefficients:andard Err t Stat Lower 95% Upper 95%.ower 95.09Jpper 95.0%Q.3 OLS regression of A on D.

SUMMARY OUTPUT 190 132 23 208 42 2059000 1533000 1066000 1622000 875000 1110000 1755000 539000 557000 1729000 1519000 1548000 1267000 Regression Statistics Multiple R 0.678408 R Square 0.460237 Adjusted R 0.411168 Standard Ei 359398.2 Observatio 13 ANOVA 168 168 104 201 MS Fignificance F Regression Residual Total 1 1.21E+12 1.21E+12 9.379322 0.010802 11 1.42E+12 1.29E+11 12 2.63E+12 Coefficientsandard Err t Stat P-value Lower 95% Upper 95%.ower 95.0PJpper 95.09. Intercept 800753.1 197088.6 4.062909 0.001874 366964 1234542 366964 1234542 X Variable 4181.106 1365.229 3.062568 0.010802 1176.257 7185.954 1176.257 7185.954

Q.4. To answer the question we will concentrate on the value of R2 in each of the regression. Because R2 measures the proportion of total variation explained by the regression.

Viz, In regression A on B, R2 = 0.105712. This means that 10.5712 % of the variation of the values of variable A can be explained by variable B.

Similarly, for second case R2 = 0.217947. i.e, 21.7947% of total variation of variable A can be explained by the variable C.

By the way, 43.0237 % of total variation of variable A can be explained by the variable D

Since, variable D can explain a greater percent of the variation of A. Therefore, numbers of suppliers is the best cost driver for the cost of the purchasing department. .

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