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Another interesting application of MARGINAL ANALYSIS is the calculation of how m

ID: 1091798 • Letter: A

Question

Another interesting application of MARGINAL ANALYSIS is the calculation of how many workers to hire. As you might guess we compare the marginal revenue to the marginal cost to get the answer. Here's an example for you to work on just answer one question and then let the next student answer, Make sure to show any calculations that you do: You have been hired to manage a small manufacturing facility which has cost and production data given in the table below. No. of workers--------Total Labor Cost------Output-------Total Revenue ---------1----------------------$100----------------10--------------$300 ---------2----------------------$200----------------30--------------$500 ---------3----------------------$300----------------60--------------$600 ---------4----------------------$400----------------80--------------$690 ---------5----------------------$500----------------90--------------$770 ---------6----------------------$600----------------95--------------$820 ---------7----------------------$700----------------97--------------$850 a. What is the marginal product of the third worker? b. What is the marginal revenue product of the sixth worker? c. What is the marginal cost of the fourth worker? d. Based on your knowledge of marginal analysis, how many workers should you hire? Explain you answer.

Explanation / Answer

No. of workers

Total labor cost

Output

Total revenue

Marginal Revenue

Marginal Cost

1

$                       100

10

$                  300

2

$                       200

30

$                  500

$                           200

$                 100

3

$                       300

60

$                  600

$                           100

$                 100

4

$                       400

80

$                  690

$                             90

$                 100

5

$                       500

90

$                  770

$                             80

$                 100

6

$                       600

95

$                  820

$                             50

$                 100

7

$                       700

97

$                  850

$                             30

$                 100

PART A:

Marginal product of third worker = Output of three workers

No. of workers

Total labor cost

Output

Total revenue

Marginal Revenue

Marginal Cost

1

$                       100

10

$                  300

2

$                       200

30

$                  500

$                           200

$                 100

3

$                       300

60

$                  600

$                           100

$                 100

4

$                       400

80

$                  690

$                             90

$                 100

5

$                       500

90

$                  770

$                             80

$                 100

6

$                       600

95

$                  820

$                             50

$                 100

7

$                       700

97

$                  850

$                             30

$                 100

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