ࡱ> 02/rI7 bjbjUU }7|7|tcl   8@ 4t t}%  (* * * Zc  $$$$$$$$& ("%   "%* * 7% * * $i& $"|(#* #s4 K:"(#M%0}%"~),)(# Chapter 5: Answers to Questions and Problems When K = 16 and L = 16,  EMBED Equation.DSMT4 . Thus, APL = Q/L = 16/16 = 1. When K = 16 and L = 81,  EMBED Equation.DSMT4 . Thus, APL = 24/81 = 8/27. The marginal product of labor is  EMBED Equation.3 . When L = 16,  EMBED Equation.3 . When L = 81,  EMBED Equation.3 . Thus, as the number of units of labor hired increases, the marginal product of labor decreases  EMBED Equation.3 , holding the level of capital fixed. We must equate the value marginal product of labor equal to the wage and solve for L. Here,  EMBED Equation.DSMT4 . Setting this equal to the wage of $25 gives  EMBED Equation.DSMT4 . Solving for L, the optimal quantity of labor is L = 16. See Table 5-1.  Table 5-1 Labor is the fixed input while capital is the variable input. Fixed costs are 20($15) = $300. To produce 475 units in the least-cost manner requires 6 units of capital, which cost $75 each. Thus, variable costs are ($75)(6) = $450. Using the VMPK = r rule, K = 5 maximizes profits. The maximum profits are  EMBED Equation.3 . There are increasing marginal returns when K is between 0 and 3. There are decreasing marginal returns when K is between 3 and 11. There are negative marginal returns when K is greater than 7. The law of diminishing returns is the decline in marginal productivity experienced when input usage increases, holding all other inputs constant. In contrast, the law of diminishing marginal rate of technical substitution is the rate at which a firm can substitute among different inputs while maintaining the same level of output. FC = 50  EMBED Equation.DSMT4 .  EMBED Equation.3 .  EMBED Equation.3 .  EMBED Equation.3 .  EMBED Equation.3 .  EMBED Equation.3 . Since  EMBED Equation.3 , the firm is not using the cost minimizing combination of labor and capital. To minimize costs, the firm should use more labor and less capital since the marginal product per dollar spent is greater for labor:  EMBED Equation.3 . See Table 5-2.  Table 5-2 For a quadratic multi-product cost function, economies of scope exist if  EMBED Equation.3 . In this case,  EMBED Equation.3  and  EMBED Equation.3 , so economies of scope exist since f is fixed cost, which is always nonnegative. Cost complementarities exist since  EMBED Equation.3 . Since  EMBED Equation.3 , the marginal cost of producing product 1 will increase if the division that produces product 2 is sold. Fixed costs are associated with fixed inputs, and do not change when output changes. Variable costs are costs associated with variable inputs, and do change when output changes. Sunk costs are costs that are forever lost once they have been paid. An investment tax credit would reduce the relative price of capital to labor. Other things equal, this would increase  EMBED Equation.3 , thereby making the isocost line more steep. This means that the cost-minimizing input mix will now involve more capital and less labor, as firms substitute toward capital. Labor unions are likely to oppose the investment tax credit since the higher capital-to-labor ratio will translate into lost jobs. You might counter this argument by noting that, while some jobs will be lost due to substituting capital for labor, many workers will retain their jobs. Absent the plan, automakers have an incentive to substitute cheaper foreign labor for U.S. labor. The result of this substitution would be a movement of plants abroad, resulting in the complete loss of U.S. jobs. Since  EMBED Equation.3 , the firm was not using the cost minimizing combination of labor and capital. To achieve the cost minimizing combination of inputs, the previous manager should have used fewer units of capital and more units of labor, since  EMBED Equation.3 . The profit-maximizing level of labor and output is achieved where  EMBED Equation.3 . Here,  EMBED Equation.3  and  EMBED Equation.3  per day. Solving yields L = 16. The profit-maximizing level of output is  EMBED Equation.3  units. The firms fixed costs are $10,000, its variable costs are $100(16) = $1,600, and its total revenues are $200(16) = $3,200. Profits are $3,200 $11,600 = $8,400. The firm is earning a loss, but the loss is lower than the $10,000 that would be lost if the firm shut down its operation. The higher wage rate in Europe induces Airbus to employ a more capital intensive input mix than Boeing. Since Airbus optimally uses fewer workers than Boeing, and profit-maximization entails input usage in the range of diminishing marginal product, it follows that the lower quantity of labor used by Airbus translates into a higher marginal product of labor at Airbus than at Boeing. Table 5-3 provides some useful information for making your decision. According to the VMPL = w rule, you should hire five units of labor and produce 90 units of output to maximize profits. Your fixed costs are ($10)(5) = $50, your variable costs are ($50)(5) =$250, and your revenues are ($5)(90) = $450. Thus, your maximum profits are $450 - $300 = $150.  Table 5-3 The $1,200 per month that could be earned by renting out the excess rental space. Had she not spent the $6,000 on advertising but instead collected the $65,000 refund, her total loss would have been limited to her sunk costs of $10,000. Her decision to spend $6,000 on advertising in an attempt to fetch an extra $5,000 was clearly foolish. However, the $6,000 is a sunk cost and therefore irrelevant in deciding whether to accept the $66,000 offer. She should accept the $66,000 offer because doing so makes her $1,000 better off than obtaining the $65,000 refund. Facility L produces 6 million kilowatt hours of electricity at the lowest average total cost, so this is the optimal facility for South-Florida. Facility M produces 2 million kilowatt hours of electricity at the lowest average total cost, so this is the optimal facility for the Panhandle. There are economies of scale up to about 3 million kilowatts per hour, and diseconomies of scale thereafter. Therefore, facility M will be operating in the range of economies of scale while facility L will be operating in the range of diseconomies of scale. To maximize profits the firm should continue adding workers so long as the value marginal product of labor exceeds the wage. The value marginal product of labor is defined as the marginal product of labor times the price of output. Here, output sells for $50 per panel, so the value marginal product of the third worker is $50(290) = $14,500. Table 5-4 summarizes the VMPL for each choice of labor. Since the wage is $7,000, the profit maximizing number of workers is 4. MachinesWorkersOutputMPLVMPLWage50051600600$30,000$7,000521,000400$20,000$7,000531,290290$14,500$7,000541,480190$9,500$7,000551,600120$6,000$7,000561,68080$4,000$7,000Table 5-4 Page  PAGE 2 Michael R. Baye Managerial Economics and Business Strategy, 4e Page  PAGE 3 .6<AGIJabcdlno  -./07=?@STUV j EHUj2? CJUVaJ j EHUj^2? CJUVaJ jEHUj5? CJUVaJ jEHUjA? CJUVaJ 6H*]6] jEHUj ? CJUVaJ jU6 5CJ(aJ(55./01Nn*[$a$$^a$ & F8^8` & Fh^h`$d&dNPtPQhijk  BCVWXY u v j%EHUj? CJUVaJ j"EHUj? CJUVaJ 6H*]6]5\ jU6 jEHUj2? CJUVaJ jEHUj2? CJUVaJ j$EHUj? CJUVaJ jU5  k l m u    ( ) + $ !^a$ ! & F h!0^`0^ & Fh^h` & F h0^`0$a$ & F8^8`   ) * + ,     ) * + 5 |upn5 j<U j39EHUj-? CJUVaJ j7EHUjurX? CJUVaJ j4EHUjoX? CJUVaJ j32EHUjoX? CJUVaJ jx.EHUj? CJUVaJ j#,EHUjnX? CJUVaJ jU jj)EHUjU"@ CJUVaJ++ 5 6 7 - i ./NO78^ & F h0^`0 & F !8^8` & F h!0^`0 ! $ !a$5 P Q d e f g o p _`stuv1234)} jNEHUjurX? CJUVaJ jLEHUj{X? CJUVaJ jJEHU jHEHUjyX? CJUVaJ6] jFEHUjxX? 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