Exam 7: The Cost of Production

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A variable cost function of the form: A variable cost function of the form:   implies a marginal cost curve that is: implies a marginal cost curve that is:

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  Figure 7.2.1 -Refer to Figure 7.2.1 above. When 7 units of output are produced: Figure 7.2.1 -Refer to Figure 7.2.1 above. When 7 units of output are produced:

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Ronald's Outboard Motor Manufacturing plant has the following short-run cost function: Ronald's Outboard Motor Manufacturing plant has the following short-run cost function:   where q is the number of motors produced, K is the number of machines leased, and A is a productivity factor of technology. Currently, A is 25 and Ronald uses 20 machines. Ronald is investigating a new production technique. If he adopts the new technique, the productivity factor will become 36. If Ronald adopts the new technique, what is his average total cost of manufacturing 140 motors? Did the increase in the productivity factor increase or decrease the average total cost of producing 140 motors? where q is the number of motors produced, K is the number of machines leased, and A is a productivity factor of technology. Currently, A is 25 and Ronald uses 20 machines. Ronald is investigating a new production technique. If he adopts the new technique, the productivity factor will become 36. If Ronald adopts the new technique, what is his average total cost of manufacturing 140 motors? Did the increase in the productivity factor increase or decrease the average total cost of producing 140 motors?

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Initially, Ronald's average total cost of producing 140 motors is: Initially, Ronald's average total cost of producing 140 motors is:   With the new technique, Ronald's average total cost of producing 140 motors is:   The increase in the productivity factor associated with the new technique decreases the average total cost of producing 140 units by $8.70 per unit. With the new technique, Ronald's average total cost of producing 140 motors is: Initially, Ronald's average total cost of producing 140 motors is:   With the new technique, Ronald's average total cost of producing 140 motors is:   The increase in the productivity factor associated with the new technique decreases the average total cost of producing 140 units by $8.70 per unit. The increase in the productivity factor associated with the new technique decreases the average total cost of producing 140 units by $8.70 per unit.

Trisha believes the production of a dress requires 4 labor hours and 2 machine hours to produce. If Trisha decides to operate in the short run, she must spend $500 to lease her business space. Also, a labor hour costs $15 and a machine hour costs $35. What is Trisha's cost of production as a function of dresses produced?

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Consider the following statements when answering this question: I. A firm's marginal cost curve does not depend on the level of fixed costs. II) As output increases the difference between a firm's average total cost and average variable cost curves cannot rise.

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Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is: Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is:   where q<sub>1</sub> is the number of cogs and q<sub>2</sub> is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is:   (   ) = 35   . If Cogswell produces rotors alone, the cost function is:   (   ) = 12   . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors. where q1 is the number of cogs and q2 is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is: Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is:   where q<sub>1</sub> is the number of cogs and q<sub>2</sub> is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is:   (   ) = 35   . If Cogswell produces rotors alone, the cost function is:   (   ) = 12   . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors. ( Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is:   where q<sub>1</sub> is the number of cogs and q<sub>2</sub> is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is:   (   ) = 35   . If Cogswell produces rotors alone, the cost function is:   (   ) = 12   . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors. ) = 35 Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is:   where q<sub>1</sub> is the number of cogs and q<sub>2</sub> is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is:   (   ) = 35   . If Cogswell produces rotors alone, the cost function is:   (   ) = 12   . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors. . If Cogswell produces rotors alone, the cost function is: Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is:   where q<sub>1</sub> is the number of cogs and q<sub>2</sub> is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is:   (   ) = 35   . If Cogswell produces rotors alone, the cost function is:   (   ) = 12   . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors. ( Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is:   where q<sub>1</sub> is the number of cogs and q<sub>2</sub> is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is:   (   ) = 35   . If Cogswell produces rotors alone, the cost function is:   (   ) = 12   . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors. ) = 12 Cogswell Cogs can jointly produce cogs or rotors. The joint cost function is:   where q<sub>1</sub> is the number of cogs and q<sub>2</sub> is the number of rotors Cogswell produces. If Cogswell produces cogs alone, the cost function is:   (   ) = 35   . If Cogswell produces rotors alone, the cost function is:   (   ) = 12   . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors. . Calculate Cogswell's degree of economies of scope if he produces 64 cogs and 16 rotors.

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The total cost (TC) of producing computer software diskettes (Q) is given as: The total cost (TC) of producing computer software diskettes (Q) is given as:   What is the fixed cost? What is the fixed cost?

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In a short-run production process, the marginal cost is rising and the average variable cost is falling as output is increased. Thus,

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Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is: Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. where Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. is the quantity of dry stout and Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is: Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. ( Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. ) = 6 Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. . If the brewery produces sweet stout alone, the cost function is: Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. ( Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. ) = 8 Bridget's Brewery can jointly produce dry stout and sweet stout. The cost function for joint production is:   where   is the quantity of dry stout and   is the quantity of sweet stout that Bridget produces. If the brewery produces dry stout alone, the firm's cost function is:   (   ) = 6   . If the brewery produces sweet stout alone, the cost function is:   (   ) = 8   . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout. . Calculate Bridget's degree of economies of scope if she produces 27 units of dry stout and 64 units of sweet stout.

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In order for a taxicab to be operated in New York City, it must have a medallion on its hood. Medallions are expensive, but can be resold, and are therefore an example of:

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If two different fuel sources (e.g., coal and natural gas) are perfect substitutes in the long-run production of energy. How will a profit maximizing firm choose between these two inputs?

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Suppose capital and labor are perfect substitutes in a long-run production process. If labor costs $15 per hour and the rental rate of capital is $20 per hour, what can we say about the profit maximizing choice of labor and capital inputs?

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Which of the following costs are always increasing as output increases?

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To model the input decisions for a production system, we plot labor on the horizontal axis and capital on the vertical axis. In the short run, labor is a variable input and capital is fixed. The short-run expansion path for this production system is:

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Your firm owns an old truck that is used to make local deliveries. The truck is fully depreciated and only costs $1.20 per hour to operate, but you could rent it to another firm for $15.00 per hour. What is the opportunity cost of operating this truck in your business?

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One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is: One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. ( One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. , One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. ) = 4 One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. + 0.8 One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. - 1.5 One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. , where One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. is the number of pizzas and One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is: One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. ( One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. ) = 4 One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. . If One Guy produces calzones alone, the cost function is: One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. ( One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. ) = 0.8 One Guy's Pizza jointly produces pizzas and calzones. The joint cost function is:   (   ,   ) = 4   + 0.8   - 1.5     , where   is the number of pizzas and   is the number of calzones One Guy's Pizza produces. If One Guy produces pizzas alone, the cost function is:   (   ) = 4   . If One Guy produces calzones alone, the cost function is:   (   ) = 0.8   . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones. . Calculate One Guy's degree of economies of scope if they produce 1,024 pizzas and 243 calzones.

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In our analysis, it is best to treat capital as if it was:

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Consider the following statements when answering this question: I. If the marginal product of labor falls whenever more labor is used, and labor is the only factor of production used by the firm, than at every output level the firm's short-run average variable cost exceeds marginal cost. II) If labor obeys the law of diminishing returns, and is the only factor of production used by the firm, then at every output level short-run average variable costs exceed marginal costs.

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A paper company dumps nondegradable waste into a river that flows by the firm's plant. The firm estimates its production function to be: Q = 6KW, where Q = annual paper production measured in pounds, A paper company dumps nondegradable waste into a river that flows by the firm's plant. The firm estimates its production function to be: Q = 6KW, where Q = annual paper production measured in pounds,   of capital, and   of polluted water dumped into the river per year. The marginal products of capital and labor are given as follows: MP<sub>K</sub> = 6W MP<sub>W</sub> = 6K The firm currently faces no environmental regulation in dumping waste into the river. Without regulation, it costs the firm $7.50 per gallon dumped. The firm estimates a $30 per hour rental rate on capital. The operating budget for capital and waste water is $300,000 per year. a. Determine the firm's optimal ratio of waste water to capital. b. Given the firm's $300,000 budget, how much capital and waste water should the firm employ? How much output will the firm produce? c. The state environmental protection agency plans to impose a $7.50 effluent fee for each gallon that is dumped. Assuming that the firm intends to maintain its pre-fee output, how much capital and waste water should the firm employ? How much will the firm pay in effluent fees? What happens to the firm's cost as a result of the effluent fee? of capital, and A paper company dumps nondegradable waste into a river that flows by the firm's plant. The firm estimates its production function to be: Q = 6KW, where Q = annual paper production measured in pounds,   of capital, and   of polluted water dumped into the river per year. The marginal products of capital and labor are given as follows: MP<sub>K</sub> = 6W MP<sub>W</sub> = 6K The firm currently faces no environmental regulation in dumping waste into the river. Without regulation, it costs the firm $7.50 per gallon dumped. The firm estimates a $30 per hour rental rate on capital. The operating budget for capital and waste water is $300,000 per year. a. Determine the firm's optimal ratio of waste water to capital. b. Given the firm's $300,000 budget, how much capital and waste water should the firm employ? How much output will the firm produce? c. The state environmental protection agency plans to impose a $7.50 effluent fee for each gallon that is dumped. Assuming that the firm intends to maintain its pre-fee output, how much capital and waste water should the firm employ? How much will the firm pay in effluent fees? What happens to the firm's cost as a result of the effluent fee? of polluted water dumped into the river per year. The marginal products of capital and labor are given as follows: MPK = 6W MPW = 6K The firm currently faces no environmental regulation in dumping waste into the river. Without regulation, it costs the firm $7.50 per gallon dumped. The firm estimates a $30 per hour rental rate on capital. The operating budget for capital and waste water is $300,000 per year. a. Determine the firm's optimal ratio of waste water to capital. b. Given the firm's $300,000 budget, how much capital and waste water should the firm employ? How much output will the firm produce? c. The state environmental protection agency plans to impose a $7.50 effluent fee for each gallon that is dumped. Assuming that the firm intends to maintain its pre-fee output, how much capital and waste water should the firm employ? How much will the firm pay in effluent fees? What happens to the firm's cost as a result of the effluent fee?

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In a short-run production process, the marginal cost is rising and the average total cost is falling as output is increased. Thus, marginal cost is:

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