Exam 19: Cost Minimization
Exam 1: Budget Constraint58 Questions
Exam 1: A: Budget Constraint30 Questions
Exam 2: Preferences49 Questions
Exam 2: A: Preferences30 Questions
Exam 3: Utility57 Questions
Exam 3: A: Utility29 Questions
Exam 4: Choice63 Questions
Exam 4: A: Choice31 Questions
Exam 5: Demand79 Questions
Exam 5: A: Demand22 Questions
Exam 6: Revealed Preference58 Questions
Exam 6: A: Revealed Preference26 Questions
Exam 7: Slutsky Equation51 Questions
Exam 7: A: Slutsky Equation30 Questions
Exam 8: Buying and Selling75 Questions
Exam 8: A: Buying and Selling30 Questions
Exam 9: Intertemporal Choice61 Questions
Exam 9: A: Intertemporal Choice30 Questions
Exam 10: Asset Markets46 Questions
Exam 10: A: Asset Markets30 Questions
Exam 11: Uncertainty39 Questions
Exam 11: A: Uncertainty25 Questions
Exam 12: Risky Assets16 Questions
Exam 12: A: Risky Assets10 Questions
Exam 13: Consumers Surplus42 Questions
Exam 13: A: Consumers Surplus30 Questions
Exam 14: Market Demand101 Questions
Exam 14: A: Market Demand25 Questions
Exam 15: Equilibrium48 Questions
Exam 15: A: Equilibrium20 Questions
Exam 16: Auctions36 Questions
Exam 16: A: Auctions25 Questions
Exam 17: Technology52 Questions
Exam 17: A: Technology30 Questions
Exam 18: Profit Maximization52 Questions
Exam 18: A: Profit Maximization21 Questions
Exam 19: Cost Minimization77 Questions
Exam 19: A: Cost Minimization26 Questions
Exam 20: Cost Curves51 Questions
Exam 20: A: Cost Curves20 Questions
Exam 21: Firm Supply41 Questions
Exam 21: A: Firm Supply15 Questions
Exam 22: Industry Supply49 Questions
Exam 22: A: Industry Supply33 Questions
Exam 23: Monopoly76 Questions
Exam 23: A: Monopoly30 Questions
Exam 24: Monopoly Behavior34 Questions
Exam 24: A: Monopoly Behavior20 Questions
Exam 25: Factor Markets24 Questions
Exam 25: A: Factor Markets20 Questions
Exam 26: Oligopoly56 Questions
Exam 26: A: Oligopoly30 Questions
Exam 27: Game Theory34 Questions
Exam 27: A: Game Theory25 Questions
Exam 28: Game Applications28 Questions
Exam 28: A: Game Applications25 Questions
Exam 29: Behavioral Economics34 Questions
Exam 30: Exchange68 Questions
Exam 30: A: Exchange30 Questions
Exam 31: Production35 Questions
Exam 31: A: Production25 Questions
Exam 32: Welfare27 Questions
Exam 32: A: Welfare25 Questions
Exam 33: Externalities42 Questions
Exam 33: A: Externalities25 Questions
Exam 34: Information Technology24 Questions
Exam 34: A: Information Technology15 Questions
Exam 35: Public Goods26 Questions
Exam 35: A: Public Goods20 Questions
Exam 36: Asymmetric Information31 Questions
Exam 36: A: Asymmetric Information20 Questions
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The production function is f (L, M) = 4
, where L is the number of units of labor and M is the number of machines used. If the cost of labor is $49 per unit and the cost of machines is $16 per unit, then the total cost of producing 5 units of output will be
(Multiple Choice)
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Nadine has a production function 4x1 + x2. If the factor prices are $12 for factor 1 and $2 for factor 2, how much will it cost her to produce 30 units of output?
(Multiple Choice)
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Nadine has a production function 2x1 + x2. If the factor prices are $8 for factor 1 and $5 for factor 2, how much will it cost her to produce 70 units of output?
(Multiple Choice)
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An orange grower has discovered a process for producing oranges that requires two inputs. The production function is Q = min{2x1, x2}, where x1 and x2 are the amounts of inputs 1 and 2 that he uses. The prices of these two inputs are w1 = $5 and w2 = $10, respectively. The minimum cost of producing 160 units is therefore
(Multiple Choice)
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If output is produced according to Q = 4L + 6K, the price of K is $12, and the price of L is $20, then the cost-minimizing combination of K and L capable of producing 96 units of output is
(Multiple Choice)
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A firm with the production function f (x1, x2, x3, x4) =min{x1, x2, x3, x4} faces input prices w1 = $1, w2 = $5,w3 = $5, w4 = $3 for factors 1, 2, 3, and 4. The firm must use at least 10 units of factor 2. The lowest cost at which it can produce 100 units of output is
(Multiple Choice)
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As assistant vice president in charge of production for a computer firm, you are asked to calculate the cost of producing 170 computers. The production function is q= min{x, y} where x and y are the amounts of two factors used. The price of x is $18 and the price of y is$10. What is your answer?
(Multiple Choice)
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A competitive firm uses three factors of production. Its production function is f (x, y, z) =
. Originally the factor prices were wx = $1, wy = $2, and wz = $3. The prices of factors x and z decreased to half of their previous levels, but the price of factor y stayed constant. The cost of production
(Multiple Choice)
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Rocco's Pasta Bar makes manicotti according to an old family recipe which states M = min{
, 3P}, where M, C, and P are pounds of manicotti, cheese, and pasta respectively. If cheese costs $3 per pound and pasta costs $1 per pound, how much would it cost to produce 10 pounds of manicotti in the cheapest way possible?
(Multiple Choice)
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A competitive firm uses two inputs, x and y. Total output is the square root of x times the square root of y.The price of x is $17 and the price of y is $11. The company minimizes its costs per unit of output and spends $517 on x. How much does it spend on y?
(Multiple Choice)
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In the short run, a firm which has production function f (L, M) = 4
must use 4 machines. If the cost of labor is $4 per unit and the cost of machines is $4 per unit, the short-run total cost of producing 48 units of output is
(Multiple Choice)
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If the production function is f (x1, x2) = min{x1, x2},then the cost function is c(w1, w2, y) = min{w1, w2}y.
(True/False)
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Douffelberry juice is a mild intoxicant, prized for facilitating conversation among university administrators but not otherwise valued. The berry does not travel well,so it must be squeezed on the farm where it is grown.Baskets of berries, B, are produced using ounces of seeds, S, and hours of labor, L, according to a production function B =
. Gallons of juice, J, are made from baskets of berries and hours of labor according to the production function J = min{B, L}. If seeds cost $9 per ounce and labor costs $9 per hour, what is the cost of producing each gallon of douffelberry juice?
(Multiple Choice)
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A firm has production function f (x1, x2, x3, x4) =min{x1, x2} + min{x3, x4}. This firm faces competitive factor markets where the prices for the four factors arew1 = $7, w2 = $8, w3 = $6, and w4 = $5. The firm must use at least 20 units of factor 2. The cost of producing 100 units in the cheapest possible way is
(Multiple Choice)
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The total cost function c(w1, w2, y) expresses the cost per unit of output as a function of input prices and output.
(True/False)
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A company can rent one of two copying machines. The first costs $34 a month to rent and costs an additional 2 cents per copy to use. The second costs $107 a month to rent and an additional 1 cent per copy to use. How many copies would the company need to make per month in order for it to be worthwhile to rent the second machine?
(Multiple Choice)
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A new metal alloy is discovered that uses copper and zinc in fixed proportions where each unit of the alloy requires 2 units of zinc and 2 units of copper. If no other inputs are required, if the price of zinc is $3 per unit, and the price of copper is $3 per unit and if total output is 5,000 units, what is the average cost per unit of output?
(Multiple Choice)
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Ben runs a cookie factory. His cookies are made with sugar, peanut oil, and soybean oil. The number of boxes of cookies that he produces is f (su, po, so) = min{su, po + 2so}, where su is the number of bags of sugar, po the number of canisters of peanut oil, and so the number of canisters of soybean oil that he uses. The price of a bag of sugar is $12. The price of a canister of peanut oil is $6. The price of a canister of soybean oil is $19. If Ben makes 254 boxes of cookies in the cheapest way possible, how many canisters of soybean oil will he use?
(Multiple Choice)
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The editors at Snoozeweek, a news magazine, constantly alter the proportion of celebrity photographs and mundane news stories so as to maximize the number of copies sold. A statistical consultant has estimated sales to be S = 1,000C0.60N 0.50, where C is the number of celebrity photographs and N is column inches of news stories. If the editors only have $11,000 to spend on each edition with celebrity photos costing $400 each and news stories costing $10 per column inch, what should the editors do?
(Multiple Choice)
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Douffelberry juice is a mild intoxicant, prized for facilitating conversation among university administrators but not otherwise valued. The berry does not travel well,so it must be squeezed on the farm where it is grown.Baskets of berries, B, are produced using ounces of seeds, S, and hours of labor, L, according to a production function B =
. Gallons of juice, J, are made from baskets of berries and hours of labor according to the production function J = min{B, L}. If seeds cost $16 per ounce and labor costs $1 per hour, what is the cost of producing each gallon of douffelberry juice?
(Multiple Choice)
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