Exam 15: Auctions
Exam 1: Introduction to Game Theory35 Questions
Exam 2: Noncooperative, One-Time, Static Games86 Questions
Exam 3: Focal-Point and Evolutionary Equilibria32 Questions
Exam 4: Infinitely-Repeated, Static Games37 Questions
Exam 5: Finitely-Repeated, Static Games40 Questions
Exam 6: Mixing Pure Strategies51 Questions
Exam 7: Static Games With Continuous Strategies24 Questions
Exam 8: Imperfect Competition52 Questions
Exam 9: Perfect Competition and Monopoly33 Questions
Exam 10: Strategic Trade Policy35 Questions
Exam 11: Dynamic Games With Complete47 Questions
Exam 12: Bargaining54 Questions
Exam 13: Pure Strategies With Uncertain Payoffs65 Questions
Exam 14: Torts and Contracts45 Questions
Exam 15: Auctions44 Questions
Exam 16: Dynamic Games With Incomplete Information34 Questions
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Bidder Bid per share Shares A \ 50 5,000 B \ 45 10,000 C \ 40 40,000 D \ 40 25,000 E \ 35 10,000 F \ 30 15,000 G \ 20 35,000 TABLE 15.3
-Suppose that Magnum Opus Corporation announces that it intends to go public by offering 100,000 shares using a multiple-item Dutch auction. Table 15.3 summarizes the offer price and number of shares of each bidder. If the objective of the auction is to maximize sales revenues, the seller's reservation price is:
(Multiple Choice)
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Three individuals are bidding for a house. The individuals' private values are V1 = $298,000, V2 = $310,000 and V3 = $322,000. It is generally believed that the lowest and highest possible values of the house are $250,000 and $350,000, respectively. Individual 2's optimal strategy is to submit a bid of:
(Multiple Choice)
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Bidder Bid per share Shares A \ 70 200,000 B \ 50 50,000 C \ 45 50,000 D \ 40 100,000 E \ 35 50,000 F \ 30 100,000 G \ 20 100,000 TABLE 15.2
-Consider the information provided in Table 15.2, which represents bids in a multiple-item Dutch auction in which the seller wishes to dispose 500,000 shares. The lowest bid per share that will dispose of the entire offering is:
(Multiple Choice)
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In a sealed-bid, first-price auctions with independent private values:
(Multiple Choice)
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Three individuals are bidding for a house. The individuals' private values are V1 = $298,000, V2 = $310,000 and V3 = $322,000. It is generally believed that the lowest and highest possible values of the house are $250,000 and $350,000, respectively. Individual 1's optimal strategy is to submit a bid of:
(Multiple Choice)
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(60)
Moe, Larry, Curly, and Shemp are bidding Groucho Marx' rubber duck. Their individualprivate values of the rubber duck are VM = $50,000, VL = $60,000, VC = $70,000 and VS = $80,000. It is generally believed that the lowest and highest possible values of the house are $40,000 and $100,000, respectively. Larry's optimal strategy is to submit a bid of:
(Multiple Choice)
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An auction involving multiple bids for blocks of identical items in which the seller accepts the lowest bid that will dispose of the entire amount placed at auction is called a:
(Multiple Choice)
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Bidder Bid per share Shares A \ 100 100,000 B \ 90 200,000 C \ 75 300,000 D \ 50 200,000 E \ 40 300,000 F \ 30 100,000 G \ 25 50,000 TABLE 15.1
-Consider the information provided in Table 15.1. Suppose that seller retains the right to stop the bidding at any price. The objective of the auction is to maximize sales revenues. At the selected bid price, the sellers revenues are:
(Multiple Choice)
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In an English auction with perfect information, the winner of the auction is the bidder who values the object:
(Multiple Choice)
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Bidder Bid per share Shares A \ 100 100,000 B \ 90 200,000 C \ 75 300,000 D \ 50 200,000 E \ 40 300,000 F \ 30 100,000 G \ 25 50,000 TABLE 15.1
-Consider the information provided in Table 15.1. If the seller disposes of the entire offering, the auction will raise:
(Multiple Choice)
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In a sealed-bid, second-price auction with perfect information, the winner of the auction is:
(Multiple Choice)
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Bidder Bid per share Shares A \ 50 5,000 B \ 45 10,000 C \ 40 40,000 D \ 40 25,000 E \ 35 10,000 F \ 30 15,000 G \ 20 35,000 TABLE 15.3
-Suppose that Magnum Opus Corporation announces that it intends to go public by offering 100,000 shares using a multiple-item Dutch auction. Table 15.3 summarizes the offer price and number of shares of each bidder. If the objective of the auction is to maximize sales revenues, total revenues at the seller's reservation price is:
(Multiple Choice)
4.9/5
(73)
In a Dutch auction with imperfect information, the winner of the auction is the bidder who values the object:
(Multiple Choice)
4.7/5
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In a Dutch auction with perfect information, the winner of the auction is the bidder who values the object:
(Multiple Choice)
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In a sealed-bid, first-price auction in which the bidding increment is $0.01:
(Multiple Choice)
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Moe, Larry, Curly, and Shemp are bidding Groucho Marx' rubber duck. Their individualprivate values of the rubber duck are VM = $50,000, VL = $60,000, VC = $70,000 and VS = $80,000. It is generally believed that the lowest and highest possible values of the house are $40,000 and $100,000, respectively. Shemp's optimal strategy is to submit a bid of:
(Multiple Choice)
4.9/5
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Moe, Larry, Curly, and Shemp are bidding Groucho Marx' rubber duck. Their individualprivate values of the rubber duck are VM = $50,000, VL = $60,000, VC = $70,000 and VS = $80,000. It is generally believed that the lowest and highest possible values of the house are $40,000 and $100,000, respectively. Curly's optimal strategy is to submit a bid of:
(Multiple Choice)
4.7/5
(88)
Bidder Bid per share Shares A \ 70 200,000 B \ 50 50,000 C \ 45 50,000 D \ 40 100,000 E \ 35 50,000 F \ 30 100,000 G \ 20 100,000 TABLE 15.2
-Consider the information provided in Table 15.2. If the seller disposes of the entire offering, the auction will raise:
(Multiple Choice)
4.9/5
(84)
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