MICROECONOMICS
null Edition
ISBN: 9780134519494
Author: Acemoglu
Publisher: PEARSON
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Question
Chapter 7, Problem 12Q
(a)
To determine
The gain that a buyer will get with the given reservation value of $10 and with the asking price of $8.
(b)
To determine
The buyer will accept the offer at the lowest ask price.
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Students have asked these similar questions
In a sealed-bid, second-price auction with complete information, the winner is the bidder who submits the second-highest price, but pays the price submitted by the highest bidder. Do you agree? Explain.
Say that you are bidding in a sealed-bid auction and that you really want the item being auctioned. Winning it would be worth $500 to you. Say you expect the next-highest bidder to bid $300.a. In a standard “highest-bid” auction, what bid would a rational person make?
The rational choice is to bid $500 since that is what the item is worth to you.
The rational choice is to bid a little bit more than $300 because that is the expected next-highest bid.
The rational choice is to bid just under $500 so that you have a higher chance of winning the auction and would still have a net benefit.
The rational choice is to bid over $500 to guarantee that you win the item.
b. In a Vickrey auction, what bid would he make?
The rational choice is to bid slightly more than $500.
The rational choice is to bid $500.
The rational choice is to bid slightly less than $500.
The rational choice is to bid slightly more than $300.
When Home depot charges $93 for a children's game, they sell 100 units. When they charge $85, they sell 120 units.
If they were to give away the game for free, how many units (Q) would be demanded?
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Similar questions
- If there is only one buyer and one seller meeting to exchange, then any price that they agree upon must be between the willingness to pay of the buyer and the willingness to sell of the seller.True or Falsearrow_forwardUse the expected value information to illustrate how having more bidders in an oral auction will likely result in a higher winning bid.arrow_forwardExplain why a player in a sealed-bid, second-price auction would never submit a bid that exceeds his or her true value of the object being sold. (Hint: What if all players submitted bids greater than their valuations of the object?)arrow_forward
- Consider the following scenarios in the Ultimatum game, viewed from the perspective of the Recipient. Assume that the Recipient is motivated by negative reciprocity and will gain $15 of value from rejecting an offer that is strictly less than 50 percent of the total amount to be divided between the two players by the Proposer. Assume that the Proposer can only make offers in increments of $1. If the pot is $30, what is the minimum offer that the Responder will accept? What percent of the pie is this amount? The minimum offer that will be accepted is S. which represents percent of the pie. If the pot is $100, what is the minimum offer that the Responder will accept? What percent of the pie is this amount? The minimum offer that will be accepted is S, which represents percent of the pie. (Round answers to 2 decimal places as needed)arrow_forwardThere are five students who are looking to buy one second-hand textbook each. Their willingness-to-pay are $5, $6, $8, $12, and $15, respectively. Based on this information, which of the following statements is correct? Select one: a. If a seller is one of many identical sellers and his reservation price is $8, then he is guaranteed to sell his textbook. b. To sell three books, the maximum price that can be charged is $8. c. The student with a willingness-to-pay of $15 is the richest. d. Their willingness-to-pay indicates an upward-sloping demand curve.arrow_forwardConsider the following situation: five individuals are participating in an auction for an old bicycle used by a famous cyclist. The table below provides the bidders' valuations of the cycle. The auctioneer starts the bid at an offer price far above the bidders' values and lowers the price in increments until one of the bidders accepts the offer. Bidder Value ($) Roberto 750 Claudia 700 Mario 650 Bradley 600 Michelle 550 What is the optimal strategy of each player in this case? Who will win the auction if each bidder places his or her optimal bid? If Claudia wins the auction, how much surplus will she earn?arrow_forward
- Your friend bought two tickets to see James Taylor play at the Save-On Center, but now her partner can’t make it. You knew about the concert, but you decided you’re not a big enough fan to pay $100 for a ticket. On the other hand, she would have bought tickets even if they cost $150 each. If you assume that she cannot sell the ticket anywhere else, what is the minimum price you can offer her for the ticket that she will accept? Explain your answer.arrow_forwardWhy it is unwise to bid less than your valuation of the good in a sealed bid second-price auction. In the first price sealed bid auction, a player gets a positive payoff by doing bid shading. Explain the tradeoff between biding lower than the value of the object and biding very close to value of the object.arrow_forwardPJ has been owning a City Golf, model 2004 for the past 15 years and now plans to sell it. Town auctioneers has offered to sell his car at their next auction. This is the first time PJ is hearing at an auction. PJ has approached you to explain to him what auction means and asked you if he should sell his car on auction or not. Briefly explain to PJarrow_forward
- When Target charges $96 for a children's game, they sell 100 units. When they charge $85, they sell 120 units. If they were to give away the game for free, how many units (Q) would be demanded? (Answer is NOT infinity) Enter as a value. ROUND TO THE NEAREST WHOLE NUMBER.arrow_forwardThe demand and supply curves for the Snoopy and Charlie Brown game is given by the following equations: Demand Curve: Qd = -P + 70 Supply Curve: Qs = 2P - 20 The equilibrium price of the Snoopy and Charlie Brown game is _____, and the equilibrium quantity of the Snoopy and Charlie Brown game is ____. A. $20.00; 35 B. $25.00; 60 C. $30.00; 40 D. $40.00; 120arrow_forwardDiscrete All-Pay Auction: In Section 6.1.4 we introduced a version of an all- pay auction that worked as follows: Each bidder submits a bid. The highest bidder gets the good, but all bidders pay their bids. Consider an auction in which player 1 values the item at 3 while player 2 values the item at 5. Each player can bid either 0, 1, or 2. If player i bids more than player j then i wins the good and both pay. If both players bid the same amount then a coin is tossed to determine who gets the good, but again both pay. a. Write down the game in matrix form. Which strategies survive IESDS? b. Find the Nash equilibria for this game.arrow_forward
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