Question

You are a bidder in an independent private values auction, and you value the object at...

You are a bidder in an independent private values auction, and you value the object at $5,500. Each bidder perceives that valuations are uniformly distributed between $1,000 and $9,000. Determine your optimal bidding strategy in a first-price, sealed-bid auction when the total number of bidders (including you) is:

a. 2 bidders.

Bid: $______


b. 10 bidders.

Bid: $______


c. 100 bidders.

Bid: $______

Homework Answers

Answer #1

The formula to calculate the:

Bid = V - (V - L) / N

Where,

V = Bidder's own valuation

L = Lowest valuation

N = Number of bidders

a) When the total number of bidders (including you) is 2,

Bid = 5,500 - (5,500 - 1,000) / 2

      = $3,250

b) When the total number of bidders (including you) is 10,

Bid = 5,500 - (5,500 - 1,000) / 10

      = $5,050

c) When the total number of bidders (including you) is 100,

Bid = 5,500 - (5,500 - 1,000) / 100

      = $5,455

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
You are a bidder in an independent private values auction, and you value the object at...
You are a bidder in an independent private values auction, and you value the object at $4,000. Each bidder perceives that valuations are uniformly distributed between $1,000 and $7,000. Determine your optimal bidding strategy in a first-price, sealed-bid auction when the total number of bidders (including you) is: a. 2 bidders. Bid: $ _______ b. 10 bidders. Bid: $ _______ c. 100 bidders. Bid: $_______
4. You are a bidder in an independent private values auction, and you value the object...
4. You are a bidder in an independent private values auction, and you value the object at $3,500. Each bidder perceives that valuations are uniformly distributed between $500 and $7,000. Determine your optimal bidding strategy in a first-price, sealed-bid auction when the total number of bidders (including you) is: a. 2 bidders. Bid: $ b. 10 bidders. Bid: $ c. 100 bidders. Bid: $
You are a bidder in an independent private values auction. Each bidder perceives that valuations are...
You are a bidder in an independent private values auction. Each bidder perceives that valuations are evenly distributed between $100 and $1,000. If there is a total of three bidders and your own valuation of the item is $900, describe your strategy (how you would behave) and your optimal bidding in: a. A first-price, sealed-bid auction. b. A Dutch auction. c. A second-price, sealed-bid auction. d. An English auction. Explain and/or show your work.
Private Value First Price Auction There are 4 bidders in a first price auction: player 1,...
Private Value First Price Auction There are 4 bidders in a first price auction: player 1, 2, 3 and 4. You are player 1 and your private value of the object is 0.8. You believe that the values of player 2, 3, and 4 are uniformly distributed between [0,1]. If you win by bidding b, your payoff is 0.8-b. Your opponents’ bidding strategy can be represented by avi, i=2,3, with vi the corresponding private value of each of your opponents,...
Consider 45 risk-neutral bidders who are participating in a second-price, sealed-bid auction. It is commonly known...
Consider 45 risk-neutral bidders who are participating in a second-price, sealed-bid auction. It is commonly known that bidders have independent private values. Based on this information, we know the optimal bidding strategy for each bidder is to: A. bid their own valuation of the item. B. shade their bid to just below their own valuation. C. bid according to the following bid function: b = v − (v − L)/n. D. bid one penny above their own valuation to ensure...
There are two bidders bidding for one object. Each one’s value of the object is his...
There are two bidders bidding for one object. Each one’s value of the object is his private information and independent of the other’s, with their values at v1=500 and v2=600. They simultaneously submit their bids b1 and b2. The one with the higher bid wins the auction but pays the loser’s bid (the second highest price). If b2=500, should bidder 1 try to win or lose? and how much should bidder 1 bid?
Consider an auction where n identical objects are offered, and there are {n + 1) bidders....
Consider an auction where n identical objects are offered, and there are {n + 1) bidders. The actual value of an object is the same for all bidders and equal for all objects, but each bidder gets only an independent estimate, subject to error, of this common value. The bidders submit sealed bids. The top n bidders get one object each, and each pays the next highest bid. What considerations will affect your bidding strategy? How?
Consider a first-price sealed-bid auction. Suppose bidders' valuations are v1=10 and v2=10. Suppose bidder 2 submits...
Consider a first-price sealed-bid auction. Suppose bidders' valuations are v1=10 and v2=10. Suppose bidder 2 submits a bid b2=10. Then, in a Nash equilibrium in pure strategies bidder 1 must be submitting a bid equal to ______. In this Nash equilibrium, bidder 1's payoff is equal to ______. Please explain!!
Consider an auction where n identical objects are offered and there are n+ 1 bidders. The...
Consider an auction where n identical objects are offered and there are n+ 1 bidders. The true value of each object is the same for all bidders and for all objects but each bidder gets only an independent unbiased estimate of this common value. Bidders submit sealed bids and the top n bidders get one object each and each pays her own bid. Suppose you lose. What conclusion might you draw from losing? How will this affect your bidding strategy?...
After a first-price, sealed bid common values auction, John, another bidder, laughs at you because you...
After a first-price, sealed bid common values auction, John, another bidder, laughs at you because you won the auction by bidding $100,000 and the average value of all the bids is only $70,000. The standard of deviation of the bids is $10,000. a. How is this the winner’s curse? Explain b. John claims that he is 100% certain you will find out soon that you overbid and the actual value will be less than $100,000. Can John be wrong? Explain.