A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
A market game has two buyers and one seller. Seller 1 has a watch whose worth for him is ₹200
and he offers it for sale. Players 2 and 3 are two potential buyers who do not own a watch. The
worth of watch is ₹280 for one buyer (player 2) and ₹300 for the other buyer (player 3). Each buyer
is interested in paying the lowest price for the watch and unwilling to pay more than the watch's
worth to him. Describe the game in coalition form and answer the given
A published solution is not available for this question yet.
Suppose that you receive a piece of e-mail whose subject line contains the phrase “check this out”
(a popular phrase among scammers). Based just on this and without looking at the sender or the
message content, what is the chance that the message is spam? Suppose that 40% of all your
emails are spam and the remaining 60% are emails you want to receive. Suppose that 1% of all
spam messages contain the phrase “check this out” in their subject lines, while 0.4% of all non-
spam messages contain this phrase.
Based on the above data, answer the given subquestions
What is the total probability of having the phrase “check this out” in subject line of an email?
6406533516950.
0.64
6406533516951.
0.064
6406533516952.
0.0064
6406533516953.
0.00064
A published solution is not available for this question yet.
Suppose that you receive a piece of e-mail whose subject line contains the phrase “check this out”
(a popular phrase among scammers). Based just on this and without looking at the sender or the
message content, what is the chance that the message is spam? Suppose that 40% of all your
emails are spam and the remaining 60% are emails you want to receive. Suppose that 1% of all
spam messages contain the phrase “check this out” in their subject lines, while 0.4% of all non-
spam messages contain this phrase.
Based on the above data, answer the given subquestions
What is the probability that the message is spam if subject contains the phrase “check this out”?
6406533516954.
0.625
6406533516955.
0.0625
6406533516956.
0.00625
6406533516957.
0.000625
A published solution is not available for this question yet.
Five bidders with private valuations uniformly distributed between 0 and 1 participate in a sealed
bid first price auction. Assuming that everyone is playing the symmetric equilibrium bidding
strategy answer the given subquestions:
Optimal bid for a bidder with valuation 0.75 will be
6406533516972.
0.7
6406533516973.
0.6
6406533516974.
0.5
6406533516975.
0.75
A published solution is not available for this question yet.
Five bidders with private valuations uniformly distributed between 0 and 1 participate in a sealed
bid first price auction. Assuming that everyone is playing the symmetric equilibrium bidding
strategy answer the given subquestions:
The expected revenue of the seller in this auction scenario will be
6406533516976.
4/5
6406533516977.
3/5
6406533516978.
2/3
6406533516979.
2/5
A published solution is not available for this question yet.
Suppose a search engine has two ad slots that it can sell. Slot **a** has a clickthrough rate of 10 and
slot **b** has a clickthrough rate of 5. There are three advertisers who are interested in these slots.
Advertiser **x** values click at 3 per click, advertiser **y** values click at 2 per click, and advertiser **z**
values click at 1 per click.
Based on the above data, answer the given subquestions
Total valuation of socially optimal allocation will be __________
A published solution is not available for this question yet.
Suppose a search engine has two ad slots that it can sell. Slot **a** has a clickthrough rate of 10 and
slot **b** has a clickthrough rate of 5. There are three advertisers who are interested in these slots.
Advertiser **x** values click at 3 per click, advertiser **y** values click at 2 per click, and advertiser **z**
values click at 1 per click.
Based on the above data, answer the given subquestions
VCG price for slot **a** will be _________
A published solution is not available for this question yet.
Suppose a search engine has two ad slots that it can sell. Slot **a** has a clickthrough rate of 10 and
slot **b** has a clickthrough rate of 5. There are three advertisers who are interested in these slots.
Advertiser **x** values click at 3 per click, advertiser **y** values click at 2 per click, and advertiser **z**
values click at 1 per click.
Based on the above data, answer the given subquestions
VCG price for slot **b** will be _________
A published solution is not available for this question yet.
A man dies, leaving an estate worth 500 units. The deceased has two creditors; one’s claim is 400
units, and the other’s claim, 300 units. The division of the estate between them is carried out
according to the contested garment principle.
Based on the above data, answer the given subquestions
Creditor 1 with claim 400 units gets
6406533516998.
350
6406533516999.
300
6406533517000.
200
6406533517001.
250
A published solution is not available for this question yet.
A man dies, leaving an estate worth 500 units. The deceased has two creditors; one’s claim is 400
units, and the other’s claim, 300 units. The division of the estate between them is carried out
according to the contested garment principle.
Based on the above data, answer the given subquestions
Creditor 2 with claim 300 units gets
6406533517002.
150
6406533517003.
300
6406533517004.
200
6406533517005.
250
A published solution is not available for this question yet.
Suppose 5 numbers are drawn independently from the uniform distribution on the interval [0, 1]
and then sorted from smallest to largest. The expected value of the number in second position on
the list is
6406533517009.
5/6
6406533517010.
2/3
6406533517011.
1/2
6406533517012.
1/3
A published solution is not available for this question yet.
Consider following two statements:
1. Crowd can be wrong even if everyone in the crowd is rational and everyone takes the same
action.
2. Aggregate behaviour of many people with limited information can sometimes produce very
accurate results.
Which statement(s) is (are) true?
6406533517017.
Only 1
6406533517018.
Only 2
6406533517019.
Both 1 and 2
6406533517020.
None of these
A published solution is not available for this question yet.
A stable matching system is necessarily a system under which everyone is
satisfied.
6406533517022.
A matching system is stable when an unmatched pair may find it beneficial to
deviate from the matching and form their own match.
6406533517023.
A stable matching system is necessarily a system under which everyone is
satisfied & A matching system is stable when an unmatched pair may find it beneficial to deviate
from the matching and form their own match.
6406533517024.
None of these
A published solution is not available for this question yet.