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Author Question: Refer to the weighted voting system and the Banzhaf definition of power. (The four players are P1, ... (Read 1073 times)

@Brianna17

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Question 1

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

The number of coalitions having exactly two players is
◦ 5
◦ 1
◦ 10
◦ 20
◦ none of these

Question 2

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

The number of coalitions having exactly three players is
◦ 20
◦ 5
◦ 10
◦ 1
◦ none of these


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SAVANNAHHOOPER23

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Question 1

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

The number of winning coalitions having exactly three players is
◦ 10
◦ 5
◦ 1
◦ 2
◦ none of these

Question 2

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

The number of coalitions having exactly four players is
◦ 1
◦ 5
◦ 20
◦ 10
◦ none of these




Sufayan.ah

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Question 1

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

The number of winning coalitions having exactly four players is
◦ 3
◦ 4
◦ 2
◦ 1
◦ none of these

Question 2

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

In this weighted voting system,
◦ P3 has three times as much power as P4.
◦ P3 has twice as much power as P4.
◦ P3 and P4 have the same power.
◦ P3 has four times as much power as P5.
◦ none of these



juliaf

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Answer 1

4

Answer 2

P3 and P4 have the same power.



SO00

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Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

In this weighted voting system, giving any individual player one more vote has the effect of
◦ giving that player 1/19 more power.
◦ giving that player 1/31 more power.
◦ giving that player no more power.
◦ giving that player 1/5 more power.
◦ none of these



BUTTHOL369

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shenderson6

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Question 1

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

The number of coalitions is
◦ 31.
◦ 120.
◦ 15.
◦ 63.
◦ none of these

Question 2

Refer to the weighted voting system and the Banzhaf definition of power. (The five players will be called P1, P2, P3, P4, and P5.)

The number of winning coalitions is
◦ 10.
◦ 5.
◦ 15.
◦ 3.
◦ none of these




 

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