Refer to the weighted voting system and the Banzhaf definition of ...

[@Brianna17]

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

[Qarqy]

Answer 1

10

Answer 2

10

[SAVANNAHHOOPER23]

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

[LVPMS]

Answer 1

2

Answer 2

5

[Sufayan.ah]

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]

Answer 1

4

Answer 2

P₃ and P₄ have the same power.

[SO00]

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]

giving that player no more power.

[shenderson6]

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

[juiceman1987]

Answer 1

31.

Answer 2

5.