The weighted voting system [ 27 : 10 , 8 , 6 , 4 , 2 ] represents a partnership among five people ( P 1 , P 2 , P 3 , P 4 and P 5 ). You are P 5 the one with two votes. You want to increase your power in the partnership and are prepared to buy one share (one share equals one vote) from any of the other partners. Partners P 1 , P 2 and P 3 are each willing to sell cheap ($1000 for one share), but P 4 is not being quite as cooperative-she wants $5000 for one of her shares. Given that you still want to buy one share, from whom should you buy it? Use the Banzhaf power index for your calculations. Explain your answer.
The weighted voting system [ 27 : 10 , 8 , 6 , 4 , 2 ] represents a partnership among five people ( P 1 , P 2 , P 3 , P 4 and P 5 ). You are P 5 the one with two votes. You want to increase your power in the partnership and are prepared to buy one share (one share equals one vote) from any of the other partners. Partners P 1 , P 2 and P 3 are each willing to sell cheap ($1000 for one share), but P 4 is not being quite as cooperative-she wants $5000 for one of her shares. Given that you still want to buy one share, from whom should you buy it? Use the Banzhaf power index for your calculations. Explain your answer.
Solution Summary: The author explains the Benzhaf power distribution, which gives a complete distribution of the contribution of every player in the voting system.
The weighted voting system
[
27
:
10
,
8
,
6
,
4
,
2
]
represents a partnership among five people (
P
1
,
P
2
,
P
3
,
P
4
and
P
5
). You are
P
5
the one with two votes. You want to increase your power in the partnership and are prepared to buy one share (one share equals one vote) from any of the other partners. Partners
P
1
,
P
2
and
P
3
are each willing to sell cheap ($1000 for one share), but
P
4
is not being quite as cooperative-she wants $5000 for one of her shares. Given that you still want to buy one share, from whom should you buy it? Use the Banzhaf power index for your calculations. Explain your answer.
a) Find the scalars p, q, r, s, k1, and k2.
b) Is there a different linearly independent eigenvector associated to either k1 or k2? If yes,find it. If no, briefly explain.
Plz no chatgpt answer Plz
Will upvote
1/ Solve the following:
1 x +
X + cos(3X)
-75
-1
2
2
(5+1) e
5² + 5 + 1
3 L
-1
1
5² (5²+1)
1
5(5-5)
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