Find the Banzhaf power distribution of a weighted voting system with five players in which the winning coalitions (with critical players underlined) are as follows. (P1.P2.P3). (P1,P2.Pa), (P1.P2.P3.P4). (P,P2 1.P2.P3.P4.Ps) Find the Banzhaf power distribution for this system. (Type integers or fractions.)
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- . Find the Banzhaf Power Distribution of a weighted voting system with four players in which the winning coalitions (with critical players highlighted) are {P1, P2, P3}, {P1, P2, P4}, {P1, P2, P3, P4}. Enter your answer as a percentage to two decimal places.In a weighted voting system with three players the winning coalitions are {P1, P2} and {P1, P2, P3}. List the sequential coalitions and identify the pivotal player in each sequential coalition. Then, find the Shapley-Shubik power distribution of the weighted voting system. Im pretty sure these are the Coalitions: P1, P2, P3 P1, P3, P2 P2, P1, P3 P2, P3, P1 P3,P1, P2 P3, P2, P1 My question: How do we find the pivotal players when we have not assigned values to each player? please show me that process in detail and then how to do the Shapley-Shubik power distribution. Thank youFind the Banzhaf power distribution of the weighted voting system [26: 16, 14, 10, 2] Give each player's power as a fraction or decimal value Player 1: Player 2: Player 3: Player 4:
- In a randomly selected sample of 500 registered voters in a community, 220 individuals say that they plan to vote for Candidate Y in the upcoming election.A researcher would like to determine the political preference of the nationbefore the upcoming midterm elections. From where should the researchercollect his/her data? A. From all the voting population in the nation.B. From a sample of people living in one region.C. From a sample of people randomly chosen across the nation.D. From all the people in a randomly selected region.A poll is taken in which 349 out of 575 randomly selected voters indicated their preference for a certain candidate.
- Given the weighted voting system [11: 9, 5, 4], determine the Shapely-Shubik Power Index for each player. Group of answer choices P1: 2/3, P2: 1/6, P3: 1/6 P1: 2/3, P2: 1/3 P3: 1/3 P1: 3/6, P2: 2/6, P3: 1/6 P1: 1/3, P2: 1/3, P3: 1/3In the following table, likely voters’ preferences of two candidates are cross-classified by gender. Male Female Candidate A 150 130 Candidate B 100 120 Using the p-value approach and α = 0.10, the decision and conclusion are ___________________________________.