Consider the following summary of election tally for MTAP - TL annual election for president with four candidates Arthur (A),Broznian (B), Curtis(C), Doradrea(D).Number of Voters:13191210First ChoiceDCABSecond ChoiceCВВAThird ChoiceВCDBFourth ChoiceААDCAUsing the PLURALITY WITH ELIMINATION, who is the elected president?AArthurCurtisBroznianDDoradrea

plurality eliination method is also known as instant run off voting in this method candidates that…

Answered: the following summary of electio

MATLAB: An Introduction with Applications

6th Edition

ISBN:9781119256830

Author:Amos Gilat

Publisher:Amos Gilat

Chapter1: Starting With Matlab

Section: Chapter Questions

Problem 1P

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Six candidates A, B. C. D. E. and Fcompete for a seat. There are 100 voters, and the voting profile is as follows (numbers of voters with such preferences are shown in brackets): |25| AEDBCF |20| BEDACF |18| CEDABF |35| FEDABC |2| DEABCF The Condorcet second is an alternative that wins with everybody except for the Condorcet winner. Calculate the alternatives selected by different rules: The plurality winner is The alternative vote winner is The Copeland winner is The Condorcet winner is The Borda Count winner is The Condorcet loser is The Condorcet second is
The city of Raleigh has 9200 registered voters. There are two candidates for city council in an upcoming election: Brown and Feliz. The day before the election, a telephone poll of 600 randomly selected registered voters was conducted. 290 said they'd vote for Brown, 282 said they'd vote for Feliz, and 28 were undecided.Describe the target population for this survey. All citizens of Raleigh All registered voters in Raleigh All registered voters with telephones in Raleigh The 600 voters surveyed The 290 voters who said they'd vote for Brown None of the above
explain why when there are only two candidates, the four voting methods discussed give the same winner and the winner is determined by straight majority?
Six candidates A. B, C, D, E, and F compete for a seat. There are 200 voters, and the voting profile is as follows (numbers of voters with such preferences are shown in brackets): 150| EAFBCD 14| FAEBCD 136| CAFEBD 140| BAFECD 170| DAFEBC The Condorcet second is an alternative that wins with everybody except for the Condorcet winner. Calculate the alternatives selected by different rules: The plurality winner is The alternative vote winner is The Copeland winner is The Condorcet winner is The Borda Count winner is The Condorcet loser is The Condorcet second is
A sample of three hundred thirteen students were surveyed one week prior to the election for student body president regarding their choice of three candidates. The table below shows the results of the survey. Candidates A B C Votes 108 134 71 Use the information above. There are 1267 students in the school. According to the survey, about how many votes can candidate B expect to recieve? Round to the nearest whole person.
Consider the weighted voting system (6:4,3,2,1} with corresponding voters A, B, C, and D. Which voters are critical in the coalition {A,C,D}?
Given the weighted voting system [q: 5, 4, 3, 2], find all values of q that would grant all players veto power. Group of answer choices 14 14, 15 5, 6, 7, 8, 9, 10, 11, 12, 13, 14 13, 14
The students in a class get to decide on the color of the classroom. The two choices are blue and yellow. Polling shows yellow is preferred by a small majority, 53% for yellow to 47% for blue. However, before the vote is held, a new color choice is added: red. Not a lot of people like red, but there are some yellow supporters who would actually vote for red. The results of the vote are below. Blue Yellow Red 46% 44% 10% What statement below is correct about adding a third choice to the plurality vote? O a Ob Oc d Red did not win the vote, but it draws enough support away from yellow to make blue the winner, even though a majority of students preferred yellow over blue when there were two choices. Red did not win the vote, but it had no effect on drawing enough support away from yellow to make blue the winner, even though a majority of students preferred yellow over blue when there were two choices. Red did not win the vote, so because of this, yellow should win the vote over blue.…
Voting is done in a class consisting of 30 students to determine the study tour destination. One student may choose more than one tourist destination. Based on the choice of tours, it is known that A received a total of 9 votes, B 13 votes, C 7 votes, and D 9 votes. There are several students who choose 2 destinations at once, namely: 3 students choose A and B, 1 student chooses A and C, 4 students choose C and B. Draw the voting results in a venn diagram!
A campus club needs to elect four officers: a president, a vice president, a secretary, and a treasurer. The club has five volunteers. Rather than vote individually for each position, the club members will rank the candidates in order of preference. The votes will then be tallied using the Borda Count method. The candidate receiving the highest number of points will be president, the candidate receiving the next highest number of points is vice president, the candidate receiving the next highest number of points is secretary, and the candidate receiving the next highest number of points will be treasurer. Rankings Cynthia 4 2 3 Andrew 3 1 4 Jen 5 1 Hector 1 1 4 Medin 3 4 Number of votes: 24 8 15 14 For the preference schedule shown, determine who wins each position in the club.
A campus club needs to elect four officers: a president, a vice president, a secretary, and a treasurer. The club has five volunteers. Rather than vote individually for each position, the club members will rank the candidates in order of preference. The votes will then be tallied using the Borda Count method. The candidate receiving the highest number of points will be president, the candidate receiving the next highest number of points is vice president, the candidate receiving the next highest number of points is secretary, and the candidate receiving the next highest number of points will be treasurer. Rankings Cynthia 4 2 3 Andrew 1 4 5 Jen 1 2 3 2 Hector 1 4 1 4 Medin 3 4 5 Number of votes: 27 8 21 25 22 For the preference schedule shown, determine who wins each position in the club. president ---Select--- ♥ vice president ---Select--- V secretary ---Select--- v treasurer ---Select--- v
A campus club needs to elect four officers: a president, a vice president, a secretary, and a treasurer. The club has five volunteers. Rather than vote individually for each position, the club members will rank the candidates in order of preference. The votes will then be tallied using the Borda Count method. The candidate receiving the highest number of points will be president, the candidate receiving the next highest number of points is vice president, the candidate receiving the next highest number of points is secretary, and the candidate receiving the next highest number of points will be treasurer. Rankings Cynthia 4 2 5 2 3 Andrew 2 3 1 4 5 Jen 5 1 2 3 2 Hector 1 5 4 1 4 Medin 3 4 3 5 1 Number of votes: 9 12 25 24 23 For the preference schedule shown, determine who wins each position in the club. president vice president secretary treasurer

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