The members of Math Club are to choose a representativeamong four candidates, M, A, T, H. The following table shows the result of the election.Number of votes18 122First ChoiceHMAHSecond ChoiceATHАMThird ChoiceАHTTHFourth ChoiceHАМMA7. Using the plurality with elimination method, who is the candidate to be eliminated in the secondround?8. Who won the election by plurality with elimination method?

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Answered: The members of Math Club are to choose…

Advanced Engineering Mathematics

10th Edition

ISBN:9780470458365

Author:Erwin Kreyszig

Publisher:Erwin Kreyszig

Chapter2: Second-order Linear Odes

Section: Chapter Questions

Problem 1RQ

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Use the Borda method to determine the winner of the election for the school president. There are 4 candidates. They are A, B, C, and D. The school’s clubs voted for the president. They ranked their choices and below is the result. Clubs 1 3 4 Number of Votes 40 25 30 18 First A B C D Second B A D В Third C D Fourth D C A A 1. Assign the poi values to each vote. Fill in the table below. Clubs 1 2 3 4 Number of Votes 40 25 30 18 First (4 pts) A В D Second (3 pts) A D Third (2 pts) D Fourth (1 pt) D C A A 2. Calculate the total points for each candidate. Show how you calculate each candidate's total points. А: В: С: D: 3. Under the Borda method, the winner is
Lisa has a large bag of coins. After counting the coins, she recorded the counts in the table below. She then decided to draw some coins at random, replacing each coin before the next draw.
In an election for class president, 1200 votes are tallied for 3 Candidates: Ying Ying, Andrew, and Perry.If Ying Ying received 30% of the votes, and Andrew gets 40% of the remaining votes. 4) How many votes did Ying Ying receive 5) Above,when it says “remaining votes”, how many votes does this refer to 6? How many votes did Andrew and Perry each receive 7) who won the election and with how many votes
Determines who wins the plurality vote and who wins the rank voting or preferential voting method in the election. 1. There are 650 students in a school, and they all get to vote for the school president. There are 3 candidates: Rios, • Millie, • Charles. Each student will receive a ballot and they will rank the candidates in or of 1", 2nd, and 3rd choice. Remember on the preferential vote the winning candidate must have 1 more than half the votes. See the results of the election below. Votes 225 175 250 225 1¹ Millie Charles Rios 250 and a. The person who has the largest number of first place votes is b. The person who has the fewest number of first place votes is c. The candidate we eliminate is d. Fill in the new table. 1 Charles Millie Millie Rios Rios Charles 2rd Is there a majority of votes for a candidate now? If yes, who is that candidate, and how many the first place votes does that candidate have? f. Who won the plurality vote or single candidate voting method? Explain how…
** An ice cream parlor offers a special consisting of three scoops of ice cream chosen from 12 different flavors. The flavors may be repeated. Find the following. (a) The number of ways to choose three scoops of ice cream with all different flavors. 220 (b) The number of ways to choose three scoops of ice cream with two flavors the same (and (c) The number of ways to choose three scoops of ice cream with all three scoops the same. 12 (d) The total number of different possible choices for the special. 1320 third one different).
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An election has 5 candidates. How many rankings of candidates are possible.
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The members of Math Club are to choose a representative among four candidates, M, A, T, H. The following table shows the result of the election. Number of votes 18 12 2 First Choice H A H Second Choice A H A M Third Choice A M H T H Fourth Choice H A М М A 1. How many voters choose A as their first choice? 2. Who won the election by plurality?

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