Irrelevant Alternative Criterion and Pairwise ComparisonThe superintendent of a school system is trying to choose between 4 speakers for the firstday for teachers. He sends out a survey to teachers to help him make the decision. Thepossible choices are:. МcСoy (М),• Chuck (C),• Bowden (B), and• Spock (S).The result of the vote is below.Number of Votes182218129FirstMBSMSecondCSMSSThirdBMCBFourthSВBMUse the pairwise comparison method to determine the winner.Also, determine if the pairwise comparison method violates the irrelevant alternativecriterion.1. The number of votes needed to win the majority is2. Fill in the chart to help determine the winner.182218129Winner inHead-to-HeadM vs CM vs BM vs SC vs BC vs SB vs S3. The winner in a pairwise comparison isBowden informs the committee that he cannot speak on the first day for teachers. Two ofthe columns can be combined.Number of Votes1840129FirstMSMSecondMSMThirdSCS4. Fill in the chart to help determine the winner.1840129Winner inHead-to-HeadM vs CM vs SS vs C5. The candidate who wins the vote is6. Does this violate the irrelevant alternative criterion? Explain why.Write your response below:

Given number of votes according to choices. We have to choose winner in different conditions…

Answered: he superintendent of a school system is…

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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INAMENT Bobbi needs to select six badminton players to represent the school at a tournament. She can choose from Suvash, Debi, Amber, Mirn, Amando, Ravi, Brandt, and Kendra. In how many ways can she choose her six players? Pr Deck nywhere on this slide!
A committee consists of five executives, three women and two men. Their names are Maria (M),John (J), Susan (S), Will (W) and Holly (H). The committee needs to select a chairperson and a secretary. Itdecides to make the selection randomly by drawing straws. The person getting the longest straw will beappointed chairperson, and the one getting the shortest straw will be appointed as secretary. The possibleoutcomes can be represented in the following manner.MS SM HM JM WM MH SH HS JS WSMJ SJ HJ JH WH MW SW HW JW WJHere, for example, MS represents the outcome that Maria is appointed chairperson and Susan is appointed assecretary.(a) List the outcomes constitution each of the following four eventsA = Event a male is appointed chairpersonB = Event Holly is appointed chairpersonC = Event Will is appointed secretaryD = Event only females are appointed(b) Calculate P(not A)(c) Calculate P(B and D)(d) Calculate P(B or C) (maria,susan and holly are female/women and john and will are male)
Permutation or Combination? team of 8 basketball players needs to choose a captain and co- captain. = Rob and Mary are planning trips to nine countries this year. There are 13 countries they would like to visit. They are deciding which countries to skip. = The batting order for seven players on a 12 person team = There are 45 applicants for three Computer Programmer positions. = Castel and Joe are planning trips to three countries this year. There are 7 countries they would like to visit. One trip will be one week long, another two days, and the other two weeks. = There are 110 people at a meeting. They each shake hands with everyone else. How many handshakes were there? = You are setting the combination on a three-digit lock. You want to use the numbers 123 but don't care what order they are in. = A group of 25 people are going to run a race. The top 8 finishers advance to the finals. = A team of 17 softball players needs to choose three players to refill the water cooler = 5 out of…
4. Karina wants to have a pizza party, so she surveys her friends about what type of pizza they like best. She records the responses in this table: Туре of Pizza Pepperoni Cheese Veggie Supreme Number who 3 2 4 1 Prefer It
A committee of 5 people is to be formed from the following 10 people: Len, Mia, Max, Ted, Mel, Ann, Jim, Tim, Moe, Kim. How many combinations are there if there must be exactly 3 people on the committee whose names start with 'M'? Select one: O a. 10C5 O b. Oc. O d. 10P5 (4C3) (6C₂) (4P3) (6P2)
Three people are running for president in a certain school organization. If there are 508 voters, what is the minimum number of votes for someone to win?
In a class there are 10 boys and 6 girls. A committee of 3 boys and 2 girls is to be choosen. How many different possibilitieas are there? 21600 1800 135 4368
A college food court surveyed 649 students to see how many drink coffee, how many drink soda, and how many drink milk. The Venn diagram below shows the results. (Each number gives the number of students who fall into that Venn diagram category.) -All students in the survey- -Drink soda Drink coffee 102 47 123 135 68 82 students Attempt: Drink milk 54 38 (a) How many of the students drink coffee? 373 students (b) How many of the students drink neither coffee nor milk? students (c) How many of the students drink both soda and milk, but don't drink coffee? 0 X S
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…
26)
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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