During an election in a remote country, one million of people are voting for choosing between the candidate A and the candidate B. Unfortunately, n electors are under the control of a criminal organization, so that they will vote surely for candidate A. All the other electors vote at random, i.e., they choose with probability 1/2 between the two candidates. i) In case the organization controls n = 2000 voters, which is the (approximated) probability that candidate A will win the election? ii) Which is the minimum number n that the organization has to control for guaranteeing a probability of victory of at least 99%? please if able write some explanation with the taken steps, thank you in advance
During an election in a remote country, one million of people are voting for choosing between the candidate A and the candidate B. Unfortunately, n electors are under the control of a criminal organization, so that they will vote surely for candidate A. All the other electors vote at random, i.e., they choose with probability 1/2 between the two candidates. i) In case the organization controls n = 2000 voters, which is the (approximated) probability that candidate A will win the election? ii) Which is the minimum number n that the organization has to control for guaranteeing a probability of victory of at least 99%? please if able write some explanation with the taken steps, thank you in advance
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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Question
During an election in a remote country, one million of people are voting for choosing between the
candidate A and the candidate B. Unfortunately, n electors are under the control of a criminal
organization, so that they will vote surely for candidate A. All the other electors vote at random,
i.e., they choose with
i) In case the organization controls n = 2000 voters, which is the (approximated) probability that candidate A will win the election?
ii) Which is the minimum number n that the organization has to control for guaranteeing
a probability of victory of at least 99%?
please if able write some explanation with the taken steps, thank you in advance
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