Bucklin voting . (This method was used in the early part of the 20th century to determine winners of many elections for political office in the United States.) The method proceeds in rounds. Round 1 : Count first-place votes only . If a candidate has a majority of the first-place votes, that candidate wins. Otherwise, go to the next round. Round 2 : Count first- and second-place votes only . If there are any candidates with a majority of votes, the candidate with the most votes wins. Otherwise, go to the next round. Round 3 : Count first-, second-, and third-place votes only . If there are any candidates with a majority of votes, the candidate with the most votes wins. Otherwise, go to the next round. Repeat for as many rounds as necessary. a. Find the winner of the Math Club election using the Bucklin method. b. Give an example that illustrates why the Bucklin method violates the Condorcet criterion. c. Explain why the Bucklin method satisfies the monotonicity criterion.
Bucklin voting . (This method was used in the early part of the 20th century to determine winners of many elections for political office in the United States.) The method proceeds in rounds. Round 1 : Count first-place votes only . If a candidate has a majority of the first-place votes, that candidate wins. Otherwise, go to the next round. Round 2 : Count first- and second-place votes only . If there are any candidates with a majority of votes, the candidate with the most votes wins. Otherwise, go to the next round. Round 3 : Count first-, second-, and third-place votes only . If there are any candidates with a majority of votes, the candidate with the most votes wins. Otherwise, go to the next round. Repeat for as many rounds as necessary. a. Find the winner of the Math Club election using the Bucklin method. b. Give an example that illustrates why the Bucklin method violates the Condorcet criterion. c. Explain why the Bucklin method satisfies the monotonicity criterion.
Solution Summary: The author explains that the winner by of the math club election using the Buckling voting is A. The Coombs method violets the Condorcet criteria.
Bucklin voting. (This method was used in the early part of the 20th century to determine winners of many elections for political office in the United States.) The method proceeds in rounds. Round 1: Count first-place votes only. If a candidate has a majority of the first-place votes, that candidate wins. Otherwise, go to the next round. Round 2: Count first- and second-place votes only. If there are any candidates with a majority of votes, the candidate with the most votes wins. Otherwise, go to the next round. Round 3: Count first-, second-, and third-place votes only. If there are any candidates with a majority of votes, the candidate with the most votes wins. Otherwise, go to the next round. Repeat for as many rounds as necessary.
a. Find the winner of the Math Club election using the Bucklin method.
b. Give an example that illustrates why the Bucklin method violates the Condorcet criterion.
c. Explain why the Bucklin method satisfies the monotonicity criterion.
Find the area of the figure.
A =
4 m
11 m
13 m
5 m
Find the exact values of sin(2u), cos(2u), and tan(2u) given
2
COS u
where д < u < π.
2
(1) Let R be a field of real numbers and X=R³, X is a vector space over R, let
M={(a,b,c)/ a,b,cE R,a+b=3-c}, show that whether M is a hyperplane of X
or not (not by definition).
متکاری
Xn-XKE
11Xn-
Xmit
(2) Show that every converge sequence in a normed space is Cauchy sequence but
the converse need not to be true.
EK
2x7
(3) Write the definition of continuous map between two normed spaces and write
with prove the equivalent statement to definition.
(4) Let be a subset of a normed space X over a field F, show that A is bounded set iff
for any sequence in A and any sequence in F converge to zero the
sequence converge to zero in F.
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Algorithms and Data Structures - Full Course for Beginners from Treehouse; Author: freeCodeCamp.org;https://www.youtube.com/watch?v=8hly31xKli0;License: Standard Youtube License