Table 1-26 (see Exercise 4 ) shows the preference schedule for an election with five candidates ( A, B, C and D ). In this election ties are not allowed to stand, and the following tie-breaking rule is used: Whenever there is a tie between candidates, the tie is broken in favor of the winner of a head-to-head comparison between the candidates . Use the plurality method to a. find the winner of the election. b. find the complete ranking of the candidates. Table 1-26 Number of voters 202 160 153 145 125 110 108 102 55 1st B C A D D C B A A 2nd D B C B A A C B D 3rd A A B A C D A D C 4th C D D C B B D C B
Table 1-26 (see Exercise 4 ) shows the preference schedule for an election with five candidates ( A, B, C and D ). In this election ties are not allowed to stand, and the following tie-breaking rule is used: Whenever there is a tie between candidates, the tie is broken in favor of the winner of a head-to-head comparison between the candidates . Use the plurality method to a. find the winner of the election. b. find the complete ranking of the candidates. Table 1-26 Number of voters 202 160 153 145 125 110 108 102 55 1st B C A D D C B A A 2nd D B C B A A C B D 3rd A A B A C D A D C 4th C D D C B B D C B
Table 1-26(see Exercise 4) shows the preference schedule for an election with five candidates (A, B, C and D). In this election ties are not allowed to stand, and the following tie-breaking rule is used: Whenever there is a tie between candidates, the tie is broken in favor of the winner of a head-to-head comparison between the candidates. Use the plurality method to
Write an equation for the polynomial graphed below. It will probably be easiest to leave your "a" value as a
fraction.
8
7
+
9+
H
6
5
4
3
+ 3
2
1
(-30)
(-1,0)
(1,0)
(3,0)
+
-5
-4
-3
-2
2
3
4
7 2
-1
-2
3 (0,-3)
f(x) =
456
-4
-5
-6+
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