$\begin{array} { c | l }
\text { Number of Voters } & \text { Ranking } \
\hline 16 & b c a \
8 & c b a \
6 & c a b
\end{array}$
-Given that there are 30 voters and 4 candidates, complete the following voter profile so that the Borda Method violates the Majority Criterion.
$\begin{array} { c | l }
\text { Number of Voters } & \text { Ranking } \
\hline 16 & \mathrm {~b} \mathrm { d } \mathrm { c } \mathrm { a } \
? & \mathrm { c } \mathrm { d } \mathrm { b } \mathrm { a } \
? & \mathrm { c } \mathrm { d } \mathrm { a } \mathrm { b }
\end{array}$

Question

$\begin{array} { c | l } 
\text { Number of Voters } & \text { Ranking } \
\hline 16 & b > c > a \
8 & c > b > a \
6 & c > a > b
\end{array}$
-Given that there are 30 voters and 4 candidates, complete the following voter profile so that the Borda Method violates the Majority Criterion. 
$\begin{array} { c | l } 
\text { Number of Voters } & \text { Ranking } \
\hline 16 & \mathrm {~b} > \mathrm { d } > \mathrm { c } > \mathrm { a } \
? & \mathrm { c } > \mathrm { d } > \mathrm { b } > \mathrm { a } \
? & \mathrm { c } > \mathrm { d } > \mathrm { a } > \mathrm { b }
\end{array}$

Quizplus · Accepted Answer

The Answer of $\begin{array} { c | l } 
\text { Number of Voters } & \text { Ranking } \
\hline 16 & b > c > a \
8 & c > b > a \
6 & c > a > b
\end{array}$
-Given that there are 30 voters and 4 candidates, complete the following voter profile so that the Borda Method violates the Majority Criterion. 
$\begin{array} { c | l } 
\text { Number of Voters } & \text { Ranking } \
\hline 16 & \mathrm {~b} > \mathrm { d } > \mathrm { c } > \mathrm { a } \
? & \mathrm { c } > \mathrm { d } > \mathrm { b } > \mathrm { a } \
? & \mathrm { c } > \mathrm { d } > \mathrm { a } > \mathrm { b }
\end{array}$

Number of Voters Ranking 16b>c>a8c>b>a6c>a>b\begin{array} { c | l } \text { Number of Voters } & \text { Ranking } \\\hline 16 & b > c > a \\8 & c > b > a \\6 & c > a > b\end{array} Number of Voters 1686​ Ranking b>c>ac>b>ac>a>b​​

$\begin{array} { c | l } \text { Number of Voters } & \text { Ranking } \\\hline 16 & b > c > a \\8 & c > b > a \\6 & c > a > b\end{array}$