Reduce the Payoff Matrix by Dominance A) B) C) D)

Multiple Choice

Reduce the payoff matrix by dominance.
$$\begin{array} { l } \quad\quad\quad\quad\quad\text { B } \\\begin{array} { l l l } \quad\quad\quad\quad p & q & r\end{array} \\A \begin{array} { l } a \\b\end{array} \left[ \begin{array} { c c c } 2 & 0 & 10 \\13 & - 2 & - 7\end{array} \right] \\\end{array}$$

A) $\begin{array} { l } \quad\quad\quad\quad\text { B } \\\quad\quad\quad\quad p \quad q \\\mathrm { A } \begin{array} { l } a \\{ b }\end{array} \left[ \begin{array} { l l } 2 & 13 \\0 & - 2\end{array} \right] \\\end{array}$
B) $\begin{array} { l } \quad\quad\quad\quad\text { B } \\\quad\quad\quad\quad p \quad q \\\mathrm { A } \begin{array} { l } a \\ { b }\end{array} \left[ \begin{array} { l l } 2 & 0 \\13&-2\end{array} \right] \\\end{array}$
C) $\begin{array} { l } \quad\quad\quad\quad\text { B } \\\quad\quad\quad\quad p \quad r \\\mathrm { A } \begin{array} { l } a \\ { b }\end{array} \left[ \begin{array} { l l } 0&10 \\-2&-7\end{array} \right] \\\end{array}$
D) $\begin{array} { l } \quad\quad\quad\quad\text { B } \\\quad\quad\quad\quad p \quad r \\\mathrm { A } \begin{array} { l } a \\ { b }\end{array} \left[ \begin{array} { l l } 0&-2\\10&-7\end{array} \right] \\\end{array}$
E) $\begin{array} { l } \quad\quad\quad\quad\text { B } \\\quad\quad\quad\quad p \quad r \\\mathrm { A } \begin{array} { l } a \\ { b }\end{array} \left[ \begin{array} { l l } 0&-2 \\10&-7\end{array} \right] \\\end{array}$