Consider the following simultaneous move game:
$\begin{array}{|c|c|c|c|}
&&\text { Player II }\
\hline& &{\mathrm{A}} & \mathrm{B} \
\hline \text { Player I }&\mathrm{A} & (400,300) & (200,200) \
\hline & B & (100,150) & (300,100)\\hline
\end{array}$ In the matrix above the first number represents the payoff to Player I and the second number to Player II. For example, if both players choose action A, then Player I gains 400 and Player II gains 300. What is the dominant strategy for player II in this game?
A) A
B) B
C) Both
D) None

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The Answer of Consider the following simultaneous move game:
$\begin{array}{|c|c|c|c|}
&&\text { Player II }\
\hline& &{\mathrm{A}} & \mathrm{B} \
\hline \text { Player I }&\mathrm{A} & (400,300) & (200,200) \
\hline & B & (100,150) & (300,100)\\hline
\end{array}$ In the matrix above the first number represents the payoff to Player I and the second number to Player II. For example, if both players choose action A, then Player I gains 400 and Player II gains 300. What is the dominant strategy for player II in this game?
A) A
B) B
C) Both
D) None

Consider the Following Simultaneous Move Game In the Matrix Above the First Number Represents the Payoff