Q28

A logical binary relation $\odot$, is defined as follows:

$$\begin{array}{|l|l|l|} \hline \textbf{A} & \textbf{B}& \textbf{A} \odot \textbf{B}\\\hline \text{True} & \text{True}& \text{True}\\\hline \text{True} & \text{False}& \text{True}\\\hline \text{False} & \text{True}& \text{False}\\\hline \text{False} & \text{False}& \text{True}\\\hline \end{array}$$

Let $\sim$ be the unary negation (NOT) operator, with higher precedence then $\odot$. Which one of the following is equivalent to $A\wedge B$ ?