Construct a Truth Table for the Statement $W \vee(W \wedge \sim W)$

Construct a truth table for the statement.
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$W \vee(W \wedge \sim W)$

A)
$$\begin{array} { c c } \mathrm { W } & \mathrm { W } \vee ( \mathrm { W } \wedge \sim \mathrm { W } ) \\\hline \mathrm { T } & \mathrm { F } \\\mathrm { F } & \mathrm { F }\end{array}$$
B)
$$\begin{array} { c c } \mathrm { W } & \mathrm { W } \vee ( \mathrm { W } \wedge \sim \mathrm { W } ) \\\hline \mathrm { T } & \mathrm { T } \\\mathrm { F } & \mathrm { T }\end{array}$$
C)
$$\begin{array} { c c } \mathrm { W } & \mathrm { W } \vee ( \mathrm { W } \wedge \sim \mathrm { W } ) \\\hline \mathrm { T } & \mathrm { F } \\\mathrm { F } & \mathrm { T }\end{array}$$
D)
$$\begin{array} { c c } \mathrm { W } & \mathrm { W } \vee ( \mathrm { w } \wedge \sim \mathrm { W } ) \\\hline \mathrm { T } & \mathrm { T } \\\mathrm { F } & \mathrm { F }\end{array}$$

Correct Answer:

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