WeBWorK Standalone Renderer

Complete the following truth table.

$p$	$\mathbin{\sim} p$	$\mathbin{\sim} \mathbin{\sim} p$	$p\wedge \mathbin{\sim} p$	$p\vee \mathbin{\sim} p$	$p\wedge T$	$p\vee T$
T
F

$\mathbin{\sim} \mathbin{\sim} p$ is equivalent to which statement?
A. $F$
B. $T$
C. $\mathbin{\sim} p$
D. $p$

$p\wedge \mathbin{\sim} p$ is equivalent to which statement?
A. $F$
B. $p$
C. $\mathbin{\sim} p$
D. $T$

$p\vee \mathbin{\sim} p$ is equivalent to which statement?
A. $F$
B. $p$
C. $T$
D. $\mathbin{\sim} p$

$p\wedge T$ is equivalent to which statement?
A. $T$
B. $p$
C. $F$
D. $\mathbin{\sim} p$

$p\vee T$ is equivalent to which statement?
A. $\mathbin{\sim} p$
B. $p$
C. $F$
D. $T$

You can earn partial credit on this problem.