What is the dual statement of $p \wedge (\sim p) = c$?

  • A
    $(\sim p) \wedge p = c$
  • B
    $p \vee (\sim p) = c$
  • C
    $p \wedge (\sim p) = t$
  • D
    $p \vee (\sim p) = t$

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Similar Questions

Consider the following statements:
$p$: If voltage increases, then current decreases.
$q$: If voltage does not increase, then current does not decrease.
$r$: If current decreases, then voltage increases.
$s$: If current does not decrease, then voltage does not increase.
Which of the following pairs of statements have the same meaning?

For each of the following compound statements,first identify the connecting words and then break it into component statements.
The sand heats up quickly in the Sun and does not cool down fast at night.

The proposition $\sim (p \vee \sim q) \vee \sim (p \vee q)$ is logically equivalent to

If $p, q, r$ are simple propositions with truth values $T, F, T$ respectively, then which of the following is not a true statement?

The given circuit is equivalent to

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