If $ab = 0$,write the contrapositive of the statement $(a = 0 \text{ or } b = 0)$.

  • A
    If $(a \neq 0 \text{ or } b \neq 0)$,then $ab \neq 0$
  • B
    If $ab \neq 0$,then $(a \neq 0 \text{ or } b \neq 0)$
  • C
    If $(a \neq 0 \text{ and } b \neq 0)$,then $ab \neq 0$
  • D
    If $(a = 0 \text{ and } b = 0)$,then $ab \neq 0$

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Let $p, q, r$ be three statements such that the truth value of $(p \wedge q) \rightarrow (\sim q \vee r)$ is $F$. Then the truth values of $p, q, r$ are respectively:

Which of the following is logically equivalent to $(p \wedge q)$?

The negation of the inverse of $\sim p \rightarrow q$ is

The negation of the contrapositive of the statement $(p \vee \sim q) \to (p \wedge \sim q)$ is

The logically equivalent proposition of $p \Leftrightarrow q$ is

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