Negation of $p \wedge( q \wedge \sim( p \wedge q ))$ is
$\sim(p \vee q)$
$p \vee q$
$(\sim(p \wedge q)) \wedge q$
$(\sim(p \wedge q)) \vee p$
Let $p, q, r$ denote arbitrary statements. Then the logically equivalent of the statement $p\Rightarrow (q\vee r)$ is
Which of the following is an open statement
Which of the following statement is true
Consider the following statements
$P :$ Suman is brilliant
$Q :$ Suman is rich
$R :$ Suman is honest
The negation of the statement "Suman is brilliant and dishonest if and only if Suman is rich" can be expressed as
Let $p$ and $q$ be two statements.Then $\sim( p \wedge( p \Rightarrow \sim q ))$ is equivalent to