Negation of the statement: $3+6 > 8$ and $2+3 < 6$ is
- A$3+6 \leq 8 \text{ or } 2+3 < 6$
- B$3+6 < 8 \text{ or } 2+3 < 6$
- C$3+6 \leq 8 \text{ or } 2+3 \geq 6$
- D$3+6 > 8 \text{ or } 2+3 \geq 6$
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Similar Questions
Find the component statements of the following compound statement:
All rational numbers are real and all real numbers are complex.
All rational numbers are real and all real numbers are complex.
Easy
View SolutionConsider 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 equivalently expressed as:
$P$: 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 equivalently expressed as:
DifficultJEE MAIN 2015
View SolutionThe negation of the statement "If an integer is greater than $4$ and less than $5$, then it is a multiple of $3$" is:
The simplest form of the following switching circuit is represented by which of the given options?
The negation of the Boolean expression $((\sim q) \wedge p) \Rightarrow ((\sim p) \vee q)$ is logically equivalent to
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