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Negation is " $2+3=5$ and $8 \lt 10$ " is
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The correct answer is:
$2+3 \neq 5$ or $8 \nless 10$
Let $p: 2+3=5, q: 8 \lt 10$
Given proposition is : $p \wedge q$
Its negation is $\sim(p \wedge q)=\sim p \vee \sim q$
$\therefore$ we have $2+3 \neq 5$ or $8 \nless 10$.
Given proposition is : $p \wedge q$
Its negation is $\sim(p \wedge q)=\sim p \vee \sim q$
$\therefore$ we have $2+3 \neq 5$ or $8 \nless 10$.
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