The negation of the statement: ''It is raining and it is cool'' is

It is raining and it is not cool.

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It is not raining or it is not cool.

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It is not raining and it is cool.

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Neither it is raining nor it is cool.

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Solution

The correct option is B It is not raining or it is not cool.
Let $p$ : It is raining.
$q :$ It is cool.
The logical representation of the given statement is $p \land q$
$∵ \sim (p \land q) = (\sim p) \lor (\sim q)$
So, negation of the given statement is
"It is not raining or it is not cool."

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