The negation of the conditional statement: "I | vedclass

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(B) Let $p$ be the statement: "It rains".Let $q$ be the statement: "$I$ shall go to school".The given conditional statement is $p \Rightarrow q$.The n

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It rains and $I$ shall not go to school

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(B) Let $p$ be the statement: "It rains".Let $q$ be the statement: "$I$ shall go to school".The given conditional statement is $p \Rightarrow q$.The negation of a conditional statement $p \Rightarrow q$ is given by $\sim (p \Rightarrow q) \equiv p \wedge \sim q$.Here,$p$ is "It rains" and $\sim q$ is "$I$ shall not go to school".Therefore,the negation is "It rains and $I$ shall not go to school".

The negation of the conditional statement: "If it rains,$I$ shall go to school" is

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