If Statement-I: If the work is not finished o | vedclass

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(C) Let $p$: The work is finished on time. Let $q$: The contractor is in trouble. $Statement-I$ is $\sim p \rightarrow q$. Using the logical equivalen

Vedclass · Accepted Answer

$Statement-II$ and $Statement-I$ are equivalent.

Vedclass · Answer

(C) Let $p$: The work is finished on time. Let $q$: The contractor is in trouble. $Statement-I$ is $\sim p \rightarrow q$. Using the logical equivalence $\sim p \rightarrow q \equiv p \vee q$,we get: $Statement-I \equiv p \vee q$. $Statement-II$ is given as: Either the work is finished on time or the contractor is in trouble,which is $p \vee q$. Since $Statement-I \equiv p \vee q$ and $Statement-II \equiv p \vee q$,both statements are equivalent.

If $Statement-I$: If the work is not finished on time,the contractor is in trouble. $Statement-II$: Either the work is finished on time or the contractor is in trouble. Then:

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