The contrapositive of the statement "If it is | vedclass

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(D) The contrapositive of a conditional statement "If $P$,then $Q$" is defined as "If not $Q$,then not $P$".Given the statement: "If it is raining $(P

Vedclass · Accepted Answer

If $I$ will come,then it is not raining.

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(D) The contrapositive of a conditional statement "If $P$,then $Q$" is defined as "If not $Q$,then not $P$".Given the statement: "If it is raining $(P)$,then $I$ will not come $(Q)$".Here,$P$ is "it is raining" and $Q$ is "$I$ will not come".Therefore,"not $Q$" is "$I$ will come" and "not $P$" is "it is not raining".Thus,the contrapositive is "If $I$ will come,then it is not raining".

The contrapositive of the statement "If it is raining,then $I$ will not come" is

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