Write the converse of the following statement:
If a number $n$ is even,then $n^{2}$ is even.
If a number $n$ is even,then $n^{2}$ is even.
(N/A) The converse of the statement "If $p$,then $q$" is "If $q$,then $p$.
Given statement: If $n$ is even,then $n^{2}$ is even.
Therefore,the converse is: If $n^{2}$ is even,then $n$ is even.
Given statement: If $n$ is even,then $n^{2}$ is even.
Therefore,the converse is: If $n^{2}$ is even,then $n$ is even.
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