Symbolically,

n is composite $>$

$EE$ positive integers $r$ and $s,$ if $n=rs$ then either $r=1$ and $s=n$ or $r=n$ and $s=1$

$AA$ positive integers $r$ and $s$ such that $n=rs$ and AArsn$=rsr=1s=nr=ns=1$EErsn$=rs11$ and $11$

$AA$ positive integers $r$ and $s,ifn=rs$ then either $r=1$ and $s=norr=n$ and $s=1$

$EE$ positive integers $r$ and $s$ such that $n=rs$ and $1$ and $11$ and $1$

$AA$ positive integers $r$ and $s,ifn=rs$ then either $r=1$ and $s=norr=n$ and $s=1$

$EE$ positive integers $r$ and $s$ such that $n=rs$ and $1$ and $1$