$\forall m \exists n$, $mn = n$ True or False 
Identify if the statement is true or false. If false, give a counterexample.
$\forall m \exists n$, $mn = n$, where $m$ and $n$ are integers.

I said that this statement was false; specifically, that it is false when $m$ is any integer other than $1$
Apparently this is incorrect; honestly though, I can't see how it is.

so this stattment  says,that for all m  ,there exist such n  so that m*n=n,if n is equal to zero,then it would  be  identity,so true,if we  say that  there exist  n  except n=0,then maybe it would not be correct if n is prime,so  answer for this case because it is not  constraint  n not to be zero,then it is true 
