The product of two even numbers is always an even number.
Here is the proof:
We define an even number as a number of the form 2n for some integer n.
Now let 2n be one even number and 2m be another.
The product is (2n)(2m)=2(2mn) and of course 2mn is an integer since the integers are closed under multiplication. Hence, 2(2mn) is an even number.
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