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.
The product of any two even numbers is even.
The product of two even numbers is even. The product of two even numbers will be even. If they are both positive numbers, it will be greater than both of them. If one of them ends in 0, the product will end in 0.
The product of two odd numbers is always odd.
At least one of the two numbers has to be even, but both can be even.
None. The sum or product of any two even numbers must be even.
no eg: 9x4=36
No such numbers exist; the product of two odd numbers is always odd.
no
The product of two odd numbers is never even.
No. The sum as well as product of two even numbers can only be an even number.
Any two odd numbers will have an odd product and an even sum.
even