The sum of any two number is even.
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Since the sum of two integers is just another integer then we can let an integer n be equal to (x+y) . Substituting (x+y) by n in 2(x+y), we obtain 2n which is clearly an even number. Thus, the sum of two even numbers is even.
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Answer:
Since the sum of two integers is just another integer then we can let an integer n be equal to (x+y) . Substituting (x+y) by n in 2(x+y), we obtain 2n which is clearly an even number. Thus, the sum of two even numbers is even.
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