Prove by two methods that sum of two odd numbers is even

1.	Prove by two methods that sum of two odd numbers is even
Answer» The sum of two odd INTEGERS is even. Proof: If m and n are odd integers then there EXISTS integers a,b such that m = 2a+1 and n = 2b+1. m + n = 2a+1+2b+1 = 2(a+b+1). hope it's help U $answered \: by \: adi$

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The sum of two odd INTEGERS is even. Proof: If m and n are odd integers then there EXISTS integers a,b such that m = 2a+1 and n = 2b+1. m + n = 2a+1+2b+1 = 2(a+b+1).

hope it's help U

$answered \: by \: adi$

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Prove by two methods that sum of two odd numbers is even​

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Prove by two methods that sum of two odd numbers is even