If a and b are two odd positive integers such that is greater than me then prove that one of the two numbers is 8 + b by 2 and a minus b by 2 is odd and the other one is even
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If A and B are two odd positive integers such that a B then prove that one of the two numbers a B 2 and AB 2 is odd and the other is even
If a and b are two odd positive integers such as that a is greater than b, then prove that one of the two numbers (a+b)/2 (a-b)/2 is odd and the other is even.
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