[" 1.If a and bare two odd positive integers such that "a>b" ,then prov "],[" numbers "(a+b)/(2)" and "(a-b)/(2)" is odd and the other is even."]

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 (a-b)/2 is odd and other is even.

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 (a-b)/2 is odd and the other is even.

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 (a-b)/(2) is odd and the other is even.

If a,b,c,d, are first 4 positive odd integers then their sum is

If a and b are two odd positive integers. By which of the following integers is ( a^(4) -b^(4)) always divisible.

If a and b are two odd positive integers,by which of the following integers is (a^(4)-b^(4)) always divisible? 3 (b) 6(c)8(d)12

Show that every positive integer is either even or odd.

If n is an odd positive integer, then a^(n)+b^(n) is divisible by