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Step-by-step explanation:
14. n positive integer , then n is either 2k eller 2k + 1 for k positive integer.
if n = 2k then
n^2 - n = n(n - 1) = 2k(2k - 1) which is obviously divisible by 2.
if n = 2k + 1 then
n^2 - n = n(n - 1) = 2k(2k + 1) which is obviously divisible by 2.
thus n^2 - n is Always divisible by 2.
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