show that n²-n is divisinle
by 6.
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n² - n need to be always divisible by 6. The reason is that:
n²-n = n(n-1).
For the above value to be divisble by 6, either 'n' or (n-1), one of them must be equal to 3 or a mutiple of 3. But if you consider the entire integers, this is not always true.
Some examples where n²-n ≠ 6m, (m is a whole number).
5²-5 = 20, not divisibe by 6
8²-8 = 56, not divisible by 6 and so on.
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