If `x!= y`, then for every natural number n, `x^n - y^n` is divisible by

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If x!= y, then for every natural number n, x^n - y^n is divisible by | 12 | PRINCIPLE OF MATHEMA... If x!= y, then for every natural number n, x^n - y^n is divisible by | 12 | PRINCIPLE OF MATHEMA...
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For any natural number n, x^n-y^n is divisible by x-y, where x and y are any integers with x ≠ y.... For any natural number n, x^n-y^n is divisible by x-y, where x and y are any integers with x ≠ y....
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