prove that X^n - Y^n is divisible by (x-y)
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Let P(n) : xn – yn is divisible by x – y, where x and y are any integers with x≠y. Let us assume that, P(n) is true for some natural number n = k. Now, we have to prove that P(k + 1) is true. Hence, P(k + 1) is true whenever P(k) is true.
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