(x^n-y^n) is divisible by (x-y), for any x&y distinct integers #MathematicalInduction #Algebra L742

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x^n-y^n is divisible by x-y #MathematicalInduction #Algebra L741 x^n-y^n is divisible by x-y #MathematicalInduction #Algebra L741
Mathematical Induction x^n - y^n is divisible by x-y for n greater then or equal to 1 Mathematical Induction x^n - y^n is divisible by x-y for n greater then or equal to 1
Induction Proof: x^n - y^n has x - y as a factor for all positive integers n Induction Proof: x^n - y^n has x - y as a factor for all positive integers n
5.ii) xⁿ – yⁿ is divisible by x–y Using principle of mathematical induction prove that x^n –y^n÷ x–y 5.ii) xⁿ – yⁿ is divisible by x–y Using principle of mathematical induction prove that x^n –y^n÷ 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.... For any natural number n, x^n-y^n is divisible by x-y, where x and y are any integers with x ≠ y....
If `xa n dy` are any two distinct integers, then prove by mathematical induction that `(x^n-y^n)... If `xa n dy` are any two distinct integers, then prove by mathematical induction that `(x^n-y^n)...
Induction Divisibility Induction Divisibility
If `x!= y`, then for every natural number n, `x^n - y^n` is divisible by If `x!= y`, then for every natural number n, `x^n - y^n` is divisible by