x^(2n)-y^(2n)" is divisible by "x+y

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

If n in N,x^(2n-1)+y^(2n-1) is divisible by x+y if n is

x^(2n-1)+y^(2n-1) is divisible by x+y

Prove that x^(2n-1)+y^(2n-1) is divisible by x+y

Prove the following by the principle of mathematical induction: \ x^(2n-1)+y^(2n-1) is divisible by x+y

Using mathematical induction, prove that for x^(2n-1)+y^(2n-1) is divisible by x+y for all n in N

Prove the following by the principle of mathematical induction: x^(2n-1)+y^(2n-1) is divisible by x+y for all n in N.

Prove the following by the principle of mathematical induction: \ x^(2n-1)+y^(2n-1) is divisible by x+y for all n in Ndot

Prove the following by the principle of mathematical induction: \ x^(2n-1)+y^(2n-1) is divisible by x+y for all n in NNdot