" (ii) "(x^(n)-a^(n))" is divisible by "(x+a)" for even values of "n

(x^(n)-a^(n)) is divisible by (x-a) for all values of n (b) only for even values of n (c) only for odd values of n(d) only for prime values of n

(x^(n)-a^(n)) is completely divisible by (x+a) , when

x^(3^(n))+y^(3^(n)) is divisible by x+y, if

Using the principle of mathematical induction. Prove that (x^(n)-y^(n)) is divisible by (x-y) for all n in N .

Using the principle of mathematical induction. Prove that (x^(n)-y^(n)) is divisible by (x-y) for all n in N .

Using the principle of mathematical induction. Prove that (x^(n)-y^(n)) is divisible by (x-y) for all n in N .

Using the principle of mathematical induction. Prove that (x^(n)-y^(n)) is divisible by (x-y) for all n in N .