If x and y are two distinct integers and n is a natural number then x^n-y^n is divisible by

Question

MARKS Content Team · Accepted Answer

Correct answer: (C) x-y. Pn:x^n-y^n where n∈N Then, P1 :x-y is divisible x-y P2:x^2-y^2 is divisible x-y P3:x^3-y^3 is divisible x-y Hence x^n-y^n is divisible x-y

If $x$ and $y$ are two distinct integers and $n$ is a natural number then $x^{n} - y^{n}$ is divisible by

Solution

If x and y are two distinct integers and n is a natural number then xn-yn is divisible by

Solution

If $x$ and $y$ are two distinct integers and $n$ is a natural number then $x^{n} - y^{n}$ is divisible by