Question

Use factor theorem to prove that x + is a factor of x and + 1 for any odd positive integer n

Answer 1

use factor theorem to prove that
$x + x + ( + 1) \\ 2x + 1$

Answer 2

Step-by-step explanation:

༆ ɑnswer ࿐

let p(x) = x^n + a^n , Where n is odd positive integer

g(x) = x + a

= x + a = 0

= x = — a

p(—a) = (—a)^n + (a)^n

= —a^n + a^n

= 0

since is odd number

therefore by factor theorem m, x + a is a factor of p(x) Where n is odd positive integer...

hope it may help you

༆ Mɑrk me ɑs brɑin list ɑnswer ࿐