Find the remainder when X raise to power 101 minus 1 is divisible by x

1.	Find the remainder when X raise to power 101 minus 1 is divisible by x - 1
Answer» Answer: Remainder = 0 Step-by-step explanation: GIVEN : $x^{101}-1$ To find the remainder when is DIVIDED $x-1$ by , Solution : We KNOW that, Every NUMBER is FACTOR of itself,. ⇒ 0 is a factor of 0,. Let, x - 1 = 0 ⇒ x = 1,. _______ By using remainder theorem, We GET, $x^{101}-1$ p(x) = $p(1) = 1^{101}-1 = 1 - 1 = 0$ ⇒ ∴ 0 is the remainder,.

Find the remainder when X raise to power 101 minus 1 is divisible by x - 1

Answer»

Answer:

Remainder = 0

Step-by-step explanation:

GIVEN :

$x^{101}-1$ To find the remainder when is DIVIDED $x-1$ by ,

Solution :

We KNOW that,

Every NUMBER is FACTOR of itself,.

⇒ 0 is a factor of 0,.

Let,

x - 1 = 0

⇒ x = 1,.

_______

By using remainder theorem,

We GET,

$x^{101}-1$ p(x) =

$p(1) = 1^{101}-1 = 1 - 1 = 0$ ⇒

∴ 0 is the remainder,.

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Find the remainder when X raise to power 101 minus 1 is divisible by x - 1​

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Find the remainder when X raise to power 101 minus 1 is divisible by x - 1