Question

Find the remainder obtained on dividing p(x) = x^3 + 1 by x + 1. ( Please do it on a notebook and please elaborate each step -:)

Answer 1

$\huge\bold{\purple{\fbox {\pink{\mathbb{ANSWER}}}}}$

$\bold{\longmapsto}$Given p(x)=x 3 +1 x+1 x 3+1 = x+1(x+1)(x 2 −x+1) =x 2 −x+1

$\bold{\longmapsto}$Therefore, p(x) is divisible by x+1.

$\bold{\longmapsto}$Hence, the remainder is zero.

$\bold{\purple{\fbox {\red{Please\:Thank\:it}}}}$

$\bold{\purple{\fbox {\green{Hope\:it\:helps\:you}}}}$

$\bold{\purple{\fbox {\orange{Plz\:mark\:as\:brainliest}}}}$

Answer 2

Step-by-step explanation:

$$\huge\bold{\purple{\fbox {\pink{\mathbb{ANSWER}}}}}$$

$$\bold{\longmapsto}$$ Given p(x)=x 3 +1 x+1 x 3+1 = x+1(x+1)(x 2 −x+1) =x 2 −x+1

$$\bold{\longmapsto}$$ Therefore, p(x) is divisible by x+1.

$$\bold{\longmapsto}$$ Hence, the remainder is zero.

$$\bold{\purple{\fbox {\red{Please\:Thank\:it}}}}$$

$$\bold{\purple{\fbox {\green{Hope\:it\:helps\:you}}}}$$

$$\bold{\purple{\fbox {\orange{Plz\:mark\:as\:brainliest}}}}$$