Question

On dividing x3 + 3x2 + 3x + 1 by x+ ߨ we get remainder

ߨ - (a

3 + 3 ߨ

2

- 3 ߨ + 1 b) ߨ

3 + 3 ߨ

2 + 3 ߨ + 1 c) - ߨ

3

ߨ 3-

2

- 3 ߨ- 1 d) −ߨ

3

ߨ 3-

2 + 3 ߨ + 1​

Answer 1

Answer:

indont know bro sorry please

Answer 2

−π

3

+ 3π

2

− 3π+ 1

The remainder theorem states that when a polynomial, f(x), is divided by a linear polynomial ,

x−

a

, the remainder of that division will be equivalent to

f(a)

.

Given:

f(x)=

x 3

3x

2

+

3x+

1

f(x)is divided by a linear polynomial ,

x+

π

, the remainder of that division will be equivalent to

f(−π)

.

Remainder

=

f(−π)=

(−π) 3

3

(−π)

2

+

3(−π)+

1=

−π

3

+

3π

2

−

3π+

1