The remainder theorem states that if a polynomial say p(x) is divided by (x-a) (where a is any real number) then the remainder will be p(a).

True

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False

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Solution

The correct option is A
True

The given statement is the remainder theorem. According to the remainder theorem, if f(x), a polynomial in x, is divided by (x - a); the remainder is = f(a)

So the given statement is correct.

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Similar questions

The remainder theorem states that
"When a polynomial p(x) is divided by (x-a) (where a is any real number), then the remainder will be p(a)."

When a polynomial of degree greater than 1, denoted by P(x), is divided by (x-a), the remainder is P(a)

Let there be a polynomial P(x) and any real number ‘a’. When the polynomial P(x) is divided by (x – a) the remainder obtained is P(a). The above statement is often concluded as

Q. Let

p (x)

be a polynomial such that when

p (x)

is divided by

(x - 19)

, the remainder is

99

and when

p (x)

is divided by

(x - 99)

, the remainder is

19

. The remainder when

p (x)

is divided by

(x - 19) (x - 99)

is?

Q. If a polynomial

p (x)

is divided by

x - a

then remainder is

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The remainder theorem states that if a polynomial say p(x) is divided by (x-a) (where a is any real number) then the remainder will be p(a).

The correct option is A True The given statement is the remainder theorem. According to the remainder theorem, if f(x), a polynomial in x, is divided by (x - a); the remainder is = f(a) So the given statement is correct.

The correct option is A
True

The given statement is the remainder theorem. According to the remainder theorem, if f(x), a polynomial in x, is divided by (x - a); the remainder is = f(a)

So the given statement is correct.