The zero of the polynomial ( $x - 5$ ) occurs at $x$ =

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Solution

The correct option is A 5
In order to find the zero of a polynomial, we equate the polynomial to zero.
$\Rightarrow$ $x - 5$ = 0
$\Rightarrow$ $x$ = 5

Hence, the zero of the polynomial ( $x - 5$ ) occurs at $x$ = 5.

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Similar questions

Q. The zero of the polynomial (

x - 5

) occurs at

x

Q. Find the factored form of a polynomial

p

(

x

) which has a simple zero at

x = - 3

and a double zero at

x = \frac{5}{4}

Q. The zero of the polynomial

P (x) = \sqrt{5} x - 5

Verify that
(i) 4 is a zero of the polynomial, p(x) = x - 4.
(ii) -3 is a zero of the polynomial, q (x) = x + 3.
(iii) $\frac{2}{5}$ is a zero of the polynomial, $f (x) = 2 - 5 x$
(iv) $\frac{- 1}{2}$ is a zero of the polynomial, g(y) = 2y + 1.

Q. The polynomial

f (x) = 3 x^{4} + 5 x^{3} - 17 x^{2} - 25 x + 10

has irrational zeros at

+ \sqrt{5}

and

- \sqrt{5}

. Find the other zeros.

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The zero of the polynomial (x−5) occurs at x =

The correct option is A 5In order to find the zero of a polynomial, we equate the polynomial to zero. ⇒ x−5 = 0 ⇒ x = 5 Hence, the zero of the polynomial (x−5) occurs at x = 5.

The zero of the polynomial ( $x - 5$ ) occurs at $x$ =

The correct option is A 5
In order to find the zero of a polynomial, we equate the polynomial to zero.
$\Rightarrow$ $x - 5$ = 0
$\Rightarrow$ $x$ = 5

Hence, the zero of the polynomial ( $x - 5$ ) occurs at $x$ = 5.