(C) To find the zero of the polynomial $p(x)$,we set $p(x) = 0$.Given $p(x) = ax$ and $a \neq 0$.Setting the polynomial equal to zero: $ax = 0$.Since

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(C) To find the zero of the polynomial $p(x)$,we set $p(x) = 0$.Given $p(x) = ax$ and $a \neq 0$.Setting the polynomial equal to zero: $ax = 0$.Since $a \neq 0$,we can divide both sides by $a$: $x = 0/a$.Therefore,$x = 0$.Thus,the zero of the polynomial $p(x) = ax$ is $0$.

Class 9 Mathematics Polynomials Zeroes of a Polynomial

Easy

Find the zero of the polynomial: $p(x) = ax, a \neq 0$.

A
$a/x$
B
$x$
C
$0$
D
$a$

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Class 9

Mathematics Questions

Chapter

Polynomials

Subtopic

Zeroes of a Polynomial

Verify whether the following is True or False:
$-\frac{1}{3}$ is a zero of $3x + 1$.

Easy

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Which of the following is one of the zeros of the polynomial $x^{3}-3x^{2}-5x+15$?

Easy

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Find the zero of the polynomial in the following case:
$p(x) = \frac{2}{3}x + \frac{5}{4}$

Easy

View Solution

Verify whether the following are zeroes of the polynomial indicated against them:
$p(x) = (x + 1)(x - 2)$,$x = -1, 2$

Medium

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Find $p(1)$,$p(2)$,and $p(4)$ for the polynomial $p(x) = x^{3} - 7x^{2} + 14x - 8$.

Medium

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Find the zero of the polynomial: $p(x) = ax, a \neq 0$.

Similar Questions

Verify whether the following is True or False:$-\frac{1}{3}$ is a zero of $3x + 1$.

Which of the following is one of the zeros of the polynomial $x^{3}-3x^{2}-5x+15$?

Find the zero of the polynomial in the following case:$p(x) = \frac{2}{3}x + \frac{5}{4}$

Verify whether the following are zeroes of the polynomial indicated against them:$p(x) = (x + 1)(x - 2)$,$x = -1, 2$

Find $p(1)$,$p(2)$,and $p(4)$ for the polynomial $p(x) = x^{3} - 7x^{2} + 14x - 8$.

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Exam Paper Generator

Online Exam Module

Verify whether the following is True or False:
$-\frac{1}{3}$ is a zero of $3x + 1$.

Find the zero of the polynomial in the following case:
$p(x) = \frac{2}{3}x + \frac{5}{4}$

Verify whether the following are zeroes of the polynomial indicated against them:
$p(x) = (x + 1)(x - 2)$,$x = -1, 2$