Question

zero of the polynomial -11 X / 4 + 1 is​

Answer 1

Answer:

here is your answer

Step-by-step explanation:

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Answer 2

The value of zero of the given polynomial $-\frac{11x}{4} +1$ is $\frac{4}{11}.$

Given,

Polynomial:

$-\frac{11x}{4} +1.$

To find,

Zero of the given polynomial.

Solution,

First of all, the zero of a polynomial is defined as the value of the variable or those points where the whole of the polynomial becomes zero.

The zero of a given polynomial can be determined by equating it to zero.

So here, the given polynomial we have is

$-\frac{11x}{4} +1.$

To determine the zero, let's equate it to zero. Thus,

$-\frac{11x}{4} +1 = 0$

Rearranging and simplifying,

$-\frac{11x}{4} =-1$

$\implies \frac{11x}{4} =1$

$\implies 11x=4$

$\implies x=\frac{4}{11}.$

Therefore, the value of zero of the polynomial $-\frac{11x}{4} +1$ is $\frac{4}{11}.$

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