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A zero can be found between input values of
because
One zero of the function is approximately

Given:

Given that the table that shows the input and the output values for a cubic function.

We need to determine an approximate zero of the function.

Approximate zero of the function:

The zeros of the function are the x - intercepts that can be determined by equating f(x) = 0.

In other words, the zeros of the function is the value of x determined by equating f(x) = 0 in the function.

Let us determine the approximate zero of the function.

The approximate zero of the function can be determined by finding the value of f(x) that has a value which is almost equal to zero.

Thus, from the table, it is obvious that the value of f(x) that is approximately equal to zero is -0.5

Hence, the corresponding x - value is -1.

Therefore, the approximate zero of the function is -1.

y=−9/2x+10

step-by-step explanation:

let's solve for y.

0−9x−2y=−20

step 1: add 9x to both sides.

−9x−2y+9x=−20+9x

−2y=9x−20

step 2: divide both sides by -2.

−2y

−2

=

9x−20

−2

y=

−9

2

x+10

.19875994384

step-by-step explanation:

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