Respuesta :

The rate of change from the function y = 8x - 3 is 8.

How to find the rate of change of a linear equation?

Suppose that the considered linear equation is of the form

y = mx+c

Then, when we change x by 1 unit, then:

[tex]y + \delta y = m(x + 1) + c\\\\mx + c + \delta y = mx + c + m\\\\\\delta y = m[/tex]

where  [tex]\delta y[/tex]  shows the change in y as x changes by 1 unit.

It is called slope of the line this equation represents (each linear equation represents a line).

Given function;

y = 8x - 3.

Here, m = slope = 8

We know that the rate of change of a function is the same as the slope of the function.

Hence, the rate of change from the function y = 8x - 3 is 8.

Learn more about the rate of change of a linear equation here:

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