PLEASE HELP!
The zeros of a parabola are 2 and 8. The maximum value of the function is 18. The parabola is drawn with a dashed line, and the outside of the parabola is shaded.

What quadratic inequality is represented by this description?

Drag symbols and expressions to the boxes to correctly represent the inequality in factored form.

PLEASE HELP The zeros of a parabola are 2 and 8 The maximum value of the function is 18 The parabola is drawn with a dashed line and the outside of the parabola class=

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The inequality equation represented by the parabola graph is;

y < (x - 2)(x - 8)

How to Interpret a Quadratic Graph?

We are told that the zeros of a parabola are 2 and 8. This means that the roots of the quadratic equation represented by the graph are 2 and 8. Thus, the factors of this quadratic graph can be written as;

(x - 2) and (x - 8)

Now, one rule about graphing inequalities is that If the inequality symbol is ≤ or ≥ , then the region includes the parabola, so it should be graphed with a solid line.

Otherwise, if the inequality symbol is < or > , the parabola should be drawn with a dotted line to indicate that the region does not include its boundary.

Now, since the parabola is drawn with a dashed line, it means that the inequality sign will be  < or > .

Lastly, since the outside of the parabola is shaded, it means that the inequality will be less than. Thus, our inequality equation is;

y < (x - 2)(x - 8)

Read more about Quadratic Graphs at; https://brainly.com/question/7784687

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