Which Polynomial Function Could Be Represented By The Graph Below? On A Coordinate Plane, A Parabola Opens Up. It Goes Through (2, 0), Has A Vertex At (3, Negative 3), And Goes Through (4, 0). F(X) = X2 – 6X + 8 F(X) = 3X2 – 18X + 24 F(X) = X2 + 6X + 8 F(X) = 3X2 + 18X + 24

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Which Polynomial Function Could Be Represented By The Graph Below? On A Coordinate Plane, A Parabola Opens Up. It Goes Through (2, 0), Has A Vertex At (3, Negative 3), And Goes Through (4, 0). F(X) = X2 – 6X + 8 F(X) = 3X2 – 18X + 24 F(X) = X2 + 6X + 8 F(X) = 3X2 + 18X + 24. Examine the graph, which contains two parabolas. Which polynomial function could be represented by the graph below?

Polynomial Functions Definition, Formula, Example, Types, Graphs
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So, it is a quadratic polynomial. On a coordinate plane, a parabola opens up it goes through (2,0) , has a vertex at (3, negative 3) and goes through. Which polynomial function could be represented by the graph below?

Which Polynomial Function Could Be Represented By The Graph Below?


It is the graph of the quadratic function f (x) = (x + 5)^2 − 9, and it represents. Explanation 1 test the given polynomial functions with the given points on the graph 2 substitute = x=1 x=1 into each function to find the corresponding y y value 3 for the function () = + − f. Examine the graph, which contains two parabolas.

So, It Is A Quadratic Polynomial.


On a coordinate plane, a parabola opens up it goes through (2,0) , has a vertex at (3, negative 3) and goes through. Which polynomial function could be represented by the graph below? F (x) is a parabola that opens upward with its vertex at (−5, −9).

According To Graph, These Are Only Too Noots 2 And 4.


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