Respuesta :

altersternsc

Answer:

D, 22x^9

Step-by-step explanation:

Here's a key for end behavior: Look at the leading term

x^even = x -> neg inf, f(x) -> pos inf; x -> pos inf, f(x) -> pos inf

-x^even = x -> neg inf, f(x) -> neg inf; x -> pos inf, f(x) -> neg inf

x^odd = x -> neg inf, f(x) -> neg inf; x -> pos inf, f(x) -> pos inf

-x^odd = x -> neg inf, f(x) -> pos inf; x -> pos inf, f(x) -> neg inf

Answer:

[tex]22x^{9}[/tex] represent the given graph

Step-by-step explanation:

Given graph :  polynomial function graphed .

To find : Which expression is a possible leading term for the polynomial function .

Solution : We have given that

Graph with left end down and right end up.

By the end point behavior : If the degree of polynomial function is odd and leading coefficient is positive then left end is down and right end is up.

We can see from the given option [tex]22x^{9}[/tex]

It has degree = 9 (odd )

Leading coefficient  = 22 ( positive ).

Therefore, [tex]22x^{9}[/tex] represent the given graph.

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