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6) Use the leading coefficient and degree of the polynomial function todetermine the end behavior of the graph Select all that apply*f(x) = x? - 7x2 + 10xx—+o, f(x) — +0x— too, f(x) —-OptionOption 2

6 Use the leading coefficient and degree of the polynomial function todetermine the end behavior of the graph Select all that applyfx x 7x2 10xxo fx 0x too fx O class=

Respuesta :

options 1 and 4

Explanation

when you have a polynomial function :

[tex]f(x)=a_xx^n+a_{x-1}x^{n-1}+a_{x-2}x^{n-2}++++[/tex]

When n is even and an is positive the behavior is Graph rises to the left and right

and

When n is odd and an is positive the behavior is :Graph falls to the left and rises to the right

then

[tex]f(x)=x^3-7x^2+10x[/tex]

n=3=odds, then

Graph falls to the left and rises to the right

in other words, if x becomes bigger f(x) becomes bigger too,

so the answer are

options 1 and 4

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