Question

urgent help

Answer 1

@IlovePuppiesLol

Answer 2

@YanaSidlinskiy

Answer 3

@jhonyy9

Answer 4

@Will.H

Answer 5

@welshfella

Answer 6

for end behavior:

as x approaches - infinity, what happens to the value of f(x)? does it increase or decrease?

Answer 7

It's an even degree polynomial with a positive leading coefficient I'm guessing the polynomial has a degree of 4 and the y intercept is clearly 4 and the zeros are (-2,0)(-1,0)(1,0)(2,0) so it is indeed 4th degree now to find the equation you'll have to
X+2
X+1
X-1
X-2
Use destrubtive property and you'll get the answer.. Hope that helps

Answer 8

The end behavior increases so...
\[\infty , \infty \] ?

Answer 9

@Will.H

Answer 10

You mean domain and range?

Answer 11

yes

Answer 12

BTW am on the phone so I don't get notifications except when u tag me

Answer 13

@kittiwitti1

Answer 14

anything i can do for you?

Answer 15

I'm not sure how to find the end behavior.

Answer 16

End behavior involves whether the graph goes up (\(\infty\)) or down (\(-\infty\)) in a certain interval described

Answer 17

Since they only give you two sets of blanks to fill in I assume they want \(\pm x\) values because it's a parabolic function

Answer 18

For example, the x-intercepts at each end of the graph are \(\pm2\). On the negative side, you see that when the x-value is approaching -2 from the left side, the y-values \(decrease\). This means \(-\infty\) for that section.

Answer 19

So: \(x\rightarrow-2,f(x)\rightarrow-\infty\)

You got it so far?

Answer 20

yes

Answer 21

Okay.

I'm not sure if this is exactly what your graph needs but it is the basic understanding of end behavior.
I would check any results afterwards with a more experienced math tutor, sorry

Answer 22

I mean, you can give it a shot but I would still ask someone else to make sure you got things correct.

Good luck! ♣

Answer 23

@skullpatrol

Answer 24

@kg1975

Answer 25

Sorry ive been helpping my student

Answer 26

i make private rooms for ppl if they need help XD

Answer 27

\[x \rightarrow -\infty,f(x)\rightarrow \infty\]
\[x \rightarrow \infty,f(x)\rightarrow \infty \]