Question

.

Answer 1

what do u think so how we will start to solve it ?

Answer 2

Any ideas?

Answer 3

Hint: \[y = \frac{ 8 }{ g(x) }+2\]

Answer 4

I have to insert g(x) into the denominator?

Answer 5

Ohhh wait the denominator is g(x)?

Answer 6

Yes, the goal of your question is to get a function represented as y=f(g(x))

Answer 7

Okay, so i should write it as y(8(x^2+2)?

Answer 8

All you have to do is find f(x) and g(x)

Answer 9

So what is f(x) and what is g(x)

Answer 10

g(x) is x^2 and f(x) is 8+2?

Answer 11

No...y = f(x) itself

Answer 12

How do I write that?

Answer 13

\[f(x) = \frac{ 8 }{ g(x) }+2\]

Answer 14

You can see that y = f(g(x))

Answer 15

Ohh okay so thats the answer?

Answer 16

or you can just write f(x) = 8/(x^2)+2

Answer 17

y = 8/g + 2

Let g = ?
To get y = 8/(x^2) + 2

Answer 18

Yeah that's pretty much it

Answer 19

You have to write f(x) and g(x) but you already figured out g(x)

Answer 20

So I should write down f(x) = 8/(x^2)+2?

Answer 21

So say f(x) =... and g(x) = ... and that's it

Answer 22

Yeah that's fine

Answer 23

Okay, so what you first wrote down is the answer? I'm sorry i suck at this haha

Answer 24

f(x)=8/g(x)+2

Answer 25

\[f(x) = \frac{ 8 }{ x^2 }+2\] 8/x+2 should work to I guess and you can write \[g(x) = x^2\] therefore it satisfies y=f(g(x))

Answer 26

Hmm yeah \[f(x) = \frac{ 8 }{ x }+2\] not x^2

Answer 27

Thank you sooo much!