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f(x)= sqrt(x+2) ; g(x) = 8x - 6 Find f(g(x)).
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\[f(g(x)) \implies f(8x - 6) \implies \sqrt{8x - 6 + 2} \]
Does that help?
You're awesome
Thanks so much!
You can simplify that a little more.
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Is \[\sqrt{}8x-4\] the simplest form?
I'm guessing no...
Yeah, that is.
You can also factor if needed
It's none of my answer choices/options though :/
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What are the choices?
8 sqrt (x-4) is one option
2 sqrt (2x + 1) is another
2 sqrt (2x - 1) is another
\[\sqrt{8x - 4} \implies \sqrt{2 \times 2(2x - 1)} \implies \cdots\]
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\[f(x)=2\sqrt{2x-1}\] Is that the answer then?
Yes!
Yay!
Thanks again :)
Except that is \(f(g(x)) \)
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You're welcome again
:)
Oh true haha
:)
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