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Let f(x)=5x-7 and g(x)=(x+4)^2. Find the composite function f(g(x))
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Do you have to simplify it, or can you leave it un-simplified?
I think it has to be simplified
Okay, start by simplifying g(x).
\(\Large (x+4)^2=(x+4)(x+4)\) FOIL it.
ok thanks
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is that all I have to do?
But after that, you have to plug whatever you get for \(g(x)\) into \(f(x)\), and distribute that.
So \(g(x)=x^2+8x+16\) would get plugged in: \(\Large f(g(x))=5(x^2+8x+16)-7\) Now you have to simplify that, and that will be your simplified composite function.
Oh, alternative form is \(\Large f(g(x))=5((x+4)^2)-7\)
Both are right, just depends on which one you want.
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ohh ok so I just simplify that and I get the answer?
That is correct.
ok thank you!
Anytime :)
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