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Help!?! Use the functions to answer the question.
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use the definition \[ (f\circ g)(4)=f(g(4)) \] first g(4)=?
I think that's the answer.. am I right?
no. since g(x)=x+3 then g(4) means you replace the "x" by 4 so \[ g(4)=4+3=7 \]
got it?
ohhhh
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now u know that g(4)=7. so \[ (f\circ g)(4)=f(g(4))=f(7)= \] so f(7)=?
14?
how do I find it?
do the same. \(f(x)=4x-7\) so \[ f(7)= \]
subtract both sides?
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for instance \[ f(5)=4\cdot5-7=20-7=13 \]
oh wait but that's not a choice
I'm confused :/
do it. it's easy f(7)=?
i gave u an example. with 5 instead of 7. you do it with 7
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\[ f(\color{red}{5})=4\cdot\color{red}{5}-7=20-7=13 \]
so what do I do with 13?
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