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Consider the functions f(x) = 3x2 and g(x) = 2(x + 9). Find f[g(−7)]. Please show the work? Thanks.
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Find g(-7) by plugging -7 in for g(x)
\[g(-7)=2((-7)+9)\]
\[g(-7)=4\]
Then, plug 4 into f(x).
\[f(4)=3(4)^{2}\]
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\[f(4)=48\]
Plug in g(-7) into g(x) and then plug in that solution to f(x):\[g(-7)=2(-7+9)\]\[g(-7)=2(2)\]\[g(-7)=4\]now plug in \(4\) to \[f(x)=3(4)^2\]\[f(x)=3(16)\]\[f(x)=48\] and thus: \(\largef[g(-7)]=48\)
Oh, thank you! I hate complicated functions like these. Thanks to both of you!
No Problem :)
Np..
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