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Calc Help! Let F(x)=f(f(x)) and G(x)=(F(x))^2 and suppose that f(9)=8, f(8)=3, f'(8)=10 and f'(9)=12
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question?
Oh sorry! F'(9)= G'(9)=
If F(x)=f(f(x)), by the chain rule, can you find F'(x)?
I tried 8(f(9)*f'(8)*f'(9) but didn't get the correct answer from that
@Bobo-i-bo please, finish your stuff.
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\(F(x) = f(f(x))\\F'(x) = f'(f(x) )*f'(x)\) Now, replace 9 in \(F'(9) =f'((f(9))*f'(9)\)
\(f'(9) = 12\) ok for the last one for the first one \(f'(f(9))=f'(8)=10\) Can you finish?
Don't get?
yes I got 120 which is correct! Thank you
good
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Do the same for G, apply chain rule
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