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Would you differentiate this one differently than the last problem?
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\[\LARGE f(x)=cosh(lnx)\]
nope same idea
sub then chain rule
I'd probably change it knowing\[\cosh(t)=\frac{ e^t+e^{-t} }{ 2 }\]
actually take in exponential form
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Honestly works either way I think
\[\cosh(lnx)=\frac{ e^(lnx)+e^-(lnx) }{ 2 }\]
e^lnx=x
e^-lnx=1/x
Yeah pretty much preference here.
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the exponential is probably simpler
btw @g17 , if you use {} around your lnx it'll stay in the exponent
yeah i will do it next time
@Luigi0210 the chain rule is a general rule that I believe you can show to yourself just using the definition of a derivative with d/dx(f(g(x)))=f'(g(x))*g'(x)
Alright, just making sure, thanks!
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