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Find the derivative of function. Do not simplify answer
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\[f(x)=9\ln(3x^5+6)\]
We are going to do chain rule.
i tried it and i got 135x^5/3x^5+6
\[ (g\circ u)(x) = 9\ln(3x^5+6) \]We let \(u(x) = 3x^5+6\) and let \(g(u) = 9\ln(u)\).
What did you get for \(u'(x)\) and \(g'(u)\)?
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i did \[9\frac{ g'(x) }{ g(x) }\] 9x\[\frac{ 15x^4 }{ 3x^5+6 }\] =\[\frac{ 135x^5 }{ 3x^5+6 }\]
\[9 \frac{ 15x^4 }{ 3x^5+6 }\]
and answer i got 135x^5/3x^5+6
Where did you get the \(x\) in \(9x\) ?
thats times
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then why does \(x^4\) become \(x^5\)?
oh thats my mistake
i meant x^4
The fraction can be reduced if you factor.
But since you're not supposed to simplify, I guess you have it correct?
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