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compute the derivative of 3^x+1/x+2
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So we want to find \(p\) given \(\large e^p=3^x\).
Does that much make sense?
We want \(p\) in terms of \(x\) since we don't know \(x\). @abbyhernandez
How would you solve for \(p\)?
ok question changed...
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i think it would be a good idea to rewrite it in terms of e. but I'm a bit confused as how to go about that. i have e^ln3(x+1/x+2). not sure how to proceede from here
is the function \[\LARGE 3^{\frac{x+1}{x+2}} \]
????
yes
Do you know the chain rule?
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Yes I know the chain rule : ) I am at work and have to log out for a while. i apprecite if you can help. i will log in as soon as i get home.
derivative of form a^f(x) \[\frac{d}{dx} a^{f(x)} = \ln(a)*a^{f(x)}*f'(x)\]
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