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Find the derivative and simplify y=(lnx)/(e^2x)
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(lnx)'(e^2x)-(lnx)(e^2x)' / (e^2x)^2
Quotient rule
Yes I used the quotient rule and then I get stuck because I don't know how to simplify it
can you show us what you have so far?
\[\frac{ f(x)g'(x)-g(x)f'(x)) }{ (f(x)^{2}) }\]
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\[(\frac{ 1 }{ x })(e ^{2x})-(lnx) (e ^{2x})/ (e ^{2x})^{2}\]
follow the top quotient rule formula, and also when you derive e^2x you would get 2e^2x
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