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\(\Huge \frac {d (\frac {4^x}{1+x^3})}{dx}\)=?
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use the quotient rule (4^x) ' = ln4 *4^x
let \[\Large y=\frac{4^x}{1+x^3}\] take natural log of both sides \[\Large \ln (y)=\ln(\frac{4^x}{1+x^3})\] or \[\Large \ln(y)=\ln(4^x)-\ln(1+x^3)\] \[\Large \ln(y)=x*\ln(4)-\ln(1+x^3)\] just differentiate both sides with respect to x
what i've done is \(\Huge \frac {(4^x)[(1+x^3)ln 4 -3x^2]}{(1+x^3)^2}\) can it be more simplified? or I've wrong?
nope that's fine.
ok thanks.
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