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How would you go about solving for D D= e^-3ln10 I know the answer is 10^-3 but i dont see exactly how, thanks
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\[-3\ln(10)=\ln(10^{-3})\] is a start
by the property of the log that says \(n\ln(x)=\ln(x^n)\)
then \[e^{\ln(\spadesuit)}=\spadesuit\] as it is the composition of a function with its inverse
that is why \[e^{\ln(10^{-3})}=10^{-3}\]
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