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Please help this is urgent!! Calculus optimization problem!
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Hello
Thank you so much for the help people!!
@IrishBoy123
If someone could help with just a little bit please!!
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All of it...
\[\large A(t) = C e^{k \sqrt{t}} e^{r(40-t)}\] maximize A(t) by setting derivative equal to 0 \[\large A'(t) = (\frac{k}{2 \sqrt{t}} -r)C e^{k \sqrt{t}} e^{r(40-t)} = 0\] solve for t ignoring the exponential factors since they will never equal 0 \[\rightarrow \frac{k}{2 \sqrt{t}} - r = 0\] \[t = \frac{k^2}{4r^2}\] This is general solution for optimal time to sell
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