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Given Aa, Ia, Sa, Ba, Ab, Ib, Sb, Bb, and P
$Qa = Aa - \frac{Ia - \sqrt{(Ia - Sa Aa) ^ 2 + 2 Sa Pa)}}{Sa}$
$Qb = Ab - \frac{Ib - \sqrt{(Ib - Sb Ab) ^ 2 + 2 Sb Pb)}}{Sb}$
$P = Pa + Pb$
Maximize $min(\frac{Qa + Ba}{Ra}, \frac{Qb + Bb}{Rb})$
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Sun, 01 Sep 2019 06:54 GMT