orice of the Horizon$)$:

$D_S=225-0\mathrm{.}6P_S+0\mathrm{.}3P_H$

$D_H=270+0\mathrm{.}1P_S-0\mathrm{.}58P_H$

$(i)P_S{D}_S+P_H{D}_H=P_H(270-0\mathrm{.}1P_S-0\mathrm{.}58P_H)+P_S(225-0\mathrm{.}6P_S+0\mathrm{.}3P_H)$

$(ii)P_S{D}_S-P_H{D}_H=P_S(225-0\mathrm{.}6P_S+0\mathrm{.}3P_H)-P_H(270-0\mathrm{.}1P_S-0\mathrm{.}58P_H)$

$(iii)P_S{D}_S+P_H{D}_H=P_S(225-0\mathrm{.}6P_S+0\mathrm{.}3P_H)+P_H(270+0\mathrm{.}1P_S-0\mathrm{.}58P_H)$

$(iv)P_S{D}_S-P_H{D}_H=P_S(225+0\mathrm{.}6P_S+0\mathrm{.}3P_H)-P_H(270-0\mathrm{.}1P_S-0\mathrm{.}58P_H)$

Option $(iii)$

Find the prices that maximize revenue.

Do not round intermediate calculations. If required, round your answers to two decimal places.

Optimal Solution:

Selling price of the Sky Eagle $(P_S)$:

Selling price of the Horizon $(P_H)$ :

Total Revenue: