[See Solution] [Profit maximization - I] A two product firm faces the following demand and cost functions. Q_1=40-2P_1-P_2 Q_2=35-P_1-P_2 and C(Q_1,Q_2)=Q_1^2+2Q_2^2+10
Question: [Profit maximization - I]
A two product firm faces the following demand and cost functions.
\({{Q}_{1}}=40-2{{P}_{1}}-{{P}_{2}}\)
\({{Q}_{2}}=35-{{P}_{1}}-{{P}_{2}}\)
and
\(C\left( {{Q}_{1}},{{Q}_{2}} \right)=Q_{1}^{2}+2Q_{2}^{2}+10\)
- Find the output levels \(Q_{1}^{*}\) and \(Q_{2}^{*}\) that satisfy the first order conditioned for maximum profit (use fractions).
- Compute the maximum profit.
Price: $2.99
Solution: The downloadable solution consists of 2 pages
Deliverable: Word Document 