(Solution Library) (An intercustomer price discrimination problem) Assume that a monopolist faces two groups of consumers. The first group has a demand
Question: (An intercustomer price discrimination problem) Assume that a monopolist faces two groups of consumers. The first group has a demand function
\[{{P}_{1}}=160-8{{Q}_{1}}\]The second group has the demand function
\[{{P}_{2}}=80-\frac{1}{2}{{Q}_{2}}\]The monopolist has the total cost function
\[TC\left( Q \right)=\frac{1}{2}{{Q}^{2}}+4Q\]where \(Q={{Q}_{1}}+{{Q}_{2}}\).
- Determine total revenue from Group i, as it depends on output sold to Group i, i = 1, 2.
- Given your answers in (a), determine total revenue that the monopolist derives from both groups.
- Given your answer in (b) and TC(Q), determine how much output the profit maximizing monopolist will sell to Group i, i = 1, 2. What prices will the monopolist charge the groups? What will the monopolist's profit be?
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