A perfectly competitive market exists for almonds. Demand for almonds is Q= 200 - ere P is the price of almonds and Q is the total quantity of almonds. The private total Q? The production of almonds 2 t for the unregulated market is C = 50 + 80Q + Q? First, solve for the 2 ates an externality where the total external cost is E = ouvian tax (per unit of output of almonds) that results in the social optimum. Suppose t one company, MegaAlmonds, becomes a monopolist in the production of almonds. at is the optimal tax that should be placed on the almonds in this case?
A perfectly competitive market exists for almonds. Demand for almonds is Q= 200 - ere P is the price of almonds and Q is the total quantity of almonds. The private total Q? The production of almonds 2 t for the unregulated market is C = 50 + 80Q + Q? First, solve for the 2 ates an externality where the total external cost is E = ouvian tax (per unit of output of almonds) that results in the social optimum. Suppose t one company, MegaAlmonds, becomes a monopolist in the production of almonds. at is the optimal tax that should be placed on the almonds in this case?
Chapter1: Making Economics Decisions
Section: Chapter Questions
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
Transcribed Image Text:2. A perfectly competitive market exists for almonds. Demand for almonds is Q= 200 – P
where P is the price of almonds and Q is the total quantity of almonds. The private total
Q?
The production of almonds
cost for the unregulated market is C
50 + 80Q +
Q²
First, solve for the
2
creates an externality where the total external cost is E =
Pigouvian tax (per unit of output of almonds) that results in the social optimum. Suppose
that one company, MegaAlmonds, becomes a monopolist in the production of almonds.
What is the optimal tax that should be placed on the almonds in this case?
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