(See Solution) Assume that the demand and supply functions of cigarettes are given by: P=14-2Q^d , P=5+0.25Q^s , where P is the price per pack of cigarettes and
Question: Assume that the demand and supply functions of cigarettes are given by:
\[\begin{aligned} & \text{P}=14-2{{\text{Q}}^{\text{d}}} \\ & \text{P}=5+0.25{{\text{Q}}^{\text{s}}} \\ \end{aligned}\]
where \(\mathrm{P}\) is the price per pack of cigarettes and \(\mathrm{Q}\) is the number of packs per day. Also assume a negative consumption externality of $3 per pack of cigarettes.
- What is the equilibrium quantity and price in the market? What are the consumer surplus, producer surplus, and the external costs to the society?
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What is the quantity and price under the efficient allocation?
Suppose that the government wants to impose a tax on consumers so that they internalize the external costs. - What is the optimum tax rate? What are the consumer surplus, producer surplus, tax revenues, and the external costs to the society?
- Compare the efficient and private allocations using consumer surplus, producer surplus, tax revenues, and the external costs?
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