Final answer:
a) The vendor will produce 3 miniature Eiffel Towers. b) The vendor's producer surplus at this output level is $9. c) The vendor is earning a positive economic profit in the short run. d) The vendor should consider market competitiveness and demand to evaluate the long run profit outlook.
Step-by-step explanation:
a) To determine the quantity of miniature Eiffel Towers the vendor will produce, we set the marginal cost (MC) equal to the price. In this case, MC = 2q + 3 and the price is $9. So, 2q + 3 = 9. Solving for q, we get q = 3.
b) The vendor's producer surplus at this output level is the area between the supply curve and the price line, up to the quantity produced. In this case, the producer surplus is equal to 1/2 * (9 - 3) * 3 = $9.
c) To determine the vendor's economic profit in the short run, we need to calculate total revenue (TR) and total cost (TC). TR is the quantity produced (q) multiplied by the price ($9), so TR = q * 9. TC consists of fixed cost (FC) and variable cost (VC). FC is given as $3 and VC is 3 + q. Therefore, TC = FC + VC = 3 + 3 + q = 6 + q. Economic profit is equal to TR - TC. If q = 3, then TR - TC = 3 * 9 - (6 + 3) = $18 - $9 = $9. So the vendor is earning a positive economic profit in the short run.
d) In the long run, the vendor should consider the competitiveness of the miniature Eiffel Tower market, including the number of competitors and the ease of entry. They should also assess the demand for the product and potential changes in costs. Based on these factors, they can determine if the market is profitable and if they should continue operating in the long run.