The reason for the product store locations.

Question

Suppose the marginal social cost of television sets is $100. This is constant and equal to the average cost of television sets. The annual demand for television sets is given by the following equation: Q = 200,000-500P, where Qis the quantity sold per year and P is the price of television sets. a) If television sets are sold in a perfectly competitive market, calculate the annual number sold. Under what circumstances will the market equilibrium be efficient? b) Show the losses in well-being each year that would result from a law limiting sales of television sets to 100,000 per year. Show the effect on the price, marginal social benefit, and marginal social cost of television sets. Show the net loss in well-being that will result from a complete ban on the sales of television sets. (show with graphs.)

Answer 1

Question

Chapter 12, Problem 12.3IP

To determine

The reason for the product store locations.

Expert Solution & Answer

Trending nowThis is a popular solution!

See solution

Check out sample textbook solution

Students have asked these similar questions

Suppose the marginal social cost of television sets is $100. This is constant and equal to the average cost of television sets. The annual demand for television sets is given by the following equation: Q = 200,000-500P, where Qis the quantity sold per year and P is the price of television sets. a) If television sets are sold in a perfectly competitive market, calculate the annual number sold. Under what circumstances will the market equilibrium be efficient? b) Show the losses in well-being each year that would result from a law limiting sales of television sets to 100,000 per year. Show the effect on the price, marginal social benefit, and marginal social cost of television sets. Show the net loss in well-being that will result from a complete ban on the sales of television sets. (show with graphs.)

refer to exhibit 8.12 and identify each curve in the graph

Q1. (Chap 1: Game Theory.) In the simultaneous games below player 1 is choosing between Top and Bottom, while player 2 is choosing between Left and Right. In each cell the first number is the payoff to player 1 and the second is the payoff to player 2. Part A: Player 1 Top Bottom Player 2 Left 25, 22 Right 27,23 26,21 28, 22 (A1) Does player 1 have a dominant strategy? (Yes/No) If your answer is yes, which one is it? (Top/Bottom) (A2) Does player 2 have a dominant strategy? (Yes/No.) If your answer is yes, which one is it? (Left/Right.) (A3) Can you solve this game by using the dominant strategy method? (Yes/No) If your answer is yes, what is the solution?