Question

1. The demand and supply functions for widgets are as follows: Qd =60-0.5P Qs =0.5P-20 a....

1. The demand and supply functions for widgets are as follows:

Qd =60-0.5P

Qs =0.5P-20

a. Solve for the competitive equilibrium price and quantity of widgets in this market. Illustrate this equilibrium in a graph.

On your graph, show the regions that represent consumer surplus and producer surplus. Calculate the value of consumer surplus, producer surplus, and overall welfare.

b. Suppose the government enacts a law stating that only 10 widgets can be produced and sold in the market. At what price will widgets be sold? Calculate the value of consumer surplus, producer surplus, and overall welfare under this regime.

Does this policy impose a deadweight loss on society? If so, calculate the value of this deadweight loss. Which region on the graph represents this deadweight loss?

c. Suppose that, instead of the quantity restriction, the government introduces a price floor of $90 per widget. Additionally, the government agrees to purchase any surplus widgets at this price and to give away any excess widgets. How many widgets will consumers want to buy? How many widgets will firms want to produce? How many does the government purchase?

Does this policy impose a deadweight loss on society? If so, calculate the value of this deadweight loss. Which region on the graph represents this deadweight loss?

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Answer #1

12o yo 5 400ナ100 c (500on X(100-60) ×(20-10) (600 1-20- IS 20 25 At P-90, s unita Cenaumer want to uniti . 225 2 300 225 (525

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