In a market for kitchen bags, the highest price consumers are willing to pay is $18 for a 48 pack and the lowest price producers are willing to accept is $8 per pack. The market equilibrium price is $10 per pack, at which 12 million packs are sold. (Assume that both demand and supply curves are straight lines.)
A.)In the market above, what is the consumer surplus ($ million)?
B.)In the market above, what are the total gains from trade ($ million)?
A. Consumer surplus is area below the demand curve and above the equilibrium price level.
Consumer surplus= 1/2*($18-$10)*12 million= $48 million
B. Total gains from trade is the total surplus. Total surplus is the area between the demand and the supply curve.
= 1/2*($18-$8)*12 million= $60 million
In a market for kitchen bags, the highest price consumers are willing to pay is $18...
In a market for trash bags, the highest price consumers are willing to pay is $20 for a 64 pack and the lowest price producers are willing to accept is $12 per pack. The market equilibrium price is $14 per pack, at which 10 million packs are sold. (Assume that both demand and supply curves are straight lines.) question:In the market above, what is the consumer surplus ($ million)?
Which of the following best defines producer surplus? O The difference between the price that suppliers actually O A situation in which all of the potential gains from trade have been realized. O The difference between the price that suppliers actually receive and the minimum price they would be willing to accept. receive and the maximum price they would be willing to accept. O The difference between the maximum price consumers are willing to pay and the price they actually...
D(x) is the? price, in dollars per? unit, that consumers are
willing to pay for x units of an? item, and? S(x) is the? price, in
dollars per? unit, that producers are willing to accept for x
units. Find
?(a?) the equilibrium? point, ?(b?)the consumer surplus at the
equilibrium? point, and ?(c?) the producer surplus at the
equilibrium point.
D(x)=
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