Suppose the market demand for broccoli is given by
Demand: Q = 1000 – 5P
Where...
Suppose the market demand for broccoli is given by
Demand: Q = 1000 – 5P
Where Q is quantity measured
in 100s of bushels and P is price per hundred bushels. The
market supply is given by
Supply: Q = 4P – 80
What is the equilibrium price and quantity? How much is spent
on broccoli? What is consumer and producer surplus?
Describe the impact of a $150 per hundred bushel price floor on
broccoli. (How many bushels would be sold? What is consumer and
producer surplus? What is the welfare loss compared to (a)?)
Suppose the government instituted a $45-per-hundred-bushel tax
on broccoli. How would the tax affect the equilibrium? How would
the tax burden be shared by producers and consumers? What is
consumer and producer surplus? How much tax revenue is raised? What
is the welfare loss compared to (a)?
Suppose that the demand for broccoli is given by:
Q=1000-5P
where Q is quantity per year measured in hundreds of bushels and
P is the price in dollars per hundred bushels. The long-run supply
curve for broccoli is given by:
Q=4P=80
A. Show that the equilibrium quantity here is Q= 400. At this
output, what is the equilibrium price? How much in total is spent
on broccoli? What is consumer surplus at this equilibrium? What is
producer surplus at this...
Problem 2. Suppose that demand for broccoli is given by QD =
1,000 – 5P, where QD is quantity per year measured in hundreds of
bushels and P is price in dollars per hundred bushels. The long-run
supply curve for broccoli is given by QS = 4P – 80. a. Show that
the equilibrium quantity here is Q = 400. At this output, what is
the equilibrium price? How much in total is spent on broccoli? What
is the consumer...
Suppose that the market demand is given by Q(p)=200-5p. Let p(q)
be the maximal price at which the agents would buy q units, i.e.,
the inverse demand function. Then?
a. p(q)=40-5q
b. p(q)=40-0.2q
c. p(q)=40-0.4q
d. p(q)=200-10q
e. p(q)=200-5q
Suppose the demand equation facing a firm is Q = 1000 – 5P, MR =
200 – 0.4 Q, and MC = $20.
Compute the maximum profit the firm can earn.
Suppose the firm is considering a quantity discount. It offers
the first 400 units at a price of $120, and further units at a
price of $80. How many units will the consumer buy in total?
Compute the profit if the quantity discount is
implemented.
If the firm implemented...
Suppose the demand equation facing a firm is Q = 1000 – 5P, MR =
200 – 0.4 Q, and MC = $20.
Compute the maximum profit the firm can earn.
Suppose the firm is considering a quantity discount. It offers
the first 400 units at a price of $120, and further units at a
price of $80. How many units will the consumer buy in total?
Compute the profit if the quantity discount is
implemented.
If the firm implemented...
Consider a perfectly competitive market where the market demand
curve is p(q) = 1000-q. Suppose
there are 100 firms in the market each with a cost function c(q)
= q2 + 1.
(a) Determine the short-run equilibrium.
(b) Is each firm making a positive profit?
(c) Explain what will happen in the transition into the long-run
equilibrium.
(d) Determine the long-run equilibrium.
Suppose the inverse demand function is given by ?=5?−5p=5q−5
where p is the market price and q is the quantity demanded.
Calculate price elasticity of demand. Round your answer to the
first decimal place. There is no value for p.
This is all the information the question gives.
Consider a market where inverse demand is given by P = 40 − Q,
where Q is the total quantity produced. This market is served by
two firms, F1 and F2, who each produce a homogeneous good at
constant marginal cost c = $4. You are asked to analyze how market
outcomes vary with industry conduct: that is, the way in which
firms in the industry compete (or don’t). First assume that F1 and
F2 engage in Bertrand competition. 1....
Assume that the market demand function is: Q(D) = 2000 - 5P And
the market supply function is: Q(S) = 100 + 5P Assume that the
government passes legislation that sets the maximum price to $100 a
unit. Which of the following statements are correct (multiple
statements may be correct)?
1.) At a legally mandated price of $100 a unit, quantity
demanded is equal to 1050 and quantity supplied is equal to 1050,
therefore the legally mandated price has no...
Suppose that the market price is given by max{0,10 -Q} where Q
is the total market quantity. Firms in this market choose quantity
and then the price in the market is revealed. Suppose that there
are two firms in the market, Firm A and Firm B. Each firm has a
constant marginal cost of one and no fixed costs. Suppose that Firm
A chooses output first, it is then observed by Firm B and then Firm
B makes her choice...