Suppose that consumer (retail) demand for a product is given
by:
Q=100−P,
where Q is the quantity demanded and P is the price. The inverse
demand curve (which gives the price as a function of the quantity
demanded) is:
P=100−Q.
The marginal cost of production and average total cost of
production are $26 per unit, and the marginal cost of distribution
and average total cost of distribution are $10 per unit.
Suppose the retail distribution is monopolized by another
firm....
a. Suppose the demand function P = 10 - Q, and the supply
function is: P = Q, where P is price and Q is quantity. Calculate
the equilibrium price and quantity.
b. Suppose government imposes per unit tax of $2 on consumers. The
new demand function becomes: P = 8 – Q, while the supply function
remains: P = Q. Calculate the new equilibrium price and quantity.
c. Based on (b), calculate the consumer surplus, producer surplus,
tax revenue,...
Suppose the demand function P = 10 - Q, and the supply function
is: P = Q, where P is price and Q is quantity. Calculate the
equilibrium price and quantity.
b.Suppose government imposes per unit tax of $2 on consumers.
The new demand function becomes: P = 8 – Q, while the supply
function remains: P = Q. Calculate the new equilibrium price and
quantity.
c.Based on (b), calculate the consumer surplus, producer
surplus, tax revenue and the deadweight...
The inverse demand function in a market is given by p=32-Q where Q is the aggregate quantity produced. The market has 3 identical firms with marginal and average costs of 8. These firms engage in Cournot competition.
a) How much output does each firm produce?
b) What is the equilibrium price in the market?
c) How much profit does each firm make?
d) Consider a merger between two firms. Assuming that due to efficiency gains from the merger,...
2. Suppose the demand function for a monopolist’s product is
given by P = 300 – 3Q and the cost function is given by C = 1500 +
2Q2 (Kindly answer clearly)
A) Calculate the MC.
B) Calculate the MR.
C) Determine the profit-maximizing price.
D) Determine the profit-maximizing quantity.
E) How much profit will the monopolist make?
F) What is the value of the consumer surplus under monopoly?
G) What is the value of the deadweight loss?
Given the demand function Q = 100 - 10P, where P corresponds to
price, do the following:
Plot the respective demand function. Be sure to label your
axes. For what price will Q = 0? When P = 0, what is Q?
Derive the expression for the own-price elasticity. Is the
own-price elasticity constant along all points on the demand curve?
What price range insures that the demand for Q is inelastic?
Derive the inverse demand function. That is,...
3. Suppose the inverse demand for a monopolist’s product is
given by P (Q) = 150 – 3Q
The monopolist can produce output in two plants. The marginal
cost of producing in plant 1 is MC1 = 6Q1
While the marginal cost of producing in plant 2 is MC2 = 2Q2
(Kindly answer clearly)
a) How much output should be produced in each plant?
b) What price should be charged?
suppose the demand curve for product Y is given by
P=150+2i-(Q/2), where i is income measured in thousands of dollars,
P is price of product Y in $, Q is quantity of product Y. The
supply curve is Q=3P+50, if i=25.
1.What is the price elasticity of demand for product Y at the
equilibrium?
2.What is the income elasticity of demand for product Y?
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....
the demand is given by p= 140-4Q Where P is the price
and Q is the quantity demanded. Find the price at which the own
price elasticity is -3.
(round to 2 decimals)