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Instructions:
Answer all questions and
show your work
.
Econ 160
Consider a monopolist facing demand function
Q
d
(
p
) = 120
−
2
p
and having cost function
C
(
Q
) =
1
Q
2
.
4
The monopolist sells all units at the same price (linear pricing).
(a) (5 points) Calculate the monopolist’s profit-maximizing
price and output. Calculate the associated consumer surplus and
producer surplus.
(b) (5 points) Calculate the deadweight welfare loss due to
monopoly.
A monopolist producer of widgets serves the US and European
markets. The inverse demands in the US and Europe are
each
P
US
(
q
us
) = 100
−
q
us
and
P
E
(
q
e
) = 80
−
q
e
, respectively, where where
q
us
and
q
e
denote the sales in the US and Europe. The widget monopolist
has two plants, one in Europe and one in the US. The plant in
Europe has constant marginal cost equal to 10; the US plant has
marginal cost function
MC
(
Q
) =
Q
, where
Q
denotes the level of
production
at the US plant. Suppose the monopolist’s transportation cost of
shipping the widgets between the US and Europe is 5 per
widget.
(a) (3 points) Calculate the socially efficient level of widget
sales in the US and in Europe.
(b) (3 points) Assume resale of widgets is impossible (so
arbitrage is impossible). Under third-degree price
discrimination, what prices should the monopolist set in the US
and in Europe to maximize profit?
(c) (3 points) Now suppose, due to a new trade agreement,
resale is now possible and anyone can transport widgets
between the US and Europe at a cost of 5 per widget. Under
third-degree price discrimination, what prices should the
monopolist set in the US and in Europe to maximize profit?
(d) (3 points) A recently graduated, recently hired MBA cannot
figure out how to account for the arbitrage possible in (c), so he
simply sets the same price in both markets. Given uniform
pricing, what price should he set to maximize profit?
A monopolist with constant marginal cost of production serves
two distinct, independent constant- elasticity demand markets.
In market 1 the elasticity of demand, in absolute value, is
|
η
1
|
= 3 and in market 2 it is
|
η
2
|
= 4. There are no other variable costs. The monopolist practices
third-degree price discrimination.
In market 1 the monopolist sets its per-unit price at
p
d
1
= 180.
(a) (3 points) What discriminatory price does the monopolist
set in market 2?
(b) (3 points) Calculate the monopolist’s marginal cost.
Men and women have the same demands for widgets. For men
the aggregate widget demand is
Q
m
(
p
) = 1
−
p
for
p
≤
1 and equals 0 for
p >
1. Similarly, for women aggregate widget demand is
Q
w
(
p
) = 1
−
p
for
p
≤
1 and equals 0 for
p >
1.
The widget monopolist’s marginal cost of selling widgets to
men is 0, but, for some unknown reason, its marginal cost of
selling to women it is
c
∈
[0
,
1]. Because widgets are customized to the buyer, there is no
possibility of arbitrage between the two groups.
(a) (3 points) If the monopolist uses third-degree price
discrimination, what price does it set for widgets to men and
widgets to women?
(b) (3 points) A recent court case has forced the monopolist to
sell widgets to men and women at the same price (costs still
differ, as described). Calculate the monopolist’s profit-
maximizing uniform price. (No one can be prevented from
purchasing widgets—
so if a widget is offered for sale to anyone, widgets must be
available to everyone, both to men and to women.
)
(c) (3 points) Is social welfare higher under uniform pricing or
under third-degree discrimination? Ex- plain.

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Instructions Answer all questions and show your work. Eco.docx

  • 1. Instructions: Answer all questions and show your work . Econ 160 Consider a monopolist facing demand function Q d ( p ) = 120 − 2 p and having cost function C ( Q ) = 1 Q 2 . 4 The monopolist sells all units at the same price (linear pricing). (a) (5 points) Calculate the monopolist’s profit-maximizing price and output. Calculate the associated consumer surplus and producer surplus. (b) (5 points) Calculate the deadweight welfare loss due to monopoly. A monopolist producer of widgets serves the US and European markets. The inverse demands in the US and Europe are each P
  • 2. US ( q us ) = 100 − q us and P E ( q e ) = 80 − q e , respectively, where where q us and q e denote the sales in the US and Europe. The widget monopolist has two plants, one in Europe and one in the US. The plant in Europe has constant marginal cost equal to 10; the US plant has marginal cost function MC ( Q ) = Q , where Q denotes the level of
  • 3. production at the US plant. Suppose the monopolist’s transportation cost of shipping the widgets between the US and Europe is 5 per widget. (a) (3 points) Calculate the socially efficient level of widget sales in the US and in Europe. (b) (3 points) Assume resale of widgets is impossible (so arbitrage is impossible). Under third-degree price discrimination, what prices should the monopolist set in the US and in Europe to maximize profit? (c) (3 points) Now suppose, due to a new trade agreement, resale is now possible and anyone can transport widgets between the US and Europe at a cost of 5 per widget. Under third-degree price discrimination, what prices should the monopolist set in the US and in Europe to maximize profit? (d) (3 points) A recently graduated, recently hired MBA cannot figure out how to account for the arbitrage possible in (c), so he simply sets the same price in both markets. Given uniform pricing, what price should he set to maximize profit? A monopolist with constant marginal cost of production serves two distinct, independent constant- elasticity demand markets. In market 1 the elasticity of demand, in absolute value, is | η 1 | = 3 and in market 2 it is | η 2 | = 4. There are no other variable costs. The monopolist practices third-degree price discrimination. In market 1 the monopolist sets its per-unit price at p d
  • 4. 1 = 180. (a) (3 points) What discriminatory price does the monopolist set in market 2? (b) (3 points) Calculate the monopolist’s marginal cost. Men and women have the same demands for widgets. For men the aggregate widget demand is Q m ( p ) = 1 − p for p ≤ 1 and equals 0 for p > 1. Similarly, for women aggregate widget demand is Q w ( p ) = 1 − p for p ≤ 1 and equals 0 for p > 1. The widget monopolist’s marginal cost of selling widgets to men is 0, but, for some unknown reason, its marginal cost of selling to women it is
  • 5. c ∈ [0 , 1]. Because widgets are customized to the buyer, there is no possibility of arbitrage between the two groups. (a) (3 points) If the monopolist uses third-degree price discrimination, what price does it set for widgets to men and widgets to women? (b) (3 points) A recent court case has forced the monopolist to sell widgets to men and women at the same price (costs still differ, as described). Calculate the monopolist’s profit- maximizing uniform price. (No one can be prevented from purchasing widgets— so if a widget is offered for sale to anyone, widgets must be available to everyone, both to men and to women. ) (c) (3 points) Is social welfare higher under uniform pricing or under third-degree discrimination? Ex- plain.