Question

SCENARIO 3: Consider an industry consisting of two firms producing an identical product. The inverse market demand equation is P = 100 − 2Q. The total cost equations for firms 1 and 2 are TC1 = 4Q1 and TC2 = 4Q2, respectively.

9. Refer to SCENARIO 3. Suppose that the two firms are Cournot rivals. Firm 1’s reaction function is:

a. Q1 = 12 − Q2.

b. Q1 = 12 − 0.25Q2.

c. Q1 = 24 − 0.5Q2.

d. Q1 = 24 − 0.25Q2.

e. None of the above.

Answer #1

OPTION C IS CORRECT

SCENARIO 3: Consider an industry consisting of two firms
producing an identical product. The inverse market demand equation
is P = 100 − 2Q. The total cost equations for firms 1 and 2 are TC1
= 4Q1 and TC2 = 4Q2, respectively.
Refer to SCENARIO 3. Suppose that the two firms are Cournot
rivals. The equilibrium level
of output for firm 1 is:
a. 8.
b. 16.
c. 24.
d. 32.
e. None of the above.

SCENARIO 3: Consider an industry consisting of two firms
producing an identical product. The inverse
market demand equation is P = 100 − 2Q. The total cost equations
for firms 1 and 2 are TC1 = 4Q1 and
TC2 = 4Q2, respectively.
Refer to SCENARIO 3. Suppose that the two firms are Cournot
rivals. Firm 1 will earn a
profit of:
a. $512.
b. $732.
c. $836.
d. $1,014.
e. None of the above.

SCENARIO 3: Consider an industry consisting of two firms
producing an identical product. The inverse market demand equation
is P = 100 − 2Q. The total cost equations for firms 1 and 2 are TC1
= 4Q1 and TC2 = 4Q2, respectively.
Refer to SCENARIO 3. Suppose that the two firms are Bertrand
rivals. The equilibrium level
of output for firm 1 is:
a. 8.
b. 10.
c. 12.
d. 24.
e. None of the above.

Consider an industry consisting of two firms producing an
identical product. The inverse market demand equation is P = 100 −
2Q. The total cost equations for firms 1 and 2 are TC1 = 4Q1 and
TC2 = 4Q2, respectively. Suppose that the two firms are Cournot
rivals. Firm 2 will earn a profit of:
$512.
$732.
$836.
$1,014.
None of the above.

SCENARIO 3: Consider an industry consisting of two firms
producing an identical product. The inverse market demand equation
is P = 100 − 2Q. The total cost equations for firms 1 and 2 are TC1
= 4Q1 and TC2 = 4Q2, respectively.
Refer to SCENARIO 3. Firm 1 is the Stackelberg leader and firm 2
is the Stackelberg
follower. The profit of the Stackelberg leader is:
a. $288.
b. $432.
c. $486.
d. $576.
e. None of the above.

SCENARIO 3: Consider an industry consisting of two firms
producing an identical product. The inverse market demand equation
is P = 100 − 2Q. The total cost equations for firms 1 and 2 are TC1
= 4Q1 and TC2 = 4Q2, respectively.
9. Refer to SCENARIO 3. Suppose that the two firms are Cournot
rivals. Firm 1’s reaction function is: a. Q1 = 12 − Q2. b. Q1 = 12
− 0.25Q2. c. Q1 = 24 − 0.5Q2. d. Q1...

Consider an industry consisting of two firms producing an
identical product. The inverse market demand equation is P = 100 −
2Q. The total cost equations for firms 1 and 2 are TC1 = 4Q1 and
TC2 = 4Q2, respectively.
Firm 1 is the Stackelberg leader and firm 2 is the Stackelberg
follower. The output of the Stackelberg follower is:
6.
12.
24.
48.
None of the above.

Consider an industry consisting of two firms producing
an identical product. The inverse market demand equation is P = 100
− 2Q. The total cost equations for firms 1 and 2 are TC1 = 4Q1 and
TC2 = 4Q2, respectively. Firm 1 is the Stackelberg leader and firm
2 is the Stackelberg follower. The profit of the Stackelberg
follower is:
$864.
$576.
$432.
$288.
$1,152.

Suppose that two firms compete in the same market producing
homogenous products with the following inverse demand function:
P=1,000-(Q1+Q2)
The cost function of each firm is given by:
C1=4Q1
C2=4Q2
Suppose that the two firms engage in Bertrand price
competition. What price should firm 1 set in equilibrium? What
price should firm 2 set? What are the profits for each firm in
equilibrium? What is the total market output?
Suppose that the two firms collude in quantity, i.e.,
acting together...

Two firms in a Cournot duopoly produce quantities Q 1 and Q 2
and the demand equation is given as P = 80 - 2Q 1 - 2Q 2. The
firms' marginal cost are identical and given by MCi(Qi) = 4Qi,
where i is either firm 1 or firm 2.
a. Q1 = 80 - 4Q2 and Q2 = 80 - 4Q1.
b. Q1 = 10 - (1/4)Q2 and Q2 = 10 - (1/4)Q1.
c. Q1 = 80 - 2Q2...

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