20. You are given the following short-run production function for the firm: Q-241-(0.01)(L2), where L= number of workers hired per day, Q-output per day. The firm is a perfect competitor in both the output & input (i.e. labour) markets. The price of output is $10.00 per unit and labour costs $20.00 per day, the number of workers hired per day by the firm will be: A) 100 G) 1000 B) 200 H) 1100 C) 400 1) 1300 E) 800 D) 600 J) None of the above F) 900
20. You are given the following short-run production function for the firm: Q-241-(0.01)(L2), where L= number of workers hired per day, Q-output per day. The firm is a perfect competitor in both the output & input (i.e. labour) markets. The price of output is $10.00 per unit and labour costs $20.00 per day, the number of workers hired per day by the firm will be: A) 100 G) 1000 B) 200 H) 1100 C) 400 1) 1300 E) 800 D) 600 J) None of the above F) 900
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
Related questions
Question

Transcribed Image Text:20. You are given the following short-run production function for the firm: Q=24L-(0.01)(L²), where L=
number of workers hired per day, Q = output per day. The firm is a perfect competitor in both the output &
input (i.e. labour) markets. The price of output is $10.00 per unit and labour costs $20.00 per day, the
number of workers hired per day by the firm will be:
A) 100
G) 1000
B) 200
H) 1100
21-24. The demand and supply of spam is given by:
Demand:
P=100-2Q
C) 400
I) 1300
A) 1/3
G) 2/7
Supply:
P = 40 + Q
Where P is the price in dollars and Q is the quantity in units. Initially, the market is in equilibrium at Q-20,
P=$60. Questions 21 through 24 refer to this market for spam.
21. In equilibrium the elasticity of supply and the elasticity of demand are:
B) Es= 1.5, ED = 1.0
A) Es=1.0, ED = 1.0
D) Es= 3.0, ED = 1.0
G) Es=2.5, ED = 1.5
E) Es=1.0, ED = 1.5
H) Es= 3.0, ED = 1.5
J) None of the above
B) $228
H) $154
D) 600
E) 800
J) None of the above
22. Suppose that a $12 per unit tax is placed on buyers. The share of the tax borne by sellers will be:
B) 2/3
D) 1/4
E) 1/5
F) 1/6
H) 0
J) None of the above
23. The total tax revenue raised will be:
A) $240
C) $216
G) $168
D) O
C) ½
I) 1
B) $8
H) $216
24. The excess burden of the tax will be:
A) $16
C) $32
I) O
G) $144
C) Es=2.5, ED = 1.0
F) Es= 1.5, ED = 1.5
I) Must be equal in equilibrium
F) 900
E) $192
D) $204
J) None of the above.
E) $48
D) $24
J) None of the above
F) $180
F) $128
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