5. Production Function Question: Why don't we care about production-maximization in the context of this course? a. There is no hard boundary to production-maximization. b. Maximizing production would simply demand E*=everyone, and K*=all of it. c. Without a cost function or any type of constraint, production-maximization is trivial. d. All of the above. 6. Profit Maximization by Choosing E* Suppose the hourly wage w=$25, the price of capital r=$20, and the price of output P=$100 in a perfectly competitive setting. Further, assume we are in the short run, and as such, capital is fixed at K=100 units. If the production function is Q=f(EK)=K1/2E1/2, what is E*, the optimal level of labor? (numbers only, if the answer is "10 workers", type "10" ONLY, without quotations) 7. Profit Maximization by Choosing E* Suppose the hourly wage w=$25, the price of capital r=$20, and the price of output P=$100 in a perfectly competitive setting. Further, assume we are in the short run, and as such, capital is fixed at K=100 units. If the production function is Q=f(E.K)=K1/2E1/2, what is the optimal level of profits? (numbers only, if the answer is "$10", type "10" ONLY, without quotations)

ECON MICRO
5th Edition
ISBN:9781337000536
Author:William A. McEachern
Publisher:William A. McEachern
Chapter12: Labor Markets And Labor Unions
Section: Chapter Questions
Problem 1.3P
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MP and MRP, and Profit-Maximization Questions:
If tacos sell for $2.50, and wage=$12.50, answer questions #1-#3
Worker-Hours
0
1
23456789
c. 7.5
d. 62
0
15
28
38
47
54
59
62
64
65
1. What is the MP of the 5th worker-hour?
a. 10
b. 7
c. $2
d. $12.50
Tacos
2. What is the MRP of the 8th worker-hour?
a. $5
b. $160
MP
(Question #1)
MRP
(Question #2)
3. How many worker-hours should this firm employ to maximize profit?
a. 5
b. 6
c. 9
d. 2
4. Production Function General Form Question
What is the general form of the production function, as discussed in class?
a. Q=f(Employment, Capital)
Transcribed Image Text:MP and MRP, and Profit-Maximization Questions: If tacos sell for $2.50, and wage=$12.50, answer questions #1-#3 Worker-Hours 0 1 23456789 c. 7.5 d. 62 0 15 28 38 47 54 59 62 64 65 1. What is the MP of the 5th worker-hour? a. 10 b. 7 c. $2 d. $12.50 Tacos 2. What is the MRP of the 8th worker-hour? a. $5 b. $160 MP (Question #1) MRP (Question #2) 3. How many worker-hours should this firm employ to maximize profit? a. 5 b. 6 c. 9 d. 2 4. Production Function General Form Question What is the general form of the production function, as discussed in class? a. Q=f(Employment, Capital)
Inited States
4. Production Function General Form Question
What is the general form of the production function, as discussed in class?
a. Q=f(Employment, Capital)
b. Q=f(Employment, Wage)
c. Q=f(Revenue, Cost)
d. Q=f(Price, Wage, Rental Rate of Capital)
5. Production Function Question:
Why don't we care about production-maximization in the context of this course?
a. There is no hard boundary to production-maximization.
b. Maximizing production would simply demand E*=everyone, and K*=all of it.
c. Without a cost function or any type of constraint, production-maximization is
trivial.
All of the above.
d.
6. Profit Maximization by Choosing E*
Suppose the hourly wage w=$25, the price of capital r=$20, and the price of output
P=$100 in a perfectly competitive setting. Further, assume we are in the short run,
and as such, capital is fixed at K=100 units.
If the production function is Q=f(E,K)=K¹/2E1/2, what is E*, the optimal level of labor?
(numbers only, if the answer is "10 workers", type "10" ONLY, without quotations)
7. Profit Maximization by Choosing E*
Suppose the hourly wage w=$25, the price of capital r=$20, and the price of output
P=$100 in a perfectly competitive setting. Further, assume we are in the short run,
and as such, capital is fixed at K=100 units.
If the production function is Q=f(E.K)=K1/2E1/2, what is the optimal level of profits?
(numbers only, if the answer is "$10", type "10" ONLY, without quotations)
Transcribed Image Text:Inited States 4. Production Function General Form Question What is the general form of the production function, as discussed in class? a. Q=f(Employment, Capital) b. Q=f(Employment, Wage) c. Q=f(Revenue, Cost) d. Q=f(Price, Wage, Rental Rate of Capital) 5. Production Function Question: Why don't we care about production-maximization in the context of this course? a. There is no hard boundary to production-maximization. b. Maximizing production would simply demand E*=everyone, and K*=all of it. c. Without a cost function or any type of constraint, production-maximization is trivial. All of the above. d. 6. Profit Maximization by Choosing E* Suppose the hourly wage w=$25, the price of capital r=$20, and the price of output P=$100 in a perfectly competitive setting. Further, assume we are in the short run, and as such, capital is fixed at K=100 units. If the production function is Q=f(E,K)=K¹/2E1/2, what is E*, the optimal level of labor? (numbers only, if the answer is "10 workers", type "10" ONLY, without quotations) 7. Profit Maximization by Choosing E* Suppose the hourly wage w=$25, the price of capital r=$20, and the price of output P=$100 in a perfectly competitive setting. Further, assume we are in the short run, and as such, capital is fixed at K=100 units. If the production function is Q=f(E.K)=K1/2E1/2, what is the optimal level of profits? (numbers only, if the answer is "$10", type "10" ONLY, without quotations)
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