QUESTION 2 Consider a self-employed worker. The worker produces output, q, according to the production function q(h)=h, where h is the number of hours worked. The worker can sell each unit of output for $10 and has a cost of effort given by c(h)=h. This worker should optimally work for v hours and will earn a profit of $ Suppose now that the self-employed worker decides to incorporate. She becomes the manager of a firm with one employee who does the actual work. The manager pays a wage of w to the employee. The employee's production function and cost of effort are as before. Now the employee will optimally work for v hours, earning $ v. The profit of the firm will be $ v and the total surplus is $ If the manager instead pays w=10, the total surplus is $ v and the firm's profit is S
QUESTION 2 Consider a self-employed worker. The worker produces output, q, according to the production function q(h)=h, where h is the number of hours worked. The worker can sell each unit of output for $10 and has a cost of effort given by c(h)=h. This worker should optimally work for v hours and will earn a profit of $ Suppose now that the self-employed worker decides to incorporate. She becomes the manager of a firm with one employee who does the actual work. The manager pays a wage of w to the employee. The employee's production function and cost of effort are as before. Now the employee will optimally work for v hours, earning $ v. The profit of the firm will be $ v and the total surplus is $ If the manager instead pays w=10, the total surplus is $ v and the firm's profit is S
Chapter1: Making Economics Decisions
Section: Chapter Questions
Problem 1QTC
Related questions
Question
Pls fill the correct value in the blank space :
option:
0
1
2.5
5
6.25
10
11.75
12.5
15
18.75
20
25
![QUESTION 2
Consider a self-employed worker. The worker produces output, q, according to the production function q(h)=h, where h is the number of hours worked. The worker
can sell each unit of output for $10 and has a cost of effort given by c(h)=h2. This worker should optimally work for
v hours and will earn a profit of $
Suppose now that the self-employed worker decides to incorporate. She becomes the manager of a firm with one employee who does the actual work. The manager
pays a wage of w to the employee. The employee's production function and cost of effort are as before. Now the employee will optimally work for
v hours,
earning $
v. The profit of the firm will be $
v and the total surplus is $
If the manager instead pays w=10, the total surplus is $
v and the firm's profit is $](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F058896eb-5dc0-4b00-9669-9239933520a5%2F62e1678b-35da-4454-8d45-7c256f52aa8d%2Fmwfg41k_processed.jpeg&w=3840&q=75)
Transcribed Image Text:QUESTION 2
Consider a self-employed worker. The worker produces output, q, according to the production function q(h)=h, where h is the number of hours worked. The worker
can sell each unit of output for $10 and has a cost of effort given by c(h)=h2. This worker should optimally work for
v hours and will earn a profit of $
Suppose now that the self-employed worker decides to incorporate. She becomes the manager of a firm with one employee who does the actual work. The manager
pays a wage of w to the employee. The employee's production function and cost of effort are as before. Now the employee will optimally work for
v hours,
earning $
v. The profit of the firm will be $
v and the total surplus is $
If the manager instead pays w=10, the total surplus is $
v and the firm's profit is $
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