Question

Suppose the short-run production function is q = 10 L. If the wage rate is $10...

Suppose the short-run production function is q = 10 L. If the wage rate is $10 per unit of labor and fixed cost is $10,000, what is the firm's cost equation?

A)

10,000 + q

B)

10,000/q.

C)

10 +10,000q.

D)

10q + 10.

Homework Answers

Answer #1

Given that the short run production function is q = 10L.

So, the amount of labour hired for producing q units of output is given by:
L = q / 10

Now, as the wage rate is 'w'. The cost of hiring L units of labor is:

= wL

=$10 x q / 10

= $q

So, $q is the variable cost.

Now, the fixed cost that is hired irrespective of the number of labor is $10,000.

We know that the total cost function for the firm is obtained by adding the fixed cost and the variable cost. It will be measured in dollars.

Ans. A) 10,000 + q

Know the answer?
Your Answer:

Post as a guest

Your Name:

What's your source?

Earn Coins

Coins can be redeemed for fabulous gifts.

Not the answer you're looking for?
Ask your own homework help question
Similar Questions
Suppose the short-run production function is q = 10 ∗ L. If the wage rate is...
Suppose the short-run production function is q = 10 ∗ L. If the wage rate is $20 per unit of labor, then MC equals ______.
10. Suppose the short-run production function is q​ = L.5 . If the marginal cost of...
10. Suppose the short-run production function is q​ = L.5 . If the marginal cost of producing the tenth unit is​ $5, what is the wage per unit of​ labor? A.​$1 B.​$0.25 C.​$0.5 D.It cannot be determined without more information
Suppose the short-run production function is q = 10L. If the wage rate is $40 per...
Suppose the short-run production function is q = 10L. If the wage rate is $40 per unit of labor, a. AVC equals ____.b. MC equals _____. Charlie’sdoughnut company has two separate bakeries. For bakery one, the total cost function is TCl = 100 + .005Ql2, and the marginal cost function is MC1= .01Q1. For bakery two,the total cost function is TC2 = 50 + .01Q22, and the marginal cost function is MC2= .02Q2Where Qland Q2are dozens of doughnuts. a.How should...
Suppose a firm’s long-run production function is given by Q=K^0.25 L^0.25 ,where K is measured in...
Suppose a firm’s long-run production function is given by Q=K^0.25 L^0.25 ,where K is measured in machine-hours per year and L is measured in hours of labor per year. The cost of capital (rental rate denoted by r) is $1200 per machine-hour and the cost of labor (wage rate denoted by w) is $12 per hour. Hint: if you don’t calculate the exponential terms (or keep all the decimals when you do), you will end up with nice numbers on...
1. Suppose a short-run production function is described as Q = 2L – (1/800)L2 where L...
1. Suppose a short-run production function is described as Q = 2L – (1/800)L2 where L is the number of labors used each hour. The firm’s cost of hiring (additional) labor is $20 per hour, which includes all labor costs. The finished product is sold at a constant price of $40 per unit of Q. a. How many labor units (L) should the firm employ per hour: b. Given your answer in a, what is the output (Q) per hour:...
1. Suppose a short-run production function is described as Q = 2L – (1/800)L^2 where L...
1. Suppose a short-run production function is described as Q = 2L – (1/800)L^2 where L is the number of labors used each hour. The firm’s cost of hiring (additional) labor is $20 per hour, which includes all labor costs. The finished product is sold at a constant price of $40 per unit of Q. a. How many labor units (L) should the firm employ per hour b. Given your answer in a, what is the output (Q) per hour...
1. Suppose a short-run production function is described as Q = 30L - 0.05L^2 where L...
1. Suppose a short-run production function is described as Q = 30L - 0.05L^2 where L is the number of labors used each hour. a. Derive the equation for Marginal Product of Labor b. Determine how much output will the 200th worker contribute: c. Determine the amount of labor (L) where output (Q) is maximized (known as Lmax): d. If each unit of output (Q) has a marginal revenue (price) of $5 and the marginal cost of labor is $40...
The production of sunglasses is characterized by the production function Q(L,K)= 4L1/2K 1/2 . Suppose that...
The production of sunglasses is characterized by the production function Q(L,K)= 4L1/2K 1/2 . Suppose that the price of labor is $10 per unit and the price of capital is $90 per unit. In the short-run, capital is fixed at 2,500. The firm must produce 36,000 sunglasses. How much money is it sacrificing by not having the ability to choose its level of capital optimally? That is, how much more does it cost to produce 36,000 sunglasses the short-run compared...
Suppose that production of a firm's output is described by the following production function Q =...
Suppose that production of a firm's output is described by the following production function Q = K0.25 L0.5 In the short run, the firm's capital is fixed at 10,000. Suppose further that the market price of the output is $37, and that the market wage is $25. What is the Marginal Revenue Product of Labor (MRPL) for the 147th worker? Enter your answer rounded to the nearest two decimals.
Suppose that production of a firm's output is described by the following production function Q =...
Suppose that production of a firm's output is described by the following production function Q = K0.25 L0.5 In the short run, the firm's capital is fixed at 10,000. Suppose further that the market price of the output is $70, and that the market wage is $25. What is the Marginal Revenue Product of Labor (MRPL) for the 129th worker? Enter your answer rounded to the nearest two decimals.