Question

26. If the sum of the exponents of a Cobb-Douglas production function is equal to 1.2, the production function exhibits: a) i
0 0
Add a comment Improve this question Transcribed image text
Answer #1

Ans) 1) The sum of exponents of cobb Douglas production function tells about the returns to scale.

If it is equal to 1, the there is constant returns to scale.

If it is greater than 1, then there is increasing returns to scale.

If it is less than 1, then there is decreasing returns to scale.

Option c.

2) Opportunity cost is the cost of something that must be given up to get something else.

Here Dana is forgoing 4hrs of earning from teaching yoga, which is equal to 4×$80=$320. So, opportunity cost of baking and packaging is $320.

Option d.

Add a comment
Know the answer?
Add Answer to:
26. If the sum of the exponents of a Cobb-Douglas production function is equal to 1.2,...
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. Our experts will answer your question WITHIN MINUTES for Free.
Similar Homework Help Questions
  • Dana, who is a trained yoga instructor, spends 4 hours on Monday baking and packing 10...

    Dana, who is a trained yoga instructor, spends 4 hours on Monday baking and packing 10 boxes of cookies. She sells the cookies for $10 a box. Given that she can also teach yoga for $38 an hour, what is her opportunity cost of baking cookies?

  • a. Suppose that a firm has the Cobb-Douglas production function = 12K0.75 0.25. Because this function...

    a. Suppose that a firm has the Cobb-Douglas production function = 12K0.75 0.25. Because this function exhibits returns to scale, the long-run average cost curve is , whereas the long-run total cost curve is upward-sloping, with slope. b. Now suppose that the firm's production function is = KL. Because this function exhibits returns to scale, the long-run average cost curve is upward-sloping , whereas the long-run total cost curve is upward-sloping, with slope. a. Suppose that a firm has the...

  • Consider the Cobb-Douglas production function

    Please help with part c. Thank you!Returns to scale Consider the Cobb-Douglas production function, Yt = KẠN L-a=b. This production function includes three inputs: capital (Kt), labor (Nt), and land (Lt). a) Under what conditions does the function exhibit decreasing returns to scale in Kt, Nt and Lt individually? b) Show that the function exhibits constant returns to scale in Kt, Nt and Ljointly. c) Define (lowercase) yt = *, ku = and lt = . Express Yt as a...

  • Assume a Cobb-Douglas production function of the form: 10L023 K043 What type of returns to scale...

    Assume a Cobb-Douglas production function of the form: 10L023 K043 What type of returns to scale does this production function exhibit? In this instance, r This production function exhibits returns to scale equal(Enter a numearic response using a real number rounded to two decimal places) a numenic O A. increasing returns to scale. O B. constant returns to scale. ⓔ C. initially decreasing but then constant returns to scale O D. decreasing retums to scale O E. iniially constant but...

  • An economy has a Cobb Douglas production function, given by: a, (1-a) (1) YAK L Where...

    An economy has a Cobb Douglas production function, given by: a, (1-a) (1) YAK L Where Yis equal to total production, K is equal to the capital input of production and L is equal to the labour input of production. The constant, A, represents technology in the economy and a the elasticity of capital. function exhibits, decreasing, increasing or constant returns to scale. [ 10 Marks A2. Carefully derive the marginal product of labour and explain how this might be...

  • Given the Cobb-Douglas production function for Mabel’s factory Q = (L0.4) * (K0.7) a) Based on...

    Given the Cobb-Douglas production function for Mabel’s factory Q = (L0.4) * (K0.7) a) Based on the function above, does Mabel’s factory experiencing economies or diseconomies of scale? Explain. b) If the manager wished to raise productivity by 50% and planned to increase capital by 25%, how much would she have to increase her labor to reach that desired production level?

  • Question 2: Production Function and Profit Maxi- mization Consider a production function of Cobb-Douglas form: for...

    Question 2: Production Function and Profit Maxi- mization Consider a production function of Cobb-Douglas form: for some α, β E (0, 1) (a) Plot the isoquant of F (b) Derive that technical rate of substitution of F. Does F exhibit diminishing technical rate of substitution? (c) Does F exhibit diminishing marginal productivity of labor? What about marginal (d) Find out the conditions for α and β such that F is increasing return to scale, (e) Suppose that F does not...

  • 2) Given the Cobb-Douglas production function for Mabel’s factory Q = (L0.4) * (K0.7) a) Based...

    2) Given the Cobb-Douglas production function for Mabel’s factory Q = (L0.4) * (K0.7) a) Based on the function above, does Mabel’s factory experiencing economies or diseconomies of scale? Explain. b) If the manager wished to raise productivity by 50% and planned to increase capital by 25%, how much would she have to increase her labor to reach that desired production level?

  • Given the Cobb-Douglas production function for Mabel’s factory Q = (L0.4) * (K 0.7) a) Based...

    Given the Cobb-Douglas production function for Mabel’s factory Q = (L0.4) * (K 0.7) a) Based on the function above, does Mabel’s factory experiencing economies or diseconomies of scale? Explain. b) If the manager wished to raise productivity by 50% and planned to increase capital by 25%, how much would she have to increase her labor to reach that desired production level?

  • Question-3 (Marginal Products and Returns to Scale) (30 points) Suppose the production function is Cobb-Douglas and...

    Question-3 (Marginal Products and Returns to Scale) (30 points) Suppose the production function is Cobb-Douglas and f(x1; x2) = x1^1/2 x2^3/2 1. Write an expression for the marginal product of x1. 2. Does marginal product of x1 increase for small increases in x1, holding x2 fixed? Explain 3. Does an increase in the amount of x2 lead to decrease in the marginal product of x1? Explain 4. What is the technical rate of substitution between x2 and x1? 5. What...

ADVERTISEMENT
Free Homework Help App
Download From Google Play
Scan Your Homework
to Get Instant Free Answers
Need Online Homework Help?
Ask a Question
Get Answers For Free
Most questions answered within 3 hours.
ADVERTISEMENT
ADVERTISEMENT
ADVERTISEMENT