LUBS2410 Intermediate Microeconomics Seminar Questions 4 Question 1 (a) Cyberdyne are making plans for production of...
A6 Microeconomics Assignment 6 Part I: Short Answer Questions [(100 points) Q1 [30 points) Show in a diagram using isoquants that a production function can have diminishing marginal return to a factor and constant returns to scale? With the help of a diagram explain the concepts of "isoquant", "diminishing marginal return to a factor", and "constant returns to scale". What are the similarities and differences between indifference curves and isoquants. Q2 [30 points Assume that a firm has a fixed-proportions...
Only question b and f need aid Question B1 Where x is an output produced using inputs labour (l) and capital (k) a) Do the following production functions exhibit decreasing, constant, or increasing returns to scale? Explain your answers (2 marks each) - x = 5070.3k0.3 x = 2020.45 k0.55 x = 570.610k0.6 Suppose our price-taking and wage-taking firm can produce a single output x using inputs labour (l) and capital (k) according to the production function: x = f(1,k)...
Consider the production function given by y = f(L,K) = L^(1/2) K^(1/3) , where y is the output, L is the labour input, and K is the capital input. (a) Does this exhibit constant, increasing, or decreasing returns to scale? (b) Suppose that the firm employs 9 units of capital, and in the short-run, it cannot change this amount. Then what is the short-run production function? (c) Determine whether the short-run production function exhibits diminishing marginal product of labour. (d)...
Q1 [30 points] Show in a diagram using isoquants that a production function can have diminishing marginal return to a factor and constant returns to scale? With the help of a diagram explain the concepts of "isoquant", "diminishing marginal return to a factor", and "constant returns to scale". What are the similarities and differences between indifference curves and isoquants. Q2 [30 points Assume that a firm has a fixed-proportions production function, in which one unit of output is produced using...
QUESTION 6 1 poin Production. A firm uses capital and labour to produce output according to the following production function: q(KL)=KL. It pays $15 per hour for using capital and hires labour at $20 per hour. Select all that applies: a. The long run output expansion path for this firm is a straight line Marginal rate of technical substitution is given by MRTSu" SLK 2L O C. This production function exhibits constant return to scale. O d. Assume that the...
Part 2: Short answer questions Question 1 (4 points): A sausage firm has a production function of the form: q = 5LK+K+L where q is units per day, L is units of labor input and K is units of capital output. The marginal product of the two inputs are: MPL = 5K+1, MPK = 5L +1. Price per unit of labor: w= $15, price per unit of capital: v= $15. Both labor and capital are variable. a. Write down the...
2) Consider the following production function for shirts: q=13/4K1/4, where L is worker-hours, and K is sewing machine-hours. The cost of one hour of labor L is w The cost of renting a sewing machine for one hour is r. What type of returns to scale does this production function have? a) b) Compute the marginal product of labor L and marginal product of capital K. What is the marginal rate of technical substitution of labor for capital .e. how...
Number 2 please thank you (09-10) Firm theory1_2.p df tutorial4.pdf my.monash C Get Homework Help With Che Cobb-Douglas Production Func x X https://Ims.monash.edu/pluginfile.php/8728452/mod_resource/content/1/tutorial4.pdf tutorial4.pdf 1/1 e. Constant returns to scale 2. Consider a firm whose production function is f(K,L) = 1000 min{3K,L} . a. Sketch isoquants for q = 3000 and q 6000 b. If capital is fixed in the short run at K = 5, sketch the total product curve as L rises. c. Refer to (b) and sketch...
1. Suppose that, for the production process for quarks, labour and capital are gross complements. Using isoquant / isocost analysis, illustrate how the long-run quantity-demanded for labour would be affected by a decrease in the cost of capital. Illustrate both the “substitution effect” and the “scale effect.” 2. Suppose capital and labour are perfect substitutes for producing widgets and that it takes 1 unit of capital or 3 units of labour to produce one widget. If the price of labour...
4. A firm produces computers with two factors of production: labor L and capital K. It's pro- duction function is y 10 . Suppose the factor prices are wL = 10 and wk = 100. (a) Graph the isoquants for y equal to 1,2, and 3. Does this technology show increasing, constant, or decreasing returns to scale? Why? (b) Derive the conditional factor demands. (c) Derive the long-run cost function C(y). (d) If the firm wants to produce one computer,...