




Nadine sells user-friendly software. Her firm's production function is f(21,02) = x + 2x2, where x...
A firm's production function us f(x1,x2) = x1+2x2 (a) if the factor prices are (w1,w2) what will be the minimal cost of producing 20 units of output? (b) if the firm faces factor prices (w1,w2) what will be the minimal cost of producing y units of output? (c) if the factor prices are (1,3) what is the cheapest way to produce 20 units of output? Be detailed please, thanks.
George produces computer software (user friendly). His firm's production function is Q = 1K + 2L, where Q is the programs, K is capital employed, and L is the labour used. If George faces factor prices of Pk=1 and Pl =1, the cheapest way to produce Q = 60 is: Part 1: By using how many units of capital? Part 2: By using how many units of labour? If George faces factor prices of Pk=2 and Pl=6, the cheapest way...
3. Irmas Handicrafts produces plastic deer for lawn ornaments. Its hard work, says Irma, but anything to make a buck. Her production function is given by f(21, 12) = (min-1, 2.c2})"/2, where I is the amount of plastic used, 22 is the amount of labor used, and f(21.12) is the number of deer produced. (a) On a graph, draw a production isoquant representing input combinations that will produce 4 deer. Draw another production isoquant representing input combinations that will produce...
10 20 30 40 Labor 21.4 (0) Earl sells lemonade in a competitive market on a busy street corner in Philadelphia. His production function is f( ) = where output is measured in gallons, T is the number of pounds of lemons he uses, and is the number of labor hours spent squeezing them. Me (a) Does Earl have constant returns to scale, decreasing returns to scale. or increasing returns to scale?_ decreasing TOY Where w, is the cost of...
2) Eor each of the production functions below, find the cost function and conditional factor demands if w1-2 and w2-4. What is the amount of x1 and x2 that minimizes the cost of producing 4 units of output? a. f(x)- XiX22 b. fx)- 2xi+x2 c. f(x)-min(x,2x2) d. u(x)- max(xi,X2)
Problem 1: A firm has the following production function: min{x1, 2x2) f(x,x2)= A) Does this firm's technology exhibit constant, increasing, or decreasing returns to scale? B) What is the optimality condition that determines the firm's optimal level of inputs? C) Suppose the firm wants to produce exactly y units and that input 1 costs $w per unit and input 2 costs $w2 per unit. What are the firm's conditional input demand functions? D) Using the information from part D), write...
1. A firm uses labor and machines to produce output according to the production function f(L, M) 2L2 M , where L is the number of units of labor used and M is the number of machines. The cost of labor is $20 per unit and the cost of using a machine is $5. a. Suppose that the firm wants to produce its output in the cheapest possible way. Find the input demand functions for machines and workers. Please show...
Question 7 rding to the production function: uses labor and machines to produce output according to the where Lis ALK) = 41/212, ere is the number of units of labor used and K is the amount of capita or is $40 per unit and the cost of employing capital is $10 per unit. mount of capital employed. The cost (0): On the graph below, draw an isocost line for this firm that includes combin capital and labor that cost $400...
A firm uses labour and capital to produce output according to the production function ??(??, ??) = 4??0.5??0.5, where L is the number of units of labour and K is the units of capital. The cost of labour is $40 a unit and the cost of capital is $10 a unit. a) On a graph, draw an isocost line for this firm, showing combinations of capital and labour that cost $400 and another isocost line showing combinations that cost $200....