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4. Suppose a firm uses only one input (L) to produce output y, with the production...
Consider a competitive firm that produces bots. Labor (L) and capital (K) are the only two...
Consider a competitive firm that produces bots. Labor (L) and capital (K) are the only two inputs of production; each unit of labor is paid the market wage (w), and each unit of capital is rented at the rental price of capital (r). Output (Y) is therefore a function of labor and capital, or Y = f (K, L), and is sold at the market price (P). The goal of this firm is to maximize profit given the price of...
2. A competitive firm must decide on how much labor L to employ in production of...
2. A competitive firm must decide on how much labor L to employ in production of output Y. Suppose that Y = 0 In(L) with probability T, and Y =0,In(L) with probability 1-2, where 0<x<1 and > > 0. Thus, the marginal product of labor is a random variable. Each unit of labor costs w and each unit of output is sold at the market price P. Both wage and output price are known to the firm. The firm has...
Can someone help with the problem below? Suppose a firm's production function is y = 3L...
Can someone help with the problem below?
Suppose a firm's production function is y = 3L - (For this problem, only the part of this function that is increasing in L will be relevant.) Suppose the inverse labor supply function is given by w(L) = L + 1. Assume that the firm is a price-taker in the output market, and faces a price of 1. (a) Solve for the marginal product curve (which is the same as the marginal revenue...
A firm has a production function Y 2 K05L05. Use w to denote the wage rate...
A firm has a production function Y 2 K05L05. Use w to denote the wage rate and r to denote the capital rental price Let us first consider the short run situation, where the firm has K = 25 and In order to produce 10 units of output, how many units of labour does the firm need to hire? What is the average cost of the firm? Let us first consider the short run situation, where the firm has K-25....
A firm has a production function Y = 2 Ko5L05 use w to denote the wage...
A firm has a production function Y = 2 Ko5L05 use w to denote the wage rate and r to denote the capital rental price. Let us first consider the short run situation, where the firm has K = 25 and r = 2. In order to produce 10 units of output, how many units of labour does the firm need to hire? What is the average cost of the firm? a. b. Let us first consider the short run...
Suppose a firm’s production function is Y=f(K,L) and has the following: Output = 5,000 Wage rate...
Suppose a firm’s production function is Y=f(K,L) and has the following: Output = 5,000 Wage rate = 40 Marginal product of labor = 5 Labor = 100 Rental rate = 250 Capital = 75 Marginal Product of capital = 20 Price = 10 A. What is the firm’s total revenue? B. What is the firm’s total cost? C. What is the profit for the firm? D. What is the real wage rate for this firm? E. What is the real...
A perfectly competitive firm uses a single input (labor) to produce a good according to a...
A perfectly competitive firm uses a single input (labor) to produce a good according to a production function Q(L) = 2/7 , where Lis the amount of labor it uses. The good sells for $180 per unit (price). The input costs $15 per unit (wage). 1. (20 pts) What is the profit-maximizing amount of input (L)? 2. (10 pts) What is the profit-maximizing amount of output (Q)? 3. (10 pts) How much profit does the firm make when it maximizes...
A firm uses two types of inputs, labor (L) and capital (K), to produce an output,...
A firm uses two types of inputs, labor (L) and capital (K), to produce an output, which is sold in a perfectly competitive market. The production function is given by y = f(L, K) = L 1 6 K 1 6 for all L, K ≥ 0. The price of labor is w > 0 and the price of capital is 1. Each unit of the output is sold at price p > 0. First, we consider the short-run decision...
1. Consider a firm in the short run, when capital is fixed and the only variable...
1. Consider a firm in the short run, when capital is fixed and the only variable input is labor. For simplicity, we will simply ignore capital. In this situation, suppose that the firm’s production function is given by Q = f(L) = αL – (1/2)L2 , where Q represents the quantity of output produced, L represents the amount of labor employed, and the parameter α is a positive constant. a. Derive this firm’s marginal product of labor function? Under what...
A firm produces its product using only labor. Its production function is Q? = 20LminusUpper L...
A firm produces its product using only labor. Its production function is Q? = 20LminusUpper L squared?, where Q is the number of units of output produced and L is the number of labor hours used. The firm purchases labor in a competitive labor market at the going wage rate of w? = ?$11 per hour. The firm sells its output in a competitive market at the market price of P? = ?$2.
Consider a competitive firm that produces bots. Labor (L) and capital (K) are the only two inputs of production; each unit of labor is paid the market wage (w), and each unit of capital is rented at the rental price of capital (r). Output (Y) is therefore a function of labor and capital, or Y = f (K, L), and is sold at the market price (P). The goal of this firm is to maximize profit given the price of...
2. A competitive firm must decide on how much labor L to employ in production of output Y. Suppose that Y = 0 In(L) with probability T, and Y =0,In(L) with probability 1-2, where 0<x<1 and > > 0. Thus, the marginal product of labor is a random variable. Each unit of labor costs w and each unit of output is sold at the market price P. Both wage and output price are known to the firm. The firm has...
Can someone help with the problem below?
Suppose a firm's production function is y = 3L - (For this problem, only the part of this function that is increasing in L will be relevant.) Suppose the inverse labor supply function is given by w(L) = L + 1. Assume that the firm is a price-taker in the output market, and faces a price of 1. (a) Solve for the marginal product curve (which is the same as the marginal revenue...
A firm has a production function Y 2 K05L05. Use w to denote the wage rate and r to denote the capital rental price Let us first consider the short run situation, where the firm has K = 25 and In order to produce 10 units of output, how many units of labour does the firm need to hire? What is the average cost of the firm? Let us first consider the short run situation, where the firm has K-25....
A firm has a production function Y = 2 Ko5L05 use w to denote the wage rate and r to denote the capital rental price. Let us first consider the short run situation, where the firm has K = 25 and r = 2. In order to produce 10 units of output, how many units of labour does the firm need to hire? What is the average cost of the firm? a. b. Let us first consider the short run...
A perfectly competitive firm uses a single input (labor) to produce a good according to a production function Q(L) = 2/7 , where Lis the amount of labor it uses. The good sells for $180 per unit (price). The input costs $15 per unit (wage). 1. (20 pts) What is the profit-maximizing amount of input (L)? 2. (10 pts) What is the profit-maximizing amount of output (Q)? 3. (10 pts) How much profit does the firm make when it maximizes...
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