a profit maximising conpetitive firm uses just 1 input, x. It production function is q=4x^1/2. the...
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profit maximising conpetitive firm uses just 1 input, x. It
production function is q=4x^1/2. the...
A profit-Maximising competitive firm uses Just one input, ac. It's production function is g = 40012...
A profit-Maximising competitive firm uses Just one input, ac. It's production function is g = 40012 The price of output is t12 and the factor price is t3 al. What is the profit-maximising quantity of the input? b) What is the profit-Maximising quantity of output ? c) what is the maximum profit achieved
1. A competitive, profit-maximizing firm uses two inputs a and b. Its production function is F(a,...
1. A competitive, profit-maximizing firm uses two inputs a and b. Its production function is F(a, b) = a^1/2+b^1/2. Its output sells for $4 per unit. The price of input a is $1 per unit. The price of input b is $3 per unit. What is the profit maximizing amount for factor a? **(SOLVED, DO NOT ANSWER)**
Conditional/Unconditional demand for an input factor A firm produces an output using production function Q = F(L, K):=...
Conditional/Unconditional demand for an input factor A firm produces an output using production function Q = F(L, K):= L1/2K1/3. The price of the output is $3, and the input factors are priced at pL 1 and pK-6 (a) Find the cost function (as a function of output Q). Then find the optimal amount of inputs i.e., L and K) to maximize the profit (b) Suppose w changes. F'ind the conditional labor deand funtionL.Px G) whene function L(PL.PK for Q is...
Conditional/Unconditional demand for an input factor A firm produces an output using production function Q = F(L, K):=...
Conditional/Unconditional demand for an input factor A firm produces an output using production function Q = F(L, K):= L1/2K1/3. The price of the output is $3, and the input factors are priced at pL 1 and pK-6 (a) Find the cost function (as a function of output Q). Then find the optimal amount of inputs i.e., L and K) to maximize the profit (b) Suppose w changes. F'ind the conditional labor deand funtionL.Px G) whene function L(PL.PK for Q is...
NEED ANSWERS OF PART (f,g,h,j) Problem 2 [21 marks] Consider a firm that uses two inputs. The quantity used of input 1...
NEED ANSWERS OF PART (f,g,h,j)
Problem 2 [21 marks] Consider a firm that uses two inputs. The quantity used of input 1 is denoted by x, and the quantity used of input 2 is denoted by x2. The firm produces and sells one good using the production function f(x1, x2)-4x053x25. The final good is sold at price P $10. The prices of inputs 1 and 2 are w$2 and w2 $3, respectively. The markets for the final good and both...
A firm which uses just one input, zeds, faces market supply function wz = 50 +...
A firm which uses just one input, zeds, faces market supply function wz = 50 + Z, where Z is the quantity of zeds used, wz is the factor price per unit Z, and a marginal revenue product of MRP = 650 - Z. What is the equilibrium quantity and price of zeds purchased by the firm a) if the firm is a monopsonist? b) if the firm is operating in perfectly competitive input and output markets? 2. If...
A competitive firm uses a single input x to produce its output y. The firm’s production...
A competitive firm uses a single input x to produce its output y. The firm’s production function is given by y = x3/2 for quantities of x between 0 and 4. For quantities of a greater than 4, the firm’s output is y = 4 + x. If the price of the output y is $1 and the price of the input x is $3, how much x should the firm use to maximize its profit? answer is 0.
A firm uses two inputs x1 and x2 to produce output y. The production function is...
A firm uses two inputs x1 and x2 to produce
output y. The production function is given by f(x1, x2) = p
min{2x1, x2}. The price of input 1 is 1 and the price of input 2 is
2. The price of output is 10.
4. A firm uses two inputs 21 and 22 to produce output y. The production function is given by f(x1, x2) = V min{2x1, x2}. The price of input 1 is 1 and the price...
A small firm uses inputs L & K to produce output Q, and the production function...
A small firm uses inputs L & K to produce output Q, and the production function is Q = K + 4L. The firm needs to produce exactly Q* output. The price of K is $2 and the price of L is $1. What is the firm’s total cost function TC(Q*)?
Exercise 2. A Los Angeles firm uses a single input (labor) to produce a recreational commodity...
Exercise 2. A Los Angeles firm uses a single input (labor) to produce a recreational commodity according to a production function Q(L)4VL, where L is the amount of labor it uses. The commodity sells for $100 per unit. The input costs $50 per unit. Write down a function that states the firm's profit as a function of the amount of input. b. What is the profit-maximizing amount of input? What is the profit- maximizing amount of output? How much profit...
A profit-Maximising competitive firm uses Just one input, ac. It's production function is g = 40012 The price of output is t12 and the factor price is t3 al. What is the profit-maximising quantity of the input? b) What is the profit-Maximising quantity of output ? c) what is the maximum profit achieved
Conditional/Unconditional demand for an input factor A firm produces an output using production function Q = F(L, K):= L1/2K1/3. The price of the output is $3, and the input factors are priced at pL 1 and pK-6 (a) Find the cost function (as a function of output Q). Then find the optimal amount of inputs i.e., L and K) to maximize the profit (b) Suppose w changes. F'ind the conditional labor deand funtionL.Px G) whene function L(PL.PK for Q is...
Conditional/Unconditional demand for an input factor A firm produces an output using production function Q = F(L, K):= L1/2K1/3. The price of the output is $3, and the input factors are priced at pL 1 and pK-6 (a) Find the cost function (as a function of output Q). Then find the optimal amount of inputs i.e., L and K) to maximize the profit (b) Suppose w changes. F'ind the conditional labor deand funtionL.Px G) whene function L(PL.PK for Q is...
NEED ANSWERS OF PART (f,g,h,j)
Problem 2 [21 marks] Consider a firm that uses two inputs. The quantity used of input 1 is denoted by x, and the quantity used of input 2 is denoted by x2. The firm produces and sells one good using the production function f(x1, x2)-4x053x25. The final good is sold at price P $10. The prices of inputs 1 and 2 are w$2 and w2 $3, respectively. The markets for the final good and both...
A firm uses two inputs x1 and x2 to produce
output y. The production function is given by f(x1, x2) = p
min{2x1, x2}. The price of input 1 is 1 and the price of input 2 is
2. The price of output is 10.
4. A firm uses two inputs 21 and 22 to produce output y. The production function is given by f(x1, x2) = V min{2x1, x2}. The price of input 1 is 1 and the price...
Exercise 2. A Los Angeles firm uses a single input (labor) to produce a recreational commodity according to a production function Q(L)4VL, where L is the amount of labor it uses. The commodity sells for $100 per unit. The input costs $50 per unit. Write down a function that states the firm's profit as a function of the amount of input. b. What is the profit-maximizing amount of input? What is the profit- maximizing amount of output? How much profit...
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