A competitive firm has the following production function: f(x1,

Problem 2: A firm has the following production function: f(x1,x2) = x1 + x2 A) Does this firm's technology exhibit constant, increasing, or decreasing returns to scale? B) Suppose the firm wants to produce exactly y units and that input 1 costs $w1 per unit and input 2 costs $w2 per unit. What are the firm's conditional input demand functions? C) Write down the formula for the firm's total cost function as a function of w1, W2, and y.
a profit maximizing firm has a technology with the production function f(x1,x2) =x1^0.5 x2^0.5 can only use 4 units of x2 in the short run. what is the optimal amount of x1 to use in the short run if the price of x1 is $1 and price of output is $13 .how much output does the firm make ? sketch 2 isoquants on same axis for production function f(x,y) = min (y,x^2)
A firm has the production function f(x1, x2) = x11x0.502. The isoquant on which output is 305/10 has the equation a. x2 = 30x-0.501. b. x1/x2 = 2. c. x1 = 0.50x-0.502. d. x2 = 30x-21. e. x2 = 30x21. step by step, plese
Suppose that a firm has the production function (1) Draw an isoquant for f(x1,x2) = 10. (5 points) (w1, w2) respec- (2) Suppose that the price of product is p, and that the prices of factors are tively. Find the factor demand function ri(w, w2, p), x1(w1, w2, P), the supply function y(w1, W2, P), and the profit function T(w1, w2, p). (10 points)
Suppose that a firm has the production function (1) Draw an isoquant for f(x1,x2) = 10....
A firm has decreasing returns production function f(x1, x2)=(x1)1/6(x2) 1/3 and faces input costs w1=1 and w2=2. Find the cost function.
A firm has the production function y= f(x1,x2)= 0.25x11/2 x21/2 . Input prices are w1=$4 and w2= $16 a) Use the technical rate of substitution, the input price rate, and the production function to compute the conditionial input demand fucntion x1(y) and x2(y). b) Compute the firm's long run cost function c(y).
A competitive, cost-minimizing firm has the production function f (x, y) = x + 2y and uses positive amounts of both inputs. If the price of x doubles and the price of y triples, then the cost of production will more than double. The answer is false. It will be exactly doubled. I wanna know how to solve this problem by using isoquant line and isocost line. Please do not copy other's answer.
(d) A perfectly competitive firm has the following production function: Q=L The price of labor is equal to w. If the firm maximizes profit and the price, p, is equal to 4w, then the firm will supply 2 units of output and profit is equal to 4w.
Problem 3: A firm has the following production function: f(x1,x2) = x7/3x4/3 A) Does this firm's technology exhibit constant, increasing, or decreasing returns to scale? B) What is the firm's Technical Rate of Substitution? What is the optimality condition that determines the firm's optimal level of inputs? C) Is the marginal product of input 1 increasing, constant, or decreasing in X1. Is the marginal product of input 2 increasing, constant, or decreasing in xz? D) Suppose the firm wants to...
A competitive, cost-minimizing firm has the production function f (x, y) = min(x,2y) and uses positive amounts of both inputs. If the price of x doubles and the price of y triples, then the cost of production will exactly double. The answer is False. Plz show me exactly how to solve this.