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= Question 1: Cost Minimization and Cost Curves Suppose that Jennifer produces goody by using input...
Suppose that Jennifer produces goody by using input xt and x2. The production function which Jennifer faces is: The cost for every unit of x; is wand the cost for every unit of x2 is w2. There is a fixed cost component F, which also forms a part of her total cost. (a) Write down the cost minimization problem. Solve this problem and express x:/X2 as a function of (b) Now that we've worked out the necessary condition for cost...
Question 1: Cost Minimization and Cost Curves Suppose that Jennifer produces good y by using input xi and x2. The production function which Jennifer faces is: y = x} + x] The cost for every unit of xi is wi and the cost for every unit of x2 is w2. There is a fixed cost component F, which also forms a part of her total cost. (a) Write down the cost minimization problem. Solve this problem and express x1/x2 as...
Suppose that Jennifer produces good y by using input xi and x2. The production function which Jennifer faces is: y = x} + x3 The cost for every unit of xı is wi and the cost for every unit of x2 is w2. There is a fixed cost component F, which also forms a part of her total cost. (a) Write down the cost minimization problem. Solve this problem and express X1/X2 as a function of w2/w1.
Firm B’s short-run cost function is:
C = 12 - 2q + 3q2 + F Find the following: A. AFC B. AVC C. ATC D. MC E. At what output quantity is average total cost (ATC) minimized? Assume F = 63. F. At what output quantity does the MC curve cross the ATC and AVC curves? Assume F = 63 G. Graph the AFC, AVC, ATC and MC curves. Assume F = 63.
The (total) cost function is given by C = 50 + 60Q – 18Q2 + 2Q3 e. Write down the average variable cost function AVC(Q). (1) f. Write down the average total cost function AC(Q). (1) g. Find the break-even point (Q and AC). (1) h. Find the shut-down point (Q and AVC). (1) i. Draw a graph to illustrate AC, AVC, and MC functions for quantities Q on the interval between 1 and 10. Make sure you show (put...
Question 3.(12 points). Suppose a firm has a short-run cost function: C(q) = 1000 + 2009 - 5q2 + 0.573. What are the fixed cost (F), the variable cost function (VC), the marginal cost (MC), the average cost (AC), the average fixed cost (AFC) and the average variable cost (AVC)?
Let f(x1, x2) = 2x0.3 x^0.2 be a production function. Find the short run average cost curve for each of x2 = 1, 1.5, 2, 2.5, 3 and for generic prices w1, w2. Find the marginal cost curve as well. Find the long run average cost curve for specific prices of w1 = 0.5 and w2 = 1. Graph your results. Be sure to include (and label) in your graph the levels of output for which the long run average...
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)
Production function: y= K^(1/2)L^(1/3) a) solve the cost minimization problem and find expressions for conditional labor demand and conditional capital demand b)find the minimized cost function from a) c)suppose that w=r=1 and suppose that fixed costs are equal to FC=4. find and plot average fixed costs, average variable costs, average total cost and marginal cost
2. (54 points) Short-run costs. Suppose w 1, r 10 and K 20. C )q3 +200 a) (5 points) We have TC = WG) q3 + rK = On one graph (with q on the horizontal axis), graph the Total Cost, Variable Cost, and Fixed Cost functions. Pay attention to the shape of the curves, where they intercept the axes and each other (if they do), and the position of the curves relative to each other b) (9 points) Using...