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![foge 2, Put k in egn. O L= 4K 213 2/5 Long - Run Total Cost : wl* + rk* 2/3 Гx @%s (I+] 2/3 2/3 c= 3 0s ーリョ ac %3! pe 213 %](http://img.homeworklib.com/questions/f1e65c50-79ed-11ea-a671-5dcabd1640c4.png?x-oss-process=image/resize,w_560)
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21. value: 6.00 points Suppose that a firm has production function Q(KL) = 2LVK a. If...
A firm has a production function q = KL, where q is the quantity of output,...
A firm has a production function q = KL, where q is the quantity of output, K is the amount of capital and L is the amount of labor. a) Does this production function exhibit increasing, decreasing or constant returns to scale? b) Does the long-run cost function exhibit economies of scale or diseconomies of scale? c) Is the LR Average Cost curve increasing or decreasing with q?
W= Continuing to use the three production functions: q = h(KL) K(1/3) L(1/3) q = g(K,...
W= Continuing to use the three production functions: q = h(KL) K(1/3) L(1/3) q = g(K, L) = min{:K, L}, and q = f(K, L) = K (1/4)(3/4). (h) (6 points) What is the Long Run Cost curve for each of these when r = $4 and $16? (i) (6 points) What are the Long Run Average Cost here? How about the Marginal Cost? (j) (4 points) Provide a convincing argument that a firm using with h(K, L) or 9(K,...
Suppose a firm's production function is Q = (KL)0.5. In the short run, this firm's capital stock ...
Suppose a firm's production function is Q = (KL)0.5. In the short run, this firm's capital stock is fixed at 100. Calculate the firm's short run total cost curve if w = 5 and v = 5. It can be shown (using calculus) that this firm's short run marginal costs are .1Q. In order to maximize its profits, how much would the firm choose to produce if the market price of its output was $5, $10, or $20. For each...
3. Suppose a firm has the production function Q = 50 KL 1) If the wage...
3. Suppose a firm has the production function Q = 50 KL 1) If the wage rate is $10 per unit of labor and the rental rate of capital is $5 per unit of capital, how much capital and labor should the firm employ in the long run to minimize the cost of producing 40,000 units? 2) Using the solution in part 1), what will the firm’s long-run total cost be?
Suppose the production function is given as Q = VLK. Suppose also that the price of...
Suppose the production function is given as Q = VLK. Suppose also that the price of labor w = 10 and the price of capital r = 40 1) Derive the equation of the isoquant corresponding to this production function? 2) What type of return to scale does this production exhibit? 3) Does this production function exhibit a diminishing MRTS? Why? 4) Based on this production function, is the law of diminishing marginal returns satisfied? 5) Derive the demand curves...
2. Consider a firm producing pizza with production function q = KL, that faces input prices...
2. Consider a firm producing pizza with production function q = KL, that faces input prices w= $10 and r = $100 for labor and capital, respectively. a. Derive the isoquant equation. Find the isoquant of an output q = 1. Draw it in a figure with l in the horizontal axis and k in the vertical axis. b. Does this firm's production exhibit increasing, decreasing or constant returns to scale? Briefly explain c. Find the labor demand, and the...
i) The long run cost function for each firm in a perfectly competitive market is c(q)...
i) The long run cost function for each firm in a perfectly competitive market is c(q) = 2^1.5+16q^0.5, LMC = 1.59^0.5+ 8q^-0.5, market demand curve is Q=1600-2p. Find price (p) of output and the level of output (q) produced by the firm in a long run equilibrium. Find the long run average cost curve for the firm. ii) what happens in the long run if the market demand curve shifts to Q=160-20p?/ -A competitive industry is in long run equilibrium....
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...
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....
For a production function F(KL) = K-L2 and factor prices wK-2 and WL-3 Assume that K equals 27 un...
For a production function F(KL) = K-L2 and factor prices wK-2 and WL-3 Assume that K equals 27 units in the short run a. Derive the long run optimum bundle of inputs if the quantity of output is q-25-32. b. Derive the long run cost function of a firm with this technology. c. Derive the short run cost function of a firm with this technology.
For a production function F(KL) = K-L2 and factor prices wK-2 and WL-3 Assume that...
W= Continuing to use the three production functions: q = h(KL) K(1/3) L(1/3) q = g(K, L) = min{:K, L}, and q = f(K, L) = K (1/4)(3/4). (h) (6 points) What is the Long Run Cost curve for each of these when r = $4 and $16? (i) (6 points) What are the Long Run Average Cost here? How about the Marginal Cost? (j) (4 points) Provide a convincing argument that a firm using with h(K, L) or 9(K,...
Suppose the production function is given as Q = VLK. Suppose also that the price of labor w = 10 and the price of capital r = 40 1) Derive the equation of the isoquant corresponding to this production function? 2) What type of return to scale does this production exhibit? 3) Does this production function exhibit a diminishing MRTS? Why? 4) Based on this production function, is the law of diminishing marginal returns satisfied? 5) Derive the demand curves...
2. Consider a firm producing pizza with production function q = KL, that faces input prices w= $10 and r = $100 for labor and capital, respectively. a. Derive the isoquant equation. Find the isoquant of an output q = 1. Draw it in a figure with l in the horizontal axis and k in the vertical axis. b. Does this firm's production exhibit increasing, decreasing or constant returns to scale? Briefly explain c. Find the labor demand, and the...
i) The long run cost function for each firm in a perfectly competitive market is c(q) = 2^1.5+16q^0.5, LMC = 1.59^0.5+ 8q^-0.5, market demand curve is Q=1600-2p. Find price (p) of output and the level of output (q) produced by the firm in a long run equilibrium. Find the long run average cost curve for the firm. ii) what happens in the long run if the market demand curve shifts to Q=160-20p?/ -A competitive industry is in long run equilibrium....
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 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....
For a production function F(KL) = K-L2 and factor prices wK-2 and WL-3 Assume that K equals 27 units in the short run a. Derive the long run optimum bundle of inputs if the quantity of output is q-25-32. b. Derive the long run cost function of a firm with this technology. c. Derive the short run cost function of a firm with this technology.
For a production function F(KL) = K-L2 and factor prices wK-2 and WL-3 Assume that...
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