
![→ MC avc - d [ 32 x0.0796 90/7] dg aq 3/4 32 70.0796 x 10 7 19 MC 311 = 3,6389 CS Scanned with CamScanner](http://img.homeworklib.com/questions/1da26860-0480-11eb-98fa-bde53ed1b830.png?x-oss-process=image/resize,w_560)
For the production function q= 1.2 L0.7 K0.3 with à = 200 find AFC, AVC and...
Consider a firm whose production function is Q = 0.4K0.5 L0.5. Its level of capital is fixed at 100 units, the price of labor is PL = $4 per unit, and the price of capital is PK = $2 per unit. Given this information, the firm's cost structure is given by: Group of answer choices TFC = 200, TVC = Q2/4, TC = 200 + Q2/4, AFC = 200/Q, AVC = Q/4, ATC = 200/Q + Q/4, MC = Q/2...
1.) Sketch the | AVC, AFC, production short-run and MC function: Tc, vc, F curves for C, ATC, the Q: 3KL where K is ran, with fixed at 2 units in the short r : 3 and w : 2. Q = 312 L 3 (2) +212/6) L=016
Find FC, VC, TC, AFC, AVC, ATC, and MC from the following table. Capital costs $50 per unit, and two units of capital are used in the short run. Labor costs $20 per unit. 7. Total Cost Average Average Marginal Variable Cost |(MC) Fixed Units of Units of Variable Average Fixed Labor (L) Cost (FC) Cost (VC) (TC) Total Cost Output (ATC) (Q) Cost Cost (AFC) (AVC) 0 0 1 2 2 4 3 6 4 8 10
In class we considered TC(q) = q^2 + 4. AFC(q) is always decreasing, and AVC(q) is always increasing. Thus, two forces affect average cost: AC(q) = AVC(q) + AFC(q). Is it true that AVC(q) = AFC(q) at the minimum of AC(q) (the two "balance each other")? either prove the result for an arbitrary TC(q) function, or find a counterexample.
Economics
Question 1:
Question 2:
Q FC | VC TC AFC AVC ATC MC 920 475 60 10 What is the AVC at Q=2 equal to? [Type a whole number, no gaps.] FC VC TC AFC AVC ATC MC 920 475 60 What is the ATC at Q=3 equal to? [Type a whole number, no gaps.]
AFC*Q AVC*Q (TFC+TVC) dTC/dQ Q AFC TFC AVC TVC TC MC 1 50 50 100 100 150 2 25 50 80 160 210 60 3 16.67 50 66.67 200.01 250 40.02 4 12.5 50 65 260 310 59.98 5 10 50 68 340 390 80 6 8.37 50 73.33 439.98 490 100.2 7 7.14 50 80 560 610 119.78 8 6.25 50 87.5 700 750 140.02 Does the data in this question follow the law of diminishing returns? Why or why...
In class we considered TC(q) = q^2 + 4. AFC(q) is always decreasing, and AVC(q) is always increasing. Thus, two forces affect average cost: AC(q) = AVC(q) + AFC(q). Is it true that AVC(q) = AFC(q) at the minimum of AC(q) (the two "balance each other")? either prove the result for an arbitrary TC(q) function, or find a counterexample.
Given the production function: Q-4(KL)12, w = 16, r-25, and capital is fixed at level Ko. Find the short-run total cost as a fiunction of Q: STCo) a. b. Find the short-run variable cost as a function of Q: VC(O) c. Find the short-run fixed cost as a function of Q: FC(Q) Given fixed cost = $10 and the total cost given belowcompletethetable assumingfixed price of$8.00. Total Product AVC ATC TR Profit AFC TC MC 20 28 lo Io 20...
L K Q VC FC TC AVC AFC ATC MC 0 5 0 0 5 5 1 5 2 2 5 7 1.00 2.50 3.50 1.00 2 5 6 4 5 9 0.67 0.83 1.50 0.50 3 5 12 6 5 11 0.50 0.42 0.92 0.33 4 5 19 8 5 13 0.42 0.26 0.68 0.29 5 5 25 10 5 15 0.40 0.20 0.60 0.33 6 5 28 12 5 17 0.43 0.18 0.61 0.67 7 5 29 14...
Suppose that a firm had a production function given by q-21 K The rental rate for the fim is $10 and the wage is s5 Solve the optimization condition for K and then fill in the value that appears in front of L K- Round to the nearest 2 decimal places if necessary.) Suppose that a firm had a production function given by q-L025k075. The wage rate (w) is $10 and the rental rate () is $10 Calculate the amount...