Short rum is best characterized by a One input and two outputs as illustrated in the class notes b. Having at least one input fixed c MPP and APP curves d Both a and b are all corect
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- Do you think that the taxicab industry in large cities would be subject to significant economies of scale? Why or why not?What is the relationship between marginal product and marginal cost? (Hint: Look at the curves.) Why do you suppose that is? Is this relationship the same in the long run as in the short run?Q)solve it correctly The marginal products of capital (MPK) and labor (MPL) are, respectively, MPK = 2000 units; MPL = 1500 units. The input prices are: PK = $10/unit; and PL = $150/unit. To minimize production costs, the firm should A. increase both capital and labor B. decrease both capital and labor C. increase capital; decrease labor D. decrease capital; increase labor E. do nothing; costs are minimized
- Units of fixed input K Labor Hours (L) Output (Q) TFC TVC TC AFC AVC ATC MC 3 0 0 90 0 90 0 0 0 0 3 1 4 90 20 110 22.5 5 27.5 5 3 2 90 90 40 130 1 0.444 1.444 0.233 3 3 160 90 60 150 0.563 0.375 0.938 0.286 3 4 200 90 80 170 0.45 0.400 0.85 0.5 3 5 230 90 100 190 0.391 0.435 0.826 0.667 3 6 250 90 120 210 0.36 0.480 0.84 1 3 7 260 90 140 230 0.346 0.538 0.885 2 3 8 265 90 160 250 0.340 0.604 0.943 4 If the price of the output is $1, how many units of output should the firm produce to maximize profit? What is the firm’s profit level?Units of fixed input K Labor Hours (L) Output (Q) TFC TVC TC AFC AVC ATC MC 3 0 0 90 0 90 0 0 0 0 3 1 4 90 20 110 22.5 5 27.5 5 3 2 90 90 40 130 1 0.444 1.444 0.233 3 3 160 90 60 150 0.563 0.375 0.938 0.286 3 4 200 90 80 170 0.45 0.400 0.85 0.5 3 5 230 90 100 190 0.391 0.435 0.826 0.667 3 6 250 90 120 210 0.36 0.480 0.84 1 3 7 260 90 140 230 0.346 0.538 0.885 2 3 8 265 90 160 250 0.340 0.604 0.943 4 If the firm produces 265 units of output and sells it at $1 per unit, is it making profits or losses? How much are they making?5. An entrepreneur has costs for storing and shipping materials for his manufacturing process given by the function C (k) = 100 (100 + 9k + 144 / k) when 1 ≤ k ≤ 100, where C (k) is the cost total storage and transportation for 100 days of operation. If a load of k tons of material moves every k days, for what values of k does C (k) have a minimum value?
- Complete the table below: Output TotalCost(RM) Totalvariablecost(RM) Totalfixedcost(RM)Averagefixedcost(RM)Averagetotalcost(RM)Marginalcost (RM) 0 505 16010 20020 25036 33058 40072 48088 580106 700130 820150 980Production function Q=100K^0.5L^0.5 .During the last production of Tyres the following inputs of 100 and 25 for capital and labor were used.What is the marginal product of capital and marginal product of labor based on the stated inputs.Provethatthetechnologyf(L,K)=L2+K2 exhibitsincreasingreturnstoscale. What is the formula for the average product of capital? For the total cost curve TC(q) = q3, prove the technology exhibits decreasing returns to scale