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Q: caps ness is reproduced below: Output Total Cost 50 890 100 920 150 1000 200 1260 250 1470 300 1850
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Q: TC FC TVC AVC ATC MC 100 1 130 75 3 165 4 50 250 330 7 90 What is the total variable costs (TVC or…
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- Why is a production possibilities frontier typically drawn as a curve, rather than a straight line?Table 13-7The Flying Elvis Copter Rides Quantity TotalCost FixedCost VariableCost MarginalCost AverageFixedCost AverageVariableCost AverageTotalCost 0 $50 $50 $0 -- -- -- -- 1 $150 A B C D E F 2 G H I $120 J K L 3 M N O P Q $120 R Refer to Table 13-7. Fill in ALL THE VALUES FROM A to R in the table.Table 13-7The Flying Elvis Copter Rides Quantity TotalCost FixedCost VariableCost MarginalCost AverageFixedCost AverageVariableCost AverageTotalCost 0 $50 $50 $0 -- -- -- -- 1 $150 A B C D E F 2 G H I $120 J K L 3 M N O P Q $120 R Refer to Table 13-7. What is the value of M? a. $50 b. $140 c. $360 d. $410
- Complete the table directly below by calculating MP and AP. Inputs ofL TP MP AP 0 01 152 343 514 655 746 807 838 82 Plot the TP, MP and AP and explain in detail the relationship between eachpair of curves. Explain why PM first rises, then declines, and ultimatelybecomes negative.Suppose there are two inputs for production, labor and capital. The firm’s production process isdefined by the following production functiony=f(L,K).Howdoweinterpretthefirm’smarginalrateof technical substitution? a)How many units of capital the firm would have to give up in order to attain one more unit oflabor, such that the firm maintains the same cost level b)How many units of capital the firm would have to give up in order to attain one more unit oflabor, such that the firm produces one more unit of output c)How many units of capital the firm would have to give up in order to attain one more unit oflabor, such that the firm maintains the same level of production d)a) and b) are correct e)a) and c) are correctRecall the production modelMax 10x s.t 5x < 40 x > 0 Suppose the firm in this example considers a second product that has a unit profit of $5 andrequires 2 hours of production time for each unit produced. Use y as the number of units ofproduct 2 produced.1. Show the mathematical model when both products are considered simultaneously.2. Identify the controllable and uncontrollable inputs for this model.3. Draw the flowchart of the input–output process for this model 4. What are the optimal solution values of x and y?5. Is the model developed in part (a) a deterministic or a stochastic model? Explain
- Constrained Optimization: Cobb-Douglas Production Function:1. Based from the factor shares of the two inputs, what will happen to the number of output if it the firm decides to triple both the amount of labor and capital?2. State the optimization problem of the firm.3. Solve for the formulas of the Marginal Product of Labor (MPL), and Marginal product ofCapital (MPK)4. Using your knowledge of the tangency condition in Producer’s theory, find the combinationof K and L that the firm should use to produce the maximum possible output. Do not solvethe problem using the Lagrangian method.Note: The tangency conditions just states that the slope of the production function must beequal to the slope of the isocost function.5. What is the maximum possible output that the firm could earn given the constraint it faces?Please help in fillin out this table and kkindly provide the caluclations used Picture is attatched thank youMega Partner is selling two products Marker(m) and Eraser(e) and their budget is given with thefollowing equation: 15Qe+ 30Qm= 3000. Now answer the following questions. I. Draw the budget line for Mega PartnerII. What would be the highest amount spend on Marker with the existing budgetIII. If Total budget increases to 4500 what would be the new budget line (use diagram)IV. If Price of the Marker becomes 15, how this changes the existing budget line keeping allthe values remain same.
- Profit Suppose that the total weekly cost for theproduction and sale of x bicycles is C(x) = 23x +3420 dollars and that the total revenue is givenby R(x) = 89x dollars, where x is the number ofbicycles.a. Write the equation of the function that models theweekly profit from the production and sale of xbicycles.b. What is the profit on the production and sale of150 bicycles?c. Write the function that gives the average profit perbicycle.d. What is the average profit per bicycle if 150 areproduced and sold?Economic Mathematics Consider the problem of inventory costs and production to satisfy a demand x for a certain product. The data is as follows: Delivery period T = 8Starting inventory x (0) = 0Ending inventory x (8) = 144Inventory cost CI (x (t)) = 7x (t)Production flow cost Cp = 3.5x'2 (t)1. Write the problem of minimizing total costs over time 2. Check the second order conditions for minimization3. Raise the Euler equation and the differential equation to solve4. Find the paths of inventory, production and total costs5. Graph the inventory and production lanes (use 0.5 increments over time)Question Establish input demand function in case of multiple variable inputs