The following functions represent the total benefit (TB) and total cost (TC) of a project as a function of capacity, Q: TB 1,000,000Q ^0.7 TC = 5000Q ^2 where TB and TC are expressed in dollars, present worth. Determine the optimal capacity (Q*) of the project graphically and analytically. (Hint: The optimal capacity is the level that maximizes total net benefit = total benefit minus total cost.)
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- Consider the following production and cost functionsq=〖(10K^(2/5)+5L^(2/5))〗^(5/2)1250=20K+8LWhich implies〖MP〗_K=10〖(10K^(2/5)+5L^(2/5))〗^(3/2) K^(-3/5)〖MP〗_L=5〖(10K^(2/5)+5L^(2/5))〗^(3/2) L^(-3/5)What is the profit maximizing combination of K and L?At the profit maximizing level of input use, Which of the following are true? (i) MVP=0 (ii) MVP=MIC (iii) MPP=MVP (iv) MVP=MVICA company produces two different versions of a certain product. Let q₁ indicate the amount produced of the first version. The cost function c(q₁) for the first version (expressed in euros) can be described by the equation c(q₁) = 9₁ · √√0.59² +59₁ 10 a) For which value(s) of q₁ is the instantaneous rate of change of the cost function equal to 1.75? You may use the graphical calculator to find zeros of a polynomial function if needed. b) Using the result from a), give a precise economic meaning for the instantaneous rate of change of 1.75. We now denote 92 as the amount produced of the second version. The equation of the cost function c(9₂) for the second version is unknown. We do know that the current cost for a production of 2 units of the second version is 50 monetary units and that the elasticity of the cost in terms of the produced amount when 92 = 2 is equal to 1.88. c) Give a linear approximation ƒ of the cost function c(9₂) for production amounts close to q₂ = 2.
- The number of units Q of a particular commodity that will be produced with K thousand dollars of capital expenditure is modeled by Q(K) = 500 . Suppose that capital expenditure varies with time in such a way that t months from now there will be K(t) thousand dollars of capital expenditure, where K(t) = 2t^4 + 3t + 149 / t + 2 (a) What will be the capital expenditure 3 months from now? How many units will be produced at this time?You are a manager at Glass Inc. — a mirror and window supplier. Recently, you conducted a study of the production process for your single-side encapsulated window.The results from the study are summarized below and are based on the 8 units of capital currently available at your plant. Workers are paid $ 60 per unit, per unit capital costs are $ 20, and your encapsulated windows sell for $ 12 each. Given this information, optimize your human resource and production decisions. Find a profit you earn. Labor Output 0 0 1 10 2 thirty 3 60 4 80 5 90 6 95 7 95 8 90 9 80 10 60-All constraints and linear programs should be derived with explanation and hand written. Linear programs (when asked for) should then be written in COMPLETE PROPER FORM (ALL constraints , organized order and clear identication of variable meanings). All diagrams and graphics should be presented (repeated) enough times to clearly demonstrate the work process that was followed in carrying out your work. Legibility is necessary. Excel can be used for calculations, but the pdf of this work must be \hand" augmented with clear indications of what was being carried out Excel sheets involving solver must be fully explained and the solver window itself should be screen capped and submitted as part of your presentation to show the linear program youasked excel to solve. This is the Steps please follow. And I need you to write the steps please. Step by Step
- Marginal cost function (C'(q)) and marginal yield function ('R(q)) to extract a smartphone is as follows in the figure where C'(q) , R'(q) are measured in RM/unit and q is quantity (units).The fixed cost of manufacturing such a smartphone is zero. With using the concept of integration, determine: a) the total cost to manufacture 4 units of smartphones. b) function of the total revenue for the smartphone. c)Student tuition at Boehring University is $180 per semester credit hour. The state supplements school revenue by S70 per semester credit hour. Average class size for a typical 3-credit course is 60 students. Labor costs are $4,000 per class, materials costs are $23 per student per class, and overhead costs are $28,000 per class. The multifactor productivity ratio currently is 1.35 and the labor productivity ratio is $200.89 per hour if the instructors work on an average of 14 hours per week for 16 weeks for each 3-credit class of 60 students. Coach Bjourn Toulouse led the Big Red Herrings to several disappointing football seasons. Only better recruiting will return the Big Red Herrings to winning form. Because of the current state of the program, Boehring University fans are unlikely to support increases in the $192 season ticket price. Improved recruitment will increase overhead costs to $31,000 per class section from the current $28,000 per class section. The university's budget plan…The output (Q) of a production process is a function of two inputs (L and K) and K is given by the following relationship: Q = 0.50LK− 0.10L2− 0.05K2 The per-unit prices of inputs L and K are $20 and $25, respectively. The firm is interested in maximizing output subject to a cost constraint of $500. Use the lagrangian optimization techniques to find the following: How many units of L and K should be used by the firm? What is the total output of this combination? What is the marginal rate of substitution between L and K?
- An Apple Cars plant operates most efficiently (average unit cost is minimized) when producing 18,300 cars each month. It has a maximum output capability of 22,000 units per month (e.g., when its CEO, Tim Chef, forces everyone to work crazy amounts of overtime), and can make as few as 7,000 units per month without forcing the hand of executives to shift production to another plant. If the plant makes 12,770 cars in December, what was the capacity utilization rate? Round your final answer to 1 decimal place, and enter it as a percent without the percent sign; for example, use 18.9, not 18.9% or .2. Capacity utilization ratePrice and cost ($ per 1,000-gallon unit) Return t A municipal water utility employs quasi-fixed capital inputs-the water treatment plant and distribution lines to homes-to supply water to 20,000 households in the community it serves. The figure below shows the cost structure of this utility for various levels of water service. Quantity of water consumption is measured in 1,000-gallon units per month. AQFC is the average quasi-fixed cost curve, and LAC is long-run average cost. Long-run marginal cost, LMC, is constant and equal to $4 per 1,000-gallon unit. The inverse demand equation is P= 24 -0.0004Qd 10 14 MR Quantity (1,000-gallon units per month) Quasi-fixed capital inputs cost per month is $ LAC AQFC LMC DThe monthly cost function, in dollars, for a coffee maker factory is C(x) where xl is the number of coffee makers produced. The financial model used by management predicts that C(1000) = 9500| and C'(1000) = 5. How much would you expect monthly cost to increase if production were increased from 1000 to 1007 coffeemakers? AC 2 dollars Find the average cost per coffee maker at a production level of 1000 coffeemakers per month. AC(1000) =| dollars per coffee maker Find the marginal average cost at a production level of 1000 coffee makers. MAC(1000) =|