Assuming constant returns to scale, the equation, Y = A(t)F(K, N) can be rewritten as: Options: A) Y/N = A(t)f(K/N) B) q = A(t)f(k) C) Y/N A(t)f(KXN) = D) both a and b E) both b and c
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- Sally Statistics is implementing a system of statistical process control (SPC) charts in her factory in an effort to reduce the overall cost of scrapped product. The current cost of scrap is $X per month. If a 75% learning curve is expected in the use of the SPC charts to reduce the cost of scrap, what would the percentage reduction in monthly scrap cost be after the charts have been used for 6 months? (Hint: Model each month as a unit of production.)Consider the following production and cost functionsq=〖(10K^(2/5)+5L^(2/5))〗^(5/2)1250=20K+8LWhich implies〖MP〗_K=10〖(10K^(2/5)+5L^(2/5))〗^(3/2) K^(-3/5)〖MP〗_L=5〖(10K^(2/5)+5L^(2/5))〗^(3/2) L^(-3/5)What is the profit maximizing combination of K and L?The total relevant cost (TRC) of holding inventory in a plant for purchased materials is given as: TRC = (6000)(60/Q) + (0.30)(12)(Q/2) + (6000)(12) where Q = economic order quantity. Determine the total optimum relevant cost (TRC).
- All details solution step must be shown. Suppose the total cost in dollars of manufacturing q units of a certain commodity is given by the function C(q)=q^(3)-30q^(2)+400q+500. a. Compute the cost of manufacturing 20 units. b. Compute the cost of manufacturing the 20th unit.Needed to be solved correctly in 10 minutes and get the thumbs up please show neat and clean work Please do in 10 minutes onlyPlease show equations used. No excel.
- Price and cost ($ 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 DPlease don't use excel and show equations used.Make a Cost-Driven Design Optimization similar to thie
- Recall that profit equals revenue minus cost. For the revenue and cost functions shown, answer parts (a) through (e) below. R(x)equals=400x−2x^2 and C(x)equals=200x+4250, with 0≤x≤100 (a) Find the break-even point. The break-even point(s) is(are) x=?. (Type an integer or decimal rounded to one decimal place as needed. Use a comma to separate answers as needed.) (b) Find the x-value that makes profit a maximum. x=? (Type an integer or decimal rounded to one decimal place as needed.) (c) Find the maximum profit. The maximum profit is $? (Type an integer or decimal rounded to one decimal place as needed.) (d) For what x-values will a loss occur? Select the correct choice below and fill in the answer box(es) to complete your choice. (Round to one decimal place as needed.) A. x<? or x>? B. x>? C. x<? D. ?<x<? (e) For what x-values will a profit occur? Select the correct choice below…do fast i will 10 upvotes.Can you assist me with this question17 by showing me the process step by step so, I can use this to compare with my notes. I attempted this question numerous times however, Im still having trouble understanding. Thank you.