Consider the input output table below Table (Inter) final Total (Agric) (Manuf) (Mining)demand (Inter) Agric 106 47 180 898 1231 Manuf 75 32 80 1167 1354 Mining 31 115 100 977 1223 949 760 363 PrimaryLabour Capital 70 400 500 where: (Agric Agriculture),( Manuf Manufacturing),(Inter: %3D %3D
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- Q1 a) Given a production function depicting the response of paddy rice tofertilizer application,Y = 3X+ 9X2 - X3(i) Calculate the exact MPP and APP.(ii) At what level of fertilizer input(X) does MPP, APP and TPP reachtheir maximum values?(iii) At what level of fertilizer input will r = 0? And what is the valueof TPP at that level?(iv) If the farmer increases the amount of fertilizer in his riceproduction in his area of diminishing returns, explain whether ornot total production will increase or decrease.Q1 a) Given a production function depicting the response of paddy rice tofertilizer application,Y = 3X+ 9X2 - X3(i) Calculate the exact MPP and APP.(ii) At what level of fertilizer input(X) does MPP, APP and TPP reachtheir maximum values?(iii) At what level of fertilizer input will r = 0? And what is the valueof TPP at that level?(iv) If the farmer increases the amount of fertilizer in his riceproduction in his area of diminishing returns, explain whether ornot total production will increase or decrease.b) Explain the economic significance of farm records.Q2 a) What are the major objectives of agricultural marketing?b) Explain how one can evaluate the efficiency of a marketing situation.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.
- a) SUPPOSE A FRIM PRODUCE OUTPUT USING THE PRODUCTION FUNCTION Q= 5KL .WAGE RATE FOR HIRING LABOR IS 200 AN HOUR AND COST OF USING CAPITAL IS 100 PER HOUR. FIND OUT THE OPTIMAL QUANTITIES OF LABOR(L*) AND CAPITAL(K*) TO PRODUCE 1000 UNITS OF OUTPUT? ALSO SHOW THE RESULT GRAPHICALLY AND INTERPRET .100VKL, where q is 4. The production function for puffed rice is given by q = the number of boxes produced per hour, K is the number of puffing guns used each hour, and L is the number of workers hired each hour. (a) Calculate the q = 1,000 isoquant for this production function and show it on a graph. (b) If K = 10, how many workers are required to produce q =1,000? What is the average productivity of puffed-rice workers? (c) Suppose technical progress shifts the production function to q = 200 VKL. Answer parts (a) and (b) for this new situation.nestion # 1: (20) (a) Suppose a Firm produce output using the production function Q=5KL. Wage rate for hiring labor 200 an hour and cost of using capital is 100 per hour. (i) Find out the optimal quantities of labor (L') & capital (K’) to produce 1000 unit of output?. (ii) Also show the result graphically and interpret. (b) Explain the concept of Isoquant and Isocost line in firm theory. Mathematically derive the slope of isocost line and Isoquant and interpret.
- Question B1 A firm produces a good, q according to the production function q = 2K0:2 L°0.8. The cost of a unit of labor is £5 and the cost of a unit of capital is £40. The firm is currently producing 160 units of output and has determined that the cost- minimizing quantities of labor and capital are 160 and 5 respectively. a. Graphically illustrate this situation on a graph using isoquants and isocost lines. Explain intuitively why there is such a difference between the capital input and labour input. b. The firm now wants to double output to 320 units. If capital is fixed in the short run, how much labor will the firm require? Illustrate this point on your graph and find the new cost associated with this level of labour and capital. c. Graphically illustrate how the cost-minimizing level of capital and labor will differ from your answers in a. d. If the marginal rate of technical substitution is 4K/L , find the optimal level of capital and labor required to produce the 320 units of…Let S represent the amount of steel produced (in tons). Steel production is related to the amount of labor used (4) and the amount of capital used (C) by the following function. S- 20100.70 In this formula L represents the units of labor input and C the units of capital input. Each unit of labor costs $50, and each unit of capital costs $100. (a) Formulate an optimization problem that will determine how much labor and capital are needed in order to produce 55,000 tons of steel at minimum cost. Min s.t. -55,000 L.C20 (b) Solve the optimization problem you formulated in part (a). (Hnt: When using Excel Solver, start with an initial L>O and Co. Round your answers to the nearest integer.) at (L. C) =Aplia Homework: Production and Cost in the Firm Underground Sandwiches, a sandwich shop, has the following marginal product curve (labeled MP) for its hourly production. (?) 20 18 16 MP LABOR (Workers) When labor increases from two to three workers, total product increases by per hour. Use the orange points (square symbol) to plot the production function on the following graph. Assume that if there are no workers, Underground Sandwiches does not have any output. Note: Plot your points in the order in which you would like them connected. Line segments will connect the points automatically. 80 72 Production Function 64 56 48 32 24 16 MARGINAL PRODUCT (Sandwiches per worker)
- You have been hired by Kia as manager for its Pakistan operations. Assume following is the short-run production function at their assembly plant outside Karachi: Q = 10L2 – 0.5 L3 where L is variable input labor, Q is output of Cars assembled Find the ranges of the three stages of production. Demonstrate the relationship between Total Production, Marginal Product and AverageProduct in a hypothetical graph and clearly label the three stages as per the values of Lyou observed in (a) above At the end of the year it is expected that output will double with purchase ofnew equipment and machinery. The production function is estimated to be Q = 60L.30K.70 where L is labor and K is capital. 4. Suppose initial L1 = 1 and K1 = 1. When inputs are in increased to L2 = 2 and K2 = 2, do you observe increasing, decreasing or constant returns to scale? 5. Assume Kia Head Office is considering hiring more laborers either at their Gwadar plant or…A company producing cell phone cases uses either rubber (zy) or plastic (₂) with the following production function: y=+ where y stands for the number of cases produced, and az, and a stand for, respectively, the amount of rubber and the amount of plastic used (both in ounces). 1st attempt See Hint Suppose the firm has signed a contract to purchase 180 ounces of rubber. This contract must be honored. Furthermore, the rubber has a very short shelf life if not used for production. That is, if the rubber is not used immediately, it will be wasted. Let wy be the price of an ounce of rubber, and we be the price of an ounce of plastic. Suppose the firm wants to make 430 cell phone cases. The conditional factor demand for ounces of plastic totals 5, and zero otherwise.Question Establish input demand function in case of multiple variable inputs