3.a Now suppose the MCC functions are heterogeneous: 2A PA' 5B OB MCCA= MCCa= where A and B are units of emissions abated by sources A and B respectively. i. Locate the optimal solution now. Comment on the relationship between transfer coefficient and optimal abatement at each source.
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- A computer company produces hardware and software using the same plant and labor. The total cost of producing computer processing units H and software programs S is given by TC=aH+bS - CHS where a, b, and c are positive. Is this total cost function consistent with the presence of economies or diseconomies of scale? For the product-specific case for hardware, the firm experiences neither economies nor diseconomies of scale. For the product-specific case for software, the firm experiences of scale.Let = 1.8-1 + 30 be a linear DDS. a) Suppose the initial value is = 59. Find the explicit solution. In b) Calculate the equilibrium value for this DDS. Round to 2 decimal places as needed. Ie c) Determine the stability of the equilibrium. Choose the correct answer. The equilibrium of this system is Select an answer because the slope is negative. the slope in absolute value is greater than 1. the slope is positive. the slope in absolute value is less than 1.Consider the following plant: G(s) O a. K = [68 48 24] O b. K [10 20 52] O c. All of the given options O d. K = = Suppose the close loop zero was cancelled and a state feedback controller was used to produce the following transient characteristics, that is, a yield of 16.3% overshoot and settling time of 4 s. From the information given which of the following are the correct K values? [52 20 10] s + 15 (s+1)(s+2)(s+4)
- Consider the titration of 100.0 mL of 0.200 M acetic acid (K₂ = 1.8 × 10-5) by 0.100 M KOH. Calculate the pH of the resulting solution after the following volumes of KOH have been added. a. 0.0 mL pH = b. 50.0 mL pH = c. 100.0 mL pH = d. 150.0 mL pH = e. 200.0 mL pH = f. 210.0 mL pH =1. Consider the Mealy model FSM described by the state transition diagram shown below. Notation: I/Z 1/1 0/0 B A 1/1 1/0 1/1 0/0 D C 0/1 0/0 Can this FSM be minimized, i.e., can any of the states be combined? If it can be reduced, develop an optimal state diagram for the reduced machine. Show your work.Question 5: Consider the function f(x) = x³ + x² − 2x + 1. 1. Find the stationary points of f and classify them as local min or local max. 2. Use bisection method to find the local minimum of f on the interval [0, 2]. 3. Use bisection method to find the local maximum of f on the interval [−2, 0].
- At the peak of COVID-19, most worker started working from home. Salaries of workers were reduced by 30%. Assuming income tax was also reduced by 50% from the previous rate of 15% and workers were paid on the number of hour worked in a month and each worker is supposed to work a total of 170 hours in a month. All overtime has been cancelled. If a worker does not meet the 170 hours’ threshold for a month, 5% is deducted from the salary. Write a c++ program for the scenario narrated above. Your program should: a) request for an employee’s name, the number of hours worked in a month b) define a function called payRole, your function should compute a worker’s salary and income tax and any deductions if any c) your program should display the results in “b” above. d) explain the logic behind the code especially the functionAt the peak of COVID-19, most worker started working from home. Salaries of workers were reduced by 30%. Assuming income tax was also reduced by 50% from the previous rate of 15% and workers were paid on the number of hour worked in a month and each worker is supposed to work a total of 170 hours in a month. All overtime has been cancelled. If a worker does not meet the 170 hours’ threshold for a month, 5% is deducted from the salary. Assuming the hourly rate is GHC 10, Write a java program for the scenario narrated above. Your program should:a) request for an employee’s name, the number of hours worked in a month b) define a method called payRole, your method should compute a worker’s salary and income tax and any deductions if anyc) your program should display the results in “b” above. d) explain the logic behind the code especially the methodThe tableau is not optimal for either maximization or a minimization problem. Thus, when a nonbasic variable enters the solution it can either increase or decrease Z or leave it unchanged, depending on the parameters of the entering nonbasic variable. Basic Z 0 -5 0 4 -1 -10 0 0 598 0 3 0 -2 -3 -1 5 1 12 0 1 1 3 1 0 3 0 6 1 -1 0 0 6 -4 0 0 0 Categorize the variables as basic and nonbasic and provide the current values of all the variables. AP [8] Assuming that the problem is of the maximization type, identify the nonbasic variables that have the potential to improve the value of If each such variable enters the basic solution, determine the associated leaving…
- Markov Decision Process (MDP) – Ch5 10 B F 6. Consider the MDP above, with states represented as nodes and transitions as edges between nodes. The rewards for the transitions are indicated by the numbers on the edges. For example, going from state B to state A gives a reward of 10, but going from state A to itself gives a reward of 0. Some transitions are not allowed, such as from state A to state B. Transitions are deterministic (if can choose to go from one to the other and will there is an edge between two states, the reach the other state with probability 1). A. Suppose that the max horizon length is 15, write down the optimal action at each step if the discount factor is y = 1.Consider the following model of trade between Home and Foreign. Assume throughout that those two countries are the only two countries in the world, at least for purposes of trade. There are two goods: Corn and Radio. Consumers always spend one-third of their income on Corn and the remainder on Radios. The only factor of production is labour. Each home country worker can produce 2 units of Corn or 3 units of Radios per unit of time, while each foreign worker can produce 2 units of Corn or 4 units of Radios per unit of time. There are 30 workers in Home and 60 workers in Foreign. Draw the production possibility frontier for each country (put Corn on the vertical axis and Radios on the horizontal axis).The Pee Tool Shop has four heavy presses it uses to stamp out prefabricated metal covers and housings for electronic consumer products. All four presses operate differently and are of different sizes. Currently the firm has a contract to produce three products. The contract calls for 400 units of product 1; 570 units of product 2; and 320 units of product 3. The time (in minutes) required for each product to be produced on each machine is as follows: SOLVE THE MODEL BY USING MS EXCEL