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Question: The textbook discussion of monopsonistic behavior begins with stating the system of inverse input supply functions,Ps = g + Gs, where G is a symmetric positive semidefinite matrix. Assuming that a pure monopsonist is a price taker on the market for final commodities, with commodity prices p = c, and that he operates a single plant using a linear technology A,
(a) Set up and justify the corresponding primal problem.
(b) Derive the dual problem and explain its meaning as a whole and of each component.
(c) In particular, show the entrepreneur's profit and give an appropriate economic explanation of the dual objective function.
(d) Cast the problem as a linear complementarity problem.
The design stage (stage I) will run over budget if it takes four months to complete. List the sample points in the event the design stage is over budget.
List the ordered pairs that belong to the relation. Keep in mind that a Hasse diagram is a graph of a partial ordering relation so it satisfies the three properties listed in number 5 part(b).
Determine the probability that a patient will make it through 600 days without a recurrence and compute expected frequencies for each of the cells in the table
A pure monopolist faces the following system of inverse demand functions and technology.
Let α = 3√2, β = √3, and γ = α + β. Let L be the field Q(α, β), and let K be the splitting field of the polynomial (x3 - 2)(x2 - 3) over Q. Determine the degrees [L: Q] and [K: Q]. Determine all automorphisms of the field L
What do you mean by these differential constraints and how to obtain these solution using constrained equations (11) to (22).
Consider a parity check code with three data bits and four parity checks. Suppose that three of the code words are 10010II, 010 110 I, and 0011110.
I need to know how to get the number of possible onto functions (as opposed to the number of one-to-one functions) in between sets A and B.
Question 1: A process is to be monitored with standard values m = 10 and s = 2.5. The sample size is n = 2. (a) Find the center line and control limits for the chart.
Compare this to the actual value of the derivative and compute the percent error to three decimal places for each approximation - compute the velocity profile
Can someone teach me how to formulate the Optimal solution for this problem without using Excel?
Use the pattern in (b) to trace the effects of increasing the requirement by 10 percent. How will the optimal mix change? How will the optimal cost change?
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