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Question: Cournot duopolists face the inverse demand function p = 200 - 0.5X, where p is selling price and X is the total output of both firms. Long-run marginal costs are a constant 50 for both firms.
(a) Along the lines suggested in Box 17.1 construct the payoff matrix if the two firms ‘stick to a cartel' and ‘cheat on a cartel'. Confirm that the payoffs involved define a prisoners' dilemma game.
(b) If both firms adopt a tit-for-tat strategy, what is the maximum discount rate that is consistent with cartel stability?
Solving the final nonlinear equation in the problem statement for θ. Once θ is known, you can this solve for the location of the football, i.e., solve for x and y using a series (or vector) of time values.
Visa Card USA studied how frequently young consumers, ages 18 to 24. use plastic (debit and credit) cards in making purchases (Associated Press. January 16.
What does the unlevered beta of a company measure and what is the formula to calculate?
1 consider the following lpmaximize z4x15x23x3subject tox1x24x3le6x12x2x3le7x14x22x3le12a add slack variables x4 x5 and
Four branches of a company are located at M,N,O, and P. M is north of N at a distance of 4 km; P is south of O at a distance of 2 km; N is southeast of O by 1 km. What is the distance between M and P in km?
A 90-day bank bill with a face value $500,000 with 4.00% yield. If it is sold after 30 days at a yield of 4.50%, what dollar amount of interest was earned?
This is liner programming problem for optimization of an objective function subject to some liner constraints. There are two profit maximization problems and two cost minimization problems.
The 92 million Americans of age 50 and over control 50 percent of all discretionary income (AARP Bulletin. March 2008).
If the specifications are 10 ± 2 mm for a particular quality characteristic and the average repair coot is Rs. 200/-, determine the loss function.
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.
Find appropriate values for the temperature of the river bed, and of the water and air. For this problem, you can assume that the water has the same temperature at every depth.
Find the range of values of the parameter a for which the function f(x1, x2, x3) = 2x1x3 - x12 - x22 - 5x32 - 2ax1x2 - 4x2x3 is concave
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