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Question: Suppose that you are searching for an apartment in which to live while you go to school. Apartments near campus generally cost more than equivalent apartments farther away. Five apartments are available. One is right next to campus, and another is one mile away. The remaining apartments are two, three, and four miles away.
a. Suppose you have a tentative agreement to rent the apartment that is one mile from campus. How much more would you be willing to pay in monthly rent to obtain the one next to campus? (Answer this question on the basis of your own personal experience. Other than rent and distance from campus, the two apartments are equivalent.)
b. Now suppose you have a tentative agreement to rent the apartment that is four miles away. How much more would you be willing to pay in monthly rent to move to the apartment that is only three miles from campus?
c. What are the implications of your answers to parts a and b? Would it be appropriate to rank the apartments in terms of distance using the proportional-scoring technique?
d. Sketch an indifference curve that reflects the way you would trade off rent versus proximity to campus. Is your indifference curve a straight line?
The profit derived from each chair is $400 and from each table, $100. The company wants to determine the number of chairs and tables to produce each day in order to maximize profit.
The past five monthly returns for Kohl's are 3.86 percent, 4.42 percent, -2.00 percent, 9.41 percent, and -2.88 percent. Compute the standard deviation of Kohls' monthly returns. (Do not round intermediate calculations and round your final answer ..
a. Formulate a linear programming model for this problem. b. Solve this model graphically.
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For each case, plot the trajectories of two weights and its corresponding cost with the number of iterations. These two weights should converge to the optimal values as you will give in (a)
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How many relations on A are both symmetric and antisymmetric?
A company has a special purpose processing area that makes parts used throughout the company. A variety of different parts are made on a single machine.
Develop a formula for the price of a call option and for the price of a digital call option. What is the analogue of the Black-Scholes equation for this asset?
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