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Question: 1. Each of two players hides either a nickel or a dime. If the two coins match, A gets both: if they don't match, B gets both. What are the optimal strategies? Is this game fair? What about games with coins of arbitrary but fixed denominations x and y?
2. Consider the variant of Morra in which each player can hide one, two, or three coins; for simplicity, assume that the players announce their guesses simultaneously. What are the optimal strategies?
A process is monitored using an X? chart with UCL = 13.8 and LCL = 8.2. The process standard deviation is estimated to be 6.6. If the X? chart.
An athletic facility has five tennis courts. Players arrive at the courts at a Poisson rate of one pair per 10 min and use a court for an exponentially.
Determine whether each of the statements is true or false. If true, give a proof. If false, give a counterexample - What possible remainders do perfect cubes leave when divided by 7?
Make-‘Em-Happy Corp. (MEH) has a different security for sale: You pay MEH $1,000 today and the company will give you back $100 at the end of the first year.
Sketch a phase diagram corresponding to each of these cases. Try to make some general statements about the structure of equilibrium as a function of the parameters.
The members of a private golf club have handicaps that are normally distributed with mean 15 and standard deviation 3.5. In a particular event, foursomes.
Find the mixed strategies for the given payoff matrix.
Solve Problem assuming that the times required by John and Marsha are exponentially distributed random variables with expected times given in Problem.
Let k ≥ 32 be a positive integer, and let n =. Consider the k x n binary matrix G whose columns are all the binary vectors of length k and hamming weight 3. Let C be the (n, k, d) binary linear code generated by G. What is the minimum distance d of..
For each of the pairs of matrices A and B below use an Excel spreadsheet to find the product matrix AB.
With respect to the demand for college enrollment, which of the following would cause.
Consider a mass moving in a spherically symmetric potential V(r) = kr, k > 0. This guess for the found state wave function does not fall off fast enough as r goes to infinity. What is the correct asymptotic behavior for very large r
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