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A small time crook is being interrogated by a policeman. The crook committed a petty crime, but everyone knows that gathering sufficient evidence to prove it will be time consuming for the police. The policeman tells the crook that if she doesn't confess, he's going to spend all of his time making sure that she gets the harshest sentence possible. The crook, in light of the threat, confesses. Analyze these game strategies. Verify that this scenario represents a Nash equilibrium, provided that the policeman would actually follow through with his threat. Now verify that the subgame-perfect equilibrium is for the crook not to confess and for the policeman to go back on his threat. That is, explain why the policeman's threat is actually not credible.
Probability Problem explained in this solution. Supose a pill exists with the property that one out of every 100 such pills contains a lethal amount of a substance, and that the other 99 are harmless. Caluclate how many people would be expected to..
Probability : Selection Without Replacement and Stirling's Formula, A box contains 3n red balls and 3n white balls. 2n balls are selected at random without replacement, express the probability p
What is the probability of getting the indicated result
How much money (total) do you have after the 5 years pass and how much do you earn in interest over the 5 years?
Given one period of a function expand it in a sine-cosine Fourier Series and in a complex exponential Fourier Series. Do not use even or odd function shortcuts.
Find the prime of function
The different scenarios and their probabilities are An urn has 2 one dollar bills, one 5$ bill and one 10$ bill. A player draws one bill at a time with out replacing them until a ten dollar bill is drawn, then the game stops.
Determine the least squares regression line
Find the difference in the gasolines & automobiles
Evaluate the velocity vector at a particular point, vector projection of acceleration and the length of the curve between two points.
Write a method to calculate the area of a circle. Return the area and write a method to calculate the circumference of a circle.
Prove that if f(x) is even on [-a, a] and integrable on [0, a] where a>0, then f(x) is integrable on [-a, a] and Int([-a, a], f(x)dx) = 2*Int([0, a], f(x)dx).
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