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An individual has r umbrellas which he uses in going from his home to his office and vice versa. If he is at home (at the office) at the beginning (end) of the day and it is raining, then he will take an umbrella with him to the office (home), provided there is one to be taken. If it not raining then he never takes an umbrella. Assume that, independent of the past, it rains at the beginning (end) of a day with probability p. Let Xn denotes the number of umbrellas the individual has at his disposal at the moment he begins his nth trip.
i) Define a Markov chain with r+1 classes and find its transition probability matrix.ii) Find the limiting probabilities.iii) What fraction of time does the individual get wet?
Suppose T is a Mobius transformation such that the image of the real axis under T is the real axis. Prove that T may be written in the form T(z) = (az+b)/(cz+d) with a, b, c, and d real.
what is a tesselate?
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Eve said to Adam, "If you give me one dollar, then we will have the same amount of money." Adam then replied, "Eve, if you give me one dollar I will have double the amount of money you are left with." How much does each have?
The arrival rate for a certain waiting line system obeys a Poisson distribution with a mean of 05. unit per period. It is required that the probability of one or more units in the system not exceed 0.20.
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Find the horizontal asymptote and y-intercept for a given function - Explain the transformations on the given graph
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