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Suppose that f(x, t) is the probability of getting x successes during a time interval of length t when (i) the probability of a success during a very small time interval from t to t + ?t is α · ?t, (ii) the probability of more than one success during such a time interval is negligible, and (iii) the probability of a success during such a time interval does not depend on what happened prior to time t.
(a) Show that under these conditions
and hence that
(b) Show by direct substitution that a solution of this infinite system of differential equations (there is one for each value of x) is given by the Poisson distribution with λ = αt.
each student in a class of 80 rolls 8 dice in order to perform inference about the mean of all dice rolls which happens
question jenson solberg and zorn investigated the relationship of insider ownership debt and dividend policies in
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in southern california a growing number of persons pursuing a teaching credential are choosing paid internships over
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In this problem, we extend the proof of Theorem 5.16 to the case when A is m × n with m X = 0. (a) Prove there exists an (n - m) × n matrix of rank n-m with the property that A' = 0.
A manufacturer of 35-mm cameras knows that a shipment of 30 cameras sent to the large discount store contains 8 defective cameras. The manufacturer also knows that the store will choose two of the cameras at a random, test them, and accept the shi..
The width of the interval with the finite population correction factor is wider than the confidence interval without the finite population correction factor.
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