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Let X, Y, and Z be independent geometric random variables with the px (k) = py(k) = pz (k)=p(1-p)k-1, where p is a scalar
Let X, Y, and Z be independent geometric random variables with the px (k) = py(k) = pz (k)=p(1-p)k-1, where p is a scalar with 0 < p < 1. Find P(X = k | X + Y + Z = n). Hint: Try thinking in terms of coin tosses. same PMF:
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And xy2 is the total number of faits in there independent com glips cshic...
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Statistical Inference
Authors: George Casella, Roger L. Berger
2nd edition
0534243126, 978-0534243128
