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with X; ~ Suppose Xi, Yi, Zi, i = 1,..., n, are independent Bernoulli random variables, Bern(0), Y~ Bern(n), Z; ~ Bern(7), where 0,n,
with X; ~ Suppose Xi, Yi, Zi, i = 1,..., n, are independent Bernoulli random variables, Bern(0), Y~ Bern(n), Z; ~ Bern(7), where 0,n, (0,1). Define S = X, T = |XY and U = Ei=1 XiZi. (a) Find Cov(S, T) and Cov(T, U). (b) Show that T/S converges in probability to n as n .
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Sampling Design And Analysis
Authors: Sharon L. Lohr
2nd Edition
495105279, 978-0495105275
