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On the generalization of Rao,Hartley and Cochran's scheme
Authors:M L Bansal  Prof Ravindra Singh
Institution:(1) Dept. of Math. and Statistics, Pb. Ag. University, 141004 Ludhiana, (India);(2) Dept. of Management & Systems, Washington State University, 99164 Pullman, WA, (USA)
Abstract:Summary The problem considered in this paper is a generalization of the usual Rao, Hartley and Cochran (RHC) scheme. In the usual RHC scheme the population ofN units is randomly divided inton groups wheren is the size of the sample. In this paper we propose to divide the population under consideration into (n+k) random groups wherek is some positive integer. Then a sample ofn groups is selected by using simple random sampling without replacement (SRSWOR). The expressions for the unbiased estimator of population total, its variance and the unbiased estimate of variance have been obtained under the proposed sheme. The condition under which the proposed sheme is more efficient than the usual RHC scheme has also been investigated.
Keywords:
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