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Stratified sampling is a very useful sampling technique. It allows closer examination of the characteristics of
particular subgroups. It also lowers the chance of error by ensuring that subgroups are adequately
represented in the sample. However, this method generally produces less precise estimates of population
values than simple random samples.
In calculating the standard error of the mean when using a stratified sample, one finds that differences
among strata means do not enter the estimate.
When using proportional allocation in stratified random sampling, one samples from each of the strata in
proportion to their respective variabilities.
The sampling distribution of means for stratified sampling is generally less concentrated than that obtained
from simple random sampling.
In calculating the standard error of the mean when using a stratified sample, one finds
that differences among strata means do not enter the estimate. See 14–3: Selecting a
Sampling Procedure.
14.04 – List the primary types of probability samples.
54. To determine the necessary sample size, you need to know how
homogeneous or similar the population is on the characteristic to be estimated.
much precision is needed in the estimate.
confident you need to be that the true value falls within the precision range you’ve established.
All of these are correct.
None of these are correct.
All of these are needed to determine the necessary sample size. See 14–4: Determining How Big a
Sample You Need.
55. The differences between a cluster sample and a stratified sample are that in a
cluster sample, the parent population is divided into mutually exclusive and exhaustive subsets.
stratified sample, the parent population is divided into mutually exclusive and exhaustive subsets.
stratified sample, a simple random sample of elements is chosen independently from each group or subset,
while in a cluster sample, a random sample of the subsets is selected.
cluster sample, a simple random sample of elements is chosen independently from each group or subset,