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SAMPLING
PRATIGYA DEUJA
PROBABILITY
 Random sampling
 Systematic sampling
 Stratified sampling
 Cluster sampling
NON-PROBABILITY
 Convenience sampling
 Judgment sampling
 Quota sampling
a) Convenience sampling: When population
elements are selected for inclusion in the
sample based on the ease of access, it can be
called convenience sampling. Example;
Researcher wishes to secure data from, say,
gasoline buyers, he may select fixed number
of petrol stations and may conduct
interviews at these stations.
Dis-advantage: It may give biased results
particularly when population is not
homogenous.
b) Judgment sampling: The researcher’s
judgment is used for selecting items which
he considers as representative of the
population. Example; A judgment sample of
college students might be taken to secure
reactions to a new method of teaching.
c) Quota sampling: The cost of taking random
samples from individual strata is often
expensive that interviewers are simply given
quota to be filled from different strata, the
actual selection of items for sample being left
to the interviewer’s judgment.
a) Simple random sampling: Also known as
“Chance sampling” where each and every
item in the population have an equal chance
of inclusion in the sample and each one of
the possible samples, in case of finite
universe, has the sample probability of being
selected. Example: If we have to select a
sample of 300 items from a universe of
15,000 items, then we can put the names or
numbers of all the 15,000 items on slips of
paper and conduct a lottery.
b) Systematic sampling: In some instances the
most practical way of sampling is to select
every 15th name on a list, every 10th house
on one side of a street and so on. Sampling
of this type is known as systematic sampling.
An element of randomness is usually
introduced into this kind of sampling
introduced into this kind of sampling by
using random numbers to pick up the unit
with which to start. This procedure is useful
when sampling frame is available in the form
of a list.
C) Stratified sampling:
o If the population from which a sample is to be
drawn does not constitute a homogenous group,
the stratified sampling technique is applied so as
to obtain a representative sample.
o In this technique, the population is stratified into
a number of non-overlapping subpopulations or
strata and sample items are selected from each
stratum.
o If the items selected from each stratum is based
on simple random sampling the entire procedure,
first stratification and then simple random
sampling, is known as random sampling.
d) Cluster sampling:
o Cluster sampling involves grouping the
population and then selecting the groups or
the clusters rather than individual elements
for inclusion in the sample. Example: Some
departmental store wishes to sample it’s
cards to 15,000 customers. The sample size is
to be kept say 450. For cluster sampling this
list of 15,000 card holders could be formed
into 100 clusters of 150 card holders each.
Three clusters might then be selected for the
sampling randomly.
o The sample size must often be larger than the
simple random sample to ensure the same
level of the accuracy because in cluster
sampling procedural potential for order bias
and other sources of error is usually
accentuated.
o Advantage: Make procedure easier and
increase the efficiency of field work.
RESEARCH METHODOLOGY BY C.R. KOTHARI

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Sampling

  • 2. PROBABILITY  Random sampling  Systematic sampling  Stratified sampling  Cluster sampling NON-PROBABILITY  Convenience sampling  Judgment sampling  Quota sampling
  • 3. a) Convenience sampling: When population elements are selected for inclusion in the sample based on the ease of access, it can be called convenience sampling. Example; Researcher wishes to secure data from, say, gasoline buyers, he may select fixed number of petrol stations and may conduct interviews at these stations. Dis-advantage: It may give biased results particularly when population is not homogenous.
  • 4. b) Judgment sampling: The researcher’s judgment is used for selecting items which he considers as representative of the population. Example; A judgment sample of college students might be taken to secure reactions to a new method of teaching.
  • 5. c) Quota sampling: The cost of taking random samples from individual strata is often expensive that interviewers are simply given quota to be filled from different strata, the actual selection of items for sample being left to the interviewer’s judgment.
  • 6. a) Simple random sampling: Also known as “Chance sampling” where each and every item in the population have an equal chance of inclusion in the sample and each one of the possible samples, in case of finite universe, has the sample probability of being selected. Example: If we have to select a sample of 300 items from a universe of 15,000 items, then we can put the names or numbers of all the 15,000 items on slips of paper and conduct a lottery.
  • 7. b) Systematic sampling: In some instances the most practical way of sampling is to select every 15th name on a list, every 10th house on one side of a street and so on. Sampling of this type is known as systematic sampling. An element of randomness is usually introduced into this kind of sampling introduced into this kind of sampling by using random numbers to pick up the unit with which to start. This procedure is useful when sampling frame is available in the form of a list.
  • 8. C) Stratified sampling: o If the population from which a sample is to be drawn does not constitute a homogenous group, the stratified sampling technique is applied so as to obtain a representative sample. o In this technique, the population is stratified into a number of non-overlapping subpopulations or strata and sample items are selected from each stratum. o If the items selected from each stratum is based on simple random sampling the entire procedure, first stratification and then simple random sampling, is known as random sampling.
  • 9. d) Cluster sampling: o Cluster sampling involves grouping the population and then selecting the groups or the clusters rather than individual elements for inclusion in the sample. Example: Some departmental store wishes to sample it’s cards to 15,000 customers. The sample size is to be kept say 450. For cluster sampling this list of 15,000 card holders could be formed into 100 clusters of 150 card holders each. Three clusters might then be selected for the sampling randomly.
  • 10. o The sample size must often be larger than the simple random sample to ensure the same level of the accuracy because in cluster sampling procedural potential for order bias and other sources of error is usually accentuated. o Advantage: Make procedure easier and increase the efficiency of field work.
  • 11. RESEARCH METHODOLOGY BY C.R. KOTHARI