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Sampling
Design and
Techniques
1
SAMPLING TECHNIQUES
SAMPLING – a statistical procedures that is
concerned with the selection of the individual
observation
◍ it helps to make statistical inferences about
the population
◍ SAMPLE SIZE – may use the SLOVIN’S FORMULA
𝑛 =
𝑁
1 + 𝑁𝑒2
2
3
SAMPLING TECHNIQUES
◍ PROBABILITY SAMPLING – the subjects of
the population get a equal opportunity to be
selected as a representative sample.
◍ NON-PROBABILITY SAMPLING – a method
of sampling wherein it is not known which
individual from the population will be selected as
a sample
4
5
PROBABILITY SAMPLING
◍ SIMPLE RANDOM SAMPLING – refers to a limited
number of individuals chosen from the population.
Every individual has an equal chance of being
selected in the sample before the selection is
done.
◍ SYSTEMATIC RANDOM SAMPLING – refers to a process
of selecting every nth element in the population
until the desired sample is acquired.
6
7
NOTE: to obtain n, divide
the population size by the
sample size
PROBABILITY SAMPLING
◍ STRATIFIED RANDOM SAMPLING – it is done through
dividing the population into categories or strata and
getting the members at random proportionate to each
stratum or sub-group.
◍ CLUSTER SAMPLING – is the advantageous procedure when
the population is spread over a wide geographical
area.
CLUSTER – refers to an intact group which has a
common characteristic.
8
Steps in using CLUSTER SAMPLING
1. Prepare a list of the cluster comprising the
population and determine the sample size.
2. Estimate the average number of members per cluster in
the population
3. Divide the required sample size by the average number
of members per cluster to obtain the number of
clusters to be selected
4. Select the needed number of clusters. (you may use
the SRS)
9
MULTI-STAGE SAMPLING
This is more complex sampling technique which
includes the following steps:
1. Divide the population into strata
2. Divide each stratum into clusters
3. Draw a sample form each cluster using SRS
10
Non-Probability Sampling
◍ PURPOSIVE SAMPLING – is a non-probability
sample that is selected based on
characteristics of a population and the
objective of the study. It is also known as
judgmental, selective, or subjective sampling.
◍ QUOTA SAMPLING – is a method for selecting
survey participants that is a non-
probabilistic version of stratified sampling.
11
Non-Probability Sampling
◍ CONVENIENCE SAMPLING – a type of non-
probability sampling that involves the sample
being drawn from that part of the population
that is close to hand. This type of sampling
is most useful for pilot testing.
12
PROBLEM SET NO. 3: Perform as indicated:
1. Professor X is conducting an inquiry regarding the Study
Habits of an IT student. If there are 275 IT students and he
wants to allow the margin of error of 1%, then what would be
the sample size that he should take? Justify your answer.
2. How would you proceed to draw a random sample of 100 high
school students from a 300 population using the systematic
random sampling?
13
PROBLEM SET NO. 3: Perform as indicated:
3. Explain how you can draw a proportional stratified random
sample of 1,500 students given the following table:
14

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4-Sampling-Techniques.pptx

  • 2. SAMPLING TECHNIQUES SAMPLING – a statistical procedures that is concerned with the selection of the individual observation ◍ it helps to make statistical inferences about the population ◍ SAMPLE SIZE – may use the SLOVIN’S FORMULA 𝑛 = 𝑁 1 + 𝑁𝑒2 2
  • 3. 3
  • 4. SAMPLING TECHNIQUES ◍ PROBABILITY SAMPLING – the subjects of the population get a equal opportunity to be selected as a representative sample. ◍ NON-PROBABILITY SAMPLING – a method of sampling wherein it is not known which individual from the population will be selected as a sample 4
  • 5. 5
  • 6. PROBABILITY SAMPLING ◍ SIMPLE RANDOM SAMPLING – refers to a limited number of individuals chosen from the population. Every individual has an equal chance of being selected in the sample before the selection is done. ◍ SYSTEMATIC RANDOM SAMPLING – refers to a process of selecting every nth element in the population until the desired sample is acquired. 6
  • 7. 7 NOTE: to obtain n, divide the population size by the sample size
  • 8. PROBABILITY SAMPLING ◍ STRATIFIED RANDOM SAMPLING – it is done through dividing the population into categories or strata and getting the members at random proportionate to each stratum or sub-group. ◍ CLUSTER SAMPLING – is the advantageous procedure when the population is spread over a wide geographical area. CLUSTER – refers to an intact group which has a common characteristic. 8
  • 9. Steps in using CLUSTER SAMPLING 1. Prepare a list of the cluster comprising the population and determine the sample size. 2. Estimate the average number of members per cluster in the population 3. Divide the required sample size by the average number of members per cluster to obtain the number of clusters to be selected 4. Select the needed number of clusters. (you may use the SRS) 9
  • 10. MULTI-STAGE SAMPLING This is more complex sampling technique which includes the following steps: 1. Divide the population into strata 2. Divide each stratum into clusters 3. Draw a sample form each cluster using SRS 10
  • 11. Non-Probability Sampling ◍ PURPOSIVE SAMPLING – is a non-probability sample that is selected based on characteristics of a population and the objective of the study. It is also known as judgmental, selective, or subjective sampling. ◍ QUOTA SAMPLING – is a method for selecting survey participants that is a non- probabilistic version of stratified sampling. 11
  • 12. Non-Probability Sampling ◍ CONVENIENCE SAMPLING – a type of non- probability sampling that involves the sample being drawn from that part of the population that is close to hand. This type of sampling is most useful for pilot testing. 12
  • 13. PROBLEM SET NO. 3: Perform as indicated: 1. Professor X is conducting an inquiry regarding the Study Habits of an IT student. If there are 275 IT students and he wants to allow the margin of error of 1%, then what would be the sample size that he should take? Justify your answer. 2. How would you proceed to draw a random sample of 100 high school students from a 300 population using the systematic random sampling? 13
  • 14. PROBLEM SET NO. 3: Perform as indicated: 3. Explain how you can draw a proportional stratified random sample of 1,500 students given the following table: 14