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SAMPLING THEORY
Types of Sampling and Sampling Techniques
Presented by:
Fahad Farooq
Osama Waheed
Hamza Iltaf
Muhammad Uzair
Huzaifa Ijaz Minhas
Supervisor: Ma’am Dr. Misbah Baloch
Contents:
 Stratified Random Sampling.
 Cluster Sampling.
 Systematic Sampling.
 Judgement sampling.
 Quota Sampling.
 Convenience Sampling.
 Sampling Distribution of sample mean.
 Sampling with Replacement.
 Sampling Without Replacement.
 Sample Distribution of Proportions.
 Sample distribution of difference between two means.
 Sampling techniques.
 With Replacement.
 Without Replacement.
Types of Random Sampling:
Simple Random Sampling:
 A simple random sample is a subset of a statistical population in which each
member of the subset has an equal probability of being chosen.
 Random sampling is used in science to conduct randomized control tests or for
blinded experiments.
 Although simple random sampling is intended to be an unbiased approach to
surveying, sample selection bias can occur.
 When a sample set of the larger population is not inclusive enough, representation
of the full population is skewed and requires additional sampling techniques.
Stratified Random Sampling:
 Stratified random sampling is a method of sampling that involves dividing a population into
smaller groups–called strata.
 The groups or strata are organized based on the shared characteristics or attributes of the
members in the group.
 Stratified random sampling is more advantageous when the population varies widely since it
helps to better organize the samples for study.
 Stratified random sampling works well for populations with a variety of attributes but is
otherwise ineffective if subgroups cannot be formed.
Cluster Sampling:
 This method is used when there are different subsets of groups present in a larger
population.
 mutually homogeneous yet internally heterogeneous groupings are evident in a statistical
population.
 In this sampling plan, the total population is divided into these groups known as clusters.
 It can be Single-stage, two-stage or multi-stage Cluster Sampling.
Systematic Sampling:
 Sampling method in which sample members from a larger population are selected according
to a random starting point but with a fixed, periodic interval.
 This interval, called the sampling interval, is calculated by dividing the population size by the
desired sample size.
 The central assumption, that the results represent the majority of normal populations,
guarantees the entire population is evenly sampled.
 disadvantage is that the population needs to exhibit a natural amount of randomness to it else the
risk of choosing similar instances is increased, defeating the purpose of the sample.
Judgement Sampling:
 A non-probability sampling technique in which the sample members are chosen only on the
basis of the researcher’s knowledge and judgment.
 There are chances that the results obtained will be highly accurate with a minimum margin
of error.
 The researcher’s knowledge is primary in this sampling process as the members of the
sample are not randomly chosen.
 If the knowledge of researcher lacks then the result will not be satisfactory.
Quota Sampling:
 Sampling method in which researchers create a sample involving individuals that represent
a population.
 Researchers choose these individuals according to specific traits or qualities.
 The final subset will be decided only according to the interviewer’s or researcher’s
knowledge of the population.
 population do not have an equal chance of being selected to be a part of the sample group.
Convenience Sampling:
 Sampling in which people are sampled simply because they are "convenient" sources of
data for researchers.
 Convenience sampling is defined as a method adopted by researchers where they collect
market research data from a conveniently available pool of respondents.
 . It is the most commonly used sampling technique as it’s incredibly prompt, uncomplicated,
and economical.
 In many cases, members are readily approachable to be a part of the sample.
Sampling Distribution of sample mean:
 The mean of the sampling distribution of the mean is the mean of the population from which
the scores were sampled.
 Therefore, if a population has a mean μ, then the mean of the sampling distribution of the
mean is also μ.
 The symbol μM is used to refer to the mean of the sampling distribution of the mean.
𝜇𝑥 = 𝜇
 Variance
 Standard Deviation/Error of Mean
Sampling with Replacement:
 In sampling with replacement, the mean of all sample means equals the mean of the
population:
 Variance:
𝜎𝑥
2
=
𝜎2
𝑛
 standard deviation:
Sampling Without Replacement:
 Variance:
𝜎𝑥
2
=
𝜎2
𝑛
𝑁 − 𝑛
𝑁 − 1
 Standard deviation/Error:
Sample Distribution of Proportions:
 The Sampling Distribution of Proportion measures the proportion of success, i.e. a
chance of occurrence of certain events, by dividing the number of successes i.e. chances by
the sample size ’n’.
 Thus, the sample proportion is defined as: 𝑝 =
𝑥
𝑛
 Sample distribution proportion with replacement:
 Sample distribution proportion without replacement:
Sample distribution of difference between two means:
 The sampling distribution of the difference between the two means, i.e. X͞ 1 – X͞ 2.
 X͞ 1 – X͞ 2 is equal to the difference between the Population Means. Symbolically.
 With Replacement:
 Without Replacement:
Sampling techniques:
 With Replacement:
 Without Replacement:
Sampling Theory.pptx
Sampling Theory.pptx

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Sampling Theory.pptx

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  • 2. SAMPLING THEORY Types of Sampling and Sampling Techniques Presented by: Fahad Farooq Osama Waheed Hamza Iltaf Muhammad Uzair Huzaifa Ijaz Minhas Supervisor: Ma’am Dr. Misbah Baloch
  • 3. Contents:  Stratified Random Sampling.  Cluster Sampling.  Systematic Sampling.  Judgement sampling.  Quota Sampling.  Convenience Sampling.  Sampling Distribution of sample mean.  Sampling with Replacement.  Sampling Without Replacement.  Sample Distribution of Proportions.  Sample distribution of difference between two means.  Sampling techniques.  With Replacement.  Without Replacement.
  • 4. Types of Random Sampling:
  • 5. Simple Random Sampling:  A simple random sample is a subset of a statistical population in which each member of the subset has an equal probability of being chosen.  Random sampling is used in science to conduct randomized control tests or for blinded experiments.  Although simple random sampling is intended to be an unbiased approach to surveying, sample selection bias can occur.  When a sample set of the larger population is not inclusive enough, representation of the full population is skewed and requires additional sampling techniques.
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  • 7. Stratified Random Sampling:  Stratified random sampling is a method of sampling that involves dividing a population into smaller groups–called strata.  The groups or strata are organized based on the shared characteristics or attributes of the members in the group.  Stratified random sampling is more advantageous when the population varies widely since it helps to better organize the samples for study.  Stratified random sampling works well for populations with a variety of attributes but is otherwise ineffective if subgroups cannot be formed.
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  • 9. Cluster Sampling:  This method is used when there are different subsets of groups present in a larger population.  mutually homogeneous yet internally heterogeneous groupings are evident in a statistical population.  In this sampling plan, the total population is divided into these groups known as clusters.  It can be Single-stage, two-stage or multi-stage Cluster Sampling.
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  • 11. Systematic Sampling:  Sampling method in which sample members from a larger population are selected according to a random starting point but with a fixed, periodic interval.  This interval, called the sampling interval, is calculated by dividing the population size by the desired sample size.  The central assumption, that the results represent the majority of normal populations, guarantees the entire population is evenly sampled.  disadvantage is that the population needs to exhibit a natural amount of randomness to it else the risk of choosing similar instances is increased, defeating the purpose of the sample.
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  • 13. Judgement Sampling:  A non-probability sampling technique in which the sample members are chosen only on the basis of the researcher’s knowledge and judgment.  There are chances that the results obtained will be highly accurate with a minimum margin of error.  The researcher’s knowledge is primary in this sampling process as the members of the sample are not randomly chosen.  If the knowledge of researcher lacks then the result will not be satisfactory.
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  • 15. Quota Sampling:  Sampling method in which researchers create a sample involving individuals that represent a population.  Researchers choose these individuals according to specific traits or qualities.  The final subset will be decided only according to the interviewer’s or researcher’s knowledge of the population.  population do not have an equal chance of being selected to be a part of the sample group.
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  • 17. Convenience Sampling:  Sampling in which people are sampled simply because they are "convenient" sources of data for researchers.  Convenience sampling is defined as a method adopted by researchers where they collect market research data from a conveniently available pool of respondents.  . It is the most commonly used sampling technique as it’s incredibly prompt, uncomplicated, and economical.  In many cases, members are readily approachable to be a part of the sample.
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  • 19. Sampling Distribution of sample mean:  The mean of the sampling distribution of the mean is the mean of the population from which the scores were sampled.  Therefore, if a population has a mean μ, then the mean of the sampling distribution of the mean is also μ.  The symbol μM is used to refer to the mean of the sampling distribution of the mean. 𝜇𝑥 = 𝜇
  • 20.  Variance  Standard Deviation/Error of Mean
  • 21. Sampling with Replacement:  In sampling with replacement, the mean of all sample means equals the mean of the population:  Variance: 𝜎𝑥 2 = 𝜎2 𝑛  standard deviation:
  • 22. Sampling Without Replacement:  Variance: 𝜎𝑥 2 = 𝜎2 𝑛 𝑁 − 𝑛 𝑁 − 1  Standard deviation/Error:
  • 23. Sample Distribution of Proportions:  The Sampling Distribution of Proportion measures the proportion of success, i.e. a chance of occurrence of certain events, by dividing the number of successes i.e. chances by the sample size ’n’.  Thus, the sample proportion is defined as: 𝑝 = 𝑥 𝑛  Sample distribution proportion with replacement:  Sample distribution proportion without replacement:
  • 24. Sample distribution of difference between two means:  The sampling distribution of the difference between the two means, i.e. X͞ 1 – X͞ 2.  X͞ 1 – X͞ 2 is equal to the difference between the Population Means. Symbolically.  With Replacement:  Without Replacement:
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