sampling techniques - kedar belwalkar - roll no. 17

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  • 7/31/2019 Sampling Techniques - Kedar Belwalkar - Roll No. 17

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    SAMPLING TECHNIQUES

    By Kedar Belwalkar

    ITM SMBA13 Batch

    Roll No. 17

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    SAMPLING

    Sampling is the process of selecting a smallnumber of elements from a larger defined target

    group of elements such that the information

    gathered from the small group will allow judgments

    to be made about the larger groups.

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    THE SAMPLING DESIGN PROCESS

    Define the Population

    Determine the Sampling Frame

    Select Sampling Techniques

    Determine the Sample Size

    Execute the Sampling Process

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    CLASSIFICATIONOF SAMPLING TECHNIQUES

    Sampling Techniques

    Non-probability

    Sampling Techniques

    Probability

    Sampling Techniques

    Convenience

    Sampling

    Judgmental

    Sampling

    Quota

    Sampling

    Snowball

    Sampling

    Systematic

    Sampling

    Stratified

    Sampling

    Cluster

    Sampling

    Simple

    Random

    Sampling

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    CONVENIENCE SAMPLING

    Convenience Sampling attempts to obtain a sample of convenientelements.

    Often, respondents are selected because they happen to be in the

    right place at the right time.

    Easily accessible to researcher.

    Allows researcher to study basic trends without complications.

    Examples

    Students, Patients in Clinic and members of social organizations

    Mall intercept interviews without qualifying the respondents Department stores using charge account lists

    People on the Street interviews

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    JUDGMENTAL SAMPLING

    Judgmental sampling is a form of convenience sampling inwhich the population elements are selected based on the

    judgment of the researcher.

    Also Known as Purposive Sampling.

    Test markets

    Purchase engineers selected in industrial marketing

    research

    A TV researcher wants to do quick sampling of political

    view.

    Auditor knows which items are had problems in past and

    which are higher risk to organization.

    Expert witnesses used in court

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    QUOTA SAMPLING

    Quota sampling may be viewed as two-stage restricted judgmentalsampling.

    The first stage consists of developing control categories, or quotas, ofpopulation elements.

    In the second stage, sample elements are selected based on

    convenience or judgment.

    Examples

    A researcher in high street takes opinion of 100 people (50 Male & 50Female) for new taste of Maggi.

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    SNOWBALL SAMPLING

    Snowball sampling, an initial group of respondents isselected, usually at random.

    After being interviewed, these respondents are asked to

    identify others who belong to the target population ofinterest.

    Sample group grows like Rolling Snowball.

    Examples

    Researcher knows few Magicians but with their reference

    sample size grows.

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    SIMPLE RANDOM SAMPLING

    Each element in the population has a known and equal

    probability of selection.

    Each possible sample of a given size (n) has a known and

    equal probability of being the sample actually selected.

    This implies that every element is selected independently ofevery other element.

    Example

    We have a list of 40 heads of households. Each has a unique

    number, 1 through 40. We want to select 10 households

    randomly from this list. Using a random number table, we

    select consecutive 2-digit numbers starting from the upper left

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    SYSTEMATIC SAMPLING

    The sample is chosen by selecting a random starting point and thenpicking every ith element in succession from the sampling frame.

    The sampling interval, i, is determined by dividing the population sizeN by the sample size n and rounding to the nearest integer.

    When the ordering of the elements is related to the characteristic of

    interest, systematic sampling increases the representativeness of thesample.

    If the ordering of the elements produces a cyclical pattern, systematicsampling may decrease the representativeness of the sample.

    For example, there are 100,000 elements in the population and a

    sample of 1,000 is desired. In this case the sampling interval, i, is100. A random number between 1 and 100 is selected. If, forexample, this number is 23, the sample consists of elements 23, 123,223, 323, 423, 523, and so on.

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    STRATIFIED SAMPLING

    A two-step process in which the population is partitioned into

    subpopulations, or strata.

    The strata should be mutually exclusive and collectively

    exhaustive in that every population element should be

    assigned to one and only one stratum and no populationelements should be omitted.

    Next, elements are selected from each stratum by a random

    procedure.

    A major objective of stratified sampling is to increase precision

    without increasing cost. The elements within a stratum should be as homogeneous as

    possible, but the elements in different strata should be as

    heterogeneous as possible.

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    STRATIFIED SAMPLING

    Company Staff:male, full time: 90 male, part time: 18

    female, full time: 9 female, part time: 63

    Total: 180

    Take a sample of 40 staff, stratified according to the above categories.

    The first step is to find the total number of staff (180) and calculate the percentage in each

    group.

    % male, full time = 90 / 180 = 50% % male, part time = 18 / 180 = 10%

    % female, full time = 9 / 180 = 5% % female, part time = 63 / 180 = 35%

    This tells us that of our sample of 40,

    50% should be male, full time. 10% should be male, part time.

    5% should be female, full time. 35% should be female, part time.

    50% of 40 is 20. 10% of 40 is 4.5% of 40 is 2. 35% of 40 is 14.

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    CLUSTER SAMPLING

    The target population is first divided into mutually exclusive

    and collectively exhaustive subpopulations, or clusters.

    For each selected cluster, either all the elements are included

    in the sample (one-stage) or a sample of elements is drawn

    probabilistically (two-stage). Elements within a cluster should be as heterogeneous as

    possible, but clusters themselves should be as homogeneous

    as possible. Ideally, each cluster should be a small-scale

    representation of the population.

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    CHOOSING NON-PROBABILITYVS PROBABILITY

    SAMPLING

    Conditions Favoring the Use of

    Factors Nonprobabilitysampling

    Probabilitysampling

    Nature of research Exploratory Conclusive

    Relative magnitude of samplingand nonsampling errors

    Nonsamplingerrors arelarger

    Samplingerrors arelarger

    Variability in the population Homogeneous(low)

    Heterogeneous(high)

    Statistical considerations Unfavorable Favorable

    Operational considerations Favorable Unfavorable

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    INFLATIONCauses, Measures & Anti Measures

    By Kedar Belwalkar

    ITM SMBA13 Batch

    Roll No. - 17