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Unit 6: Sampling Techniques




          •    Accuracy: Accuracy refers to how close a sample statistic is to a population parameter.  Notes
               Thus, if you know that a sample mean is 99 and the true population mean is 100, you
               can make a statement about the sample accuracy.  For example, you might say the
               sample mean is accurate to within 1 unit.
          •    Precision:  Precision refers to how close estimates from different samples are to each
               other. For example, the standard error is a measure of precision. When the standard
               error is small, estimates from different samples will be close in value; and vice versa.
               Precision is inversely related to standard error. When the standard error is small, sample
               estimates are more precise; when the standard error is large, sample estimates are less
               precise.
          •    Margin of error: The margin of error expresses the maximum expected difference between
               the true population parameter and a sample estimate of that parameter. To be meaningful,
               the margin of error should be qualified by a probability statement. For example, a pollster
               might report that 50% of voters will choose the Democratic candidate. To indicate the
               quality of the survey result, the pollster might add that the margin of error is +5%, with
               a confidence level of 90%. This means that if the same sampling method were applied
               to different samples, the true percentage of Democratic voters would fall within the
               margin of error 90% of the time.
          The margin of error is equal to half of the width of the confidence interval In a previous
          lesson, the tutorial described how to construct a confidence interval.


          6.4.2 Sample  Design
          A sample design can be described by two factors.
          •    Sampling method:  Sampling method refers to the rules and procedures by which some
               elements of the population are included in the sample.
          •    Estimator: The estimation process for calculating sample statistics is called the estimator.
               Different sampling methods may use different estimators. For example, the formula for
               computing a mean score with a simple random sample is different from the formula for
               computing a mean score with a stratified sample. Similarly, the formula for the standard
               error may vary from one sampling method to the next.
          The “best” sample design depends on survey objectives and on survey resources. For example,
          a researcher might select the most economical design that provides a desired level of precision.
          Or, if the budget is limited, a researcher might choose the design that provides the greatest
          precision without going over budget. Or other factors might guide the choice of sample
          design.




             Task Make a study on Sampling Techniques.


          6.5    Summary

          •    Successful statistical practice is based on focused problem definition. In sampling, this
               includes defining the population from which our sample is drawn. A population can be
               defined as including all people or items with the characteristic one wishes to understand.
          •    In defining the frame, practical, economic, ethical, and technical issues need to be addressed.
               The need to obtain timely results may prevent extending the frame far into the future.


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