CHAPTER 12 Sample Surveys.

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Presentation transcript:

CHAPTER 12 Sample Surveys

EXAMINING A PART OF THE WHOLE The first idea is to draw a sample. Impossible to know about an entire population of individuals, so we examine a sample selected from the population. Sample surveys are designed to ask questions of a small group of people in the hope of learning something about the entire population.

BIAS & SAMPLING ERRORS THAT LEAD TO IT Samples that don’t represent every individual in the population fairly are said to be biased. Voluntary response samples are often biased toward those with strong opinions or those who are strongly motivated. Since the sample is not representative, the resulting voluntary response bias invalidates the survey voluntary response sample, a large group of individuals is invited to respond, and all who do respond are counted.

BIAS & SAMPLING ERRORS THAT LEAD TO IT CONT. Convenience sampling, we simply include the individuals who are convenient (not representative). Many of these bad survey designs suffer from undercoverage, in which some portion of the population is not sampled at all or has a smaller representation in the sample than it has in the population. A common and serious potential source of bias for most surveys is nonresponse bias. The problem is that those who don’t respond may differ from those who do. Response bias refers to anything in the survey design that influences the responses. For example, the wording of a question can influence the responses.

RANDOMIZING The best way to avoid bias is to select individuals for the sample at random (randomizing). Not only does randomizing protect us from bias, it actually makes it possible for us to draw inferences about the population when we see only a sample. Such inferences are among the most powerful things we can do with Statistics. But remember, it’s all made possible because we deliberately choose things randomly.

POPULATIONS, PARAMETERS, & SAMPLE SIZE The fraction of the population that you’ve sampled doesn’t matter. It’s the sample size itself that’s important. Census- sample of an entire population A parameter that is part of a model for a population is called a population parameter. We use data to estimate population parameters. Any summary found from the data is a statistic. The statistics that estimate population parameters are called sample statistics.

PARAMETERS We need to be sure that the statistics we compute from the sample reflect the corresponding parameters accurately. A sample that does this is said to be representative.

SIMPLE RANDOM SAMPLES We will insist that every possible sample of the size we plan to draw has an equal chance to be selected. A sample drawn in this way is called a Simple Random Sample (SRS). The sampling frame is a list of individuals from which the sample is drawn. Samples drawn at random generally differ from one another. We call these sample-to-sample differences sampling variability.

STRATIFIED SAMPLING Sometimes the population is first sliced into homogeneous groups, called strata, before the sample is selected. Then simple random sampling is used within each stratum before the results are combined. This common sampling design is called stratified random sampling. Stratified random sampling can reduce bias. Stratifying can also reduce the variability of our results.

CLUSTER AND MULTISTAGE SAMPLING Then we could select one or a few clusters at random and perform a census within each of them. This sampling design is called cluster sampling. Sometimes we use a variety of sampling methods together. Sampling schemes that combine several methods are called multistage samples.

SYSTEMATIC SAMPLES Sometimes we draw a sample by selecting individuals systematically. For example, you might survey every 10th person on an alphabetical list of students. To make it random, you must still start the systematic selection from a randomly selected individual. When there is no reason to believe that the order of the list could be associated in any way with the responses sought, systematic sampling can give a representative sample.

HOMEWORK PROBLEMS 25, 29