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Sampling
Selecting a subset of a population to make inferences about the whole
Reasons for sampling
Less time consuming less costly less cumbersome more practical than a census
Nonprobability sample
Items chosen without regard to probability of selection
Probability sample
Items chosen based on known probabilities
Simple random sample
Every individual has an equal chance of being selected
Sampling with replacement
Selected items are returned to the population before next draw
Sampling without replacement
Selected items are not returned to the population
Systematic sample
Select every kth individual after a random start
k value in systematic sampling
k equals population size divided by sample size
Stratified sample
Population divided into strata and random samples taken from each
Cluster sample
Population divided into clusters and random clusters are selected
Convenience sample
Sample chosen based on ease of access
Judgment sample
Sample chosen based on researcher’s expertise
Quota sample
Sample reflects population proportions but is non-random
Coverage error
Some groups excluded from the sampling frame
Nonresponse error
Differences between respondents and non-respondents
Sampling error
Variation between different samples
Measurement error
Error due to poor question design or data collection
Sampling distribution
Distribution of a statistic from all possible samples of a given size
Sampling distribution of the mean
Distribution of sample means
Sampling distribution of the proportion
Distribution of sample proportions
Population mean (μ)
Average of the population
Sample mean (x̄)
Average of a sample
Standard error of the mean
Standard deviation of the sampling distribution of the mean
Standard error formula (mean)
Population standard deviation divided by square root of sample size
Central Limit Theorem
Sample means become approximately normal as sample size increases
Normal distribution condition CLT
n greater than or equal to 30 if population not normal
Unbiased estimator
Sample mean equals population mean on average
Z-score for sample mean
Measures how far sample mean is from population mean in standard errors
Sample proportion (p̂)
Proportion of successes in a sample
Population proportion (p)
True proportion in the population
Standard error of proportion
Square root of p times 1 minus p divided by n
Normality condition for proportion
np greater than or equal to 5 and n(1-p) greater than or equal to 5
Z-score for sample proportion
Measures how far sample proportion is from population proportion
Larger sample size effect
Reduces standard error and variability
Cluster sampling advantage
More cost effective
Stratified sampling advantage
Better representation of population
Simple random disadvantage
May not represent population characteristics well