Definition
Stratified random sampling is a statistical method that divides a population into homogeneous subgroups, known as strata, based on shared attributes or characteristics. By selecting samples from each stratum, researchers can ensure that their sample population adequately represents the diversity of the entire population being studied.
Comparison Table
Stratified Random Sampling | Simple Random Sampling |
---|---|
Involves dividing the population into strata based on characteristics | Selects samples randomly from the entire population |
Ensures representation from each subgroup | No guarantees for representation from specific subgroups |
Can be proportional or disproportionate | All samples have an equal chance of being selected |
More complex, requires knowledge of population attributes | Simpler process without prior subgroup knowledge |
Examples
- Stratification: In a study aiming to evaluate the income levels in a city, researchers might divide the population by income brackets, such as low, middle, and high incomes, creating strata from which they draw a sample.
- Proportional Stratified Sampling: If a certain income bracket represents 50% of the population, then 50% of the sample size will also be drawn from that stratum.
- Disproportionate Sampling: If health researchers study access to education, they might sample more from lower income strata than their population representation to ensure adequate data representation.
Related Terms
- Simple Random Sampling: A sampling technique where each member of the population has an equal chance of being selected.
- Quota Sampling: A non-probability sampling method that involves the researcher ensuring equal representation of all subgroups, but without random selection.
- Proportional Random Sampling: A method of sampling that involves dividing the population into strata and taking samples from each stratum proportional to their size.
Formulas, Charts, and Diagrams
Here’s a diagram that summarizes stratified random sampling in Mermaid format:
graph TD; A[Population] --> B[Strata]; B --> C[Sample from Stratum 1]; B --> D[Sample from Stratum 2]; B --> E[Sample from Stratum n];
Humorous Insights
- “Stratified random sampling: Because even populations with varied opinions need a little organization!” 🤓
- “Why did the statistician divide the population? To ensure everyone got a chance—just like buffet lunch!” 🍴
Fun Facts
- Stratified random sampling was called into greater use during World War II, as researchers needed to evaluate public sentiment quickly and accurately.
- The effectiveness of stratified random sampling often leads to better data analysis—think of it like seasoning your steak just right; it enhances the overall result!
Frequently Asked Questions
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What is the main advantage of stratified random sampling?
- It ensures each subgroup of the population is represented, increasing the accuracy of the results.
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Can stratified random sampling be used for qualitative research?
- Yes, it can also help ensure that diverse perspectives from different groups are included in the research.
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Is stratified random sampling more expensive than simple random sampling?
- Yes, it often requires more resources, as researchers need to identify and stratify the population beforehand.
Resources for Further Study
- Introduction to Sampling - Investopedia
- “Research Design: Qualitative, Quantitative, and Mixed Methods Approaches” by Charles C. P. Creswell.
- “The Survey Kit” by Arlene Fink.
Take the Sampling Challenge: How Well Do You Know Stratified Random Sampling?
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