Simple Random Sampling: Every member of the target population has an equal mathematical chance of being selected. This is often achieved using a random number generator or drawing names from a container, ensuring no human bias in selection.
Systematic Sampling: Participants are selected using a fixed interval, known as the element. For example, if you need a sample of from a population of , you would select every person () from a complete list.
Stratified Random Sampling: The population is divided into mutually exclusive subgroups (strata) based on key characteristics (e.g., age groups). A random sample is then taken from each stratum in proportion to its size in the population to ensure all groups are represented.
| Method | Selection Logic | Main Strength | Main Weakness |
|---|---|---|---|
| Random | Equal chance for all | Highly unbiased | Can still be unrepresentative by chance |
| Stratified | Proportional subgroups | Most representative | Very time-consuming and complex |
| Systematic | Every person | Objective and simple | Risk of 'periodicity' (hidden patterns) |
| Opportunity | Whoever is available | Fast and inexpensive | High risk of researcher bias |
Identify the 'N' and 'n': When reading a scenario, always distinguish between the total group the researcher wants to talk about (Target Population) and the specific group they actually tested (Sample).
Check for Proportionality: If a question mentions 'matching the percentages of the population,' it is almost certainly referring to Stratified Sampling.
Evaluate Generalizability: If a sample is small or taken from a specific location (like one school), be cautious about claiming the results apply to everyone. Always look for potential sources of bias like 'only volunteers' or 'only people available at 10 AM'.