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This lesson covers the second part of AQA A-Level Business topic 3.3.2, focusing on sampling methods, correlation, confidence intervals, and extrapolation. Understanding these concepts is essential for interpreting market research data and evaluating the reliability of business decisions based on that data.
Key Definition: Sampling is the process of selecting a subset of individuals from a larger population in order to make inferences about the whole population. A sample is a group chosen to represent the target population.
Businesses cannot survey every potential customer (a census would be too expensive and time-consuming), so they select a sample. The quality of the research depends critically on the sampling method used.
| Reason | Explanation |
|---|---|
| Cost | Surveying the entire population is prohibitively expensive |
| Time | A sample can be researched much faster than the whole population |
| Practicality | It may be impossible to identify or contact every member of the population |
| Sufficiency | A well-chosen sample can provide reliable results — it does not need to include everyone |
Key Definition: Random sampling is a method where every member of the target population has an equal chance of being selected.
How it works: Each member of the population is assigned a number, and a random number generator (or random number table) is used to select the sample.
Strengths:
Weaknesses:
Example: A national retailer wanting to survey its loyalty card holders could use random sampling by randomly selecting 2,000 card numbers from its database of 5 million members.
Key Definition: Stratified sampling involves dividing the population into distinct subgroups (strata) based on a shared characteristic (e.g., age, gender, income, region) and then randomly sampling from each stratum in proportion to its size in the population.
How it works:
| Age Group | % of Population | Sample Size (from 1,000) |
|---|---|---|
| 18-24 | 15% | 150 |
| 25-34 | 22% | 220 |
| 35-44 | 20% | 200 |
| 45-54 | 23% | 230 |
| 55+ | 20% | 200 |
Strengths:
Weaknesses:
Real-World Example: Ipsos and YouGov (major UK polling firms) use stratified sampling in political and consumer opinion polls. They stratify by age, gender, region, and social class to ensure their samples mirror the UK population. This is why their polls of 1,500-2,000 people can reasonably predict the behaviour of 48 million voters.
Key Definition: Quota sampling involves setting quotas for specific subgroups (e.g., "interview 50 males aged 18-30 and 50 females aged 18-30") and then using non-random methods to fill the quotas.
How it works: The researcher is given targets (quotas) for each subgroup and selects respondents who meet the criteria until the quota is filled. The selection within each quota is not random — the researcher chooses who to approach.
Strengths:
Weaknesses:
Real-World Example: A cosmetics company conducting high-street research might set quotas of 100 women aged 18-30, 100 women aged 31-50, and 100 women aged 51+. Interviewers would approach women in each age group until the quotas were filled. This is quick and practical but introduces bias — women shopping on a Tuesday afternoon may differ systematically from those who shop on a Saturday evening.
| Criterion | Random | Stratified | Quota |
|---|---|---|---|
| Representativeness | Moderate (may be unrepresentative by chance) | High (ensures subgroup representation) | Moderate (quotas ensure group coverage but selection is biased) |
| Cost | High | High | Low |
| Speed | Slow | Slow | Fast |
| Bias risk | Low (if sampling frame is complete) | Low | High (interviewer selection bias) |
| Requires sampling frame | Yes | Yes | No |
| Statistical validity | High | High | Low (not a probability sample) |
Exam Tip: When evaluating research findings, always consider the sampling method. If a business claims "80% of customers prefer our product," ask: How were respondents selected? Was the sample random or quota-based? How large was the sample? Could selection bias have influenced the result?
Key Definition: Correlation measures the strength and direction of the relationship between two variables. It does not prove that one variable causes the other.
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