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TGM Blog An Ultimate Guide to Cluster Sampling
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Cluster Sampling: Definition, Types, Examples & How to Use It

May 14, 2024
(Updated August 31, 2026)
Understand cluster sampling and its 3 types, with practical examples. Learn when to use it, its pros and cons, and the step-by-step process for effective implementation.

An Ultimate Guide to Cluster Sampling: Types, Examples, and Applications

Written by
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Ngoc Le

She was a market research writer and long-time contributor to TGM. Her insights focus on making market data accessible and actionable for global audiences.

Imagine you're leading a market research project for a renowned e-commerce giant, tasked with evaluating customer satisfaction across various regions. Your aim is to gather insights from a diverse array of shoppers while navigating the challenges of a large and dispersed customer base. However, with limited resources and time constraints, reaching every individual customer seems impractical. This is where cluster sampling becomes invaluable. By understanding cluster sampling techniques, you can strategically divide the customer base into manageable groups based on geographic regions or other relevant criteria.

In today's data-driven business landscape, a solid grasp of cluster sampling methods is essential for market researchers, and business analysts alike. Whether you're analyzing consumer behavior, evaluating product preferences, or optimizing marketing campaigns, delving deeper into cluster sampling could significantly enhance the quality and reliability of your insights.

Cluster Sampling at a Glance

What is Cluster Sampling?

Cluster sampling is a survey sampling method wherein the population is divided into clusters, from which researchers randomly select some to form the sample. This approach falls under the broader category of probability sampling, making it a valuable tool for examining extensive populations.
Cluster sampling - A Probability sampling method

What Makes a Good Cluster?

For statistical efficiency, clusters would ideally be reasonably similar to one another while each cluster contains a mixture of the characteristics found in the wider population.

This is very different from stratified sampling.

In stratified sampling, researchers often deliberately create groups whose members are relatively similar on an important characteristic. In cluster sampling, having extremely similar respondents inside each cluster can actually reduce statistical efficiency because each additional respondent provides less independent information.

In real-world research, natural clusters such as neighborhoods, schools or workplaces frequently contain people who have something in common. The resulting similarity is one reason cluster samples often have higher sampling variance than simple random samples.

Differences Between Cluster Sampling vs. Stratified Sampling

The key disparity between stratified and cluster sampling lies in their approach to grouping and sampling. In stratified sampling, samples are chosen randomly within distinct subgroup categories. In contrast, cluster sampling involves randomly selecting clusters from the population and then sampling all members within those chosen clusters. This method proves particularly efficient for populations spread across various geographical locations.

For example, if researchers want reliable estimates for North, Central and South Vietnam, those regions may be better treated as strata, because researchers intentionally want every region represented.

Within each region, districts or census areas may then be selected as clusters.

This produces a stratified cluster sampling design, a structure commonly used in large household surveys.

Learn more about the differences between types of probability sampling.

What Are The 3 Types Of Cluster Sampling? 

There are three types of cluster sampling: single-stage, double-stage and multi-stage clustering. In all three types, you first divide the population into clusters, then randomly select clusters for use in your sample.

1. Single-stage Cluster Sampling

In one-stage cluster sampling, each entire cluster is treated as a single sampling unit.
Single-stage Cluster Sampling
Example: A restaurant chain operates 150 locations. Researchers randomly select 20 restaurants and invite every customer visiting those selected locations during specified research periods to participate, assuming the within-location collection process follows the defined sampling protocol.

The restaurant location is the cluster.

One-stage cluster sampling can simplify data collection but may become inefficient when selected clusters contain many units.

2. Two-stage Cluster Sampling

With two-stage cluster sampling, researchers first randomly select clusters, then randomly select individuals or units within each chosen cluster.
Two-stage Cluster Sampling method
Example: A video streaming platform conducting a survey on user preferences across regions might first randomly select cities or metropolitan areas (clusters). Then, within each chosen city or metro area, they would randomly select a set number of subscribers. For instance, in the United States, they might randomly choose 15 major cities like New York and Los Angeles. Within each city, they could then select 500 subscribers to participate in the survey.

3. Multi-stage Cluster Sampling

Multi-stage cluster sampling involves more than two levels of clustering, useful when the population has a hierarchical structure.
Multi-stage Cluster Sampling
Example: A global social media platform wanted to study the impact of its ad targeting algorithms on user engagement across regions. They employed a multi-stage cluster sampling approach:
  • Randomly selected 10 countries from global operations.
  • Within each country, randomly chose 5 states/provinces/regions.
  • From each state/province/region, randomly selected 20 cities/towns.
  • Randomly sampled 100 active users from each selected city/town.

When to Use Cluster Sampling?

Cluster sampling is particularly suited for the 4 following scenarios:
  • The population is geographically dispersed: A nationwide face-to-face survey may become extremely costly if respondents are sampled independently across thousands of locations. Selecting geographic clusters can concentrate fieldwork and reduce interviewer travel.
  • A complete list of individuals is unavailable: Researchers may not have a national list of consumers or households but may have reliable lists of census areas, schools, outlets or other population groups. Cluster sampling allows sampling to begin from this higher-level frame.
  • Natural groupings already exist: Schools, offices, stores, hospitals, communities and neighborhoods can provide practical sampling units.
  • Fieldwork costs are high: Concentrating interviews in selected locations can reduce travel, staffing and administrative costs.
  • A multistage design is operationally necessary: For very large populations, sampling may need to proceed through several geographic or organizational levels before researchers reach the final respondent.
    Cluster sampling is often chosen because of cost and feasibility rather than because it produces greater statistical precision. Penn State's sampling guidance notes that cluster sampling can produce greater variance than simple random sampling but may offer better information per unit of cost when observations within clusters are cheaper to collect.

When Should You Not Use Cluster Sampling?

Cluster sampling is not always the best option. Consider another probability sampling design when:
  • a complete and reliable individual-level sampling frame already exists;
  • sampling individuals directly is operationally affordable;
  • only a very small number of clusters can be included;
  • respondents within clusters are expected to be highly similar;
  • highly precise estimates are required with a limited total sample size;
  • specific subgroups must always appear in the sample;
  • reliable information about cluster size or structure is unavailable;
  • the proposed clusters overlap or do not adequately cover the target population.
If estimates are required separately for every major region or customer segment, those groups may need to be treated as strata or reporting domains rather than randomly selected clusters.

How to Conduct Cluster Sampling Step by Step

To conduct a cluster sample involves 5 key steps:
5 key steps To Do Cluster Sampling
  • Define the Population: Clearly define the target population and determine the appropriate level of clustering based on the research objectives.
    Example: An online retailer wants to survey its customers to understand their satisfaction with the website's user experience. The target population is all customers who made a purchase on the website within the last 6 months. The clusters could be defined based on the product categories purchased (e.g., electronics, clothing, home goods).
  • Select Clusters: Use a random sampling method to select clusters from the population. Ensure that each cluster is homogeneous and represents the entire population adequately.
    Example: the online retailer has 20 product categories. Using a random number generator, they select 5 product categories (clusters) to include in the survey. This ensures that each product category has an equal chance of being selected.
  • Sample Within Clusters: Once clusters are selected, sample individuals or units within each cluster using an appropriate sampling strategy, such as simple random sampling or systematic sampling.
    Example: within each of the 5 selected product categories, the retailer obtains a list of all customers who made a purchase in that category during the last 6 months. Using simple random sampling, they select a fixed number of customers (e.g., 100) from each product category to participate in the survey. This ensures a representative sample within each cluster.
  • Collect Data: Collect data from the selected clusters and record the necessary information according to the research protocol.
    Example: The retailer sends an online survey to the selected customers in each product category. The survey includes questions about the customers' satisfaction with the website's user experience, such as ease of navigation, product information, and checkout process. The retailer uses an online survey platform to ensure consistent data collection across all clusters.
  • Analyze Data: Analyze the collected data using appropriate statistical techniques, taking into account the clustered nature of the sample.
    Example: The retailer analyzes the collected survey data using statistical software. They compare the satisfaction levels across different product categories (clusters) and look for patterns or differences. They also account for the clustered nature of the sample by using appropriate statistical techniques, such as weighting the data based on the proportion of customers in each product category.
Before beginning your analysis, make sure the dataset has been properly cleaned and validated. You can review our Data Processing services if you need support with preparing structured, error-free data for statistical work, especially important when dealing with clustered samples.

Real-World Use Cases for Cluster Sampling

Cluster sampling is most valuable when research needs to remain statistically valid while operating under geographic, logistical, or cost constraints. Instead of sampling individuals across an entire population, this method enables efficient data collection by sampling naturally occurring groups.

Large-scale geographic market measurement

Cluster sampling helps collect representative data across wide geographic areas when reaching individuals directly would be costly or operationally complex.

When populations are spread across many locations, creating a complete list of individuals is often impractical. Cluster sampling reduces fieldwork burden by sampling entire geographic units while preserving randomness at the cluster level.

Example

A national healthcare provider in Vietnam wants to measure patient satisfaction with outpatient services across the country. Instead of sampling patients individually, provinces are defined as clusters, grouped into North, Central, and South regions. A random selection of provinces is chosen from each region, and surveys are conducted with patients exiting public hospitals within those provinces.

Decision supported

Whether service quality differs meaningfully by region and where operational or staffing improvements should be prioritized.

Multi-city brand awareness tracking

Cluster sampling enables efficient comparison across locations when individual-level sampling frames are unavailable. In urban studies, individual contact lists are rarely complete. However, cities, districts, or neighborhoods can serve as practical clusters that reflect population diversity.

Example

A consumer electronics brand plans a new product launch and wants to track brand awareness in Ho Chi Minh City, Hanoi, Da Nang, and Can Tho. Each city is treated as a primary cluster. Within selected cities, districts are randomly chosen, and residents in those districts are surveyed using identical screening and questionnaires.

Decision supported

Which cities show sufficient awareness to justify increased media investment and where additional campaign support is required.

Field-based consumer research

Cluster sampling supports on-the-ground data collection when research involves physical locations. Intercept surveys, in-store research, or location-based studies naturally align with cluster structures such as stores, malls, or service locations.

Example

A quick-service restaurant chain wants to understand lunchtime purchase behavior. Restaurant locations are used as clusters, and a random subset of outlets is selected across different store formats (mall, street-front, transport hubs). Customers visiting selected locations during lunch hours are surveyed immediately after purchase.

Decision supported

Which store formats and locations drive higher basket size and how menu or promotion strategies should be adjusted.

Cost-controlled probability sampling

Cluster sampling helps maintain probability-based rigor under strict budget or time constraints. Surveying fewer clusters reduces operational cost, while random cluster selection preserves the ability to generalize results when clusters are well designed.

Example

An FMCG company evaluates household usage of a new home-care product. Instead of nationwide household sampling, districts are selected as clusters within randomly chosen provinces. Interviewers collect data only within selected districts, reducing travel time and recruitment cost while preserving probability-based inference.

Decision supported

Whether product adoption varies by area type and where distribution or pricing strategies should be refined.

4 Practical Tips to do Effective Cluster Sampling

Here are 4 tips to do cluster sampling effectively:
  • Ensure Random Selection: Use randomization techniques to select clusters and samples within clusters to avoid bias.
  • Consider Cluster Size: Balance the size of clusters to ensure representativeness while maintaining practicality in data collection.
  • Account for Cluster Effects: Adjust statistical analyses to account for the potential correlation between observations within the same cluster.
  • Validate Results: Validate the results obtained through cluster sampling by comparing them with other sources of data or conducting sensitivity analyses.
By following these tips, researchers can conduct cluster sampling effectively and obtain reliable insights from their studies.

FAQs

What is the difference between systematic and cluster sampling?
Systematic sampling involves selecting every nth element from a list after a random start, whereas cluster sampling involves dividing the population into clusters and randomly selecting entire clusters to sample.
When to use stratified vs. cluster sampling?
Use stratified sampling when the population can be divided into distinct subgroups with varying characteristics, and you want to ensure representation from each subgroup. Use cluster sampling when it's more practical to sample entire groups or clusters from the population, especially if they're geographically dispersed.
Can cluster sampling and stratified sampling be combined?
Yes. Many large surveys use stratified multistage cluster designs. For example, you might stratify a country by region and urban/rural status, select geographic clusters within each stratum and then sample households within each cluster.
How many clusters should be included in a cluster sample?
There is no universal number of clusters that is appropriate for every study.

The required number depends on:
  • total target sample size;
  • expected ICC;
  • average respondents per cluster;
  • desired margin of error;
  • expected outcome prevalence or variance;
  • subgroup reporting requirements;
  • cluster size variation;
  • budget and fieldwork constraints.
A commonly misunderstood principle is that adding many respondents to the same cluster does not always provide as much new statistical information as spreading the same sample across more clusters.

If respondents in one neighborhood behave very similarly, interviewing another household in that same neighborhood may contribute less independent information than interviewing a household from another randomly selected neighborhood.

Therefore, when cost allows, researchers often need to balance number of clusters against respondents per cluster, rather than concentrating the entire sample in only a few large clusters.

The correct allocation should be determined during sample design rather than by applying a universal rule such as “always use 30 clusters.”
What is intraclass correlation in cluster sampling?
The intraclass correlation coefficient (ICC) measures the degree to which observations within the same cluster resemble one another.

If ICC is close to zero, responses within clusters are not strongly correlated.

As ICC increases, clustering has a greater effect on precision.

This matters because interviewing 500 respondents does not necessarily provide the same statistical information under every design. Five hundred highly clustered observations can have a smaller effective sample size than 500 observations drawn independently across the population.

WHO guidance identifies ICC as an important contributor to design effect: higher within-cluster correlation generally produces higher DEFF.
How Is sample size calculated for cluster sampling?
Cluster sampling often starts with the sample size required under simple random sampling and then adjusts it for the expected design effect.

A commonly used approximation when cluster sizes are similar is:
DEFF = 1 + (M − 1) × ICC

Where:
M = average number of respondents per cluster;
ICC = intraclass correlation coefficient.

The cluster-adjusted sample can then be approximated as:
Cluster sample size = SRS sample size × DEFF

Worked Example

Suppose a simple random sample calculation shows that 400 respondents are required.

The planned cluster design has:
average cluster size = 20 respondents; estimated ICC = 0.05.

Then:
DEFF = 1 + (20 − 1) × 0.05
DEFF = 1 + 0.95 = 1.95

The approximate cluster-adjusted sample size becomes:
400 × 1.95 = 780 respondents

Researchers may then need to adjust further for expected nonresponse or other design considerations.

The design-effect formula is a useful planning approximation, not a universal replacement for formal sample design. Actual design effects can differ by outcome, subgroup, cluster-size distribution and sampling structure. CDC notes, for example, that DEFF can vary substantially between variables within the same survey.
What if cluster sizes are unequal?
Real-world clusters are rarely identical in size.

One school may have 300 students while another has 3,000. One district may contain ten times as many households as another.

Large differences in cluster size can affect:
  • selection probabilities;
  • sample allocation;
  • interviewer workload;
  • weighting;
  • variance.
Researchers should therefore record an appropriate measure of size when preparing the cluster frame.

Depending on the study, possible approaches include:

PPS Selection
Give larger clusters a higher probability of being selected.

Unequal Within-Cluster Sampling
Vary the number of respondents selected from different clusters according to the sampling design.

Sampling Weights
Adjust estimates to reflect respondents' actual probabilities of selection.

There is no single solution for every unequal-cluster design. The correct approach depends on how clusters and individuals are selected.
Can cluster sampling be biased?
Yes, cluster sampling can be biased but clustering itself is not automatically a source of selection bias. Bias can arise from problems such as incomplete sampling frames, non-probability cluster selection, inappropriate respondent substitution, differential nonresponse or incorrect weighting. Cluster similarity primarily affects variance and precision, while bias concerns systematic differences between the survey estimate and the target population value.
How to avoid bias in cluster sample?
To avoid bias in cluster sampling, ensure that clusters are selected randomly and are representative of the population. Additionally, within-cluster variability should be minimized, and efforts should be made to increase between-cluster variability.
How should cluster sample data be analyzed?
Cluster-sampled observations should generally not be analyzed as though they came from a simple random sample when statistical inference is required.
A survey dataset should retain relevant design information, including:
  • PSU or cluster identifiers;
  • strata, where applicable;
  • sampling weights;
  • finite population information where required by the analysis.
Survey-aware statistical procedures can then estimate standard errors, confidence intervals and hypothesis tests while accounting for the design.
Common software options include:
  • R: survey-related packages;
  • Stata: svyset and svy procedures;
  • SAS: survey analysis procedures;
  • SPSS: Complex Samples.
The exact specification depends on the sample design.

Before analysis, the dataset should also be cleaned and validated. TGM Research's Data Processing services support researchers who need structured and quality-checked data before statistical analysis.
What is PPS sampling?
Probability proportional to size sampling gives larger sampling units a greater probability of selection.

It is particularly useful when clusters such as villages, schools or geographic areas differ considerably in population size.
How does AI support cluster sampling in modern research?
AI can support operational tasks such as reviewing sampling-frame data, detecting unusual fieldwork patterns, processing geographic information or assisting quality-control workflows.

However, AI does not replace probability-sampling principles. The researcher still needs to define the target population, sampling units, selection probabilities and statistical analysis correctly.
Unlock the secrets of survey sampling methods! Visit https://tgmresearch.com/survey-sampling-methods.html to level up your market research skills.
If you need help reaching the right audience efficiently, explore TGM sampling services. We support tasks such as building structured sampling frames, accessing representative or niche groups across multiple markets, and ensuring the incoming sample meets quality and consistency standards.

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