Media Research & Audience Analysis

Chapter 5
Sampling and Audience Representation

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Sampling and Audience Representation

Introduction

Media organizations rarely have the time, money, or access required to study every person who might encounter a newspaper, streaming service, radio station, social platform, film, or advertising campaign. They therefore study a sample and use the evidence to make claims about a wider audience. Sampling is not simply a technical stage in questionnaire design. It is a set of decisions about who counts as an audience member, how potential participants can be reached, whose experiences become visible, and how confidently findings can be generalized.

In mass media management, sampling decisions influence audience ratings, campaign evaluation, content testing, subscription research, brand studies, and public-opinion measurement. A sample can be large yet unrepresentative, while a smaller, carefully designed probability sample may support stronger population inferences. Conversely, a probability design may still produce biased results if its frame excludes mobile-only households, if selected people do not respond, or if measurement procedures discourage participation.

This chapter develops the logic of sampling and audience representation. It distinguishes populations from sampling frames, compares probability and non-probability methods, explains sample-size estimation, examines weighting and nonresponse, and evaluates representation in fragmented and hard-to-reach audiences.

Learning Objectives

By the end of this chapter, students should be able to:

  1. Define a target population, accessible population, sampling frame, element, sample, and parameter.
  2. Explain the relationship between coverage, selection, nonresponse, measurement, and sampling error.
  3. Compare probability and non-probability sampling methods and select an appropriate design for a media study.
  4. Estimate a basic sample size and explain the assumptions behind the calculation.
  5. Interpret weighting, design effects, response rates, and effective sample size.
  6. Assess the representativeness of samples used with fragmented, multilingual, digitally divided, or hard-to-reach audiences.
  7. Apply ethical and professional standards to recruitment, inclusion, privacy, and reporting.

1. The Logic of Audience Sampling

A population is the complete set of units about which a study seeks to make a claim. The units may be people, households, accounts, viewing occasions, media outlets, posts, or campaigns. A study of podcast discovery might define its population as all residents aged 18 or above who used at least one podcast service during the previous 30 days. A study of television reach might instead define the population as households in a specified geographic market.

The target population is the ideal population described by the research question. The accessible population is the portion that can actually be reached under the study’s practical, legal, and technological conditions. The difference matters. If the target population is all adult residents but recruitment occurs only through an online panel, people without internet access may be absent from the accessible population.

A sampling unit is the unit selected at a particular stage. In a household survey, a sampling unit might be a geographic area, then a household, then one adult within the household. An element is the final unit about which data are collected. A sample is the set of selected elements that participate or are intended to participate in the study.

A parameter is a numerical characteristic of the population, such as the true proportion of adults who listened to a station during the last week. A statistic is the corresponding value calculated from a sample. Sampling research uses statistics to estimate parameters.

Sampling frame

A sampling frame is a list, database, map, register, platform record, or operational procedure that identifies the units from which a sample can be selected. Examples include a household address file, a subscriber database, a school register, a panel of app users, or a list of licensed radio stations.

A frame should be assessed for four properties:

  • Coverage: Does it include the relevant units?
  • Exclusions: Which groups are systematically missing?
  • Duplicates: Does one unit appear more than once?
  • Currency: Are records accurate and up to date?

Coverage error occurs when the frame does not correspond adequately to the target population. Undercoverage excludes eligible units; overcoverage includes ineligible or duplicated units. For example, a broadcaster’s subscriber list may be current and convenient but cannot represent non-subscribers. A social-media follower list may describe followers well but cannot support claims about all citizens without additional justification.

A framework for total survey error

Representativeness is not identical to a demographic match. A sample may resemble the population in age and gender while differing in political interest, media habits, language, disability, or willingness to participate. A useful framework separates several sources of error:

  1. Coverage error: eligible units are missing or ineligible units are included.
  2. Sampling error: a probability sample differs from the population by chance.
  3. Nonresponse error: participants differ systematically from selected nonparticipants.
  4. Measurement error: questions, devices, recall, interviewer behavior, or context produce inaccurate answers.
  5. Processing error: coding, weighting, cleaning, or analysis introduces mistakes.

Probability sampling permits a statistical estimate of sampling error under specified assumptions. It does not automatically eliminate the other forms of error.

2. Probability Sampling Designs

In probability sampling, every eligible element has a known, non-zero probability of selection. The probability need not be equal, but it must be known or estimable. This property supports design-based inference and the calculation of sampling variances.

Simple random sampling

In simple random sampling, every sample of a given size has an equal chance of selection. A random-number generator selects units from a complete frame. The method is conceptually clear and statistically efficient when the frame is complete and the population is reasonably homogeneous.

Its weaknesses are practical: complete lists may not exist, geographically dispersed units may be costly to contact, and a simple random sample may contain too few members of small but important subgroups.

Systematic sampling

Systematic sampling selects every kth unit after a random starting point. If the frame contains N units and the desired sample contains n units, the approximate interval is:

k = N ÷ n

Here, k is the sampling interval. The method is efficient for an ordered list, but periodic patterns in the list can create bias. For example, if a database is organized in a repeating pattern that coincides with k, selection may overrepresent particular types of units.

Stratified sampling

In stratified sampling, the population is divided into mutually exclusive strata, such as region, age group, language, or subscription status, and a sample is selected within each stratum. Stratification can improve precision and ensures that analytically important groups are included.

Proportionate allocation selects from each stratum in proportion to its population size. Disproportionate allocation deliberately oversamples a small group so that its experiences can be analyzed. Oversampling requires appropriate weights when producing population estimates.

Strata should be defined before selection and should cover the population without overlap. They are most useful when members within a stratum are relatively similar on the variables being measured and strata differ from one another.

Cluster and multistage sampling

Cluster sampling selects naturally occurring groups, such as neighborhoods, schools, households, or media markets, and then surveys units within selected clusters. It reduces travel and administrative costs. However, people in the same cluster often resemble one another, so a cluster sample usually contains less independent information than a simple random sample of the same size.

Multistage sampling combines stages. A national audience study might select regions, then census areas, then households, then one adult per household. The design is often practical and defensible, but inclusion probabilities must be tracked across stages.

If a unit has selection probabilities at successive stages of π₁, π₂, and π₃, its overall inclusion probability is:

πᵢ = π₁ × π₂ × π₃

The symbol πᵢ denotes the final inclusion probability for unit i, assuming the stages are conditionally linked as specified by the design. Its base sampling weight is commonly:

wᵢ = 1 ÷ πᵢ

The weight indicates how many population units the sampled case represents before later adjustments. Complex designs require specialized variance estimation; treating them as simple random samples can produce misleading standard errors.

3. Non-Probability Sampling Designs

In non-probability sampling, the probability of selection is unknown for at least some eligible units. Such samples may be valuable for exploratory research, qualitative work, rapid feedback, product testing, or populations for which no adequate frame exists. They do not, by themselves, support the same design-based margin-of-error claims as probability samples.

Convenience sampling

Participants are selected because they are easy to reach, such as students in a class, visitors to a website, or followers of a media brand. Convenience samples are inexpensive but often reflect availability, interest, and loyalty rather than the wider audience.

Purposive or judgment sampling

Researchers deliberately select cases that are especially informative, such as expert journalists, independent producers, heavy users, or members of a niche fandom. This is appropriate when depth and relevance matter more than statistical generalization.

Quota sampling

Researchers set targets for characteristics such as age, gender, or region and recruit accessible participants until the quotas are filled. Quotas can improve visible demographic balance, but they do not ensure random selection within categories. Two samples with identical quotas may differ greatly in political engagement, income, media trust, or platform use.

Snowball and respondent-driven approaches

Snowball sampling asks participants to refer others. It can help reach hidden or stigmatized groups, but social networks may produce homogeneity. Respondent-driven sampling adds structured recruitment rules and weighting assumptions; it is more systematic, but its validity depends on conditions such as network reporting and recruitment behavior.

Opt-in online panels

Opt-in panels recruit volunteers through advertising, referrals, or panel providers. They can deliver large samples quickly and support experiments or segmentation. However, self-selection and unknown inclusion probabilities make population inference difficult. Researchers should describe them as opt-in samples and avoid presenting conventional margins of error without a defensible probability model.

MethodMain strengthMain riskSuitable use
Simple randomClear inferenceRequires complete frameGeneral population survey with a good list
StratifiedIncludes key subgroups; may improve precisionRequires reliable strata dataNational or segmented audience research
Cluster/multistageLower field costHigher design effectLarge geographic populations
ConvenienceFast and inexpensiveStrong selection biasPilot studies and usability testing
PurposiveRich, relevant casesLimited generalizationExpert or niche-audience research
QuotaPractical subgroup balanceNonrandom selection within quotasRapid market exploration
SnowballAccess to hidden networksNetwork dependenceHard-to-reach exploratory research

4. Estimating Sample Size

Sample size should be determined by the research objective, design, desired precision, confidence level, expected variability, subgroup requirements, resources, and anticipated nonresponse. A larger sample does not repair a biased frame or poor measurement.

Estimating a proportion under simple random sampling

For a large population and a proportion estimate, a commonly used planning formula is:

n₀ = z² × p × (1 − p) ÷ e²

where:

  • n₀ is the initial required sample size;
  • z is the standard-normal critical value for the chosen confidence level;
  • p is the anticipated population proportion;
  • e is the desired maximum margin of sampling error, expressed as a proportion.

The formula assumes a probability sample with approximately simple-random-sampling variance, a correctly specified confidence level, and a proportion as the principal outcome. When no prior estimate of p is available, p = 0.50 is conservative because it produces the largest required sample for a given z and e.

For a 95% confidence level, z is approximately 1.96. If p = 0.50 and e = 0.05:

n₀ = 1.96² × 0.50 × 0.50 ÷ 0.05² ≈ 384.16

The result is rounded upward to 385 completed cases. This is not a guarantee that the estimate is within five percentage points; it is a planning result under the stated assumptions.

Finite population correction

When the population is small and the sample is a substantial fraction of it, the finite population correction can reduce the required sample:

n = n₀ ÷ [1 + (n₀ − 1) ÷ N]

Here, N is the population size and n is the adjusted sample size. The correction is generally relevant when sampling a sizeable proportion of a known finite population, often around 5% or more, and when sampling is without replacement.

For example, if n₀ = 385 and N = 2,000:

n = 385 ÷ [1 + 384 ÷ 2000] ≈ 323

Thus approximately 323 completed cases may be sufficient for the specified precision under the assumptions of the formula.

Adjusting for design effect and nonresponse

Clustered or weighted designs often have a design effect, denoted DEFF, greater than 1. The effective sample size is approximately:

nₑff = n ÷ DEFF

Equivalently, to obtain a target effective sample size nₑff, the number of completed interviews should be approximately:

n = nₑff × DEFF

If a study needs 385 effective cases and anticipates DEFF = 1.5, it needs about 578 completed cases before considering nonresponse. If the expected response rate is 60%, the number of eligible contacts required is:

contacts = 578 ÷ 0.60 ≈ 964

The response rate must be defined carefully because different standards classify unknown eligibility and partial interviews differently. Researchers should report the chosen definition rather than using the phrase “response rate” without explanation.

Sample-size planning for subgroup comparisons must consider the smallest subgroup and the precision required for each estimate. A total sample of 1,000 may be adequate overall but inadequate for a subgroup containing only 40 completed cases. Statistical power is also relevant for hypothesis tests, experiments, and regression models; the proportion formula should not be used uncritically for every research design.

5. Weighting and Representativeness

Weighting assigns different influence to cases during estimation. The basic weight for a probability sample is the inverse of inclusion probability. Researchers may then adjust weights for unequal response, frame coverage, and known population totals.

A simplified nonresponse adjustment for a group g is:

wᵢ′ = wᵢ × (1 ÷ rg)

where wᵢ is the base weight, r_g is the response rate for the adjustment group, and wᵢ′ is the adjusted weight. This assumes that respondents and nonrespondents within the group are sufficiently similar on the outcome after adjustment—a strong assumption that should be evaluated rather than presumed.

Post-stratification adjusts the weighted sample to known population totals, such as age-by-gender-by-region distributions. Raking, or iterative proportional fitting, repeatedly adjusts weights across several marginal distributions until they align with external benchmarks. These procedures can reduce imbalance but cannot recover information about variables absent from the frame or entirely missing from the sample.

Large or highly variable weights can increase variance. A common diagnostic is the approximate effective sample size:

nₑff ≈ (∑wᵢ)² ÷ ∑wᵢ²

where wᵢ is the final weight for case i. If all weights are equal, the effective sample size equals the actual sample size. If weights vary substantially, the effective sample size is smaller. This approximation concerns weighting variation and does not replace full design-based variance estimation.

Weighting should be transparent. Reports should state the variables used, the source of population benchmarks, whether weights were trimmed, and how standard errors were calculated. Weighting a non-probability sample to match age and gender does not make it equivalent to a probability sample, because unknown selection and participation processes may remain related to the outcome.

6. Nonresponse and Hard-to-Reach Audiences

Nonresponse occurs when selected eligible units do not provide usable data. It may result from refusal, inability to contact, language barriers, inaccessible technology, questionnaire burden, privacy concerns, or distrust. Nonresponse is most threatening when participation is related to the topic being measured. Heavy media users may be more interested in a media survey, while people with low trust may be less willing to participate in a news study.

Researchers should distinguish unit nonresponse, in which an entire selected unit fails to participate, from item nonresponse, in which a participant skips particular questions. Item nonresponse can be addressed through careful question design, explicit “don’t know” options where appropriate, follow-up, and transparent treatment of missing data. Imputation may be suitable in some studies, but imputed values should not be presented as observed facts.

Hard-to-reach audiences may include homeless people, migrants, linguistic minorities, people with disabilities, people in institutions, low-connectivity households, undocumented populations, or users of encrypted and rapidly changing platforms. No single recruitment method is automatically inclusive. A mixed-mode design may combine address-based recruitment, telephone, in-person interviewing, accessible web surveys, translated materials, and community partnerships.

Useful practices include:

  • defining eligibility and the population boundary before recruitment;
  • using multiple contact attempts at varied times;
  • offering language and accessibility options;
  • compensating participants fairly without coercion;
  • protecting identities and sensitive data;
  • monitoring response and completion patterns by subgroup;
  • documenting substitutions rather than hiding them;
  • conducting nonresponse analyses where auxiliary information exists.

For hidden populations, researchers may use purposive or network-based methods and should state clearly that estimates are descriptive or exploratory unless stronger assumptions are justified. Community organizations can improve trust and access, but partnerships must not compromise voluntary consent or participant confidentiality.

7. Fragmented Audiences and Cross-Platform Measurement

Contemporary audiences are fragmented across broadcast television, connected television, podcasts, streaming services, social networks, gaming environments, messaging applications, and shared household devices. The word “audience” may refer to exposure, attention, account ownership, subscription, engagement, or self-reported use. These are different constructs and require different frames.

A platform-based frame may overrepresent platform users and exclude people who consume the same content through another route. A household frame may miss individual-level differences in shared-device use. A user-account frame may count accounts rather than unique people. Cross-platform research therefore requires explicit rules for deduplication, identity resolution, time windows, and exposure definitions.

A strong design may combine several sources: a probability-recruited person-level panel, passive measurement with consent, platform records, and survey questions about unmeasured exposure. Each source has limitations. Passive data can measure behavior without accurately measuring attention or meaning; self-reports can capture interpretation and unlogged media use but are vulnerable to recall error. Integration requires privacy safeguards and careful assessment of whether records refer to the same person, household, or device.

Representativeness should be evaluated in layers:

  1. Coverage representation: Can all relevant audience members be reached?
  2. Selection representation: Do selection probabilities or recruitment processes favor some members?
  3. Participation representation: Who completes the study?
  4. Measurement representation: Are the concepts captured equally across groups and modes?
  5. Analytical representation: Are small groups visible rather than statistically erased by aggregation?

Demographic balance is useful but insufficient. Researchers should compare the sample on variables plausibly related to media behavior, including platform access, frequency of use, language, disability, education, income, geography, and civic or cultural engagement where appropriate.

8. Applied Case: Evaluating a Regional Streaming Launch

Background

This illustrative case concerns “VistaPlay,” a fictional streaming service launching in three regions with different income levels, languages, broadband access, and patterns of television use. Management wants to estimate awareness, trial intention, and likely subscription among adults aged 18 and above.

Problem

The marketing team proposes an online opt-in survey of 1,200 people recruited through social-media advertisements. The sample is inexpensive, but early results contain many younger urban respondents and very few adults with limited broadband access. Management initially describes the findings as representative of all adults in the three regions.

Analysis

The target population is all adults residing in the three regions. The proposed social-media sample has no known inclusion probability and undercovers adults who are offline or less active on the advertising platforms. It also risks overrepresenting people already interested in streaming. A quota for age and gender alone would not solve the coverage problem.

The research team identifies a more defensible design: an address-based probability sample, supplemented by telephone recruitment and an accessible paper option where required. The sample is stratified by region and urbanicity, with oversampling of the smallest language group and low-connectivity areas. Participants may complete the survey online, by telephone, or through an assisted interview. The questionnaire is translated and pretested for measurement equivalence.

Suppose the desired initial sample is 385 completed cases for a broad estimate. Because the design effect is expected to be 1.5 and the study requires 60% completion among eligible contacts, the planned completed sample is approximately 578 and the contact target is approximately 964. Management also wants region-specific estimates, so the final allocation is increased to ensure adequate cases in each region rather than relying only on the overall calculation.

Base weights reflect selection probabilities. Nonresponse adjustments are made within region and urbanicity groups, followed by calibration to population benchmarks for age, gender, region, and connectivity. The report presents both weighted estimates and effective sample size. It does not claim that weighting removes all bias.

Outcome

The revised study finds that awareness is lower in low-connectivity areas, while trial interest among current streaming users is high across all regions. The original opt-in survey had overstated overall trial intention because frequent streamers were more likely to notice and complete the advertisement. Management changes its launch plan: it retains digital advertising for current streamers but adds low-bandwidth promotion, local-language communication, and partnerships with community access points.

Learning points

The case demonstrates that a sample’s apparent size cannot compensate for coverage bias. It also shows why population definition, frame selection, mixed-mode recruitment, subgroup planning, weighting, and transparent limitations are managerial decisions as well as methodological decisions.

9. Ethics, Governance, and Reporting Standards

Sampling has ethical consequences because inclusion and exclusion affect whose needs influence media decisions. Researchers should obtain informed consent, explain the purpose and expected burden of participation, and protect personal information. Sensitive audience data—such as political interest, health-related media use, sexuality, immigration status, or religious content consumption—requires heightened protection and data minimization.

Recruitment incentives should compensate time without becoming coercive. Children and other protected groups require appropriate consent and safeguarding procedures. Accessibility is an ethical requirement, not merely a convenience: surveys should be usable with assistive technologies, and language exclusion should be justified rather than assumed.

Reports should disclose the target population, frame, dates, mode, sample design, eligibility rules, completion counts, response or cooperation measures, weighting procedures, missing-data treatment, and limitations. Claims should match the design. A non-probability sample can produce valuable evidence, but its uncertainty should not be disguised through an unsupported margin of error.

Artificial intelligence can assist with frame cleaning, duplicate detection, translation support, adaptive contact scheduling, and subgroup monitoring. It can also reproduce exclusion through biased training data, infer sensitive attributes without consent, or make opaque eligibility decisions. Automated sampling and weighting systems therefore require human oversight, audit trails, privacy review, and validation against known benchmarks.

10. Best Practices for Media Researchers

A defensible sampling workflow is:

  1. State the population and unit of analysis precisely.
  2. Identify the best available frame and document its coverage gaps.
  3. Choose probability or non-probability sampling according to the inference required.
  4. Plan for key subgroups, languages, accessibility needs, and likely nonresponse.
  5. Calculate a provisional sample size using appropriate assumptions.
  6. Adjust for design effect, subgroup precision, finite population conditions, and expected nonresponse.
  7. Pretest recruitment, consent, questionnaire wording, and mode effects.
  8. Monitor participation during fieldwork and implement documented corrective measures.
  9. Weight transparently when justified and calculate variance using the actual design.
  10. Report uncertainty, limitations, and the boundaries of generalization.

Chapter Summary

Sampling is the disciplined process of selecting evidence about a defined audience population. A target population states whom the study concerns, while a sampling frame provides the operational route to selection. Coverage gaps, duplicates, outdated records, and platform-specific frames can undermine representation before data collection begins.

Probability methods—including simple random, systematic, stratified, cluster, and multistage sampling—provide known selection probabilities and support design-based inference. Non-probability methods—including convenience, purposive, quota, snowball, and opt-in panel sampling—are often practical and useful for exploratory or specialized research, but they require cautious claims about generalization.

Sample-size formulas estimate the amount of information needed under particular assumptions. The basic proportion formula depends on confidence level, anticipated variability, and desired margin of error. Finite population corrections, design effects, subgroup requirements, and nonresponse alter the practical sample requirement. Weighting can correct known unequal selection and align samples with external benchmarks, but it cannot guarantee representativeness or eliminate hidden selection bias.

Fragmented and hard-to-reach audiences require explicit definitions of exposure, person, household, account, and device. Mixed-mode designs, accessible recruitment, community partnerships, multilingual instruments, careful weighting, and transparent reporting improve inclusion. Ultimately, representativeness is an argument supported by design evidence, not a label earned by a large sample or a demographic table alone.

Key Terms

Population: The complete set of units about which a study seeks to make claims.

Target population: The ideal population defined by the research question.

Accessible population: The portion of the target population that can be reached under actual study conditions.

Sampling frame: A list, database, map, or procedure from which units are selected.

Element: The final unit about which data are collected.

Sampling unit: A unit selected at a particular stage of sampling.

Parameter: A numerical characteristic of a population.

Statistic: A numerical characteristic calculated from a sample.

Coverage error: Error caused by mismatch between the target population and sampling frame.

Probability sampling: Sampling in which each eligible unit has a known, non-zero selection probability.

Non-probability sampling: Sampling in which selection probabilities are unknown for at least some units.

Stratified sampling: Sampling separately within defined population strata.

Cluster sampling: Sampling groups or naturally occurring units rather than individuals directly.

Design effect: The factor by which a complex design changes variance relative to a simple random sample.

Nonresponse: Failure of selected eligible units to provide usable data.

Weight: A value representing the influence assigned to a sampled case.

Post-stratification: Adjustment of sample weights to known population totals.

Effective sample size: The approximate amount of information after accounting for weighting or design inefficiency.

Representativeness: The extent to which sample evidence supports claims about the defined population.

Frame coverage: The degree to which a sampling frame includes the eligible target population.

Review Questions

Short Answer Questions

  1. Distinguish a target population from a sampling frame.
  2. What is the main difference between probability and non-probability sampling?
  3. Why might a researcher oversample a small language group?
  4. Define nonresponse error.
  5. What does a sampling weight represent?

Long Answer Questions

  1. Compare stratified sampling with cluster sampling in a national audience study. Discuss their purposes, strengths, and limitations.
  2. Explain why a large opt-in online sample may still be less representative than a smaller probability sample.
  3. Describe the assumptions and practical meaning of the basic sample-size formula for a population proportion.
  4. Explain how coverage, nonresponse, measurement, and sampling error can interact in media research.
  5. Discuss how weighting can improve estimates and why it cannot guarantee representativeness.

Analytical / Application Questions

  1. A broadcaster wants to estimate weekly reach among adults in a country with urban, rural, multilingual, and low-connectivity communities. Design a sampling plan and justify the frame, method, modes, subgroup strategy, and weighting approach.
  2. A survey obtains 385 completed cases through a cluster design with an estimated design effect of 1.5. Explain how the design effect changes interpretation of the sample and calculate the approximate effective sample size.
  3. A streaming-service survey matches the population on age and gender but contains unusually high proportions of heavy users and university graduates. Evaluate the likely sources of bias and recommend analyses or design changes before management generalizes the results.

Multiple Choice Questions with Answers

Question 1

Which statement best defines a sampling frame?

A. The numerical result calculated from a sample

B. The complete set of theoretical assumptions in a study

C. The list or procedure from which sample units are selected

D. The final report of population findings

Correct Answer: C. The list or procedure from which sample units are selected

Question 2

What is the principal advantage of stratified probability sampling?

A. It eliminates all nonresponse

B. It ensures that important subgroups can be included in planned numbers

C. It requires no population information

D. It makes weighting unnecessary in every study

Correct Answer: B. It ensures that important subgroups can be included in planned numbers

Question 3

Using the planning formula with p = 0.50, z = 1.96, and e = 0.05 produces an initial sample size closest to:

A. 96

B. 196

C. 385

D. 1,960

Correct Answer: C. 385

Question 4

A sample is recruited entirely from followers of a media brand. What is the clearest representativeness concern?

A. The frame may exclude non-followers and overrepresent brand-interested people

B. The sample necessarily has excessive sampling variance from random selection

C. The sample has equal known selection probabilities for all adults

D. The sample cannot contain any duplicate records

Correct Answer: A. The frame may exclude non-followers and overrepresent brand-interested people

Question 5

If a study has 600 completed cases and a design effect of 1.5, its approximate effective sample size is:

A. 300

B. 400

C. 600

D. 900

Correct Answer: B. 400

Question 6

What does a base sampling weight of 10 generally indicate?

A. The case answered ten questions incorrectly

B. The case represents approximately ten population units before later adjustments

C. Ten researchers independently verified the case

D. The case must be removed from analysis

Correct Answer: B. The case represents approximately ten population units before later adjustments

Question 7

Which statement about weighting is most accurate?

A. Weighting always removes selection bias

B. Weighting makes every non-probability sample equivalent to a census

C. Weighting can correct known unequal representation but cannot recover entirely missing information

D. Weighting eliminates the need to report the sampling frame

Correct Answer: C. Weighting can correct known unequal representation but cannot recover entirely missing information

Question 8

Why can cluster sampling have a larger design effect than simple random sampling?

A. People within clusters may be more alike, providing less independent information

B. Clusters always contain fewer than two people

C. Cluster samples never use random selection

D. Cluster sampling automatically doubles the response rate

Correct Answer: A. People within clusters may be more alike, providing less independent information

Question 9

Which practice is most appropriate when studying a multilingual hard-to-reach audience?

A. Use one language to preserve methodological purity

B. Exclude low-connectivity participants from the target population without disclosure

C. Combine suitable recruitment modes, translation, accessibility, and documented coverage assessment

D. Replace all probability methods with convenience recruitment without explanation

Correct Answer: C. Combine suitable recruitment modes, translation, accessibility, and documented coverage assessment

Question 10

A sample matches population age and gender totals but contains many more heavy media users than the population. What is the best conclusion?

A. The sample is automatically fully representative

B. The sample may still have behavioral selection bias despite demographic balance

C. The sample must have zero measurement error

D. The sample requires no further evaluation

Correct Answer: B. The sample may still have behavioral selection bias despite demographic balance

Media Research & Audience Analysis
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