Questions: Final Review Flashcards
When certain social, economic, or demographic groups don’t cooperate with the census process and escape measurement, the measures obtained from the census will have _____ than the measures obtained from a proper representative sample
A. Lower Systematic Error
B. Higher Systematic Error
C. Lower Random Error
D. Higher Random Error
B. Higher Systematic Error
Systematic Error (Bias): Occurs when the error-producing factor is stable and operates in a constant direction. Bias is the worst type of error because it cannot be quantified or even identified. Sampling procedures are designed to avoid it.
For any given population, a representative sample will collect ____ than a census (on the same population)
A. A Smaller Number of Responses
B. A Larger Number of Responses
C. The Same Number of Responses
D. There is no general answer to this question
A. A Smaller Number of Responses
Census: The act of measuring the relevant characteristics of ALL the individuals in a population. It’s expensive, time-consuming, technically demanding, and intrusive. No census is perfect: When a census misses a number of individuals, it tends to do so systematically (as opposed to randomly), which introduces serious bias in the results.
For a research project that aims at studying the number of hours US children spend daily playing video games, the target population may be defined as:
A. Video Games
B. Households
C. US Residents
D. Children
D. Children
Target Population: The aggregate of all the individuals whose characteristics are the focus of the marketing research project.
A complete list of population members is called:
A. Mailing List
B. Target Population
C. Sampling Frame
D. Sample
C. Sampling Frame
Sampling Frame: Includes the whole population to be sampled. It consists of a list of all members of the population to be sampled or a rule identifying them.
A probability sample is:
A. Biased
B. Representative
C. Large
D. Exploratory
B. Representative
Probability Sample: Used when representativeness is important, for example in a descriptive survey. The selection of sampled individuals must be random, and the chance of picking a particular sampling unit in the population must be quantifiable.
Which of the following is a sampling frame?
A. The definition of the target market or target population
B. The calculation of sample
C. A rule for identifying all population members
D. The project framework
C. A rule for identifying all population members
Sampling Frame: Includes the whole population to be sampled. It consists of a list of all members of the population to be sampled or a rule identifying them.
A sample is a _____ when all members of the population have a known chance of being sampled
A. Non-Probability Sample
B. Cluster Sample
C. Census
D. Probability Sample
D. Probability Sample
Probability Sample: Used when representativeness is important, for example in a descriptive survey. The selection of sampled individuals must be random, and the chance of picking a particular sampling unit in the population must be quantifiable.
Non-probability samples are useful when:
A. The research project is descriptive, for example a representative survey
B. The research project is exploratory, for example a pilot survey
C. They are never useful
D. They are always useful, as long as they are large enough
B. The research project is exploratory, for example a pilot survey
Non-Probability Samples: Are not representative, but they may be useful for exploratory purposes.
Simple Random Sampling (SRS) relies on:
A. Small Sample Size
B. Simple Sample Structure
C. Random Numbers
D. Random Sampling Costs
C. Random Numbers
Simple Random Sample: Random numbers (ex: lottery); hard to do since you need a sample frame in the form of a list.
Generally, a cluster sample is ____ than a SRS
A. More Expensive
B. Less Expensive
C. More Accurate
D. More Representative
B. Less Expensive
Cluster Sample: The population is divided into subsets (clusters), and a sample of clusters is created. The process may be repeated with a different level of clusters, until we have a few clusters that can be specified in terms of the original sampling units. At this point, the final sample is drawn by SRS. Cluster sampling is a way to reduce sampling costs, but it has comparatively high sampling error (less precision, or low statistical efficiency).
Generally, a stratified sample is ____ than a SRS
A. More Expensive
B. Less Expensive
C. More Accurate
D. A and C
D. More Expensive AND More Accurate
Stratified Sample: The population is divided into strata (such as segments), and each stratum is sampled separately. This increases precision (high statistical efficiency), but can be costly: the more strata, the higher the cost.
A Quota Sample is also:
A. Stratified Sample
B. Simple Random Sample
C. Large Sample
D. Non-Probability Sample
D. Non-Probability Sample
Non-Probability Samples: Are not representative, but they may be useful for exploratory purposes.
Quota Sample: Selection of sampled individuals is based on both the goal of including certain subgroups, and the judgment of the interviewer.
A statistic calculated from a probabilistic sample can be expected to differ from the “true” population value because of:
A. Systematic Error
B. Random Error
C. Poor Execution
D. Wrong Sampling Technique
B. Random Error
Random Error (Sampling Error): Occurs because a sample does not include all population members and as a result may underestimate or overestimate the true average measure of a characteristic in the population. Its randomness follows probabilistic processes that allow us to quantify its incidence. Sampling procedures are designed to maintain it within acceptable bounds.
What is probably true of a non-probability sample?
A. It’s Small
B. It’s Large
C. It’s Expensive
D. It’s Biased
D. It’s Biased
Non-Probability Samples: Are not representative, but they may be useful for exploratory purposes.
Suppose you know that Gender and Income are equally related to the measures you want to study. For your project, it’s especially important that you reduce sampling error and increase the accuracy of your sampling estimates. You have some financial flexibility, but not infinite resources, you can:
A. Use stratified sampling, with Gender as the stratification variable
B. Use stratified sampling, with Income as the stratification variable
C. Use cluster sampling, with counties as the first level clusters
D. Use cluster sampling, with Income as a clustering variable
A. Use stratified sampling, with Gender as the stratification variable
Stratified Sample: The population is divided into strata (such as segments), and each stratum is sampled separately. This increases precision (high statistical efficiency), but can be costly: the more strata, the higher the cost.
You need to build a representative sample of your target market but don’t have a list of all population members. You then decide to divide the market by ZIP codes, and select a sample of ZIP codes. Subsequently, you get a list of city blocks doe each of the sampled ZIP codes, build a sample of city blocks. Finally, you will develop a list of individuals who live in this sample of city blocks, and build a final sample of individuals. This is an example of:
A. Simple Random Sampling
B. Judgement Sampling
C. Stratified Sampling
D. Cluster Sampling
D. Cluster Sampling
Cluster Sample: The population is divided into subsets (clusters), and a sample of clusters is created. The process may be repeated with a different level of clusters, until we have a few clusters that can be specified in terms of the original sampling units. At this point, the final sample is drawn by SRS. Cluster sampling is a way to reduce sampling costs, but it has comparatively high sampling error (less precision, or low statistical efficiency).
Sample representativeness depends on:
A. Random selection from the target population
B. Adequate inclusion of all different groups, based on gender, income, etc.
C. Large sample size
D. Elimination of sampling error
A. Random selection from the target population
Sample representativeness depends on random selection from the target population.
The target population is the aggregate of all the individuals whose characteristics are the focus of the marketing research project. For example, when we study a target market, all the individuals in that target market are the target population. These individuals are called sampling units.
A sample result is representative if:
A. The sample is large
B. The sample is precise
C. The sample is probabilistic
D. The sample is based on stratification
C. The sample is probabilistic
Samples that avoid bias are called probabilistic samples, and are representative. Sample representativeness depends on random selection from the target population.
The population mean is a _____ that we try to estimate with the corresponding sample _____.
A. Interval, Number
B. Statistic, Parameter
C. Parameter, Statistic
D. Calculation, Deviation
C. Parameter, Statistics
Population Mean (Arithmetic Average): Parameter that we try to estimate with corresponding sample statistics.
If you wan to estimate the percentage of brand X users in the total market, you will calculate the _____ of brand X users in the sample.
A. Size
B. Confidence
C. Average Consumption
D. Proportion
D. Proportion
The sample proportion is the statistic for the population proportion. If you want to estimate the % of brand-X users in the total market, you will calculate the proportion of brand X users in the sample.
The symbol X stands for:
A. Sample Mean
B. Population Mean
C. Sample Standard Deviation
D. Population Standard Deviation
A. Sample Mean
The sample mean approximates the population mean according to a “normal probability distribution” (bell curve, symmetrical around the center, the center being the population mean) This fact is used to set a desired level of confidence
The symbol μ stands for:
A. Sample Mean
B. Population Mean
C. Sample Standard Deviation
D. Population Standard Deviation
B. Population Mean
The population mean (arithmetic average) is a parameter that we try to estimate with corresponding sample statistics.
The symbol σ stands for:
A. Sample Mean
B. Population Mean
C. Sample Standard Deviation
D. Population Standard Deviation
D. Population Standard Deviation
The sample standard deviation is the statistic for the population standard deviation.
The symbol s stands for:
A. Sample Mean
B. Population Mean
C. Sample Standard Deviation
D. Population Standard Deviation
C. Sample Standard Deviation
The sample standard deviation is the statistic for the population standard deviation
The symbol X stands for:
A. Random variable X, i.e. any individual measure for this variable
B. Sample Mean
C. Population Mean
D. B and C
A. Random variable X, i.e. any individual measure for this variable
The sample mean has:
A. Only one possible value, equal to the population mean
B. Only two possible values
C. A range of possible values
D. No value
C. A range of possible values
The sample mean approximates the population mean according to a “normal probability distribution” (bell curve, symmetrical around the center, the center being the population mean) This fact is used to set a desired level of confidence
Which of the following is true:
A. Population mean has a sampling distribution
B. Sample mean has a sampling distribution
C. Population mean is usually known
D. Sample mean is usually unknown
B. Sample mean has a sampling distribution
The sample mean approximates the population mean according to a “normal probability distribution” (bell curve, symmetrical around the center, the center being the population mean) This fact is used to set a desired level of confidence
The standard error of the sample mean is an indication of:
A. Whether you should use a sample
B. Whether you need to use a sample
C. How variable the individual measures are in the population
D. How variable the possible values of the mean at a given sample size
D. How variable the possible values of the mean at a given sample size
The standard error of the mean gives a measure of the variability of the sample mean. The standard error of the mean represents an average measure of sampling error, i.e. of the “average” difference between all possible sample means and the population mean.
To calculate the sample size you need to have the following inputs
A. Desired precision of the estimate
B. Desired confidence of the estimate
C. A measure of variability of the estimate
D. All of the above
D. All of the above
The Confidence-Interval approach to sample size calculation is based on:
A. Population mean = sample mean +/- margin of error
B. Margin of error = (z)*(standard error of the sample mean)
C. z = score that represents a certain level of confidence
D. All of the above
D. All of the above
Confidence Level: The probability that the confidence interval includes the true population value. The higher the better (typically levels 99%, 95%, 90%). Represented by the value for the variable Z in the confidence interval