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Questions and Answers
What is the main advantage of probability sampling over non-probability sampling?
What is the main advantage of probability sampling over non-probability sampling?
Which of the following sampling methods involves selecting individuals based on establishing subgroups?
Which of the following sampling methods involves selecting individuals based on establishing subgroups?
Which sampling technique would be most appropriate for studying a population that is difficult to access?
Which sampling technique would be most appropriate for studying a population that is difficult to access?
What is a potential drawback of using non-probability sampling methods?
What is a potential drawback of using non-probability sampling methods?
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Which step in the sampling process involves determining how many participants will be selected?
Which step in the sampling process involves determining how many participants will be selected?
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Which sampling method involves dividing a population into subgroups and randomly selecting from each?
Which sampling method involves dividing a population into subgroups and randomly selecting from each?
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What is a key factor that increases sampling error according to the provided content?
What is a key factor that increases sampling error according to the provided content?
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How is systematic sampling defined in terms of participant selection?
How is systematic sampling defined in terms of participant selection?
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Why is a larger sample size preferred in studies having statistical power?
Why is a larger sample size preferred in studies having statistical power?
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What does the term 'confidence intervals' refer to in the context of sampling?
What does the term 'confidence intervals' refer to in the context of sampling?
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What is a primary reason for using sampling in research?
What is a primary reason for using sampling in research?
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What does the term 'sample bias' refer to in sampling?
What does the term 'sample bias' refer to in sampling?
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Under which situation would conducting a census instead of sampling be most appropriate?
Under which situation would conducting a census instead of sampling be most appropriate?
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Which of the following correctly defines a 'sample' in research?
Which of the following correctly defines a 'sample' in research?
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Which sampling method is primarily focused on random selection of elements?
Which sampling method is primarily focused on random selection of elements?
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Study Notes
Sampling and Population
- A sample is a smaller, manageable group representing a larger population.
- Population is the entire group of individuals with common characteristics.
- Sampling is the process of selecting a subset of the population for analysis.
Why Use Sampling?
- Saves time and resources: It's more efficient to study a sample rather than the whole population.
- Improves accuracy: Sampling can accurately reflect population characteristics when done correctly.
Sampling the Entire Population
- Census: This occurs when you study the entire population, which is practical when the population is small, there are extensive resources, or a high response is expected.
Steps in the Sampling Process
- Identify the target population: Clearly define the group you want to study.
- Identify the accessible population: Determine the part of the target population you can realistically reach.
- Determine the sample size: Choose a sample size that provides reliable results.
- Select the sampling technique: Choose a method that best represents the target population.
- Implement the plan: Execute the chosen sampling technique to collect data.
Generalizability of Results
- The sample should represent the population of interest for generalizability.
Sampling Methods
- Non-Probability Sampling (Non-Random): Uses subjective considerations like personal judgment or convenience.
- Probability Sampling (Random): All members of the population have an equal chance of selection.
Non-Probability Sampling
- Convenience Sampling: Selects individuals who are easiest to access.
- Purposive Sampling: Selects individuals based on specific characteristics relevant to the research.
- Quota Sampling: Selects a sample based on predefined characteristics of the population, aiming to create subgroups that reflect the population proportions.
- Snowball Sampling: Participants recruit other participants, particularly useful for hard-to-reach populations.
Probability Sampling
- Simple Random Sampling: Each member of the population has an equal chance of being selected.
- Stratified Sampling: Divides the population into subgroups (strata) and samples randomly from each stratum.
- Systematic Sampling: Selects every nth element from the population after a random starting point.
Sampling Error
- Definition: Arises due to the natural variability in the population and the fact that samples are smaller than the entire population.
- Causes: Smaller samples, more diverse populations.
Sample Size
- Definition: The number of observations or data points in a sample drawn from a population.
- Importance: Larger sample sizes lead to better accuracy, improved statistical power, and narrower confidence intervals.
Factors Influencing Sample Size
- Population Size: Larger populations potentially require larger sample sizes.
- Margin of Error: Smaller margins of error require larger samples.
- Confidence Level: Higher confidence levels necessitate larger samples.
- Variability: Greater variability in the population requires larger samples to achieve reliable results.
Sample Size Calculation
- The formula for sample size (for estimating a proportion) is:
n = (Z^2 * p * (1-p)) / E^2
Identifying Sampling Methods
- Scenario 1: Stratified sampling, as patients are divided into age groups and randomly selected from each group.
- Scenario 2: Convenience sampling, as the pharmacy selects customers who visit during a specific time frame.
- Scenario 3: Purposive sampling, as only patients meeting specific criteria (using similar medications for over six months) are included.
- Scenario 4: Simple random sampling, as 100 patients are randomly selected from a list of all patients in the hospital.
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Description
This quiz covers the fundamental concepts of sampling and population in statistics. Learn the definitions and importance of samples and populations, as well as the steps involved in the sampling process. Test your understanding of why sampling is essential for accurate analysis.