Understand the concept and procedure of sampling.
List the primary types of sampling techniques: Non-probability vs Probability.
Determine the sample size required for research.
Define the Target Population.
Identify the Sampling Frame.
Select a Sampling Procedure.
Determine the Sample Size.
Select the Sample Elements.
Collect the Data from the Designated Elements.
Definition: A population (N) includes all cases that meet specified criteria for membership.
Example: Households in Sacramento, CA with one or more children under 18.
Parameter: Characteristic of the entire population, determinable through a census.
Statistics: Measure calculated from sample data to estimate population parameters.
Sampling Frame: List of population elements from which sample (n) is drawn.
Common sampling frames include:
Customer databases
Telephone directories
Lists from data compilers.
Nonprobability Samples:
Convenience Sample
Quota Sample
Judgment Sample
Probability Samples:
Simple Random Sample
Stratified Sample
Systematic Sample
Nonprobability Sample: Depends on researcher’s judgment; some individuals may have no chance of selection.
Cannot estimate sampling error.
Techniques include:
Convenience
Quota
Judgment (e.g., Snowball)
Probability Sample: Each element has a known chance of selection; sampling error can be assessed.
Example of Convenience Sampling:
Target population: W.P. Carey School of Business students.
Sampling Location: BAC building first floor hallway, collecting data from students between 9:00 am and 11:00 am.
Quota Sample: Ensures proportions of characteristics match those in the target population.
Example Scenario: Investigating undergraduate students’ attitudes towards a new technology fee based on class and gender distribution.
Details on how to set up quotas for the sample based on class and gender:
30 Freshmen, 15 Freshman Females, etc.
Simple Random Sample: Each population element has an equal probability of selection.
Steps to execute:
Select sampling frame.
Assign numbers to elements.
Generate random numbers for sample selection.
Example tables illustrating how to set up sampling selection for simple random sampling.
Implementation of simple random sampling using Excel functions.
Stratified Sample: Population is divided into subsets; simple random samples are taken from each.
Example case: Feedback on exam preferences from male and female students in a marketing research class.
Layout sample tables for stratified sampling by gender and class.
Instructions for carrying out stratified sampling in a class setting using Excel functions.
Cannot estimate sampling error; results not generalizable.
Allows statistical assessment of sampling error; results generalizable to the population.
Amount of Diversity/Variation.
Degree of Precision.
Degree of Confidence.
Formula used for sample size determination in simple random sampling: [ n = \frac{z^2 \cdot \sigma^2}{D^2} ]
Exercises illustrating the calculations for determining sample sizes based on parameters such as standard deviation, error range, and confidence level.
Given parameters for soda consumption survey, resulting sample size determined to be 97.
Surveys on average age at ASU football games, determining required sample sizes for different confidence levels and error ranges.
Confirmation of steps for drawing a sample again highlighted.