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Questions and Answers
Which one of the following best describes a minimum sample size?
Which one of the following best describes a minimum sample size?
What does power represent in sample size calculations?
What does power represent in sample size calculations?
Why is a formal sample size calculation important in research proposals?
Why is a formal sample size calculation important in research proposals?
What is the relationship between power and type 2 error?
What is the relationship between power and type 2 error?
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What are the usual values for power in sample size calculations?
What are the usual values for power in sample size calculations?
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Which of the following best describes the concept of power in sample size calculations?
Which of the following best describes the concept of power in sample size calculations?
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Why is a formal sample size calculation important in research proposals?
Why is a formal sample size calculation important in research proposals?
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What is a minimum sample size?
What is a minimum sample size?
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What are the usual values for power in sample size calculations?
What are the usual values for power in sample size calculations?
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What is the relationship between power and type 2 error?
What is the relationship between power and type 2 error?
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Study Notes
Sample Size Calculations
- A minimum sample size is the smallest number of participants required to produce reliable and accurate results in a study.
Power in Sample Size Calculations
- Power represents the probability of detecting a statistically significant effect when it is present in a study.
- The usual values for power in sample size calculations are 0.8 or 0.9, which means an 80% or 90% chance of detecting a statistically significant effect.
- Power is inversely related to type 2 error, which means that as power increases, type 2 error decreases, and vice versa.
Importance of Formal Sample Size Calculation
- A formal sample size calculation is important in research proposals to ensure that the study is adequately powered to detect a statistically significant effect.
- It helps to determine the required sample size, which in turn affects the feasibility, cost, and duration of the study.
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Description
Test your knowledge on sample size calculations with this quiz. Learn about the minimum sample size, power, and ethical principles involved in determining the number of participants needed for a study.