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How does a researcher determine the appropriate sample size for a quantitative study?  A. By choosing the smallest possible sample size  B. By conducting a thorough literature review  C. By considering the research budget and time constraints  D. By using statistical formulas and power analysis

Question

How does a researcher determine the appropriate sample size for a quantitative study?  A. By choosing the smallest possible sample size  B. By conducting a thorough literature review  C. By considering the research budget and time constraints  D. By using statistical formulas and power analysis

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Solution

The appropriate sample size for a quantitative study is determined by using statistical formulas and power analysis (Option D). This method helps to ensure that the sample size is large enough to detect a significant effect if one exists, but not so large that it wastes resources.

Here are the steps a researcher might take:

  1. Define the population: The first step in determining the sample size is to define the population that the study will cover. This could be a specific group of people, a range of products, etc.

  2. Determine the margin of error: This is the range that the researcher is willing to allow for a possible error in the results. A smaller margin of error requires a larger sample size.

  3. Set the confidence level: This is the probability that the true value lies within the margin of error. A higher confidence level requires a larger sample size.

  4. Estimate the variability: This is an estimate of how much the results from the sample are likely to differ from those of the entire population. Greater variability requires a larger sample size.

  5. Use a sample size formula or power analysis: These tools use the above factors to calculate the minimum sample size needed for the study.

Remember, while budget and time constraints (Option C) may impact the feasibility of achieving the ideal sample size, they should not be the primary determinants of sample size. Similarly, a literature review (Option B) may provide useful context and background, but it does not directly determine sample size. And choosing the smallest possible sample size (Option A) is unlikely to provide a representative or reliable result.

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