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Full Transcript

**Slovin\'s Formula Notes** **Purpose:** - Used to estimate the minimum sample size required for a survey or study. - Based on the desired margin of error and confidence level. **Formula:** n = N / (1 + Ne\^2) where: - n = sample size - N = population size - e = desired margin...

**Slovin\'s Formula Notes** **Purpose:** - Used to estimate the minimum sample size required for a survey or study. - Based on the desired margin of error and confidence level. **Formula:** n = N / (1 + Ne\^2) where: - n = sample size - N = population size - e = desired margin of error (expressed as a decimal) **Steps to Use:** 1. **Determine population size (N):** This is the total number of individuals in the population you want to study. 2. **Set the desired margin of error (e):** A smaller margin of error will require a larger sample size. Common values are 0.05 (5%) or 0.03 (3%). 3. **Calculate sample size (n):** Plug the values of N and e into the formula and solve for n. **Example:** If you have a population of 1000 people and want a margin of error of 5%, you would calculate the sample size as follows: n = 1000 / (1 + 1000 \* 0.05\^2) n ≈ 286 Therefore, a sample size of approximately 286 would be needed to achieve a margin of error of 5% in this population. **Important Notes:** - Slovin\'s formula is a simple and widely used method for estimating sample size. - It assumes a simple random sampling method. - For more complex sampling methods or specific study requirements, other formulas or statistical techniques may be more appropriate. - It\'s essential to consider factors like the variability of the population and the desired level of precision when determining the sample size.

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