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Calculator: Calculate Your Survey’s Minimum Sample Size

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Online Calculator To Calculate Sample Size For A Survey

Developing a survey and ensuring you have a valid response on which you can base your business decisions requires quite a bit of expertise. First, you have to ensure that your questions are asked in a manner that doesn’t bias the response. Second, you have to ensure that you survey enough people to get a statistically valid result.

You don’t need to ask every person, this would be labor-intensive and quite expensive. Market research companies work to attain a high level of confidence, and a low margin of error while reaching the minimum quantity of recipients necessary. This is known as your sample size. You are sampling a certain percentage of the overall population to attain a result that provides a level of confidence to validate the results. Utilizing a widely accepted formula, you can determine a valid sample size that will represent the population as a whole.

Survey Minimum Sample Size Calculator

Survey Minimum Sample Size Calculator

Fill in all of your settings. When you submit the form, your minimum sample size will be displayed.

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Calculate Your Survey Sample Size

How Does Sampling Work?

The Formula for Determining The Minimum Sample Size

The formula to determine the minimum sample size necessary for a given population is as follows:

S=\frac{\frac{z^2\times p\left ( 1-p \right )}{e^2}}{1+ \left (\frac{z^2 \times p\left (1-p\right )}{e^2N}\right )}

Where:

  • S = Minimum sample size you should survey given your inputs.
  • N = Total population size. This is the size of the segment or population that you are wishing to evaluate.
  • e = Margin of Error. Whenever you sample a population, there’s going to be a margin of error in the results.
  • z = How confident you can be that the population would select an answer within a certain range. The confidence percentage translates to the z-score, the number of standard deviations a given proportion is away from the mean.
  • p = Standard deviation (in this case 0.5%).

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