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The Error Function Calculator is a useful tool for calculating the error function. The error function is a mathematical function that describes the probability of a normally distributed random variable being less than or equal to a certain value. In this tutorial, we will provide step-by-step instructions on how to use the calculator, some interesting facts about the error function, and the formula used to calculate the error function.

- Enter the value for which you want to calculate the error function in the "Value" field.

- The error function is defined as:
- The error function is used in statistics, physics, engineering, and many other fields to model and analyze normally distributed data.
- The complementary error function, erfc(x), is defined as 1 - erf(x) and describes the probability of a normally distributed random variable being greater than a certain value.

erf(x) = (2/√π) ∫₀ ʳ e⁻ᵗ² dt

The formula used to calculate the error function is:

erf(x) = (2/√π) ∫₀ ʳ e⁻ᵗ² dt

where x is the value for which you want to calculate the error function.

The Error Function Calculator is a useful tool for calculating the error function. By following the step-by-step instructions in this tutorial, you can easily calculate the error function and use it to analyze normally distributed data in various fields. Remember to use interesting facts about the error function to engage your audience and make your content more informative.

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