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Error Function Calculator
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Error function calculator is an online statistical tool to find out the relative precision of approximation. The mathematical expression of the same is mentioned below:
erf(x)=$\frac{2}{\sqrt{\pi }}$$\int_{0}^{x}$$e^{-t^{2}}$dt
Where, x is the given value.

Default sample size value is given in the calculator below. Substitute the default value in the error function equation and simplify it. You can see error function on clicking "Calculate Error Function".
 

Steps for Error Function Calculator

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Step 1 :  

Write down the value of x which is given in the question.



Step 2 :  

Substite this value in the given equation and simplify it.


erf(x)=$\frac{2}{\sqrt{\pi }}$$\int_{0}^{x}$$e^{-t^{2}}$dt



Problems on Error Function Calculator

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  1. Calculate the error function if x is equal to 1.2.


    Step 1 :  

    Given value x=1.2



    Step 2 :  

    The error function equation is,


    erf(x)=$\frac{2}{\sqrt{\pi }}$$\int_{0}^{x}$$e^{-t^{2}}$dt


    erf(1.2)=$\frac{2}{\sqrt{\pi }}$$\int_{0}^{1.2}$$e^{-t^{2}}$dt=0.91031



    Answer  :  

    erf(x)=0.91031



  2. Determine the error function whose x is given as 0.9?


    Step 1 :  

    Given value x=0.9



    Step 2 :  

    The error function equation is,


    erf(x)=$\frac{2}{\sqrt{\pi }}$$\int_{0}^{x}$$e^{-t^{2}}$dt


    erf(0.9)=$\frac{2}{\sqrt{\pi }}$$\int_{0}^{0.9}$$e^{-t^{2}}$dt=0.79691



    Answer  :  

    erf(x)=0.79691



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