Complementary Error Function Calculator Online

Explanation

The error function, commonly known as the Gauss error function in mathematics, is a complex function of a complex variable that is defined as

A unique (non-elementary) sigmoid function that frequently appears in probability, partial differential equations and statistics is this integral. Numerous of these applications use a real number as the function argument. The value of the function is also real if the function parameter is.

With non-negative values of x, the error function is interpreted in statistics as the likelihood that a random variable Y will fall inside the interval [-x, x] for a normal distribution with mean 0 and standard deviation 1/√2.

The complementary error function (erfc), which is defined as two closely related functions.
erfc(z) = 1 - erf(z)

How to calculate Guass Complementary Error Function with a calculator?

• You just need to enter the z value in the input field with label "z"
• The Guass Complementary Error Function result will automatically appear in the specified result block.

More Calculation (Guass Complementary Error Function) Examples

• z = 2
• erfc(z) = 0.0046778604187812


• z = 6.9
• erfc(z) = 0


• z = 4
• erfc(z) = 1.5460295821335E-8


• z = 1
• erfc(z) = 0.15729931025241