What is the integral of e^{-x^9} ?

The integral of e^{-x^9} is -(x\Gamma(1/9 ,x^9))/(9\sqrt[9]{x^9)}+C

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integral of e^{-x^9}

\int e^{- x^{9}} d x

Solution steps

\int e^{- x^{9}} d x

Use the nonelementary integral:

Add a constant to the solution

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What is the integral of e^{-x^9} ?
The integral of e^{-x^9} is -(x\Gamma(1/9 ,x^9))/(9\sqrt[9]{x^9)}+C