What is the integral of e^{e^{x+x}} ?

The integral of e^{e^{x+x}} is Undefined

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integral of e^{e^{x+x}}

\int e^{e^{x + x}} d x

Undefined

Solution steps

\int e^{e^{x + x}} d x

Multiply by the conjugate of

x + x : \frac{0}{x - x}

= \int e^{e^{\frac{0}{x - x}}} d x

Factor

\frac{0}{x - x}

= \int e^{e^{\frac{0}{0}}} d x

Integral of a constant:

\int a d x = a x

= e^{e^{\frac{0}{0}}} x

\frac{x}{0}

is undefined

= Undefined

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