derivative e^{2x^x}

Lösung

ableitung von

e^{2 x^{x}}

e^{2 x^{x}} \cdot 2 x^{x} (ln (x) + 1)

Schritte zur Lösung

\frac{d}{d x} (e^{2 x^{x}})

Wende die Kettenregel an:

e^{2 x^{x}} \frac{d}{d x} (2 x^{x})

= e^{2 x^{x}} \frac{d}{d x} (2 x^{x})

\frac{d}{d x} (2 x^{x}) = 2 x^{x} (ln (x) + 1)

= e^{2 x^{x}} \cdot 2 x^{x} (ln (x) + 1)

\int_{1}^{4} (x + x) d x

\int \frac{( x ^{4} + 81 )}{x ( x ^{2} + 9 ) ^{2}} d x

in v erse l a pl a ce \frac{1}{s ^{2} - 16}

\int_{- \infty}^{0} e^{- x^{2}} d x

\int x \cdot ln^{4} (x) d x