Derivado de $\ln\left(u\right)$

A calculadora encontrará a derivada de

\ln\left(u\right)

, com as etapas mostradas.

Encontre $\frac{d}{du} \left(\ln\left(u\right)\right)$ .

A derivada do logaritmo natural é $\frac{d}{du} \left(\ln\left(u\right)\right) = \frac{1}{u}$ :

{\color{red}\left(\frac{d}{du} \left(\ln\left(u\right)\right)\right)} = {\color{red}\left(\frac{1}{u}\right)}

Portanto, $\frac{d}{du} \left(\ln\left(u\right)\right) = \frac{1}{u}$ .

$\frac{d}{du} \left(\ln\left(u\right)\right) = \frac{1}{u}$ A

Derivado de ln⁡(u)\ln\left(u\right)ln(u)