Find the Derivative - d/dz xe^z

$x e^{z}$

Step 1

Since $x$ is constant with respect to $z$ , the derivative of $x e^{z}$ with respect to $z$ is $x \frac{d}{d z} [e^{z}]$ .

$x \frac{d}{d z} [e^{z}]$

Step 2

Differentiate using the Exponential Rule which states that $\frac{d}{d z} [a^{z}]$ is $a^{z} \ln (a)$ where $a$ = $e$ .

$x e^{z}$