# How do you find the Maclaurin Series for e^(sinx)?

${e}^{\sin} x = {e}^{\sin \left(0\right)} + x \cos \left(0\right) {e}^{\sin \left(0\right)} + \frac{1}{2} {x}^{2} \left({\cos}^{2} \left(0\right) - \cos \left(0\right) \sin \left(0\right)\right) {e}^{\sin \left(0\right)} + \ldots . = 1 + x + {x}^{2} / 2 + \ldots . .$