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12.2: Transformadas Z comunes
https://espanol.libretexts.org/Ingenieria/Senales_y_Sistemas_(Baraniuk_et_al.)/12%3A_Transformaci%C3%B3n_Z_y_Dise%C3%B1o_de_Sistema_de_Tiempo_Discreto/12.02%3A_Transformadas_Z_comunes
$−(t^{n}u(−t))$ $\frac{n !}{s^{n+1}}$ $e^{-(\lambda t)} u(t)$ $-\left(e^{-(\lambda t)}\right) u(-t)$ $\frac{1}{s+\lambda}$ $te^{-(\lambda t)}u(t)$ $\frac{1}{(s-\lambda)^{2}}$ \(t^{n} e^{... $−(t^{n}u(−t))$ $\frac{n !}{s^{n+1}}$ $e^{-(\lambda t)} u(t)$ $-\left(e^{-(\lambda t)}\right) u(-t)$ $\frac{1}{s+\lambda}$ $te^{-(\lambda t)}u(t)$ $\frac{1}{(s-\lambda)^{2}}$ $t^{n} e^{-(\lambda t)} u(t)$ $\mathbb{R}>-\lambda$ $-\left(t^{n} e^{-(\lambda t)} u(-t)\right)$ $\frac{n !}{(s+\lambda)^{n+1}}$ $e^{-(a t)} \cos (b t) u(t)$ $\frac{s+a}{(s+a)^{2}+b^{2}}$ $e^{-(a t)} \sin (b t) u(t)$ $\frac{b}{(s+a)^{2}+b^{2}}$ $\frac{d^{n}}{d t^{n}} \delta(t)$

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