CÁLCULO GRACELI SINTÉTICO [100]

G ´X] = $F(\alpha ,\beta )\;=\;\int _{-\infty }^{\infty }f(e^{-x})\cdot e^{-\alpha x}\cdot e^{-i\beta x}\;dx$ $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [ $e^{-as}F(s)\$ ] dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [ [ $e^{-as}F(s)\$ ] dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [[ $e^{-as}F(s)\$ ] $F(\alpha ,\beta )\;=\;\int _{-\infty }^{\infty }f(e^{-x})\cdot e^{-\alpha x}\cdot e^{-i\beta x}\;dx$ =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [ [ $e^{-as}F(s)\$ ] $f(t)\;=\;\sum _{j\;=\;1}^{\infty }b_{j}$ dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [ [ $e^{-as}F(s)\$ $f(s)=\sum _{n=1}^{\infty }a_{n}n^{-s}$ ] dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [[ $e^{-as}F(s)\$ ] $F(z)=\sum _{n=1}^{\infty }a_{n}z^{n}$ dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [ [ $e^{-as}F(s)\$ ] $\zeta (s)={\frac {1}{\Gamma (s)}}\int _{0}^{\infty }{\frac {t^{s-1}}{e^{t}-1}}dt$ =

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ $\psi$ $\lambda$ ] [ / [ $e^{-as}F(s)\$ ] $\zeta (s)$ dt

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ $\psi$ $\lambda$ ] [ / [ $e^{-as}F(s)\$ ] [ω] $\Gamma (z)$ dt

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ω] [ $\psi$ $\lambda$ ] [ / [ $e^{-as}F(s)\$ ] $\operatorname {Li} _{s}(z)$ dt

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ω] [ $\psi$ $\lambda$ ] [ / [ $e^{-as}F(s)\$ ] dt

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ω] [ $\psi$ $\lambda$ ] [ / [ $e^{-as}F(s)\$ { ] $\lambda$ ω ${\mathcal {T}}$ , $\sigma$ , $\psi$

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] / [ $\psi$ $\lambda$ ] [ [ $e^{-as}F(s)\$ ] dt

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] / [ $\psi$ $\lambda$ ] [ [ $e^{-as}F(s)\$ ] [ω] dt

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ω] [ $\psi$ $\lambda$ ] [ / [ $e^{-as}F(s)\$ ] dt

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [[ $e^{-as}F(s)\$ ] dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [ [ $e^{-as}F(s)\$ ] dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ ] [ω] [ $\psi$ $\lambda$ ] [[ $e^{-as}F(s)\$ ] dt =

G [f] t } G [s] = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ω] [ $\psi$ $\lambda$ ] [ / [ $e^{-as}F(s)\$ ] dt

G [f] t } = $\int _{s}^{\infty }F(\sigma )\,d\sigma \$ / [ $e^{at}f(t)\$ ] [ω] / [ { ] $\lambda$ ω $\psi$ $e^{-as}F(s)\$

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CÁLCULO GRACELI SINTÉTICO [100]

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