EQUAÇÕES DE GRACELI

[ ${\frac {\pi }{2}}t^{2}$ ] dt $[pk] n!, ] [$ $\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}$ $\zeta (s)$ / [ $\pi$ / pk]

$T(t)={\frac {a_{0}}{2}}+\sum _{n=1}^{\infty }\left[a_{n}\cdot \cos \left({\frac {n\pi t}{L}}\right)+b_{n}\cdot \operatorname {sen} \left({\frac {n\pi t}{L}}\right)\right]$ [ ${\frac {\pi }{2}}t^{2}$ ] dt $[pk] n!, ] [$ $\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}$ $\zeta (s)$ / [ $\pi$ / pk]

e, $b_{n}={\frac {1}{L}}\int _{c}^{c+2L}f(t)\,\operatorname {sen} \left({\frac {n\pi t}{L}}\right)\,dt$ [ ${\frac {\pi }{2}}t^{2}$ ] dt $[pk] n!, ] [$ $\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}$ $\zeta (s)$ / [ $\pi$ / pk]

$a_{0}={\frac {1}{L}}\int _{c}^{c+2L}f(t)\,dt$ , [ ${\frac {\pi }{2}}t^{2}$ ] dt $[pk] n!, ] [$ $\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}$ $\zeta (s)$ / [ $\pi$ / pk]

, $a_{n}={\frac {1}{L}}\int _{c}^{c+2L}f(t)\cos \left({\frac {n\pi t}{L}}\right)\,dt$ [ ${\frac {\pi }{2}}t^{2}$ ] dt $[pk] n!, ] [$ $\ln(n!)=\sum _{{k=1}}^{n}{\ln(k)}$ $\zeta (s)$ / [ $\pi$ / pk]

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EQUAÇÕES DE GRACELI

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