EQUAÇÕES DE GRACELI [4]

janeiro 15, 2023

f [x] = a0 / 2 [an cos [nx] A Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] + B Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] d Ψ $\Phi \,\!$ =

G { f [x] } = û [x] = 1 / [Ψ $\Phi \,\!$ ] [f û] / u - [x Ψ $\Phi \,\!$ ] du =

G { f [x] } = û [x] = 1 / [n! ] [Ψ $\Phi \,\!$ ] [f û] / u - [x Ψ $\Phi \,\!$ ] du =

an bn = 1 / 2n A Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] B Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] d Ψ $\Phi \,\!$ =

T [t] $\Phi \,\!$ Ψ = π + {Bn . COS [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} + {Bn .SEN [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} =

f [t] = An + An - COS [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} [ t ] - Ψ $\Phi \,\!$ [N] =

f [t] = An + Cn - COS [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} [ t ] + Ψ $\Phi \,\!$ [N] + C - n - COS [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} [ t ] Ψ $\Phi \,\!$ [N]=

f [t] = An + F[t] COS [ [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} [ t ] + Ψ $\Phi \,\!$ [N] ] - [ i n C - n - sen [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} [ t ] Ψ $\Phi \,\!$ [N]] d Ψ $\Phi \,\!$ =

f [t] = An + F[t] COS [ [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} [ t ] + Ψ $\Phi \,\!$ [N] ] - [ i n C - n - sen [pk/ [n! ] = Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] / L} [ t ] Ψ $\Phi \,\!$ [N]]

SEN [x] + 1/ pk . sen pk + 1/ pk+pw . sen [pk+pw] ....

SEN [x] + 1/ pk [n! ] . sen pk [n! ] + 1/ pk+pw [n! ] . sen [pk+pw] [n! ] ....

SEN [x] + 1/ pk COS $\Phi \,\!$ Ψ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] . sen pk COS $\Phi \,\!$ Ψ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] + 1/ pk+pw COS Ψ $\Phi \,\!$ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] . sen [pk+pw] COS $\Phi \,\!$ Ψ [PK] / [ ${{\ln(n!)} \over n}$ ] [-] [n! ] ....

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EQUAÇÕES DE GRACELI [4]

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