Part G

Find the general solution for v$($t$),$ including the numerical values of all parameters.

v$($t$)=1\mathrm{.}93$exp$(2\mathrm{.}68106$t$)+26\mathrm{.}9$exp$(37\mathrm{.}3106$t$)$ Vv$($t$)=26\mathrm{.}9$exp$(2\mathrm{.}68106$t$)+1\mathrm{.}93$exp$(37\mathrm{.}3106$t$)$ Vv$($t$)=1\mathrm{.}93$exp$(37\mathrm{.}3106$t$)+26\mathrm{.}9$exp$(2\mathrm{.}68106$t$)$ Vv$($t$)=26\mathrm{.}9$exp$(37\mathrm{.}3106$t$)+1\mathrm{.}93$exp$(2\mathrm{.}68106$t$)$ V