A $3[$m$]$ high and $5[$m$]$ wide wall consists of long $16($cm$]$ x $22[$cm$]$ cross section horizontal bricks $($k$=0\mathrm{.}72[$W$/$m$-\backslash$deg C$))$ separated by $3[$cm$]$ thick plaster layers k$=0\mathrm{.}22[$W$/$m C$]).$ There are also $2[$cm$]$ thick plaster layers on each side of the brick and a $3[$cm$]$ thick rigid foam k$=0\mathrm{.}026[$W$/$m $\backslash$deg C$])$ on the inner side of the wall. The indoor and the outdoor temperatures are $20\backslash$deg C$]$ and $10\backslash$deg C$],$ and the convection heat transfer coefficients on the inner and the outer sides are h$,=10[$W$/$m$?.\backslash$deg C$]$ and h$,=25[$W$/$m$2\backslash$deg C$),$ respectively. Assuming one$-$dimensional heat transfer and disregarding radiation, determine the rate of heat transfer through the wall.