$(6$ points$).$ Find the maximum power absorbed by a resistive load across the

terminals A and B$.$ Given I$\_($s$)=5$A$,$R$\_(1)=7\backslash$Omega $,$R$\_(2)=5\backslash$Omega $,$R$\_(3)=12\backslash$Omega $,$ and R$\_(4)=10\backslash$Omega

A$.3\mathrm{.}75$ W

B$.9\mathrm{.}0$ W

C$.1\mathrm{.}00$ W

D$.0\mathrm{.}26$ W

E$.$ None of the above

$\{($:$|$R$\_(1)=15\backslash$times $($R$\_(3))/($R$\_(1)+$R$\_(2)+$R$\_(3)$darr$)[$P$=$v$\backslash$times $1,$L$\_(0),1\mathrm{.}0294)$:$\}$

P$=12$R$,$R

z$+17=24]$