In the network in the figure with $R = 7 \Omega$, $L_1 = 5 mH$, $L_2 = 8 mH$, and $C = 20 mF$, calculate the parameters in the frequency domain if $i_s(t) = 3 cos(1000 t + 60 deg)$ A. Calculate $v(t)$.
Enter complex numbers as either a+bi, i.e., 3+4i, or
ae$\wedge$(bi) where b is in radians, i.e., 5e$\wedge$(0.927i).
In the frequency domain:
$\textbf{I}_s$ = A $\angle$ deg
$\textbf{Z}_{L1}$ = $\Omega$
$\textbf{Z}_{L2}$ = $\Omega$
$\textbf{Z}_{C}$ = $\Omega$
$\textbf{V}$ = V $\angle$ deg
In the time domain:
$v(t) =$ cos( t + deg) V