ind an expression for the current through the inductor, $iL(t),$ for $i_L(0)=0\mathrm{.}24A{i}_{L(t)}=0\mathrm{.}32t+0\mathrm{.}24V_S(t)(v)E_{-4}^2-4$

$-2$

$-2,2$

$-4$

$-4$

$-6$

$-8V_S(t)=\{[2,V,08s]\}q,Vi()=,V(t_0)q,vi()=A4$

Below $is$ the circuit nceded $to$ find the initial condition. Use NODAL ANALYSIS $to$ find the initial condition $V(to)$

$UsV$

Below $is$ the circuit needed $to$ find the forced condition. Use MESH ANALYSIS $to$ find $i()$

$=,V(t_0)q,v$

$(2.)$

$i()=A$

$(3.)4$

Gisen $i_L(0)=0\mathrm{.}24A$

$i_{L(t)}=$

$0\mathrm{.}32t+0\mathrm{.}24$

$V_S(t)(v)E_{-4}^2$

$-4$

$-2$

$-2,2$

$-4$

$-4$

$-6$

$-8$

$V_S(t)=\{[2,V,08s]\}$

$(1.)$

$q,A4$

Below $is$ the circuit nceded $to$ find the initial condition. Use NODAL ANALYSIS $to$ find the initial condition $V(to)$

$UsV$

Below $is$ the circuit needed $to$ find the forced condition. Use MESH ANALYSIS $to$ find $i()$

$=,V(t_0)q,v$

$(2.)$

$i()=A$

$(3.)$