(c) The circuit's switch in Figure 2(b) is in closed position for a long time before t 0, when it is opened simultaneously at t> 0. VR + V. ll L =1H y(t) R = 2 Ohi C 10 v , F t =0 Att>0, + Va + V -...


(c) The circuit's switch in Figure 2(b) is in closed position for a long time before t 0, when<br>it is opened simultaneously at t> 0.<br>VR<br>+ V.<br>ll<br>L =1H<br>y(t)<br>R = 2 Ohi<br>C<br>10 v ,<br>F<br>t =0<br>Att>0,<br>+ Va<br>+ V -<br>y(t)<br>L =1H<br>R =2 Ohm<br>10 u(t) V,<br>Vc<br>Figure 2(b)<br>The loop equation of the circuit is<br>dy<br>+ 2 y(t) + 5<br>dx<br>y(t)dt = 10 u(t)<br>-00<br>Determine the inductor current y(t) for t>0.<br>

Extracted text: (c) The circuit's switch in Figure 2(b) is in closed position for a long time before t 0, when it is opened simultaneously at t> 0. VR + V. ll L =1H y(t) R = 2 Ohi C 10 v , F t =0 Att>0, + Va + V - y(t) L =1H R =2 Ohm 10 u(t) V, Vc Figure 2(b) The loop equation of the circuit is dy + 2 y(t) + 5 dx y(t)dt = 10 u(t) -00 Determine the inductor current y(t) for t>0.

Jun 11, 2022
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