A switch in a circuit in Figure 1 has been closed for a long time. The switch opens at t= 0. Analyze, i. ii. The initial current, i (0-) The initial voltage, v (0-) The damping factor, a and resonant...


A switch in a circuit in Figure 1 has been closed for a long time. The switch opens at t= 0. Analyze,<br>i.<br>ii.<br>The initial current, i (0-)<br>The initial voltage, v (0-)<br>The damping factor, a and resonant freq, w.<br>iv.<br>ii.<br>The roots of the characteristic equation<br>The equation of natural response with constants<br>(Hint: i(t) = A,e($1)t + A2e(s2)t)<br>The initial value of voltage differentiation, di (0')/dt<br>(Hint: Find A1 and A2)<br>The complete natural response equation, i (f) for t>0<br>V.<br>vi.<br>vii.<br>t = 0<br>4Ω<br>+<br>0.02 F ==<br>6Ω<br>10 V<br>+<br>3Ω<br>0.5 H<br>Figure 1<br>

Extracted text: A switch in a circuit in Figure 1 has been closed for a long time. The switch opens at t= 0. Analyze, i. ii. The initial current, i (0-) The initial voltage, v (0-) The damping factor, a and resonant freq, w. iv. ii. The roots of the characteristic equation The equation of natural response with constants (Hint: i(t) = A,e($1)t + A2e(s2)t) The initial value of voltage differentiation, di (0')/dt (Hint: Find A1 and A2) The complete natural response equation, i (f) for t>0 V. vi. vii. t = 0 4Ω + 0.02 F == 6Ω 10 V + 3Ω 0.5 H Figure 1

Jun 11, 2022
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