Consider the following RLC circuit, composed of a resistor R = 40 in series with a o capacitor C = 0.1F, o inductor L = 0.4H and o step voltage source v,(t) = V,u(t), with Vo = 1.6V. For t 0 Neper...


I need the last three answered. Resonant Frequency/ Poles of I(s) and Types of poles


Consider the following RLC circuit, composed of a resistor R = 40 in series with a<br>o capacitor C = 0.1F,<br>o inductor L = 0.4H and<br>o step voltage source v,(t) = V,u(t), with Vo = 1.6V.<br>For t <0-, the capacitor voltage (v.) is OV and the inductor current (i) is OA.<br>R<br>i<br>R<br>1<br>4Ω<br>+<br>C<br>42<br>Vs<br>Vu(t)<br>:0.1 F<br>1ms<br>0.1F<br>0.4 H<br>4<br>ell<br>L<br>0.4H<br>a) Circuit diagram<br>b) SPICE implementation<br>Figure 1: Series RLC circuit.<br>1. Complete the following Table for the RLC parameterization presented in Figure 1:<br>Case I: R=42, C = 0.1F<br>Laplace transform of the inductor<br>current: I(s) = L{i(t)}<br>Inductor current(time domain): i(t)<br>Note: t > 0<br>Neper Frequency (a)<br>Resonant Frequency (wo)<br>Poles of I(s)<br>Type of Poles<br>(Real, Complex or Purely Imaginary?)<br>

Extracted text: Consider the following RLC circuit, composed of a resistor R = 40 in series with a o capacitor C = 0.1F, o inductor L = 0.4H and o step voltage source v,(t) = V,u(t), with Vo = 1.6V. For t <0-, the="" capacitor="" voltage="" (v.)="" is="" ov="" and="" the="" inductor="" current="" (i)="" is="" oa.="" r="" i="" r="" 1="" 4ω="" +="" c="" 42="" vs="" vu(t)="" :0.1="" f="" 1ms="" 0.1f="" 0.4="" h="" 4="" ell="" l="" 0.4h="" a)="" circuit="" diagram="" b)="" spice="" implementation="" figure="" 1:="" series="" rlc="" circuit.="" 1.="" complete="" the="" following="" table="" for="" the="" rlc="" parameterization="" presented="" in="" figure="" 1:="" case="" i:="" r="42," c="0.1F" laplace="" transform="" of="" the="" inductor="" current:="" i(s)="L{i(t)}" inductor="" current(time="" domain):="" i(t)="" note:="" t=""> 0 Neper Frequency (a) Resonant Frequency (wo) Poles of I(s) Type of Poles (Real, Complex or Purely Imaginary?)

Jun 11, 2022
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