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Inductor +VR 300 220m 100 50 LI Function Generator Figure 2: RLC Circuit with 100Ω Resistor
Inductor 50 300 220m 1k Function Generator Figure 1: RLC Circuit with 1kQ Resistor
Generate a computer simulation modeling the capacitor voltage transient of the RLC circuit for Figures 1 and 2. Measure the i
Inductor +VR 300 220m 100 50 LI Function Generator Figure 2: RLC Circuit with 100Ω Resistor
Inductor 50 300 220m 1k Function Generator Figure 1: RLC Circuit with 1kQ Resistor
Generate a computer simulation modeling the capacitor voltage transient of the RLC circuit for Figures 1 and 2. Measure the initial capacitor voltage, vc(0), the final capacitor voltage, vc), and the capacitor voltage at 0.5 mS, 1 mS, and 2 mS. Record your values in the appropriate sections of Tables 1 and 3. Include a screenshot of the schematic and a screenshot of the transient analysis and compare any difference between your pre-lab, simulation, and experimental results in your lab write-up for all five values in each of the three scenarios (including the resistor voltage scenario described below). Generate a computer simulation modeling the resistor voltage transient of the RLC circuit in Figure 2. Measure the initial resistor voltage, vR(0), the final resistor voltage, esistor voltage at 0.5 mS, 1 mS and 2 mS. Record your values in the appropriate sections of Table 2.
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Answer #1

ASSUMPTION:

1. The function generator is continuous

PARAMETERS OF FUNCTION GENERATOR ARE AS FOLLOWS

A. V1=+1

B. V2=-1

C. TD= 0 , delay in voltage

D. Tr= 0 ,rise time

E. Tf=0 , fall time

F. Tw=1ms , width of voltage V2

E. PER = 4ms , time period for 1 pulse  

t=0 Vc=-1v

t=0.5ms Vc=-0.5v

t=1ms Vc= 0.25v

t=2ms Vc= 1v

ice File Edit View Simulation |race Plot Tools window Help 1.GU gu 1.QU gu 0s 5ns 1 ins 15ms 2 Ons 25ns he995 dat ( Crcut reaTABLE

t=0s Vr=-1

t=0.5ms Vr= 0

t=1ms Vr= -1

t=2ms Vr = -2

ASSUMPTION FOR SINGLE PULSE

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