Node voltage Analysis in AC The circuit in Figure 3 is powered by two voltage sources: Va = 18 cos(4000t - 90°) V v = 12 cos(4000t) V (a) Calculate the impedance values for each of the passive components (c) Use Node Voltage Analysis (NVA) to find vo(t), the time-domain expression describing the voltage drop across the inductor NOTE: Be VERY clear with any KVLS and KCLS. They should match your diagram and have correct +/- notation NOTE: Calculations should be straightforward if you find the proper lowest common denominator for your terms 625 nF 400 2 + Figure 3 Va Vo 25 mH

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Node voltage Analysis in AC
The circuit in Figure 3 is powered by two voltage sources:
18 cos (4000t – 90°) V
Va
12 cos(4000t) V
(a) Calculate the impedance values for each of the passive components
(c) Use Node Voltage Analysis (NVA) to find vo(t), the time-domain expression describing the voltage drop across the
inductor
NOTE: Be VERY clear with any KVLS and KCLS. They should match your diagram and have correct +/- notation
NOTE: Calculations should be straightforward if you find the proper lowest common denominator for your terms
625 nF
400 N
+
Figure 3
Va
Vo
25 mH
+,
ell
Transcribed Image Text:Node voltage Analysis in AC The circuit in Figure 3 is powered by two voltage sources: 18 cos (4000t – 90°) V Va 12 cos(4000t) V (a) Calculate the impedance values for each of the passive components (c) Use Node Voltage Analysis (NVA) to find vo(t), the time-domain expression describing the voltage drop across the inductor NOTE: Be VERY clear with any KVLS and KCLS. They should match your diagram and have correct +/- notation NOTE: Calculations should be straightforward if you find the proper lowest common denominator for your terms 625 nF 400 N + Figure 3 Va Vo 25 mH +, ell
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