V₂ = Is If I = (2 – 150º) A in the circuit below, use phasors and nodal analysis to find V₂. IB j30 H 3 Ω www -j5Q 6 Q V2 ww + 100° A
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- Two impedances of Z = 100 +j50 Q and Z2 = 20 -j20 Q are connected in series. what is the magnitude of the equivalent impedance in 2? %3D %3D Your Answer: AnswerA non-sinusoidal current source (iT=2+1.5sin1000t+ 1cos3000t-0.5sin4000t) A is applied to the circuit shown. Find the total power? * 42 iL ww iT ic c -J92 J42 O 55 W 20 W 39 W O 28 WProblem E Provide steady-state waveforms for the cap voltage and output voltage on the same timeline. R1 vc(t) Vout (t) C1 til C1 0.2 uF All R 10k +10V IC1 Vcc/-Vcc +8v/ -8V -10V R2 R3
- Please answer the questions on the figure!A non-sinusoidal current source (iT=2+1.5sin1000t+ 1cos3000t-0.5sin4000t) A is ?applied to the circuit shown. Find the total power 4Ω iL ww ic iT -J92 J42 55 W O 28 W O 20 W O 39 W OA non-sinusoidal current source (iT=2+1.5sin1000t+ 1cos3000t-0.5sin4000t) A is applied to the circuit shown. Find the total power? * İL iT ic -J92 J42 39 W 28 W 55 W 20 W
- Draw the phasor diagram for both series and parallel RLC circuits in parts (i) and (ii). Discuss the effects of changing the capacitor connection in parallel on the power factor of the circuit.Application: Construct the circuit in figure. R= 2,2KN, L = 1 mH, and C= 10 nF. L Necesssary Formulae: 1 Xc 2.π.f.C X.-2. π.f. L By using the formulea perform the calculations of Xc and XL then fill the table. f (Hz) Xc XL 50000 60000 70000 80000 90000 100000 110000 120000 130000 140000The type of the load whose current and voltage phasors are as shown in the phaser diagram is Im 90° - Re Pure capacitive load non-pure Inductive load Purse resistive load O Pure inductive load non-pure capacitive load
- Using superposition, determine the current through the inductance XL for each network in the figureshow solnThe phasor of the impedance of an AC circuit has no vertical component. What does this mean? there are no reactive components in the AC circuit the resistance of the circuit is equal to the reactance of the reactive components the inductive reactance and capacitive reactance are equal in magnitude there are no inductors in the circuit