Use super position to find Vo in the following circuit.
I'm currently stuck at this question. I need help. I think there should be 2 new figures: 1 removes 9 V and 1 removes 2 A sources. But i couldnt end those equations.
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For the circuit shown below, use super position to find VOUT if VIN1=24 V, VIN2=9 V, R$1=2500 2. R$2=4000 2. RG=3000 Q Rp=45009, and gn=3 mAV. Vout due to Vini only=0 .V. Vout due to VIN2 only=0 VOUT due to VIN1 and VIN2=0 #V. RS1 {RS1} RS2 OUT I v2 {RS2} RG {RG} RD {RD} {VIN1} T (VIN) I={GM}*V(G) The relative tolerance for this problem is 10 %.
For the circuit of Question 1, follow the steps below to use superposition to find Vo. 20 w 21 126v v 120V 220 v 12v Vs 2124 2+ 340 -20 zaanvz+-202349 za{2v za Finding Vo' due to the current source Vs: 1. From circuit (a) or (b), find Z12 = 2. From circuit (a) or (b), find Z124 = 3. From circuit (c), find Vo" = Copy and paste your answers in the field below: Z12 = Z124 = Vo"...
For the circuit of Question 1, follow the steps below to use superposition to find Vo. 20 202 21 2/A 21 2/ 6A . Is 22-20 IS 2340 24320 v 22+-20 234 23149 z220 v 134 134 14 C Finding Vo' due to the current source is: 1. From circuit (a), find Z34 = 2. From circuit (b), find 134 using current division rule. 3. From circuit (c), find 14 using current division rule. 4. Find Vo' = Copy and...
Use the node-voltage method to find the steady-state expression for vo(t) in the circuit in (Figure 1) if vg1= 19 sin(400t+143.13∘)V, vg2= 18.03cos(400t+33.69∘)V. Write the steady-state expression for vo(t) as vo=Vocos(ωt+ϕ), where −180∘<ϕ≤180∘. EE 211/EE 212 FA19 Circuits Analysis for Engineers KEE 211/212 HW #10 -- Impedances, Sinusoidal Steady State Analysis Problem 9.57 PSpicelMultisim Use the node-voltage method to find the steady-state expression for (t) in the circuit in (Figure 1) if gl19 sin(400t143.13°) V. g218.03 cos(400t 33.69o) V. Write...
Show work for full credit. 3. (20 pts) For the circuit shown below, use super position to find V, if V24 v, V=17 V.R=1500 0, R-4000 VA due to VINI only V. VA due to VN2 only V. VA due to VINI and VIN V R1 R2 A R1) R2) soted diode n r V1 V2 (VIN1) VIN2) ne (s)
pts) Consider the following Op Amp Circuit, use Op Amp rules to calculate vo vi and vx vi . hint: you may need to introduce a variable Vx in your KCL equations. Use R1 = 1Ω, R2 = R3 = R4 = 2kΩ, Rf = 3kΩ. 1. (40 pts) Consider the following Op Amp Circuit, use Op Amp rules to calculated and hint: you may need to introduce a variable Vx in your KCL equations. Use R1 = 12, R2...
(20 pts) Use Thevenin's theorem to find Vo in the circuit. 6 V 2 k2 2 I Ik() 1 k12 0 (20 pts) Use Thevenin's theorem to find Vo in the circuit. 6 V 2 k2 2 I Ik() 1 k12 0
Use Thévenin's theorem to find Vo in the circuit in the figure below. Break the network just to the right of the vertical 5k Ohm resistor containing Ix 5 V 9 fx fx Rm= Vo -
Use the node-voltage method to find vo in the following circuit. 4Ω 2 H 4cos(4t) A 62 F. A. vo (t) 7.67 cos(4t- 35.020) V Using the mesh-current analysis to obtain Io in the following circuit 2202A 2Ω j2Ω 12 FA. 1°-3.35<174.3° A
4. Use the mesh (loop) analysis to find the voltage V of the following circuit. Vo 8 kn 2 k0 4 ko 8 kO 2 mA 4 kO 6 V