Problem 3 -Determine i(t) for t≥0 given that the circuit had been in steady state for along time in position 1 prior to t=0 when the switch moved to position 2. Also, Io =10 A,R₁ = 2 Q2, R₂ = 10 N, R3 = 3 Q, R4 = 72, and L = 0.15 H.TotR₁ 29R4= 0mLR₂R3

The above question is based on transient analysis of a discharging RL circuit whose standard result…

Answered: Problem 3 -Determine i(t) for t≥0 given…

Introductory Circuit Analysis (13th Edition)

13th Edition

ISBN:9780133923605

Author:Robert L. Boylestad

Publisher:Robert L. Boylestad

Chapter1: Introduction

Section: Chapter Questions

Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...

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There is no energy stored in the capacitors in the circuit at the time the switch is closed. 1. a) Construct the s-domain circuit for t>0. 2. b) Find I1, V1, and V2. 3. c) Find i1, v1, and v2.4. d) Do your answers for i1, v1, and v2 make sense in terms of known circuit behavior? Explain.
The current i(t) in an RL circuit is governed by the differential equation di/dt + R/L i = 1/L (E(t)), where R and L are constants and E(t) represents the applied EMF. At t = 0, the switch in the circuit isclosed, and the applied EMF increases linearly from 0 V to 10 V in a time interval of 5 seconds. The EMF thenremainsconstantfort ≥5.Determinethecurrent in the circuit for t ≥0.
In the circuit shown, the switch is inthe closed position for a long timebefore it opens at time ? = 0.A. Find the differentialequation satisfied by the outputvoltage, v0(t) for t> 0. B. the initial conditions for this circuit are: v0(0+) = 0 and dv0/dt(0+) =−30,000 V/s. .findv0(t) for t > 0.
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Consider the circuit below with V = 40 V, R1 = 12 ohms, R2 = 18 ohms, R3 = 30 ohms, and C1 = 60 mF. The switch in the circuit has been closed for a long time before it is opened at t = 0. 1:Find the initial voltage across the capacitor. 2:For the natural response of the circuit after t > 0, find the time constant for the circuit. 3:Find the expression for the magnitude of the voltage across the capacitor. 4:Find the expression for the magnitude of the current through R3.
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1) The circuit shown below is initially, for t < 0, with capacitor C connected to a battery (Vbat = 12 V).The key is switched at t = 0, disconnecting the battery and turning on the capacitor to the rest of the circuit.a)Calculate the circuit current in the time domain, i(t).b) In practice, after how long can the energy stored in the circuit be considered to be irrelevant (close to zero)?
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The circuit shown below is an underdamped system, and the current through the inductor has the form iL(t)=e^at ( ) (K1sinwt + K2coswt ) for t≥0 a. Determine the numerical values, including signs, of a and w b. If the initial conditions are iL(0) = 1A and Vc (0) =12V , determine the numerical values, including signs, of K1 and K2 c. Using the numbers determined above, write out the complete expression for iL(t)
Please answer ASAP and I'll upvote, thank you. In the given circuit, switch S1 is in position A and switch S2 is open. Both switches are in these states for a very long time. At t=0, switch S1 moves from position A to B while switch S2remains open. 10ms after switch S1 moves to position B, switch S2 is closed and remains closed for 20ms only. Determine the expressions for the inductor current for 0≤t<10ms, 10ms≤t<30ms, 30ms≤t<∞, and determine the time (in ms) after switch S1 moves to position B is the current in the inductor equivalent to 30% of the initial value (at ?=0).
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Problem 3 -Determine i(t) for t≥0 given that the circuit had been in steady state for a long time in position 1 prior to t=0 when the switch moved to position 2. Also, Io =10 A, R₁ = 22, R₂ = 102, R3 = 3 2, R4 = 72, and L = 0.15 H. Tot R₁ 29 ow t=0 R4 m L R2 R3