(2) For t < 2 s, both switches are closed, and you may assume that the system has reached steady state. Both switches open at time t = 2 s. (a) Find v₁ (2¯s). (i.e., the left node voltage just before the event) (b) Find v₂ (2 s). (c) Find v₁ (2+ s). (i.e., the left node voltage just after the event) (d) Find v₂ (t) fort > 2 s. Write the equation. (i.e., for the right node voltage) (24).Va (i.e., the right node voltage just before the event) 2 mH V₁ 202 8 V v₂ (t) + Va - {202 {202 1Ω V₁ (2) v₂(2¯s) v₁ (2+ s) 2 mF 202 OV 4 V2 > (0.5) - va

Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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(2)
For t < 2 s, both switches are closed, and you may assume that the system has
reached steady state. Both switches open at time t = 2 s.
(a) Find v₁ (2¯s). (i.e., the left node voltage just before the event)
(b) Find v₂ (2-s).
(i.e., the right node voltage just before the event)
(c) Find v₁ (2+ s). (i.e., the left node voltage just after the event)
(d) Find v₂ (t) fort > 2 s.
Write the equation.
(i.e., for the right node voltage)
(24).Va
V₁ 202
2 mH:
8 V
v₂ (t)
+
Va {252
-
{202
1Ω
V₁ (2)
₂ (2¯s)
v₁ (2+ s)
2 mF
202
OV
4
V2
› (0.5) - va
Transcribed Image Text:(2) For t < 2 s, both switches are closed, and you may assume that the system has reached steady state. Both switches open at time t = 2 s. (a) Find v₁ (2¯s). (i.e., the left node voltage just before the event) (b) Find v₂ (2-s). (i.e., the right node voltage just before the event) (c) Find v₁ (2+ s). (i.e., the left node voltage just after the event) (d) Find v₂ (t) fort > 2 s. Write the equation. (i.e., for the right node voltage) (24).Va V₁ 202 2 mH: 8 V v₂ (t) + Va {252 - {202 1Ω V₁ (2) ₂ (2¯s) v₁ (2+ s) 2 mF 202 OV 4 V2 › (0.5) - va
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