Verify that equations of the solution can be done bysubstituting into the left-hand side and thennoting that it equals the right-hand side for all values of t>0. At t=0 should reduce to the initial value of the current.2. Because the transient component vanishes as time elapses andbecause our solution must satisfy the differential equation for allvalues of t, the steady-state component, by itself, must also satisfythe differential equation. Verify this observation by showing thatthe steady-state component.
Verify that equations of the solution can be done bysubstituting into the left-hand side and thennoting that it equals the right-hand side for all values of t>0. At t=0 should reduce to the initial value of the current.2. Because the transient component vanishes as time elapses andbecause our solution must satisfy the differential equation for allvalues of t, the steady-state component, by itself, must also satisfythe differential equation. Verify this observation by showing thatthe steady-state component.
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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Verify that equations of the solution can be done by
substituting into the left-hand side and then
noting that it equals the right-hand side for all values of t>0. At t=0 should reduce to the initial value of the current.
2. Because the transient component vanishes as time elapses and
because our solution must satisfy the differential equation for all
values of t, the steady-state component, by itself, must also satisfy
the differential equation. Verify this observation by showing that
the steady-state component.
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