πT cos (2000t-7) is(t) = A₁ ⋅ cos (1000 + 727) + A2. cos ( Assume the system is in steady state. Find the current ia at times ia(t₁) = B₁ = t₁ = 4π ms: t25π ms: ia(t₂) = B₂ is(t) ↑ R₁ ||ia(t) kia(t) + Given Variables: A1:2A A2:1 A L: 2 mH C: 500 uF R1:2 ohm R2: 2 ohm K: 5 V/A Determine the following: B1 (A): B2 (A): L C -R2
πT cos (2000t-7) is(t) = A₁ ⋅ cos (1000 + 727) + A2. cos ( Assume the system is in steady state. Find the current ia at times ia(t₁) = B₁ = t₁ = 4π ms: t25π ms: ia(t₂) = B₂ is(t) ↑ R₁ ||ia(t) kia(t) + Given Variables: A1:2A A2:1 A L: 2 mH C: 500 uF R1:2 ohm R2: 2 ohm K: 5 V/A Determine the following: B1 (A): B2 (A): L C -R2
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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Transcribed Image Text:is(t) = A₁ cos s (1000 + 77) + A₂ ⋅ cos (
s (2000t - 7/7)
Assume the system is in steady state. Find the current ia at times
t₁ = 4πms:
iα(t₁) = B₁
t25π ms: ia(t₂) = B₂
is(t)
Given Variables:
A1:2A
A2:1A
L: 2 mH
C: 500 uF
R1:2 ohm
R2: 2 ohm
K: 5 V/A
Determine the following:
B1 (A):
B2 (A):
www
kia(t)
R₁
|ia(t)
C
-R₂
✗
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Step 1: About steady state condition
VIEWStep 2: Finding i_a(t) for the input i_s1(t)=A_1 cos(1000t+90).
VIEWStep 3: Finding i_a(t) for the input i_s2(t)=A_2 cos(2000t-90).
VIEWStep 4: Finding the current i_a(t).
VIEWStep 5: Finding the current i_a(t) at t = t1.
VIEWStep 6: Finding the current i_a(t) at t = t2.
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