Determine the three roots of-322-j32/2. V2 wo = - V6-V2 V6+v2 Wi = 4 V6-V2 -Võ+v2 Wi %3D 4 4 wo = 2/2 – j2v2 wi = V6 – v2+j (võ + v2) wz = -V6 - V2 + j(-v6+ v2) O wo = V6 – v2+ j(V6 + v2) wi = -V6 – v2+i(-V6+ v2) w2 = 2/2 – j2/2 V2 wo 2 wi = V6 - v2+j(võ + v2) w2 = -V6 – V2+ j (-v6+ v2) O none of the choices
Determine the three roots of-322-j32/2. V2 wo = - V6-V2 V6+v2 Wi = 4 V6-V2 -Võ+v2 Wi %3D 4 4 wo = 2/2 – j2v2 wi = V6 – v2+j (võ + v2) wz = -V6 - V2 + j(-v6+ v2) O wo = V6 – v2+ j(V6 + v2) wi = -V6 – v2+i(-V6+ v2) w2 = 2/2 – j2/2 V2 wo 2 wi = V6 - v2+j(võ + v2) w2 = -V6 – V2+ j (-v6+ v2) O none of the choices
Advanced Engineering Mathematics
10th Edition
ISBN:9780470458365
Author:Erwin Kreyszig
Publisher:Erwin Kreyszig
Chapter2: Second-order Linear Odes
Section: Chapter Questions
Problem 1RQ
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Question
Roots of complex numbers
![Determine the three roots of-32/2- j32/2.
V2
V2
wo
%3D
V6-V2
wi =
V6+v2
4
V6-V2
-Võ+v2
+j
W1 =
4
4
wo = 2/2 – 32v2
wi = v6 – v2+ j(võ + v2)
Wz = -V6 - 2+j(-V6+ v2)
O wo = v6 – /2+ i(Võ +v2)
wi = -V6 – v2 + i(-V6+ v2) .
w2 = 2/2 – j2/2
wo = – j
w = V6 – v2+j(võ+ v2)
w =-V6- v2+5(-Võ+v2)
O none of the choices](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F770ba5ef-de0a-4574-a317-09e0648edc85%2F06283e79-a661-44e2-ac73-6c2972e8a73a%2Fx04izca_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Determine the three roots of-32/2- j32/2.
V2
V2
wo
%3D
V6-V2
wi =
V6+v2
4
V6-V2
-Võ+v2
+j
W1 =
4
4
wo = 2/2 – 32v2
wi = v6 – v2+ j(võ + v2)
Wz = -V6 - 2+j(-V6+ v2)
O wo = v6 – /2+ i(Võ +v2)
wi = -V6 – v2 + i(-V6+ v2) .
w2 = 2/2 – j2/2
wo = – j
w = V6 – v2+j(võ+ v2)
w =-V6- v2+5(-Võ+v2)
O none of the choices
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