33. The system of differential equations for the currents i(t) and i2(t) in the electrical network shown in Figure 8.3.2 is ()-(- (-tR, + Ra/La RL + R2/L2\i1 -R2/L, /\i, (*) dt \i2 R2/L, Use variation of parameters to solve the system R1 = 8 N, if R2 = 3 N, L1 = 1 h, L2 = 1 h, E(t) = 100 sin t V, i¡(0) = 0, and i2(0) = 0.

Delmar's Standard Textbook Of Electricity
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Author:Stephen L. Herman
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33. The system of differential equations for the currents i1(t)
and i2(t) in the electrical network shown in Figure 8.3.2 is
R2/L
(")
d
-(R¡ + R2)/L2
2\i1
+
dt \iz
R2/L
-R2/L /\i,
Use variation of parameters to solve the system
if
R1 = 8 N,
R2 = 3 N,
L1 = 1 h,
L2 = 1 h,
%3D
E(t) = 100 sin t V, i1(0) = 0, and i2(0) = 0.
R1
E
R2
L2
Transcribed Image Text:33. The system of differential equations for the currents i1(t) and i2(t) in the electrical network shown in Figure 8.3.2 is R2/L (") d -(R¡ + R2)/L2 2\i1 + dt \iz R2/L -R2/L /\i, Use variation of parameters to solve the system if R1 = 8 N, R2 = 3 N, L1 = 1 h, L2 = 1 h, %3D E(t) = 100 sin t V, i1(0) = 0, and i2(0) = 0. R1 E R2 L2
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