Solution Found!
ts i2(t) and i3(t) in the electrical network shown in
Chapter 3, Problem 12E(choose chapter or problem)
Show that a system of differential equations that describes the currents \(i_{2}(t) \text { and } i_{3}(t)\) in the electrical network shown in Figure 3.3.8 is
\(L \frac{d i_{2}}{d t}+L \frac{d i_{3}}{d t}+R_{1} i_{2}=E(t)\)
\(-R_{1} \frac{d i_{2}}{d t}+R_{2} \frac{d i_{3}}{d t}+\frac{1}{C} i_{3}=0 .\).
Text Transcription:
i_2(t) and i_3(t)
L \frac{d i_{2}}{d t}+L \frac{d i_{3}}{d t}+R_{1} i_{2}=E(t)
-R_{1} \frac{d i_{2}}{d t}+R_{2} \frac{d i_{3}}{d t}+\frac{1}{C} i_{3}=0
Questions & Answers
QUESTION:
Show that a system of differential equations that describes the currents \(i_{2}(t) \text { and } i_{3}(t)\) in the electrical network shown in Figure 3.3.8 is
\(L \frac{d i_{2}}{d t}+L \frac{d i_{3}}{d t}+R_{1} i_{2}=E(t)\)
\(-R_{1} \frac{d i_{2}}{d t}+R_{2} \frac{d i_{3}}{d t}+\frac{1}{C} i_{3}=0 .\).
Text Transcription:
i_2(t) and i_3(t)
L \frac{d i_{2}}{d t}+L \frac{d i_{3}}{d t}+R_{1} i_{2}=E(t)
-R_{1} \frac{d i_{2}}{d t}+R_{2} \frac{d i_{3}}{d t}+\frac{1}{C} i_{3}=0
ANSWER:Step 1 of 4
Given that
We have to show that a system of differential equations that describes the currents (t) and (t) in the electrical network.