Using superposition, determine the current through the inductance XL for the network below I = 0.3 A Z 60° L'with E shorted = L"with I opened IL = XL ell IL 8 Ω Xc 5Ω + E = 10 V 0° units units units
Using superposition, determine the current through the inductance XL for the network below I = 0.3 A Z 60° L'with E shorted = L"with I opened IL = XL ell IL 8 Ω Xc 5Ω + E = 10 V 0° units units units
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Using superposition, determine the current through the inductance XL for the network below
![**Using superposition, determine the current through the inductance \( X_L \) for the network below**
The circuit diagram includes the following components:
1. **Current Source (I):**
- Value: \( 0.3 \, A \, \angle 60^\circ \)
2. **Inductance (\( X_L \)):**
- Inductive Reactance: \( 8 \, \Omega \)
3. **Capacitance (\( X_C \)):**
- Capacitive Reactance: \( 5 \, \Omega \)
4. **Voltage Source (E):**
- Voltage: \( 10 \, V \, \angle 0^\circ \)
### Calculations to Perform
- \( I_L' \) with \( E \) shorted = [ ] \( \angle \) [ ] units
- \( I_L'' \) with \( I \) opened = [ ] \( \angle \) [ ] units
- \( I_L \) = [ ] \( \angle \) [ ] units
**Explanation:**
- **Superposition Method:** This technique involves analyzing the circuit multiple times, each with only one independent source active, and then combining the effects to find the total current through a specific component (in this case, the inductance \( X_L \)).
- **\( I_L' \):** Current through \( X_L \) when the voltage source \( E \) is shorted.
- **\( I_L'' \):** Current through \( X_L \) when the current source \( I \) is opened.
- **\( I_L \):** Total current through \( X_L \), calculated by combining \( I_L' \) and \( I_L'' \) using vector addition.](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F946d2131-1df4-4d93-acc7-a27f80ccabfd%2F0a0f0619-15a8-4370-b9b2-db64f9b02707%2Ffqegey_processed.png&w=3840&q=75)
Transcribed Image Text:**Using superposition, determine the current through the inductance \( X_L \) for the network below**
The circuit diagram includes the following components:
1. **Current Source (I):**
- Value: \( 0.3 \, A \, \angle 60^\circ \)
2. **Inductance (\( X_L \)):**
- Inductive Reactance: \( 8 \, \Omega \)
3. **Capacitance (\( X_C \)):**
- Capacitive Reactance: \( 5 \, \Omega \)
4. **Voltage Source (E):**
- Voltage: \( 10 \, V \, \angle 0^\circ \)
### Calculations to Perform
- \( I_L' \) with \( E \) shorted = [ ] \( \angle \) [ ] units
- \( I_L'' \) with \( I \) opened = [ ] \( \angle \) [ ] units
- \( I_L \) = [ ] \( \angle \) [ ] units
**Explanation:**
- **Superposition Method:** This technique involves analyzing the circuit multiple times, each with only one independent source active, and then combining the effects to find the total current through a specific component (in this case, the inductance \( X_L \)).
- **\( I_L' \):** Current through \( X_L \) when the voltage source \( E \) is shorted.
- **\( I_L'' \):** Current through \( X_L \) when the current source \( I \) is opened.
- **\( I_L \):** Total current through \( X_L \), calculated by combining \( I_L' \) and \( I_L'' \) using vector addition.
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