= Find both the Thévenin and Norton equivalent circuits from the perspective of term (from A to B) of the circuit below. Assume Vs1 = 5V, Vs2 = 1.5V, Is = 0.025 A, R₁ 100 S2, R2 = 2 300 S2, R4 = 400 2, and R5 = 500 S. Sketch both the Thévenin and Norton equivalent circuits an appropriate values for both equivalent circuits. VS1 1 + R₁ R₂ m Ist R3 R5 +1 Vs2 R4 E

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Find both the Thevenin and Norton equivalent circuits from the perspective of terms (from A to B) of the circuit below. Assume Vs1 = 5V, Vs2 = 1.5V, Is = 0.025A, R1 = 100, R2 = 200 R3 = 300, R4 = 400 and R5 = 500. Sketch both the Thevenin and Norton equivalent circuits and the appropriate values for both equivalent circuits.

***DO NOT USE MILLMAN'S THEOREM TO SOLVE IT***

**Title: Analyzing Thévenin and Norton Equivalent Circuits**

**Objective:**
To find both the Thévenin and Norton equivalent circuits from the perspective of terminals A to B in the given circuit.

**Circuit Specifications:**
- **Voltage Sources:**
  - \( V_{S1} = 5V \)
  - \( V_{S2} = 1.5V \)

- **Current Source:**
  - \( I_S = 0.025A \)

- **Resistances:**
  - \( R_1 = 100 \, \Omega \)
  - \( R_2 = 200 \, \Omega \)
  - \( R_3 = 300 \, \Omega \)
  - \( R_4 = 400 \, \Omega \)
  - \( R_5 = 500 \, \Omega \)

**Task:**
1. **Identify and Outline the Original Circuit:**
   - The circuit consists of two voltage sources (\( V_{S1} \) and \( V_{S2} \)) and one current source (\( I_S \)).
   - It includes five resistors arranged in a complex network.
   - Terminals A and B are the points of interest for finding equivalent circuits.

2. **Steps to Find Equivalent Circuits:**
   - **Thévenin Equivalent Circuit:**
     - Calculate \( V_{th} \) (Thévenin voltage) by open-circuiting terminals A and B.
     - Determine \( R_{th} \) (Thévenin resistance) by deactivating all sources and calculating the equivalent resistance across terminals A and B.

   - **Norton Equivalent Circuit:**
     - Calculate \( I_{no} \) (Norton current) by short-circuiting terminals A and B.
     - \( R_{no} = R_{th} \), as both resistances are equal by definition.

3. **Technical Sketch and Explanation:**
   - **Thévenin Circuit:** Represented by a single voltage source (\( V_{th} \)) in series with a resistor (\( R_{th} \)).
   - **Norton Circuit:** Represented by a single current source (\( I_{no} \)) in parallel with a resistor (\( R_{no} \)).

Ensure calculated values maintain the electrical equivalence of the original
Transcribed Image Text:**Title: Analyzing Thévenin and Norton Equivalent Circuits** **Objective:** To find both the Thévenin and Norton equivalent circuits from the perspective of terminals A to B in the given circuit. **Circuit Specifications:** - **Voltage Sources:** - \( V_{S1} = 5V \) - \( V_{S2} = 1.5V \) - **Current Source:** - \( I_S = 0.025A \) - **Resistances:** - \( R_1 = 100 \, \Omega \) - \( R_2 = 200 \, \Omega \) - \( R_3 = 300 \, \Omega \) - \( R_4 = 400 \, \Omega \) - \( R_5 = 500 \, \Omega \) **Task:** 1. **Identify and Outline the Original Circuit:** - The circuit consists of two voltage sources (\( V_{S1} \) and \( V_{S2} \)) and one current source (\( I_S \)). - It includes five resistors arranged in a complex network. - Terminals A and B are the points of interest for finding equivalent circuits. 2. **Steps to Find Equivalent Circuits:** - **Thévenin Equivalent Circuit:** - Calculate \( V_{th} \) (Thévenin voltage) by open-circuiting terminals A and B. - Determine \( R_{th} \) (Thévenin resistance) by deactivating all sources and calculating the equivalent resistance across terminals A and B. - **Norton Equivalent Circuit:** - Calculate \( I_{no} \) (Norton current) by short-circuiting terminals A and B. - \( R_{no} = R_{th} \), as both resistances are equal by definition. 3. **Technical Sketch and Explanation:** - **Thévenin Circuit:** Represented by a single voltage source (\( V_{th} \)) in series with a resistor (\( R_{th} \)). - **Norton Circuit:** Represented by a single current source (\( I_{no} \)) in parallel with a resistor (\( R_{no} \)). Ensure calculated values maintain the electrical equivalence of the original
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