Answers may be rounded to two decimal places. 1Ω 4₂₁ +1 -5 V m R₁ 1₂ R₂ VA 2Ω 4Ω R3 Using node analysis, solve for VA = Ex: 1.23 V and 13 = V₂ +1 10 V Ex: 1.23 A.

Introductory Circuit Analysis (13th Edition)
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ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
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**Educational Website Text Transcription and Diagram Description**

**Text Above the Circuit Diagram:**
Answers may be rounded to two decimal places.

**Circuit Diagram Description:**
The diagram depicts an electric circuit with two voltage sources and three resistors. The components are labeled as follows:

- Voltage Source \(v_1\) with a value of \(-5 \, \text{V}\).
- Voltage Source \(v_2\) with a value of \(10 \, \text{V}\).
- Resistor \(R_1\) with resistance \(1 \, \Omega\).
- Resistor \(R_2\) with resistance \(2 \, \Omega\).
- Resistor \(R_3\) with resistance \(4 \, \Omega\).

The circuit node is labeled \(V_A\), and the current directions are marked as:
- \(I_1\) flowing through \(R_1\) towards node \(V_A\).
- \(I_2\) flowing through \(R_2\) away from node \(V_A\).
- \(I_3\) flowing from node \(V_A\) through \(R_3\).

**Text Below the Circuit Diagram:**
Using node analysis, solve for \( V_A = \) [Input Field] V and \( I_3 = \) [Input Field] A.
Transcribed Image Text:**Educational Website Text Transcription and Diagram Description** **Text Above the Circuit Diagram:** Answers may be rounded to two decimal places. **Circuit Diagram Description:** The diagram depicts an electric circuit with two voltage sources and three resistors. The components are labeled as follows: - Voltage Source \(v_1\) with a value of \(-5 \, \text{V}\). - Voltage Source \(v_2\) with a value of \(10 \, \text{V}\). - Resistor \(R_1\) with resistance \(1 \, \Omega\). - Resistor \(R_2\) with resistance \(2 \, \Omega\). - Resistor \(R_3\) with resistance \(4 \, \Omega\). The circuit node is labeled \(V_A\), and the current directions are marked as: - \(I_1\) flowing through \(R_1\) towards node \(V_A\). - \(I_2\) flowing through \(R_2\) away from node \(V_A\). - \(I_3\) flowing from node \(V_A\) through \(R_3\). **Text Below the Circuit Diagram:** Using node analysis, solve for \( V_A = \) [Input Field] V and \( I_3 = \) [Input Field] A.
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