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ELTE 108 Homework 6 Circuit Four: R2 = 236 0 R3 = 244 2 E2 = E3 = 2 = I3 = R; = 30 Q E, = = in R4 = 160 Q E4 = ET = 240 V l4 = RT = IT =

ELTE 108 Homework 6 Circuit Four: R2 = 236 0 R3 = 244 2 E2 = E3 = 2 = I3 = R; = 30 Q E, = = in R4 = 160 Q E4 = ET = 240 V l4 = RT = IT =

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
Chapter1: Introduction
Section: Chapter Questions
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**ELTE 108 Homework 6** **Circuit Four:** This is a schematic diagram illustrating a series-parallel electrical circuit. The circuit consists of four resistors labeled \(R_1\), \(R_2\), \(R_3\), and \(R_4\), each with specific resistance values, connected to a voltage source (\(E_T\)). - **Resistor Details:** - \(R_1 = 30 \, \Omega\) - \(R_2 = 236 \, \Omega\) - \(R_3 = 244 \, \Omega\) - \(R_4 = 160 \, \Omega\) - **Supplied Voltage:** - \(E_T = 240 \, V\) - **Current & Voltage Across Each Resistor:** - For \(R_1\): - Current: \(I_1 =\) - Voltage: \(E_1 =\) - For \(R_2\): - Current: \(I_2 =\) - Voltage: \(E_2 =\) - For \(R_3\): - Current: \(I_3 =\) - Voltage: \(E_3 =\) - For \(R_4\): - Current: \(I_4 =\) - Voltage: \(E_4 =\) - **Total Resistance and Current:** - Total Resistance: \(R_T =\) - Total Current: \(I_T =\) **Explanation:** The resistors \(R_2\), \(R_3\), and \(R_4\) are arranged in a parallel configuration, and this combination is in series with resistor \(R_1\). The circuit is powered by a 240 V supply. To analyze this circuit, calculate the total resistance, total current, and the voltage across and current through each resistor using Ohm's law and the rules for series and parallel circuits. This circuit can help in understanding how voltage, current, and resistance interact in a complex configuration.
Transcribed Image Text:**ELTE 108 Homework 6** **Circuit Four:** This is a schematic diagram illustrating a series-parallel electrical circuit. The circuit consists of four resistors labeled \(R_1\), \(R_2\), \(R_3\), and \(R_4\), each with specific resistance values, connected to a voltage source (\(E_T\)). - **Resistor Details:** - \(R_1 = 30 \, \Omega\) - \(R_2 = 236 \, \Omega\) - \(R_3 = 244 \, \Omega\) - \(R_4 = 160 \, \Omega\) - **Supplied Voltage:** - \(E_T = 240 \, V\) - **Current & Voltage Across Each Resistor:** - For \(R_1\): - Current: \(I_1 =\) - Voltage: \(E_1 =\) - For \(R_2\): - Current: \(I_2 =\) - Voltage: \(E_2 =\) - For \(R_3\): - Current: \(I_3 =\) - Voltage: \(E_3 =\) - For \(R_4\): - Current: \(I_4 =\) - Voltage: \(E_4 =\) - **Total Resistance and Current:** - Total Resistance: \(R_T =\) - Total Current: \(I_T =\) **Explanation:** The resistors \(R_2\), \(R_3\), and \(R_4\) are arranged in a parallel configuration, and this combination is in series with resistor \(R_1\). The circuit is powered by a 240 V supply. To analyze this circuit, calculate the total resistance, total current, and the voltage across and current through each resistor using Ohm's law and the rules for series and parallel circuits. This circuit can help in understanding how voltage, current, and resistance interact in a complex configuration.
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