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In the following figure R1=100 Q, R2=200 2, and R3=300 Q. You are given that in this circuit Is=100 mA. Note that I am giving you Is in this problem that is different from the past problems just in case you didn't calculate it correctly before. Using the current divider method, what is the current 12? Vs R1 R2 R3 18.2 mA 54.5 mA 33.3 mA 27.3 mA

In the following figure R1=100 Q, R2=200 2, and R3=300 Q. You are given that in this circuit Is=100 mA. Note that I am giving you Is in this problem that is different from the past problems just in case you didn't calculate it correctly before. Using the current divider method, what is the current 12? Vs R1 R2 R3 18.2 mA 54.5 mA 33.3 mA 27.3 mA

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
Problem 1P: Visit your local library (at school or home) and describe the extent to which it provides literature...
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**Educational Website Transcription** --- In the following figure, the resistor values are as follows: R1 = 100 Ω, R2 = 200 Ω, and R3 = 300 Ω. You are given that in this circuit, the current \( I_s \) = 100 mA. Note that this value for \( I_s \) is different from past problems, just in case you didn't calculate it correctly before. Using the current divider method, what is the current \( I_2 \)? **Circuit Diagram Description:** - The circuit includes a voltage source labeled as \( V_s \). - Three resistors are connected in parallel: \( R1 \), \( R2 \), and \( R3 \). - The current flowing through each resistor is denoted as \( I_1 \), \( I_2 \), and \( I_3 \), respectively. - The total current (\( I_s \)) entering the parallel network is 100 mA. **Multiple Choice Options:** - ☐ 18.2 mA - ☐ 54.5 mA - ☐ 33.3 mA - ☐ 27.3 mA Using the current divider rule, determine the current \( I_2 \). --- **End of Transcription**
Transcribed Image Text:**Educational Website Transcription** --- In the following figure, the resistor values are as follows: R1 = 100 Ω, R2 = 200 Ω, and R3 = 300 Ω. You are given that in this circuit, the current \( I_s \) = 100 mA. Note that this value for \( I_s \) is different from past problems, just in case you didn't calculate it correctly before. Using the current divider method, what is the current \( I_2 \)? **Circuit Diagram Description:** - The circuit includes a voltage source labeled as \( V_s \). - Three resistors are connected in parallel: \( R1 \), \( R2 \), and \( R3 \). - The current flowing through each resistor is denoted as \( I_1 \), \( I_2 \), and \( I_3 \), respectively. - The total current (\( I_s \)) entering the parallel network is 100 mA. **Multiple Choice Options:** - ☐ 18.2 mA - ☐ 54.5 mA - ☐ 33.3 mA - ☐ 27.3 mA Using the current divider rule, determine the current \( I_2 \). --- **End of Transcription**
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