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Using a Norton's equivalent circuit model with respect to terminals a and b in the circuit below, with R₁-201, R₂=180, R3-13, calculate the value of the equivalent resistance in the Norton model. R₁ R3 100v +1 5V R₂ www + V₂ a b

Using a Norton's equivalent circuit model with respect to terminals a and b in the circuit below, with R₁-201, R₂=180, R3-13, calculate the value of the equivalent resistance in the Norton model. R₁ R3 100v +1 5V R₂ www + V₂ a b

Introductory Circuit Analysis (13th Edition)
Introductory Circuit Analysis (13th Edition)
13th Edition
ISBN:9780133923605
Author:Robert L. Boylestad
Publisher:Robert L. Boylestad
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I need the value of the equivalent resistance 

Using a Norton's equivalent circuit model with respect to terminals a and b in the circuit below, with R1=20Ω, R2=18Ω,  R3=13Ω, calculate the value of the equivalent resistance in the Norton model.

**Using a Norton's Equivalent Circuit Model** With respect to terminals a and b in the circuit below, calculate the value of the equivalent resistance in the Norton model, using the following parameters: - \( R_1 = 20\, \Omega \) - \( R_2 = 18\, \Omega \) - \( R_3 = 13\, \Omega \) **Circuit Diagram Description:** - **Components:** - A voltage source of 100V appears at the top of the circuit. - Three resistors are labeled \( R_1 \), \( R_2 \), and \( R_3 \). - \( R_1 \) is connected in series with the 100V source. - \( R_2 \) is connected in series between node a and the lower terminal of the 100V source. - \( R_3 \) is connected in parallel with the source. - There is a dependent current source labeled \( 5V_x \) pointing downward, placed between the nodes of \( R_3 \) and the parallel configuration of \( R_2 \). - **Node Descriptions:** - Node a: Connects \( R_2 \) and the positive side of a potential difference \( V_x \). - Node b: Connects the negative side of \( V_x \). The circuit represents a combination of series and parallel elements, along with a dependent source, used for calculating the Norton equivalent of the network across terminals a and b.
Transcribed Image Text:**Using a Norton's Equivalent Circuit Model** With respect to terminals a and b in the circuit below, calculate the value of the equivalent resistance in the Norton model, using the following parameters: - \( R_1 = 20\, \Omega \) - \( R_2 = 18\, \Omega \) - \( R_3 = 13\, \Omega \) **Circuit Diagram Description:** - **Components:** - A voltage source of 100V appears at the top of the circuit. - Three resistors are labeled \( R_1 \), \( R_2 \), and \( R_3 \). - \( R_1 \) is connected in series with the 100V source. - \( R_2 \) is connected in series between node a and the lower terminal of the 100V source. - \( R_3 \) is connected in parallel with the source. - There is a dependent current source labeled \( 5V_x \) pointing downward, placed between the nodes of \( R_3 \) and the parallel configuration of \( R_2 \). - **Node Descriptions:** - Node a: Connects \( R_2 \) and the positive side of a potential difference \( V_x \). - Node b: Connects the negative side of \( V_x \). The circuit represents a combination of series and parallel elements, along with a dependent source, used for calculating the Norton equivalent of the network across terminals a and b.
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