What is the value of the resistance, R, in Ohm?
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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
Transcribed Image Text:### Problem Statement:
Determine the value of the resistance, \( R \), in Ohms for the given circuit.
### Circuit Diagram:
The circuit consists of a voltage source, \( v_s(t) \), a resistor \( R \), and an inductor with an inductance of 15 H. There are two voltage parameters: \( v_s(t) \) and \( v_0(t) \).
### Voltage Definitions:
- \( v_s(t) = -3 + 6u(t) \) V
- \( v_0(t) = +6e^{-0.8t} u(t) \) V
Here, \( u(t) \) represents the unit step function.
### Graph Description:
- The graph plots \( v_s(t) \) and \( v_0(t) \) over time (\( t \) in seconds).
- \( v_s(t) \) is shown in red, while \( v_0(t) \) is shown in blue.
- The time axis ranges from -1 to 5 seconds, and the voltage axis ranges from -10 to 10 volts.
- At \( t = 0 \), \( v_s(t) \) jumps from -3 V to 3 V, remaining constant afterwards.
- \( v_0(t) \) starts at 6 V for \( t = 0 \) and asymptotically approaches 0 V, demonstrating an exponential decay.
### Analysis Objective:
Use the given information and graphs to determine the resistance \( R \) in the circuit.
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