In the parallel RLC circuit, find v(t) for t> 0. Assuming v(0)= 7 V, i(0)= 0, L = 1H, and C= 15 mF Consider R = 1.5 n +
In the parallel RLC circuit, find v(t) for t> 0. Assuming v(0)= 7 V, i(0)= 0, L = 1H, and C= 15 mF Consider R = 1.5 n +
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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Hello, I started learning about Electrical circuits but got this exercise and I'm confused on how to solve it

Transcribed Image Text:In the parallel RLC circuit shown, you are tasked with finding the voltage across the circuit, \( v(t) \), for \( t > 0 \). The circuit parameters are given as follows: the initial voltage across the circuit, \( v(0) \), is 7 volts, and the initial current, \( i(0) \), is 0. The inductance \( L \) is 1 henry, and the capacitance \( C \) is 15 millifarads. The resistance \( R \) is specified to be 1.5 ohms.
### Circuit Diagram Explanation:
1. **Resistor (R):** The circuit includes a resistor on the left branch, denoted by the symbol \( R \), where the current flows downward through it.
2. **Inductor (L):** The center branch consists of an inductor \( L \) with current flowing downward, labeled as \( i_0 \).
3. **Capacitor (C):** On the right branch, there is a capacitor \( C \), with the voltage across it labeled \( V_0 \).
4. **Voltage and Current Directions:** Red arrows indicate the direction of the current flow and polarity of voltage across the components. The voltage across the inductor, \( v \), is labeled in parallel with the capacitor.
The objective is to determine \(( v(t) )\), taking into account the initial conditions and component values provided.
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