For the circuit shown in the figure below, the capacitors were each discharged before being connected to the voltage source V = 214 V. 4.0 µF V 12.0 μF 15.0 μ . (a) Find the equivalent capacitance of the combination. (b) Find the charge stored on the positively charged plate of each capacitor. 15.0 µF capacitor 4.0 µF capacitor | HC 12.0 µF capacitor | µC
For the circuit shown in the figure below, the capacitors were each discharged before being connected to the voltage source V = 214 V. 4.0 µF V 12.0 μF 15.0 μ . (a) Find the equivalent capacitance of the combination. (b) Find the charge stored on the positively charged plate of each capacitor. 15.0 µF capacitor 4.0 µF capacitor | HC 12.0 µF capacitor | µC
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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![**Capacitor Circuit Analysis**
For the circuit shown, the capacitors were each discharged before being connected to the voltage source \( V = 214 \, \text{V} \).
**Diagram:**
- The circuit features three capacitors in parallel: \(15.0 \, \mu \text{F}\), \(4.0 \, \mu \text{F}\), and \(12.0 \, \mu \text{F}\).
- These capacitors are connected to a voltage source (\( V \)) of 214 volts.
**Tasks:**
**(a) Find the equivalent capacitance of the combination.**
- Equivalent Capacitance: [Text Box] \( \mu \text{F} \)
**(b) Find the charge stored on the positively charged plate of each capacitor.**
- \(15.0 \, \mu \text{F}\) capacitor: [Text Box] \(\mu \text{C}\)
- \(4.0 \, \mu \text{F}\) capacitor: [Text Box] \(\mu \text{C}\)
- \(12.0 \, \mu \text{F}\) capacitor: [Text Box] \(\mu \text{C}\)
**(c) Find the voltage across each capacitor.**
- \(15.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{V} \)
- \(4.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{V} \)
- \(12.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{V} \)
**(d) Find the energy stored in each capacitor.**
- \(15.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{mJ} \)
- \(4.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{mJ} \)
- \(12.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{mJ} \)
This exercise involves calculating capacitance, charge, voltage, and energy stored in capacitors when connected to a voltage source, which helps in understanding the behavior of capacitors in electrical circuits](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fa59a73bf-87c2-48f6-829d-0178c9223cc0%2F19977c82-f8cb-43de-b5fc-0f996201112c%2Fstl50g4_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Capacitor Circuit Analysis**
For the circuit shown, the capacitors were each discharged before being connected to the voltage source \( V = 214 \, \text{V} \).
**Diagram:**
- The circuit features three capacitors in parallel: \(15.0 \, \mu \text{F}\), \(4.0 \, \mu \text{F}\), and \(12.0 \, \mu \text{F}\).
- These capacitors are connected to a voltage source (\( V \)) of 214 volts.
**Tasks:**
**(a) Find the equivalent capacitance of the combination.**
- Equivalent Capacitance: [Text Box] \( \mu \text{F} \)
**(b) Find the charge stored on the positively charged plate of each capacitor.**
- \(15.0 \, \mu \text{F}\) capacitor: [Text Box] \(\mu \text{C}\)
- \(4.0 \, \mu \text{F}\) capacitor: [Text Box] \(\mu \text{C}\)
- \(12.0 \, \mu \text{F}\) capacitor: [Text Box] \(\mu \text{C}\)
**(c) Find the voltage across each capacitor.**
- \(15.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{V} \)
- \(4.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{V} \)
- \(12.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{V} \)
**(d) Find the energy stored in each capacitor.**
- \(15.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{mJ} \)
- \(4.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{mJ} \)
- \(12.0 \, \mu \text{F}\) capacitor: [Text Box] \( \text{mJ} \)
This exercise involves calculating capacitance, charge, voltage, and energy stored in capacitors when connected to a voltage source, which helps in understanding the behavior of capacitors in electrical circuits
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