Electrostatic Potential and Capacitance - Vocabulary Flashcards

0.0(0)
Studied by 0 people
call kaiCall Kai
Locked
learnLearn
examPractice Test
spaced repetitionSpaced Repetition
heart puzzleMatch
flashcardsFlashcards
GameKnowt Play
Card Sorting

1/14

flashcard set

Earn XP

Description and Tags

Vocabulary flashcards defining essential terms and concepts from Electrostatic Potential and Capacitance.

Last updated 5:08 PM on 8/24/26
Name
Mastery
Learn
Test
Matching
Spaced
Call with Kai
Chat

No analytics yet

Send a link to your students to track their progress

15 Terms

1
New cards

Conservative Force

A force for which the work done in moving a body from one point to another depends only on the initial and final positions and is independent of the path taken, such as spring force, gravitational force, and Coulomb force.

2
New cards

Electrostatic Potential Energy Difference

The work required to be done by an external force in moving (without accelerating) a charge qq from one point to another against an electric field, represented as UPUR=WRP\text{U}_P - \text{U}_R = W_{RP}.

3
New cards

Electrostatic Potential (VV)

The work done by an external force in bringing a unit positive charge (without acceleration) from infinity to a given point in an electrostatic field.

4
New cards

Count Alessandro Volta

Italian physicist (1745–1827) who established that electricity in frog tissue experiments was generated when wet material was sandwiched between dissimilar metals, leading to the development of the first voltaic pile (battery).

5
New cards

Equipotential Surface

A surface over which the electrostatic potential has a constant value at every point.

6
New cards

Electrostatic Shielding

The phenomenon in which the electric field inside a charge-free cavity of a conductor remains zero regardless of outside charges or external electric fields.

7
New cards

Linear Isotropic Dielectrics

Dielectric substances in which the induced dipole moment is in the direction of the external electric field and directly proportional to the field strength.

8
New cards

Polarisation (PP)

The dipole moment per unit volume of a dielectric material in the presence of an external electric field.

9
New cards

Electric Susceptibility (×\frac{}{\times} / \text{\raisebox{0pt}{\nu}}_e / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} / \text{P} = \text{\raisebox{0pt}{\tan}} / \text{P} = \text{\raisebox{0pt}{\tan(x)}} / \text{\raisebox{0pt}{\tan}} / \text{\raisebox{0pt}{\tan(x)}} heta_e$$)

A constant characteristic of a dielectric medium relating polarisation to electric field through the equation P = \text{\raisebox{0pt}{\tan}}\theta_0 \text{\raisebox{0pt}{\tan}}\theta_e E.

10
New cards

Capacitor

A system composed of two conductors separated by an insulator, designed to store electric charge and electrostatic energy.

11
New cards

Capacitance (CC)

The ratio of the magnitude of charge QQ on either conductor of a capacitor to the potential difference VV between them, defined as C=QVC = \frac{Q}{V}.

12
New cards

Dielectric Strength

The maximum electric field that a dielectric medium can withstand without experiencing a breakdown of its insulating properties.

13
New cards

Dielectric Constant (KK)

The dimensionless ratio of the permittivity of a medium to the permittivity of vacuum (K = \frac{\text{\raisebox{0pt}{\tan}}\theta}{\text{\raisebox{0pt}{\tan}}\theta_0}), representing the factor by which capacitance increases when a dielectric fills the space between capacitor plates.

14
New cards

Fringing of the Field

The outward bending of electric field lines near the outer boundaries or edges of capacitor plates of finite area.

15
New cards

Energy Density (uu)

The electrostatic energy stored per unit volume of space in an electric field, given by u = \frac{1}{2} \text{\raisebox{0pt}{\tan}}\theta_0 E^2.