Electrostatics Practice 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

1/23

flashcard set

Earn XP

Description and Tags

Comprehensive vocabulary flashcards covering electric fields, electric potential, Gauss's law, electrostatic potential energy, dipoles, and conductors based on the lecture notes.

Last updated 4:03 PM on 8/25/26
Name
Mastery
Learn
Test
Matching
Spaced
Call with Kai
Chat

No analytics yet

Send a link to your students to track their progress

24 Terms

1
New cards

Quantization of Charge

The principle stating that electric charge present on a body is an integral multiple of elementary charge, expressed as Q=neQ = n e, where e=1.6×1019Ce = 1.6 \times 10^{-19}\text{C} and nn is an integer.

2
New cards

Coulomb's Law

A fundamental law stating that the electrostatic force between two point charges in vacuum is F=kq1q2r2F = \frac{k q_1 q_2}{r^2}, where the electrostatic constant k=9×109Nm2/C2k = 9 \times 10^9\text{N}\text{m}^2/\text{C}^2.

3
New cards

Permittivity of Free Space (ε0\varepsilon_0)

A physical constant representing the capability of vacuum to permit electric fields, equal to 8.85×1012C2/Nm28.85 \times 10^{-12}\text{C}^2/\text{N}\text{m}^2.

4
New cards

Electric Field Intensity (EFI)

The force experienced per unit positive test charge placed at a point in an electric field, given by E=Fq0E = \frac{F}{q_0} with unit N/C\text{N/C}.

5
New cards

EFI of Uniformly Charged Infinite Wire

The electric field intensity perpendicular to an infinitely long wire carrying linear charge density λ\lambda at distance rr, given by E=2kλrE_\perp = \frac{2 k \lambda}{r}.

6
New cards

EFI of Uniformly Charged Semi-Infinite Wire

The components of the electric field intensity at distance rr from the end of a semi-infinite wire, given by E=kλrE_\perp = \frac{k \lambda}{r} and E=kλrE_\parallel = \frac{k \lambda}{r}.

7
New cards

Electric Flux (Φ\Phi)

A scalar quantity measuring the electric field passing through a given surface area, defined as Φ=EdA=EAcos(θ)\Phi = \int \mathbf{E} \cdot d\mathbf{A} = E A \cos(\theta) with unit Nm2/C\text{N}\text{m}^2/\text{C}.

8
New cards

Gauss's Law

A law stating that the total electric flux through any closed surface is equal to the net enclosed charge divided by ε0\varepsilon_0, expressed as Φ=EdA=qenclosedε0\Phi = \oint \mathbf{E} \cdot d\mathbf{A} = \frac{q_{\text{enclosed}}}{\varepsilon_0}.

9
New cards

EFI of Uniformly Charged Ring on Axis

The electric field on the axis of a uniformly charged ring of radius RR at distance xx from the center, expressed as E=kQx(R2+x2)3/2E = \frac{k Q x}{(R^2 + x^2)^{3/2}}, which reaches its maximum magnitude at x=R2x = \frac{R}{\sqrt{2}}.

10
New cards

EFI of Conducting or Hollow Sphere

The electric field produced by a hollow or conducting sphere of radius RR: E=0E = 0 inside (r<Rr < R), and E=kQr2E = \frac{k Q}{r^2} outside (rRr \ge R).

11
New cards

EFI inside Non-Conducting Solid Sphere

The electric field at an internal point (r<Rr < R) of a non-conducting uniformly charged solid sphere of radius RR, given by E=kQrR3=ρr3ε0E = \frac{k Q r}{R^3} = \frac{\rho r}{3\varepsilon_0}.

12
New cards

EFI inside a Spherical Cavity

The uniform electric field produced inside a cavity within a non-conducting solid sphere with volume charge density ρ\rho, given by E=ρa3ε0\mathbf{E} = \frac{\rho \mathbf{a}}{3\varepsilon_0}, where a\mathbf{a} is the vector from the sphere center to the cavity center.

13
New cards

EFI due to Thin Sheet of Charge

The constant electric field intensity produced near an infinitely large thin sheet of surface charge density σ\sigma, given by E=σ2ε0E = \frac{\sigma}{2\varepsilon_0}.

14
New cards

Interaction Potential Energy

The potential energy stored in a system of two point charges separated by distance rr, given by U=kq1q2rU = \frac{k q_1 q_2}{r}.

15
New cards

Electric Potential (VV)

The work done per unit positive charge against electrostatic forces in bringing a charge from infinity to a point, given for a point charge by V=kQrV = \frac{k Q}{r}.

16
New cards

Electric Field-Potential Relation

The differential relationship between electric field and potential, given by dV=Edrd V = -\mathbf{E} \cdot d\mathbf{r} or E=V\mathbf{E} = -\nabla V, showing that potential decreases in the direction of the electric field.

17
New cards

Equipotential Surface

A surface on which electric potential is equal at every point; it is always perpendicular to electric field lines and cannot intersect other equipotential surfaces.

18
New cards

Internal Potential of Non-Conducting Solid Sphere

The electric potential inside a solid non-conducting sphere at distance r<Rr < R, given by V=kQ(3R2r2)2R3V = \frac{k Q (3R^2 - r^2)}{2 R^3}.

19
New cards

Axial Field of an Electric Dipole

The electric field intensity at distance rr along the axial line of a dipole, given by E=2kpr3E = \frac{2 k p}{r^3}, directed along the dipole moment vector.

20
New cards

Equatorial Field of an Electric Dipole

The electric field intensity at distance rr on the equatorial line of a dipole, given by E=kpr3E = \frac{k p}{r^3}, directed opposite to the dipole moment vector.

21
New cards

Torque on a Dipole in Uniform EF

The rotational force experienced by a dipole in a uniform electric field, given by τ=p×E\boldsymbol{\tau} = \mathbf{p} \times \mathbf{E} or τ=pEsin(θ)\tau = p E \sin(\theta).

22
New cards

Potential Energy of a Dipole in EF

The energy stored by a dipole at angle θ\theta in an electric field, given by U=pE=pEcos(θ)U = -\mathbf{p} \cdot \mathbf{E} = -p E \cos(\theta), with a minimum at θ=0\theta = 0^\circ (stable equilibrium) and maximum at θ=180\theta = 180^\circ (unstable equilibrium).

23
New cards

Concentric Shell Charge Transfer

The electrostatic phenomenon where connecting two concentric conducting shells with a wire causes all charge from the inner shell to transfer entirely to the outer shell.

24
New cards

EFI in Vicinity of a Conductor

The electric field intensity just outside the surface of a charged conductor with surface charge density σ\sigma, given by E=σε0E = \frac{\sigma}{\varepsilon_0}.