Electric Potential and Dipole 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

1/14

flashcard set

Earn XP

Description and Tags

Comprehensive vocabulary flashcards covering Electric Potential, Potential Energy, Dipoles, and Properties of Conductors as discussed in the JEE 2026 Physics lecture.

Last updated 2:53 PM on 6/24/26
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

Potential Energy (PE)

The work done by an external force (WextW_{ext}) to bring a charge qq from infinity (\text{∞}) to a point without acceleration (slow motion).

2
New cards

Interaction Energy

The negative of the work done by a conservative force (WconsW_{cons}) to bring a charge qq from infinity (\text{∞}) to a point, calculated as PE=KQqrPE = \frac{KQq}{r}.

3
New cards

External Work vs. Potential Energy Change

The work done by an external force is equal to the change in potential energy, expressed as Wext=UfUiW_{ext} = U_f - U_i.

4
New cards

Conservative Work vs. Potential Energy Change

The work done by a conservative force is the negative change in potential energy, expressed as Wcons=(UfUi)W_{cons} = -(U_f - U_i), or Wcons=qmove(VfVi)W_{cons} = -q_{move}(V_f - V_i).

5
New cards

Electric Potential (VV)

A scalar quantity defined as the work done by an external force slowly per unit charge (V=WextqV = \frac{W_{ext}}{q}). For a point charge, V=KQrV = \frac{KQ}{r}.

6
New cards

Potential of a Charged Shell or Conducting Sphere

Inside and on the surface (rRr \text{≤} R), the potential is constant (V=KQRV = \frac{KQ}{R}); outside (r>Rr > R), it follows V=KQrV = \frac{KQ}{r}.

7
New cards

Potential Inside a Non-Conducting Sphere

For r<Rr < R, the potential is calculated as V=KQ2R3[3R2r2]V = \frac{KQ}{2R^3} [3R^2 - r^2].

8
New cards

Potential due to a Dipole

The potential at a point (r,θ)(r, \theta) due to an electric dipole is given by V=KP−cos(θ)r2V = \frac{KP \text{−} \text{cos}(\theta)}{r^2}. It is zero in the equatorial plane where θ=2\theta = \frac{\text{㎀}}{2}.

9
New cards

Equipotential Surface

The locus of points with the same potential where the work done in moving a charge is zero (W=0W=0). The electric field is always perpendicular to these surfaces.

10
New cards

Relation Between EE and VV

The electric field is the negative gradient of potential, expressed as E=dVdrE = -\frac{dV}{dr}. The field points from high potential to low potential.

11
New cards

Electric Dipole Moment (PP)

A vector quantity defined for two equal and opposite charges separated by a small distance. Units are (Cm)(Cm) and dimensions are [LAT][LAT].

12
New cards

Torque on a Dipole in External Field

The torque experienced by a dipole in an external electric field is τ=P×E\tau = \textbf{P} \times \textbf{E}. Maximum torque is PEPE and minimum is 00.

13
New cards

Potential Energy of a Dipole in a Field

The energy stored in a dipole within an external field is U=PEU = -\textbf{P} \text{㌗} \textbf{E}. Stable equilibrium occurs at θ=0\theta = 0 and unstable at θ=\theta = \text{㎀}.

14
New cards

Conductor Properties in Electrostatics

The electric field inside is zero, charge always resides on the free surface, surface is an equipotential, and E=σε0E = \frac{\text{σ}}{\text{ε}_0} near the surface.

15
New cards

Earthing of Conductors

When a body is earthed, its potential (VV) becomes zero, though the charge on the body may or may not be zero.