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Revision Notes: Electrostatic

Charge

It is the inherent property of certain fundamental particles. It accompanies them wherever they exist. Commonly known charged particles are proton and electron. The charge of a proton is taken as positive and that of electron is taken as negative. It is represented by symbol e.
e = 1.6 × 10-19 coulomb.
Positive and negative sign were arbitrarily assigned by Benzamin Franklin. This does not mean that charge of proton is greater than charge of electron.

Quantization of Charge 

Electric charges appear only in discrete amounts, it is said to be quantized.

Conservation of Charge 

For an isolated system, the total charge remains constant, charge is neither created nor destroyed, and it is transferred from one body to the other.

Coulomb's Law

The force of interaction of two stationary point charges in vacuum is directly proportional to the product of these charges and inversely proportional to the square of their separation
Coulomb`s LawWhere, k is a constant which depends on the system of units. Its value in SI unit is
k = 9 × 109 Nm2C-2 
The constant is often written in the form
Coulomb`s LawWhere, ε0 is called the permittivity constant which is numerically equal to
ε0 = 8.85 × 10-12 C2 /Nm2

Electric Field

The electric field strength (Electric Field) at a point is defined as the force per unit charge experienced by a test charge qt, placed at that point.
Electric Field

Lines of Force

The electric field lines or lines of force are helpful in visualizing field patterns. They provide the following basic information:

(a) The direction of the field is along the tangent to a line of force. 
(b) The strength or magnitude of the field is proportional to the number of lines that cross a unit area perpendicular to the line.

Gauss' Law

The net flux of Gauss` Law through a closed surface equals 1/εtimes the net charge enclosed by the surface.
Gauss` Law

Electric field E due to Various Charge Distributions

Electric field E due to Various Charge DistributionsElectric field E due to Various Charge DistributionsElectric field E due to Various Charge Distributions

Potential

Electric potential, ΔV is defined as the change in electrostatic potential energy per unit charge.
PotentialThe SI unit of electric potential is the volt (V).
Relationship between E and V
We know that
Potential

Now
Potential

Electric Potential V due to Various Charge Distribution


Electric Potential V due to Various Charge DistributionElectric Potential V due to Various Charge Distribution1. Electric field intensity due to Dipole

(i) Along the axis
Electric Potential V due to Various Charge DistributionElectric Potential V due to Various Charge DistributionThe direction of electric field along the axis is in the same direction as that of the dipole moment.
(ii) Along the bisector
Electric Potential V due to Various Charge DistributionThe direction of electric field along the bisector is opposite to that of the dipole moment.

2. Electric Potential Due to a Dipole Moment

2. Electric Potential Due to a Dipole Moment(i) Along the axis
2. Electric Potential Due to a Dipole Moment(ii) Along the bisector
2. Electric Potential Due to a Dipole Moment

3. Dipole in an External Uniform Field

3. Dipole in an External Uniform Field(i) Torque: If a dipole is oriented at an angle θ to an uniform electric field as shown in the figure, the charges experience equal and opposite forces. So there is no net force on the dipole. However, there is a net torque on the dipole.
3. Dipole in an External Uniform FieldThe magnitude of the torque is t = p E sin θ
(ii) Potential Energy: The potential energy of a dipole in an external field is given by
3. Dipole in an External Uniform Field

Capacitors

A capacitor is a device that stores electrical energy. The capacitance of the capacitor is defined as the magnitude of the charge on one plate divided by the magnitude of the potential difference V between them
C = q/v
Capacitance depends on the size and shape of the plates and the material between them. It does not depend on q or V individually. The SI unit of capacitance is the farad (F).
1 farad = 1 coulomb/volt

1. Parallel Plate Capacitor
Capacitors

Capacitors

2. Spherical Capacitor

2. Spherical Capacitor

2. Spherical Capacitor

3. Cylindrical Capacitor
2. Spherical Capacitor2. Spherical Capacitor
2. Spherical Capacitor

Energy stored in a Capacitor

The energy stored in a capacitor is equal to the work done to charge it. 
Energy stored in a CapacitorThe charge moves through the wires, not across the gap between the plates. The total work done to transfer charge Q is
Energy stored in a CapacitorSince the charge on each plate is unaffected the capacitance in the presence of the dielectric is
Energy stored in a CapacitorThe capacitance of the capacitor increases by a factor k. 

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FAQs on Revision Notes: Electrostatic

1. What is the difference between electric field and electric potential in electrostatics?
Ans. Electric field represents the force per unit charge exerted on a test charge at any point, measured in N/C, while electric potential is the work done per unit charge to bring a test charge from infinity to that point, measured in volts. Field is a vector quantity; potential is scalar. Both describe how charges influence surrounding space, but field focuses on force magnitude and direction, whereas potential quantifies energy distribution in the electrostatic region.
2. How do I calculate electric flux using Gauss's law for different charge configurations?
Ans. Gauss's law states that total electric flux through a closed surface equals enclosed charge divided by permittivity of free space (ε₀). For symmetric charge distributions-spherical, cylindrical, or planar-choose a Gaussian surface matching that symmetry. Flux becomes constant over the surface, simplifying calculations. The enclosed charge within your chosen surface determines the total flux, regardless of external charges, making this method efficient for symmetric configurations.
3. Why does electric potential energy change when charges move in an electric field?
Ans. Electric potential energy changes because work is done by or against the electrostatic force when charges move. As a charge moves from one point to another, the electric field either accelerates or decelerates it, transferring energy. The potential energy difference equals the work required to move the charge between positions. This energy conversion-between potential and kinetic forms-is fundamental to understanding electrostatic interactions and field behaviour.
4. What are the most common mistakes students make with Coulomb's law and superposition principle?
Ans. Students often forget that Coulomb's law requires the distance between charge centres, not surfaces, and confuse vector addition with scalar addition when applying superposition. Another frequent error: treating permittivity (ε₀) incorrectly or ignoring whether the medium is vacuum or dielectric. Many also fail to consider the direction of force vectors carefully, leading to incorrect net field calculations. Always resolve forces into components and add vectorially for accurate electrostatic results.
5. How should I approach problems involving conductors and insulators in electric fields?
Ans. In conductors, charges redistribute freely until the internal electric field becomes zero; charges accumulate only on surfaces. Insulators cannot conduct charges, so field lines pass through them. Key difference: conductor surfaces are equipotential, with field perpendicular to surface; insulator fields penetrate the material. For problem-solving, use Gauss's law inside conductors (field = 0), recognise surface charge density creates fields outside, and remember field discontinuity at conductor boundaries to master conductor-based problems.
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