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CBSE Class 12 Physics: Electric Charges & Fields — Notes 2026

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Tushar Parik

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2 min read

CBSE Class 12 Physics: Electric Charges & Fields — Notes 2026

This comprehensive guide from Bright Tutorials covers everything you need to know — with clear explanations, exam tips, and key points for board exam preparation.

In This Article

  1. Electric Charge
  2. Electric Field
  3. Electric Field Lines
  4. Electric Dipole
  5. Continuous Charge Distributions
  6. Gauss's Law
  7. CBSE Exam Tips — Chapter 1

Electric Charge

  • Properties: quantisation (q = ne), conservation, additivity
  • Conductors and insulators; charging by conduction, induction and friction
  • Coulomb's law: F = kq₁q₂/r²; k = 9×10⁹ N m² C⁻²; in medium: F' = F/εᵣ

Electric Field

  • E = F/q₀; unit N/C = V/m; direction: force on positive test charge
  • Electric field due to point charge: E = kq/r²
  • Superposition principle: net field = vector sum of individual fields

Electric Field Lines

  • Never cross; continuous curves from + to − charge; perpendicular to surface of conductor
  • Density of lines ∝ field strength
  • Field between two parallel plates (capacitor): uniform field E = σ/ε₀

Electric Dipole

  • Pair of equal and opposite charges ±q separated by distance 2a
  • Dipole moment p = q × 2a; direction from − to + charge; unit C·m
  • Field on axial line: E = 2kp/r³; on equatorial: E = kp/r³

Continuous Charge Distributions

  • Linear: λ = Q/L (C/m); surface: σ = Q/A (C/m²); volume: ρ = Q/V (C/m³)
  • Field due to infinite line charge: E = λ/(2πε₀r) using Gauss's law
  • Field due to infinite plane sheet: E = σ/(2ε₀)

Gauss's Law

  • ∮E·dA = Q_enclosed/ε₀; total flux through closed surface equals enclosed charge divided by ε₀
  • Application: derive E for sphere, cylinder, infinite sheet
  • Gaussian surface choice: symmetrical surface where E is constant and parallel to dA

CBSE Exam Tips — Chapter 1

  • Gauss's law derivations (sphere, cylinder, plane) are standard long-answer questions
  • Torque on dipole in uniform field: τ = pE sin θ — derive and state position of stable/unstable equilibrium
  • Numerical: find E at a point due to multiple charges using superposition

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