Based on detailed analysis of last 5 years' papers. Perfect for 2026 Boards prep!
| Question Example | Type/Marks | Years Repeated | Notes |
|---|---|---|---|
| Derive expression for capacitance of parallel plate capacitor with and without dielectric slab. Also find energy stored in capacitor. | Derivation (3-4 marks) | 2021, 2022, 2023, 2024, 2025 | Repeated 5x; C = ε₀A/d → C' = Kε₀A/d; Energy U = (1/2)CV² = Q²/(2C). |
| Find equivalent capacitance of network (series + parallel combination, usually 3–5 capacitors with values like 2μF, 3μF, 6μF). | Numerical (3 marks) | 2021 Term 2, 2022, 2023, 2024 | Repeated 4x; Reduce step-by-step (series: 1/C = 1/C1 + 1/C2; parallel: C = C1 + C2). |
| A parallel plate capacitor is charged to potential V. Dielectric slab of K is inserted. Find new capacitance, potential, charge, energy. | Numerical (3 marks) | 2022, 2023, 2024, 2025 | Repeated 4x; Connected to battery: V same, C → KC, Q → KQ, U → KU; Isolated: Q same, V → V/K, C → KC, U → U/K. |
| Assertion: Equipotential surfaces are perpendicular to electric field lines. Reason: Electric field is normal to equipotential. | Assertion-Reason (1 mark) | 2023, 2024, 2025 | Repeated 3x; Both true, reason explains (no work along equipotential). |
| Find electric potential at point due to dipole or system of charges (e.g., at axial/equatorial point of dipole). | Short Answer (2-3 marks) | 2021 Term 1, 2022, 2023, 2025 | Repeated 4x; V_axial = p/(4πε₀r²), V_equatorial = 0. |
| Calculate energy stored when two capacitors are connected in series/parallel and charged to V. | Numerical (3 marks) | 2022, 2024 | Repeated 2x; Series: C_eq = C1C2/(C1+C2), U = (1/2)C_eq V²; Parallel: C_eq = C1+C2. |
| MCQ: When a dielectric is inserted between plates of charged isolated capacitor, energy: (a) increases (b) decreases (c) remains same | MCQ (1 mark) | 2021 Term 1, 2023, 2024 | Repeated 3x; Answer (b) decreases (U = Q²/2C → C increases). |
| Derive capacitance of spherical capacitor (concentric spheres) or cylindrical capacitor. | Derivation (3 marks) | 2023, 2025 | Repeated 2x; Use Gauss's law → V = Q/(4πε₀) (1/a - 1/b) → C = 4πε₀ ab/(b-a). |
| Case-based: Given capacitor network with dielectrics partially filled, find equivalent C or energy. | Case-Based (4 marks) | 2023, 2025 | Repeated 2x; Treat partially filled as two capacitors in series. |
| A charge Q is distributed over two concentric spherical shells. Find potential at different regions. | Short Answer (2-3 marks) | 2021 Term 2, 2024 | Repeated 2x; V inside inner = constant, between shells varies, outside = kQ_total/r. |
Share this with your study group for 2026 Boards success!