Class 12 Physics Important Questions with Answers

Class 12 Physics Important Questions cover the main concepts, formulas, numericals and derivations from all 14 chapters in the current CBSE curriculum. They test whether students can select a physical law, apply the correct equation and present the result with suitable units.

Class 12 Physics connects electric charges, circuits, magnetism, electromagnetic induction, optics, atoms, nuclei and semiconductor devices. Its questions require conceptual understanding as well as accurate mathematical application.

Use these Class 12 Physics Important Questions for the 2026–27 examinations. Practise direct concepts first, followed by derivations and numericals. Write the applicable law, substitute quantities in SI units and state the final answer clearly.

Key Takeaways

  • 14 chapters: The current course contains eight chapters in Part I and six chapters in Part II.
  • Four broad areas: The chapters cover electricity, magnetism, optics and modern physics.
  • Numerical method: Write the formula, convert units, substitute values and check the final unit.
  • Derivation method: Begin with the governing law and show every important mathematical step.

Access Class 12 Physics Important Questions in 30 Minutes

Revise the chapters in three parts:

First 10 minutes: Electrostatics, current electricity, moving charges and magnetism

Next 10 minutes: Electromagnetic induction, alternating current, electromagnetic waves and optics

Final 10 minutes: Dual nature, atoms, nuclei and semiconductor electronics

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CBSE Class 12 Physics Chapter-Wise Important Questions

The CBSE Class 12 Physics chapter-wise important questions cover concepts, derivations and calculations from both textbook parts. Use the formulas in the tables as starting points while practising each chapter.

Physics Part I: Chapters 1–8

Part I develops the relationship between electric charges, current, magnetic fields and changing electromagnetic fields. It ends with the origin and spectrum of electromagnetic waves.

Chapter Chapter Name Key Concept Important Formula
1 Electric Charges and Fields Coulomb’s law, electric field and Gauss’s law F = kq₁q₂/r²
2 Electrostatic Potential and Capacitance Potential, capacitors and stored energy C = Q/V
3 Current Electricity Resistance, cells and Kirchhoff’s rules V = IR
4 Moving Charges and Magnetism Magnetic force and fields due to currents F = qvB sin θ
5 Magnetism and Matter Bar magnets and magnetic materials B = μ₀(H + M)
6 Electromagnetic Induction Magnetic flux and induced emf ε = −dΦB/dt
7 Alternating Current LCR circuits, resonance and transformers Z = √[R² + (XL − XC)²]
8 Electromagnetic Waves Electric and magnetic fields in EM waves E₀ = cB₀

Physics Part II: Chapters 9–14

Part II covers geometrical optics, wave optics, quantum behaviour, atomic structure, nuclear physics and semiconductor devices.

Chapter Chapter Name Key Concept Important Formula
9 Ray Optics and Optical Instruments Mirrors, lenses and total internal reflection 1/f = 1/v − 1/u
10 Wave Optics Interference, diffraction and polarisation β = λD/d
11 Dual Nature of Radiation and Matter Photoelectric effect and matter waves hν = ϕ + Kmax
12 Atoms Rutherford model and Bohr’s theory En = −13.6/n² eV
13 Nuclei Mass defect, binding energy and radioactivity E = Δmc²
14 Semiconductor Electronics p-n junction, diode and rectification I = I₀(eᵛ/ηVT − 1)

Important Numerical and Conceptual Questions for Class 12 Physics

These Class 12 Physics important questions and answers cover the central method used in each chapter. Numerical values can change, but the physical principle and solving steps remain the same.

Q1. Write the electrostatic force between two point charges and explain its direction.

Answer:

According to Coulomb’s law, the magnitude of force is:

F = (1/4πε₀) × |q₁q₂|/r²

Here:

  • q₁ and q₂ are the charges.
  • r is the distance between them.
  • ε₀ is the permittivity of free space.

The force acts along the line joining the charges. Like charges repel, while unlike charges attract.

Q2. Three capacitors C₁, C₂ and C₃ are connected in parallel. Find their equivalent capacitance and the charge on each capacitor.

Answer:

In a parallel combination, each capacitor has the same potential difference V.

The equivalent capacitance is:

Ceq = C₁ + C₂ + C₃

The charge on each capacitor is:

Q₁ = C₁V
Q₂ = C₂V
Q₃ = C₃V

The total charge is:

Q = Q₁ + Q₂ + Q₃ = CeqV

Q3. How can the temperature of a conductor be calculated from its changed resistance?

Answer:

For a limited temperature range, resistance changes approximately as:

R = R₀[1 + α(T − T₀)]

Rearranging:

T = T₀ + (R − R₀)/(αR₀)

Here:

  • R₀ is the resistance at temperature T₀.
  • R is the resistance at temperature T.
  • α is the temperature coefficient of resistance.

All resistance values must be expressed in the same unit.

Q4. Find the magnetic force on a straight current-carrying conductor placed in a uniform magnetic field.

Answer:

The magnetic force is:

F = BIl sin θ

Here:

  • B is the magnetic field.
  • I is the current.
  • l is the conductor’s length in the field.
  • θ is the angle between current and magnetic field.

If the conductor is perpendicular to the field:

F = BIl

The direction follows Fleming’s left-hand rule.

Q5. Distinguish between diamagnetic, paramagnetic and ferromagnetic materials.

Answer:

Property Diamagnetic Paramagnetic Ferromagnetic
Response to field Weakly repelled Weakly attracted Strongly attracted
Magnetic susceptibility Small and negative Small and positive Large and positive
Relative permeability Slightly below 1 Slightly above 1 Much greater than 1
Magnetisation Opposite to field Along the field Strongly along the field

Ferromagnetic materials may retain magnetisation after the external field is removed.

Q6. A small loop is placed inside a long solenoid. How is the induced emf found when the solenoid current changes?

Answer:

The magnetic field inside a long solenoid is:

B = μ₀nI

Magnetic flux through a loop of area A is:

ΦB = BA = μ₀nIA

Using Faraday’s law:

ε = −dΦB/dt

Therefore:

ε = −μ₀nA(dI/dt)

The negative sign represents Lenz’s law. The induced current opposes the change producing it.

Q7. Derive the resonant frequency of a series LCR circuit.

Answer:

At resonance, inductive reactance equals capacitive reactance:

XL = XC

Therefore:

ωL = 1/ωC

ω² = 1/LC

Hence:

ω₀ = 1/√LC

Since ω₀ = 2πf₀:

f₀ = 1/(2π√LC)

At resonance, the impedance becomes Z = R and the current reaches its maximum value.

Q8. The magnetic-field amplitude of an electromagnetic wave is B₀. Find its electric-field amplitude.

Answer:

For an electromagnetic wave travelling in vacuum:

E₀/B₀ = c

Therefore:

E₀ = cB₀

Here, c = 3 × 10⁸ m/s.

The electric and magnetic fields are mutually perpendicular. Both fields are also perpendicular to the direction of wave propagation.

Q9. State the lens formula and explain the Cartesian sign convention used with it.

Answer:

The thin-lens formula is:

1/f = 1/v − 1/u

Here:

  • f is the focal length.
  • v is the image distance.
  • u is the object distance.

All distances are measured from the optical centre. Distances measured in the direction of incident light are positive, while those measured opposite are negative.

Q10. In Young’s double-slit experiment, how does fringe width depend on wavelength, screen distance and slit separation?

Answer:

The fringe width is:

β = λD/d

Here:

  • λ is the wavelength.
  • D is the distance between the slits and screen.
  • d is the slit separation.

Fringe width increases with wavelength and screen distance. It decreases when slit separation increases.

Q11. State Einstein’s photoelectric equation and explain the threshold frequency.

Answer:

Einstein’s photoelectric equation is:

hν = ϕ + Kmax

Since Kmax = eV₀:

hν = ϕ + eV₀

The threshold frequency ν₀ is the minimum frequency needed for photoelectric emission.

ϕ = hν₀

Light below the threshold frequency cannot eject electrons, even when its intensity is increased.

Q12. Write Bohr’s expression for the energy of an electron in the nth orbit of hydrogen.

Answer:

The energy in the nth orbit is:

En = −13.6/n² eV

The negative sign shows that the electron is bound to the nucleus.

For a transition from an initial orbit ni to a final orbit nf:

hν = Ei − Ef

Emission occurs when the electron moves to a lower energy level. Absorption occurs during a transition to a higher level.

Q13. How are mass defect and nuclear binding energy calculated?

Answer:

For a nucleus containing Z protons and N neutrons:

Δm = Zmp + Nmn − Mnucleus

The binding energy is:

B.E. = Δmc²

When mass defect is measured in atomic mass units:

B.E. = Δm × 931.5 MeV

Binding energy per nucleon is:

B.E. per nucleon = Total binding energy/A

A larger value generally indicates greater nuclear stability.

Q14. Explain how a p-n junction diode works as a rectifier.

Answer:

A p-n junction diode allows significant current during forward bias and blocks most current during reverse bias.

In a half-wave rectifier, the diode conducts during one half of the alternating input cycle. It blocks the other half.

The output is pulsating direct current. A filter circuit can reduce the variations and produce a smoother output.

Useful Links for CBSE Class 12 Physics Important Questions

Section Useful Links
Chapter Questions Important Questions Class 12 Physics Chapter 1
Chapter Questions Important Questions Class 12 Physics Chapter 2
Chapter Questions Important Questions Class 12 Physics Chapter 3
NCERT Solutions NCERT Solutions for Class 12 Physics
Revision Notes CBSE Class 12 Physics Revision Notes
Sample Papers CBSE Sample Papers for Class 12 Physics
NCERT Books NCERT Books for Class 12 Physics

FAQs (Frequently Asked Questions)

Write the given values, required quantity and relevant formula. Convert every value into SI units before substitution. Show the calculation and end with the correct unit and direction where required.

Derivations involving ray optics, optical instruments, electric fields, magnetic fields, generators and transformers are clearer with labelled diagrams. Draw only the elements required for the derivation.

Write the Cartesian sign convention before substituting values. Check the directions of the object, image, focus and incident light. Do not decide signs only from whether a lens or mirror is converging.

Keep extra digits during intermediate steps. Round the final result according to the precision of the supplied values. Early rounding can produce a noticeable error in multi-step numericals.

List the known and unknown quantities with their units. Identify the governing chapter principle, such as conservation, induction or refraction. Then select an equation containing the required quantity and the available variables.