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Thursday, October 2, 2025

Revision 2 Check List Physics

DISPLACEMENT CURRENT

Concept & Applications
  • Describe briefly how the concept of displacement current is explained through charging/discharging of a capacitor in an electric circuit.
  • How is displacement current produced between the plates of a parallel plate capacitor during charging?
  • Distinguish between displacement current and conduction current.
  • Show that the displacement current inside a capacitor is the same as the current charging it (AC source, plate area A, separation d).
  • Explain using Ampere–Maxwell law why current flows through a capacitor when being charged by a battery. Write the displacement current in terms of rate of change of electric flux.
  • Why does current not flow in steady state in a capacitor connected across a DC battery? Explain momentary current during charging/discharging.
  • Write Maxwell’s generalization of Ampere’s circuital law and show that i = ε₀ dΦE/dt during charging of capacitor.

ELECTROMAGNETIC WAVES

Production & Nature
  • How does an oscillating charge produce electromagnetic waves?
  • Sketch a schematic diagram depicting oscillating electric and magnetic fields of an EM wave propagating along +z direction.
  • How is the frequency of EM waves related to the frequency of the oscillating charge?
  • Directions of electric and magnetic field vectors relative to each other and propagation.
  • Express the velocity of propagation in terms of peak values of electric and magnetic fields.
  • Prove that average energy density of electric field equals that of magnetic field.
  • Show, by example, how EM waves carry energy and momentum.
  • Determine propagation and magnetic field directions for E = E₀ sin(ωt + kz).
  • Write two characteristics of electromagnetic waves.
  • Explain why a galvanometer shows momentary deflection during charging/discharging of a capacitor.
  • Explain production of microwaves and why their frequency matches resonant frequency of water molecules in ovens.
  • Name types of EM radiation for (i) cancer treatment, (ii) tanning, (iii) maintaining Earth’s warmth, and method of producing any one.
  • Case-based conceptual questions (brain tumor, values, radioisotopes, gamma-rays, treatment).

ELECTROMAGNETIC SPECTRUM

Waves & Applications
  • Why are infrared waves referred to as heat waves?
  • Name EM radiation also called heat waves.
  • Identify EM waves for (i) killing germs in water purifiers, (ii) eye surgery, (iii) radar systems; write one source and one use each.
  • Identify EM waves with minimum wavelength and minimum frequency; write one use of each.
  • Distinguish gamma rays and radio waves in origin and application.
  • Identify EM spectrum parts used in radar systems and eye surgery; write frequency ranges.
  • If Earth had no atmosphere, would surface temperature be higher or lower? Explain.
  • Explain how EM waves exert pressure on a surface.
  • Explain how microwave ovens heat food containing water molecules.
  • Arrange EM waves in ascending order of frequency: gamma rays, microwaves, infrared, ultraviolet.

MAGNETISM & MATTER

Fundamentals
  • State Gauss’s law in magnetism. How is it different from Gauss’s law in electrostatics and why?
  • Define magnetic dipole moment. Is it a scalar or vector quantity? Give its SI unit.
  • Derive an expression for the potential energy of a magnetic dipole in a uniform magnetic field at angle θ. When is it in stable and unstable equilibrium?
  • Show that a current-carrying solenoid behaves like a small bar magnet and compare its axial field with that of a bar magnet.
  • Explain the SHM of a freely suspended magnetic dipole in a uniform magnetic field and derive the time period T = 2π√(I/mB).
  • Deduce the expression for the magnetic dipole moment of an electron orbiting around the nucleus.
Magnetic Field Lines & Properties
  • Draw magnetic field lines due to a circular loop carrying current. Show it acts as a bar magnet with m = IA.
  • Write four important properties of magnetic field lines due to a bar magnet.
  • Why can’t two magnetic field lines intersect each other?
  • Why do magnetic field lines form continuous closed loops?
  • Depict the field-line pattern of a current-carrying solenoid. How do these lines differ from an electric dipole?
Magnetism in Materials
  • Define magnetising field, magnetic induction, intensity of magnetisation, magnetising field intensity, magnetic permeability, relative permeability, and magnetic susceptibility. Write relations among them.
  • Describe properties of diamagnetic, paramagnetic, and ferromagnetic substances.
  • Describe diamagnetism in superconducting metals.
  • Draw field lines when (i) diamagnetic, (ii) paramagnetic substances are placed in an external field. Which property distinguishes this behaviour?
  • Show diagrammatically field lines in paramagnetic and diamagnetic materials. Explain.
  • Explain the basic difference between atom and molecule of diamagnetic vs paramagnetic materials.
  • Why are elements with even atomic numbers more likely to be diamagnetic?
  • Distinguish paramagnetic vs diamagnetic, and diamagnetic vs ferromagnetic in terms of susceptibility and behaviour in non-uniform fields.
Comparisons & Applications
  • Distinguish properties of dia-, para-, and ferro-magnetic substances (susceptibility, permeability). Give one example for each.
  • Draw and explain modifications in field lines for Nickel, Antimony, and Aluminium in a uniform magnetic field.
  • Write three points of difference between para-, dia-, and ferro-magnetic materials with examples.
  • Define magnetic susceptibility. Name one element with positive and one with negative susceptibility. What does negative susceptibility signify?
  • Identify nature and susceptibility of materials given relative permeability or susceptibility values.
  • Draw modifications in magnetic field pattern for paramagnetic and diamagnetic bars placed in uniform field.
  • Explain behaviour of diamagnetic material when cooled and why paramagnetic sample shows greater magnetisation when cooled.
  • Discuss temperature dependence of susceptibility for dia-, para-, and ferromagnetic materials.
  • State Curie’s law and its modification for ferromagnetic substances.

WAVE OPTICS

Huygens’ Principle
  • Define wavefront. How is it different from a ray?
  • State Huygens’ principle.
  • Depict wavefront shape for light diverging from a point source.
  • Depict wavefront shape for light emerging from a convex lens with point source at focus.
  • Show how plane wavefront traverses through a convex lens and focuses.
  • Use Huygens’ construction to show plane wave reflection and verify law of reflection.
  • Use Huygens’ principle to obtain law of refraction from rarer to denser and denser to rarer medium.
  • Explain why reflected and refracted light have the same frequency.
  • Explain effect of decreased speed in denser medium on energy of light.
Interference of Waves
  • State conditions for coherent sources and why coherence is necessary for interference.
  • Show that resultant intensity of two coherent waves depends on phase difference. Obtain conditions for constructive and destructive interference.
  • In Young’s double slit experiment, explain formation of bright and dark fringes and factors affecting fringe width.
  • Explain effects on interference fringes when (i) slit separation decreased, (ii) width of source slit increased, (iii) monochromatic source replaced by white light.
  • Explain effect on fringe width if Young’s experiment is immersed in water.
Diffraction
  • Use Huygens’ principle to explain formation of diffraction pattern from a single slit.
  • Explain diffraction pattern formation using secondary wavelets on a screen.
  • Write three features distinguishing interference fringes and single slit diffraction pattern.
  • Explain why secondary maxima become weaker as order increases.
  • Explain effect of slit width, screen distance, and wavelength on angular width of central maximum.
  • Explain bright spot formation at center of shadow of a tiny circular obstacle.

ATOMS

Alpha Particle Scattering & Rutherford’s Nuclear Model
  • State assumptions of Rutherford model. Why cannot it account for atomic stability?
  • Draw Geiger–Marsden experiment setup and explain estimation of nuclear size.
  • Explain why few α-particles scatter at angles > 90°. Give two conclusions about atomic structure.
  • Write two limitations of Rutherford nuclear model.
  • Derive expression for total energy of electron in hydrogen atom. Explain significance of negative energy.
Bohr Model of Hydrogen Atom
  • Write two limitations of Rutherford model and explain Bohr's improvements.
  • State postulates of Bohr’s hydrogen atom model.
  • Write mathematical forms of three postulates of Bohr's theory.
  • Derive radius of nth orbit and Bohr’s radius.
  • Show circumference of nth orbit = n × de Broglie wavelength.
  • How is necessary centripetal force provided for electron?
  • Derive total energy expression; show K = –2U.
  • Derive speed and time period of electron in nth orbit. Show time period ∝ n³.
  • State Bohr postulate for emitted photon frequency. Derive expression for transition ni → nf.
  • Show radius ∝ n² and total energy ∝ 1/n².
  • Derive magnetic field at nucleus due to electron in ground state orbit.
Hydrogen Spectral Series
  • Identify shortest and longest wavelengths in Lyman, Balmer, Paschen, Brackett & Pfund series and spectral regions.
  • Maximum number of spectral lines emitted in third excited state.
  • Conditions for obtaining Hα line in emission spectrum.
  • Explain how electron transitions produce spectral series in hydrogen.