Electromagnetic Waves is a crucial chapter of Class 12 Physics that explains the propagation of electric and magnetic fields through space as waves. This chapter connects electrodynamics with wave theory and forms the basis for modern communication systems, radio, TV, and wireless technologies.
For JEE Main, this chapter is important because it deals with Maxwell’s equations, wave equations, speed of electromagnetic waves, spectrum, and energy transport, which frequently appear in conceptual, derivation-based, and numerical questions.
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STD 11 |
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1 |
Units , Dimensions & Measurement |
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2 |
Motion In Straight Line |
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3.1 |
Vectors |
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3.2 |
Motion In Plane |
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4.1 |
Newtons Laws Of Motion |
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4.2 |
Friction |
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5 |
Work , Energy , Power & Collision |
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6 |
System Of Particles & Rotational Motion |
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Gravitation |
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8 |
Mechanical Properties Of Solids |
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9.1 |
Fluid Mechanics |
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9.2 |
Surface Tension |
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10.1 |
Thermonetry , Thermal Expansion & Calorimetry |
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10.2 |
Transmission Of Heat |
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11 |
Thermodynamics |
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12 |
Kinetic Theory Of Gases |
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13 |
Oscillations |
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14 |
Waves & Sound |
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Electric Charges & Fields |
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Electric Potential & Capacitance |
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Current Electricity |
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Moving Charges & Magnetism |
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Magnetism & Matter |
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Electromagnetic Induction |
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7 |
Alternating Current |
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8 |
Electromagnetic Waves |
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Ray Optics & Optical Instruments |
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Wave Optics |
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11 |
Dual Nature Of Radiation & Matter |
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12 |
Atoms |
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Nuclei |
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Semicondutor Electronics |
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Universe |
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Communication |
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Studying Electromagnetic Waves helps students:
Understand how changing electric and magnetic fields produce waves
Derive and apply the wave equation for electromagnetic waves
Calculate speed, wavelength, and frequency of EM waves
Learn about the electromagnetic spectrum and its applications
JEE Main often tests conceptual understanding, derivations, and numerical problems, making this chapter a high-scoring topic.
Maxwell’s equations are the foundation of electromagnetism and describe how electric and magnetic fields interact:
Gauss’s Law for Electricity: ∇·E = ρ / ε₀
Electric flux through a closed surface is proportional to the enclosed charge.
Gauss’s Law for Magnetism: ∇·B = 0
No magnetic monopoles exist; net magnetic flux through a closed surface is zero.
Faraday’s Law of Induction: ∇×E = − ∂B/∂t
Time-varying magnetic field induces electric field.
Ampère-Maxwell Law: ∇×B = μ₀ J + μ₀ ε₀ ∂E/∂t
Time-varying electric field and currents produce magnetic field.
Applications in JEE Main:
Deriving wave equation for electromagnetic waves
Understanding propagation of fields in space
From Maxwell’s equations, in free space:
∂²E/∂x² = μ₀ ε₀ ∂²E/∂t²
∂²B/∂x² = μ₀ ε₀ ∂²B/∂t²
Wave propagates at speed: c = 1 / √(μ₀ ε₀) ≈ 3 × 10⁸ m/s
E and B fields are perpendicular to each other and to the direction of propagation
Electromagnetic waves are transverse waves
Applications in JEE Main:
EM wave velocity calculation
Relation between E and B fields
Energy transport by EM waves
Transverse Nature: E ⊥ B ⊥ direction of propagation
Energy Transport: Energy flux = Poynting vector S = E × B / μ₀
No Medium Required: EM waves propagate in vacuum
Frequency and Wavelength: v = f λ
Applications:
Radiation energy calculations
Poynting vector in power transmission problems
Range of all EM waves from low-frequency radio waves to high-frequency gamma rays
Classification:
Radio waves: Communication, broadcasting
Microwaves: Radar, cooking
Infrared: Remote controls, thermal imaging
Visible light: Vision, photography
Ultraviolet: Sterilization, fluorescence
X-rays: Medical imaging, industrial inspection
Gamma rays: Nuclear decay, medical therapy
Applications in JEE Main:
Understanding frequency and wavelength relationships
Conceptual questions on wave properties and applications
Energy density u = (ε₀ E² + B² / μ₀) / 2
Momentum density = u / c
Radiation pressure: P = u (for perfect absorption), 2u (for perfect reflection)
Applications:
Energy transport in EM waves
Radiation pressure on surfaces (solar sails, lasers)
Restricting vibration direction of electric field
Polarized filters and applications in optics and communication
Methods: Polaroids, reflection, scattering
Applications in JEE Main:
Conceptual questions on transverse nature and polarization
Radio, TV, and mobile communication
Microwave ovens and radar technology
Infrared remote control
X-rays in medical imaging
Gamma rays in cancer therapy
Solar energy and wireless power transfer
Understanding real-life applications helps students visualize and solve JEE Main EM wave problems effectively.
Wave velocity, frequency, and wavelength calculations
Relation between E and B fields in EM waves
Energy and power transmitted by EM waves
Radiation pressure and Poynting vector problems
EM spectrum classification and application-based questions
JEE Main numericals often combine wave equations, energy transport, and spectrum-related concepts.
Forgetting the perpendicular nature of E, B, and propagation direction
Using incorrect formula for wave speed in vacuum
Confusing EM waves with mechanical waves
Miscalculating energy or momentum density
Forgetting units of frequency, wavelength, and Poynting vector
Avoiding these mistakes ensures accuracy and confidence in solving JEE Main problems.
1–2 questions per exam
Mix of conceptual, derivation-based, and numerical problems
Moderate difficulty but high scoring for students who understand theory
Memorize Maxwell’s equations, wave equations, and EM wave speed formula
Solve numericals on E-B relation, energy density, Poynting vector, and radiation pressure
Practice EM spectrum and wave property-based questions
Draw diagrams showing E, B, and propagation vectors
Understand applications in daily life and engineering
Regular practice ensures speed, accuracy, and conceptual clarity.
Studentbro.in provides:
Step-by-step explanations for Maxwell’s equations and EM wave derivation
Solved examples on energy transport, wave speed, and spectrum applications
Conceptual clarity for JEE Main-level numerical and derivation problems
Chapter-wise preparation for effective exam learning
This ensures students can tackle both conceptual and numerical EM wave problems efficiently.