Magnetism and Matter is a crucial chapter of Class 12 Physics that explains how materials respond to magnetic fields. It explores the magnetic properties of different materials, magnetization, magnetic susceptibility, and Earth’s magnetic field.
For JEE Main, this chapter is important because it links magnetic behavior of materials with applied fields, which often 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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STD 12 |
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Electric Charges & Fields |
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2 |
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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9 |
Ray Optics & Optical Instruments |
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10 |
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 Magnetism and Matter helps students:
Understand magnetic properties of materials
Calculate magnetization, magnetic intensity, and magnetic susceptibility
Analyze behavior of diamagnetic, paramagnetic, and ferromagnetic materials
Learn about hysteresis, magnetic domains, and Earth’s magnetism
JEE Main often tests conceptual understanding, derivations, and numerical problems, making this chapter a high-yield topic.
Magnetization (M): Magnetic moment per unit volume
M = Σ μ / V
Magnetic intensity (H): Field produced by external current
Magnetic induction (B): Total field inside material
B = μ₀ (H + M)
Magnetic susceptibility (χ): χ = M / H
Magnetic permeability (μ): μ = μ₀ (1 + χ)
Applications in JEE Main:
Calculating B, H, and M for materials
Determining susceptibility and permeability for different substances
Diamagnetic Materials
No permanent magnetic moment
Induced magnetization opposite to applied field
χ < 0, weakly repelled by magnetic field
Examples: Bismuth, Copper, Silver
Paramagnetic Materials
Permanent magnetic moment, randomly oriented
Magnetization along applied field
χ > 0, weakly attracted by magnetic field
Examples: Aluminum, Platinum
Ferromagnetic Materials
Permanent magnetic moment, spontaneous alignment in domains
Strongly attracted by magnetic field
χ ≫ 1, exhibits hysteresis
Examples: Iron, Nickel, Cobalt
Applications in JEE Main:
Classification questions
Magnetic susceptibility and domain-related problems
Magnetization does not vanish immediately when applied field is removed
Hysteresis loop: Graph of B vs H
Coercivity: Field required to reduce magnetization to zero
Retentivity: Residual magnetization when field removed
Energy loss: Area of hysteresis loop
Applications:
Transformer core design
Magnetic memory devices
Minimizing energy loss in AC circuits
Ferromagnetic materials consist of small regions (domains) with aligned magnetic moments
Net magnetization arises when domains align under external field
Explains saturation magnetization and hysteresis
Applications in JEE Main:
Numerical problems on domain alignment
Conceptual questions on magnetization saturation
Earth behaves like a giant magnet
Magnetic field at a point: B = μ₀ (H + M)
Components of Earth’s field:
Horizontal component (H)
Vertical component (V)
Angle of dip (δ)
Horizontal component can be measured using tangent galvanometer
Total field: B = √(H² + V²)
Applications:
Determining horizontal and total magnetic field
Compass orientation and navigation
Magnetic declination and dip calculations
Changing magnetic field in a material induces eddy currents
Lenz’s law: Induced currents oppose change in flux
Applications:
Induction heating
Magnetic braking
Power transformers
Magnetic storage devices: Hard disks, tapes
Electric motors and transformers
Magnetic shielding in laboratories
Compasses and navigation
Magnetic levitation trains
Understanding real-life applications helps students visualize and solve JEE Main magnetism problems effectively.
Magnetization, susceptibility, and magnetic induction calculations
Diamagnetic, paramagnetic, and ferromagnetic behavior questions
Hysteresis loop interpretation and energy loss calculations
Earth's magnetic field components, dip, and declination problems
Numerical problems on domains and induced magnetization
JEE Main numericals often combine magnetization, susceptibility, and B-H relations.
Confusing diamagnetic, paramagnetic, and ferromagnetic materials
Using wrong formula for magnetic induction: B = μ₀(H + M)
Ignoring units of susceptibility (dimensionless)
Misinterpreting hysteresis loop (coercivity and retentivity)
Neglecting Earth's magnetic components in numerical calculations
Avoiding these mistakes ensures accuracy and confidence in solving JEE Main problems.
1–3 questions per exam
Mix of conceptual, derivation-based, and numerical problems
Moderate difficulty but high scoring for students who understand theory
Memorize formulas for B, H, M, χ, μ, and Earth’s field
Solve numericals on susceptibility, permeability, and magnetization
Practice interpretation of hysteresis loops
Understand classification and behavior of magnetic materials
Draw diagrams for domains, magnetization vectors, and B-H curves
Regular practice ensures speed, accuracy, and conceptual clarity.
Studentbro.in provides:
Step-by-step explanations for magnetization, susceptibility, and hysteresis
Solved examples on Earth’s magnetism and material properties
Conceptual clarity for JEE Main-level numerical and derivation problems