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🏠 Home 📘 Core Concepts 🔢 Formulas 🌀 Flux & EMI 🧩 Problems 🔗 Interlinking 📊 PYQ Analysis 🧠 JEE Advanced ✏️ Practice 🎯 Strategy ⚡ Quick Revision
✏️ Practice Section

Practice Zone — 3 Difficulty Levels

Easy (CBSE) → Moderate (NEET/JEE Main) → Advanced (JEE Advanced). Click options to reveal answers instantly. Track your score.

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📗 Set 1 — Easy (CBSE / NEET Basic)
5 questions • Foundational concepts
Easy
Q1
The SI unit of magnetic flux is:
A
Tesla (T)
B
Weber (Wb)
C
Henry (H)
D
Volt (V)
Weber (Wb) = T·m² = V·s. Tesla is unit of magnetic field B. Henry is inductance. Volt is EMF.
Q2
According to Faraday's law, the induced EMF in a coil is proportional to:
A
Magnetic flux through the coil
B
Rate of change of magnetic flux
C
Strength of the magnetic field
D
Number of field lines passing through
ε = −NdΦ/dt. EMF depends on RATE OF CHANGE (dΦ/dt), not the flux itself. Static flux = no EMF.
Q3
A bar magnet is held stationary inside a closed coil. The induced current is:
A
Maximum
B
Zero
C
Proportional to field strength
D
Proportional to coil resistance
Zero! Static magnet → constant flux → dΦ/dt = 0 → ε = 0 → I = 0. The most common EMI conceptual trap.
Q4
The induced charge through a circuit when flux changes from Φ₁ to Φ₂ with N turns and resistance R is:
A
N(Φ₂ − Φ₁) × Δt / R
B
N(Φ₂ − Φ₁) / R
C
R × N(Φ₂ − Φ₁)
D
N²(Φ₂ − Φ₁) / R
q = NΔΦ/R. Note: No time (Δt) in this formula. Induced charge is INDEPENDENT of time taken for flux change.
Q5
Self-inductance of a solenoid is doubled if (keeping all else constant):
A
Current is doubled
B
Length is doubled
C
Number of turns is increased by √2 times
D
Radius is doubled
L = μ₀N²A/l. L ∝ N². To double L, N must increase by √2 (since (√2)² = 2). L does not depend on current.
📙 Set 2 — Moderate (NEET / JEE Main)
5 questions • Application & calculation
Medium
Q6
A coil of 50 turns has flux changing from 0.04 Wb to 0.10 Wb in 0.06 s. The average induced EMF is:
A
3 V
B
10 V
C
50 V
D
100 V
ε = N × |ΔΦ/Δt| = 50 × (0.10−0.04)/0.06 = 50 × 0.06/0.06 = 50 × 1 = 50 V
Q7
A rod of length 0.8 m moves with velocity 5 m/s perpendicular to B = 2 T. The motional EMF is:
A
4 V
B
10 V
C
8 V
D
16 V
ε = BLv = 2 × 0.8 × 5 = 8 V
Q8
A solenoid (L = 5 mH) carries current 2 A. The energy stored in its magnetic field is:
A
20 mJ
B
5 mJ
C
10 mJ
D
2.5 mJ
U = ½LI² = ½ × 5×10⁻³ × 4 = 10 × 10⁻³ J = 10 mJ
Q9
A coil in uniform B rotates with ω = 100 rad/s. N = 50, A = 0.04 m², B = 0.5 T. Peak EMF is:
A
50 V
B
100 V
C
200 V
D
25 V
ε₀ = NBAω = 50 × 0.5 × 0.04 × 100 = 50 × 2 = 100 V
Q10
When a rod (L=1m, B=2T, v=3m/s) slides on rails with R=6Ω, the opposing force is:
A
6 N
B
2 N
C
12 N
D
4 N
F = B²L²v/R = 4×1×3/6 = 12/6 = 2 N. Or: ε=BLv=6V, I=6/6=1A, F=BIL=2×1×1=2N
📕 Set 3 — Advanced (JEE Advanced Level)
5 questions • Multi-concept, analytical
Hard JEE Adv
Q11
A rod of length L rotates with ω about one end in uniform B perpendicular to the plane. The EMF between the center and the free end is:
A
½BωL²
B
⅛BωL²
C
3BωL²/8
D
¼BωL²
EMF of full rod = ½BωL². EMF from pivot to center (length L/2): ε₁ = ½Bω(L/2)² = BωL²/8. EMF from center to end: ε₂ = ½BωL² − BωL²/8 = 4BωL²/8 − BωL²/8 = 3BωL²/8
Q12
Two inductors L₁ and L₂ are connected in series with mutual inductance M (opposing). The effective inductance is:
A
L₁ + L₂ + 2M
B
L₁ + L₂ − 2M
C
L₁ + L₂
D
L₁ + L₂ + M
Series with opposing mutual coupling: L_eff = L₁ + L₂ − 2M. Aiding: L₁ + L₂ + 2M. The ±2M term comes from the mutual EMF contributions when current flows through both coils.
Q13
A rod of mass m on rails (L, B ⊥ plane) is released from rest. If track resistance is R, the time constant for velocity build-up is:
A
L/R
B
mR/B²L²
C
mB²L²/R
D
mR/BL
From the differential equation: m(dv/dt) + (B²L²/R)v = mg. Time constant τ = m/(B²L²/R) = mR/B²L². Same form as RC circuit charging τ = RC.
Q14
In an LC circuit (L=4H, C=1μF), if maximum charge on capacitor is Q₀ = 2×10⁻³ C, the maximum current is:
A
1 A
B
0.5 A
C
2 A
D
0.25 A
I_max = Q₀/√(LC) = Q₀ × ω = (2×10⁻³)/√(4×10⁻⁶) = (2×10⁻³)/(2×10⁻³) = 1 A. Or: energy conservation ½LI²_max = Q₀²/2C → I_max = Q₀/√(LC)
Q15
Two rods (each mass m, resistance r) on resistanceless rails in field B (separation L). Rod A moves at v₀, B at rest. As t→∞, the total energy dissipated as heat is:
A
½mv₀²
B
¼mv₀²
C
mv₀²
D
⅛mv₀²
Both rods reach v_f = v₀/2 (momentum conservation). Initial KE = ½mv₀². Final KE = 2 × ½m(v₀/2)² = ¼mv₀². Heat = ½mv₀² − ¼mv₀² = ¼mv₀²
🎯 After Practice — Review Protocol
Score ≥ 80%: Ready for next difficulty level. Move to exam strategy.
Score 60–79%: Revisit specific topics in Core Concepts. Identify which questions you got wrong and which concept was involved.
Score < 60%: Return to Core Concepts and Formulas pages before attempting practice again. Don't rush difficulty levels.
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