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Chapter 14 of 30
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Wave Phenomena

NIOS · Class 12 · Physics

Flashcards for Wave Phenomena — NIOS Class 12 Physics. Quick Q&A cards covering key concepts, definitions, and formulas.

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Card 1Wave Propagation

State the relation v = νλ and explain each term with its SI unit.

Answer

Formula: v = νλ Where: • v = velocity (speed) of the wave in m/s • ν = frequency of the wave in Hz (s⁻¹) • λ = wavelength in metres (m) Physical meaning: The wave travels a distance of one wavelengt

Card 2Wave Propagation

A progressive harmonic wave is given by y = 10⁻⁴ sin(100πt − 0.1πx). Find its (i) frequency, (ii) wavelength, and (iii) wave velocity. (y and x in metres)

Answer

Step 1 — Compare with standard equation y = A sin(2πt/T − 2πx/λ): Given: y = 10⁻⁴ sin(100πt − 0.1πx) (i) Finding frequency: 2πν = 100π → ν = 50 Hz ✓ (ii) Finding wavelength: 2π/λ = 0.1π → λ = 2/0.1

Card 3Wave Propagation

What is the propagation constant k? Write its formula, unit, and physical meaning.

Answer

Propagation Constant (k): Formula: k = 2π/λ Unit: rad/m (radians per metre) Physical meaning: k represents the phase change per unit distance (per metre) as the wave travels through the medium. Re

Card 4Wave Propagation

Write the general equation of a simple harmonic wave travelling along the positive x-axis and explain each term.

Answer

General Equation: y(x, t) = a sin(ωt − kx) Where: • y = displacement of particle at position x at time t (in m) • a = amplitude (maximum displacement) in m • ω = 2πν = angular frequency in rad/s • k

Card 5Wave Propagation

Differentiate between transverse and longitudinal waves. Give one example of each.

Answer

Transverse Waves: • Particle displacement is PERPENDICULAR to direction of propagation • Appear as crests and troughs • Travel only in SOLIDS or on surface of liquids • Example: Light waves, waves on

Card 6Velocity of Sound

Write Newton's formula for the velocity of sound in a gas. Calculate the speed of sound in air at STP using Newton's formula. (P = 1.01 × 10⁵ N/m², ρ = 1.29 kg/m³)

Answer

Newton's Formula: v = √(P/ρ) Assumption: Compression and rarefaction during sound propagation are ISOTHERMAL (constant temperature). Calculation at STP: Given: P = 1.01 × 10⁵ N/m², ρ = 1.29 kg/m³ v

Card 7Velocity of Sound

What is Laplace's correction? Write the corrected formula and verify it for air at STP.

Answer

Laplace's Correction: Laplace argued that sound propagation in air is ADIABATIC (not isothermal) because: 1. Air is a poor conductor of heat 2. Compressions/rarefactions happen too rapidly for heat ex

Card 8Velocity of Sound

At what temperature is the speed of sound in air DOUBLE its value at STP (273 K)?

Answer

Key Formula: v ∝ √T (from v = √(γRT/m)) Given: v' = 2v₀, T₀ = 273 K, find T Step 1 — Using the proportionality: v'/v₀ = √(T/T₀) Step 2 — Substitute: 2 = √(T/273) Step 3 — Square both sides: 4 = T/

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What are the important topics in Wave Phenomena for NIOS Class 12 Physics?
Key topics in Wave Phenomena include Wave Phenomena — Complete Chapter Mind Map, Wave Phenomena - Complete Chapter Mind Map, Mind map showing all major topics covered in the Wave Phenomena chapter. These are the concepts NIOS Class 12 examiners draw on most — study them first, then practise related questions.
How to score full marks in Wave Phenomena — NIOS Class 12 Physics?
Understand the core concepts first, then work through the 45 practice questions available for this chapter. Revise formulas and definitions regularly, and use flashcards for quick recall before the exam.
How many flashcards are available for Wave Phenomena?
There are 40 flashcards for Wave Phenomena covering key definitions, formulas, and concepts. Use them daily for 10–15 minutes for best results.

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