WavesNEET Physics · Class 11 · NCERT Chapter 14

Medium Weightage
4 questions / 10 years
NCERT Class 11 · Chapter 14

Complete NEET prep for Waves: transverse and longitudinal waves, the wave equation, speed of waves on strings and in air, superposition, standing waves on strings and in pipes, beats, Doppler effect. NCERT-aligned notes, 30+ PYQs and live interactive widgets. Built for NEET 2027.

What you'll learn

Mechanical wave types: transverse vs longitudinal

The wave equation y = A sin(omega t minus k x) and what each symbol means

Wavelength, period, frequency, wave number, angular frequency, and how they connect

Speed of a wave on a string: v = square root of T over mu

Speed of sound in a medium and the Newton-Laplace correction

Principle of superposition and the resulting interference

Standing waves on a stretched string with both ends fixed

Standing waves in open and closed pipes, harmonics and overtones

Beats: when two close frequencies overlap

Doppler effect for sound: moving source, moving observer, both moving

Five worked NEET problems on every type of question

Recent NEET appearances

20 questions from Waves across the last 5 NEET papers.

NEET 2024

4

questions

NEET 2023

4

questions

NEET 2022

4

questions

NEET 2021

4

questions

NEET 2020

4

questions

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Frequently asked questions

You can expect 1 to 2 questions from Waves in NEET 2027. The chapter has high PYQ frequency. Wave speed on a string, frequency of standing waves on strings and in pipes, beats and Doppler effect are the favourites.

A traveling wave moving in the positive x direction is y of x and t equals A sin(omega t minus k x), where A is the amplitude, omega is the angular frequency 2 pi f, and k is the wave number 2 pi over lambda. Wave speed v equals omega over k equals f times lambda.

v equals the square root of T over mu, where T is the tension in the string and mu is the linear mass density (mass per unit length, in kg per metre). NEET problems often vary T or change the string and ask how speed changes.

Newton gave v equals square root of B over rho, with B the bulk modulus (isothermal). Laplace corrected this to use the adiabatic bulk modulus, giving v equals square root of gamma P over rho, since the rapid compression in a sound wave is closer to adiabatic than isothermal. For air at 0 degrees C this gives 332 m per s, matching observation.

When two or more waves overlap in a medium, the resulting displacement at every point is the algebraic sum of the displacements due to each individual wave. This single rule explains interference, beats and standing waves.

A standing wave forms when two waves of the same frequency and amplitude travel in opposite directions and superpose. The result has fixed nodes (zero displacement) and antinodes (maximum displacement) that do not propagate. On a string fixed at both ends of length L, allowed wavelengths are lambda_n equals 2 L over n; allowed frequencies are f_n equals n v over (2 L) for n equals 1, 2, 3, ...

When source and observer are moving relative to each other, the observed frequency f_obs differs from the emitted frequency f. For sound: f_obs equals f times (v plus minus v_o) over (v plus minus v_s), with appropriate sign conventions. The frequency goes UP when source and observer approach each other and DOWN when they move apart.

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