EASY
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In a stretch string, two waves of the same amplitude, each of 5.0 mmtravel in the same direction. The phase difference between the waves is 60° and they interfere with each other. Find the amplitude of the resultant wave

Important Questions on Waves

EASY

The equations of two waves are given by :

y1=5sin2πx-vt cm

y2=3sin2πx-vt+1.5 cm

These waves are simultaneously passing through a string. The amplitude of the resulting wave is :

EASY
Two waves of the same kind and of the same amplitude A superpose at a point with a phase difference of φ between them. Find the resultant amplitude (R).
MEDIUM
The sources of sound A and B produce a wave of 350 Hz in same phase. A particle P is vibrating under an influence of these two waves. If the amplitudes at P produced by the two waves is 0.3 mm and 0.4 mm, the resultant amplitude of the point P will be, when AP-BP=25 cm and the velocity of sound is 350 m s-1.
EASY
Two simple harmonic waves having equal amplitudes of 8 cm and equal frequency of 10 Hz are moving along the same direction. The resultant amplitude is also 8 cm. The phase difference between the individual waves is _____ degree.
EASY
Two harmonic travelling waves are described by the equations y1=asinkx-ωt and y2=asin-kx+ωt+ϕ The amplitude of the superposed wave is
EASY
Two waves executing simple harmonic motion travelling in the same direction with same amplitude and frequency are superimposed. The resultant amplitude is equal to the 3 times of amplitude of individual motions. The phase difference between the two motions is _____ (degree)
MEDIUM
Two waves are simultaneously passing through a string and their equations are : y1=A1sink(x-vt),y2=A2sinkx-vt+x0. Given amplitudes A1=12 mm and A2=5 mmx0=3.5 cm and wave number k=6.28 cm-1. The amplitude of resulting wave will be _____ mm.
EASY
A body is suspended from a string of length 1 m and mass 2 g. The mass of the body to produce a fundamental mode of 100 Hz frequency in the string is
(Acceleration due to gravity =10 m s-2)
EASY
Two identical progressive waves moving in opposite direction superimpose to produce a stationary wave. The wavelength of each progressive wave is λ. The wavelength of the stationary wave is
EASY
The amplitude and frequency of two waves is same which are from two different sources, overlap at a point. The ratio of intensity when two waves arrive π2 out of phase to when they arrive in phase is
MEDIUM
A transverse wave along a stretched string has a speed of 30 m s-1 and a frequency of 250 Hz. The phase difference between two points on the string, 10 cm apart, at the same instant is
MEDIUM
If two waves of the same frequency and amplitude respectively on superposition produce a resultant disturbance of the same amplitude, the waves differ in phase by
EASY
The distance between two points differing in phase by 60° on a wave having wave velocity 360 m s-1 and frequency 500 Hz is
MEDIUM
Three sinusoidal waves with the same angular frequency but with different amplitudes A, A2, A3 and phase angles 0, π2 and π respectively move along the same direction and superpose with each other. The amplitude of the resultant wave is given by
MEDIUM
Three harmonic waves having equal frequency v and same intensity I0 , have phase angles 0,π4 and -π4 respectively. When they are superimposed the intensity of the resultant wave is close to:
MEDIUM
The displacement y of a particle, if given by y=4cos2t2sin1000 t. This expression may be considered to be a result of the superposition of how many simple harmonic motions?
MEDIUM
Two progressive waves having equation x1=3 sin ωt and x2=4 sin (ωt + 90o) are super imposed. The amplitude of the resultant wave is :
MEDIUM
Two waves represented by y=a sin (ωt - kx) and y=a cos (ωt-kx) are superposed. The resultant wave will have an amplitude
EASY
The superposition takes place between two waves of frequency f and amplitude a. The total intensity is directly proportional to
HARD

A person standing at a distance of 6 m from a source of sound receives sound wave in two ways, one directly from the source and others after reflection from a rigid boundary as shown in the diagram. The maximum wavelength for which, the person will receive maximum sound intensity, is 

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