Progressive waves and the principle of superposition — practice questions
59 questions in the bank on this idea. Below are 10 of them, exactly as they appear in a test.
A transverse wave on a string is described by . where are in cm and in seconds. The least distance between the two successive crests in the wave is cm . (Nearest integer)
Two open organ pipes of lengths and resonate at and harmonics respectively. The difference of frequencies for the given modes is _________ . (Velocity of sound in air )
A sonometer wire of resonating length has a fundamental frequency of when kept under some tension. The resonating length of the wire with fundamental frequency of under same tension _______ .
A point source is emitting sound waves of intensity at the origin. The difference in intensity (magnitude only) at two points located at a distances of and from the origin respectively will be _________ .
The fundamental frequency of vibration of a string stretched between two rigid support is . The mass of the string is and its linear mass density is . The speed of the transverse waves so produced in the string is ___________
In an experiment with sonometer when a mass of is attached to the string, it vibrates with fundamental frequency of . When a mass is attached, the string vibrates with fundamental frequency of . The value of is ___________ g.
The equation of wave is given by where and are in and in . The speed of the wave is ________ .
A transverse harmonic wave on a string is given by where x and y are in cm and t in sec. The wave velocity is _______________ ms.
The first overtone frequency of an open organ pipe is equal to the fundamental frequency of a closed organ pipe. If the length of the closed organ pipe is 20 cm. The length of the open organ pipe is _____________ cm.
The amplitude of wave disturbance propagating in the positive x-direction is given by at time t = 0 and at t = 1 s, where x and y are in metres. The shape of wave does not change during the propagation. The velocity of the wave will be ___________ m/s.
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