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Wave motion, longitudinal and transverse waves, speed of the travelling wave, displacement relation for a progressive wave MCQs for JEE

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Wave motion, longitudinal and transverse waves, speed of the travelling wave, displacement relation for a progressive wave JEE MCQs on Goodmarks include 6+ multiple-choice questions with correct answers and step-by-step solutions. Attempt free samples below or unlock the full bank with Pro.

Master Wave motion, longitudinal and transverse waves, speed of the travelling wave, displacement relation for a progressive wave through exam-style multiple-choice questions. This page features 6+ JEE MCQs covering Wave motion, longitudinal and transverse waves, speed of the travelling wave, displacement relation for a progressive wave, each with verified answers and clear explanations.

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Q1PhysicsUnit 10: Oscillations and Waves
When a sound is going away from a stationary observer with the velocity equal to that of sound in air, then the frequency heard by observer is n times the original frequency. The value of n is
Q2PhysicsUnit 10: Oscillations and Waves
A train is approaching towards a platform with a speed of 10ms−110 m s^{-1} while blowing a whistle of frequency 340Hz340 \mathrm{Hz} What is the frequency of whistle heard by a stationary observer on the platform? Given speed of sound =340ms−1=340 m s^{-1}
Q3PhysicsUnit 10: Oscillations and Waves
How does the sound produced by a vibrating object in a medium reach your ear?
Q4PhysicsUnit 10: Oscillations and Waves
Bats detect the obstacle in their path by receiving the detected
Q5PhysicsUnit 10: Oscillations and Waves
is the distance between consecutive corresponding points of the same phase, such as crests, troughs, compressions, rarefactions or zero crossings and is a characteristic of both travelling waves and standing waves, as well as other spatial wave patterns.
Q6PhysicsUnit 10: Oscillations and Waves
The velocity of progressive wave which produces the stationary wave, y=2y=2 sin⁡(πx100)cos⁡(πt)m:\sin \left(\frac{\pi x}{100}\right) \cos (\pi t) \mathrm{m}:

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