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A hollow metallic tube of length and closed at one end produces resonance with a tuning fork of frequency . The entire tube is then heated carefully so that at equilibrium temperature, its length changes by . If the change in velocity of sound is , the resonance will now be produced by tuning fork of frequency,
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Important Questions on Sound Waves
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If the tension in a sonometer wire is increased by a factor of four, then the fundamental frequency of vibration changes by a factor of:
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A string under a tension of produces when it is vibrated along with a tuning fork. When the tension in the string is increased to , it sounds in unison with the same tuning fork. Calculate the fundamental frequency of the tuning fork.
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An air column having one end closed contains minimum resonance length of . If it is vibrated by the same tuning fork, then its next resonance length will be,
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The maximum length of a closed pipe that would produce a just audible sound is ()
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If the air column in a pipe which is closed at one end is in resonance with a vibrating tuning fork of frequency , then the length of the air column is,
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An open organ pipe of length , vibrates with frequency . lf velocity of sound is , then its frequency is
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What is the beat frequency produced when following two waves are sounded together?
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What is the minimum length of a tube open at both ends that resonates with tuning fork of frequency $350$ $\mathrm{Hz}$? [velocity of sound in air $=$ $350$ $ \mathrm{m}$ $ \mathrm{s}^{-1}]$
