MABS Institution
11th Physics Monthly Test - 2 ( Waves )-Aug 2020
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Is it possible to realize whether a vessel kept under the tap is about to fill with water?
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Why is the roar of our national animal different from the sound of a mosquito?
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What is Echo?
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Write about the formation of waves in a tuning fork.
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What is the relation between the velocity and temperature?
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Define angular frequency, wave number and wave vector.
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Write the application of reflection of sound though the be curved surface.
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Distinguish between transverse and longitudinal waves.
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If the third harmonics of a closed organ pipe is equal to the fundamental frequency of an open organ pipe, compute the length of the open organ pipe if the length of the closed organ pipe is 30 cm.
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Calculate the speed of sound in a steel rod whose Young’s modulus Y = 2 × 1011 N m-2 and \(\rho\) = 7800 kg m-3.
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Explain the Graphical representation of the wave.
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Briefly explain the difference between travelling waves and standing waves.
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A frequency generator with fixed frequency of 343 Hz is allowed to vibrate above a 1.0 m high tube. A pump is switched on to fill the water slowly in the tube. In order to get resonance, what must be the minimum height of the water?. (speed of sound in air is 343 m s−1)
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Write the expression for the velocity of longitudinal waves in an elastic medium.
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Explain how overtones are produced in a
(a) Closed organ pipe
(b) Open organ pipe -
A ship in a sea sends SONAR waves straight down into the seawater from the bottom of the ship. The signal reflects from the deep bottom bed rock and returns to the ship after 3.5 s. After the ship moves to 100 km it sends another signal which returns back after 2s. Calculate the depth of the sea in each case and also compute the difference in height between two cases.
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Let f be the fundamental frequency of the string. If the string is divided into three segments l1, l2 and l3 such that the fundamental frequencies of each segments be f1, f2 and f3, respectively. Show that
\(\frac { 1 }{ f } =\frac { 1 }{ { f }_{ 1 } } +\frac { 1 }{ { f }_{ 2 } } +\frac { 1 }{ { f }_{ 3 } } \)