NEET Test Series from KOTA - 10 Papers In MS WORD
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8 RBTS PAPER
164372
A tuning fork \(\mathbf{P}\) of frequency \(256 \mathrm{~Hz}\) produces 4 beats with another tuning fork \(Q\). When a small amount of wax is attached to \(Q\), the number of beats heard per second is 2 . The original frequency of the fork \(Q\) is :
1 \(258 \mathrm{~Hz}\)
2 \(262 \mathrm{~Hz}\)
3 \(260 \mathrm{~Hz}\)
4 \(256 \mathrm{~Hz}\).
Explanation:
Out of two possible frequencies \(260 \mathrm{~Hz}\) and \(252 \mathrm{~Hz}, 260 \mathrm{~Hz}\) fits in the given data.
NCERT-XI-II-293
8 RBTS PAPER
164373
The frequency of a fork is \(\mathbf{2 0 0} \mathrm{Hz}\). The distance through which sound travels by the time the fork makes 16 vibrations is (velocity of sound in air is \(340 \mathrm{~ms}^{-1}\) ) :
164374
Two closed-end pipes, when sounded together produce 5 beats per second. If their lengths are in the ratio \(100: 101\), then fundamental nodes (in \(\mathrm{Hz}\) ) produced by them are :
164372
A tuning fork \(\mathbf{P}\) of frequency \(256 \mathrm{~Hz}\) produces 4 beats with another tuning fork \(Q\). When a small amount of wax is attached to \(Q\), the number of beats heard per second is 2 . The original frequency of the fork \(Q\) is :
1 \(258 \mathrm{~Hz}\)
2 \(262 \mathrm{~Hz}\)
3 \(260 \mathrm{~Hz}\)
4 \(256 \mathrm{~Hz}\).
Explanation:
Out of two possible frequencies \(260 \mathrm{~Hz}\) and \(252 \mathrm{~Hz}, 260 \mathrm{~Hz}\) fits in the given data.
NCERT-XI-II-293
8 RBTS PAPER
164373
The frequency of a fork is \(\mathbf{2 0 0} \mathrm{Hz}\). The distance through which sound travels by the time the fork makes 16 vibrations is (velocity of sound in air is \(340 \mathrm{~ms}^{-1}\) ) :
164374
Two closed-end pipes, when sounded together produce 5 beats per second. If their lengths are in the ratio \(100: 101\), then fundamental nodes (in \(\mathrm{Hz}\) ) produced by them are :
164372
A tuning fork \(\mathbf{P}\) of frequency \(256 \mathrm{~Hz}\) produces 4 beats with another tuning fork \(Q\). When a small amount of wax is attached to \(Q\), the number of beats heard per second is 2 . The original frequency of the fork \(Q\) is :
1 \(258 \mathrm{~Hz}\)
2 \(262 \mathrm{~Hz}\)
3 \(260 \mathrm{~Hz}\)
4 \(256 \mathrm{~Hz}\).
Explanation:
Out of two possible frequencies \(260 \mathrm{~Hz}\) and \(252 \mathrm{~Hz}, 260 \mathrm{~Hz}\) fits in the given data.
NCERT-XI-II-293
8 RBTS PAPER
164373
The frequency of a fork is \(\mathbf{2 0 0} \mathrm{Hz}\). The distance through which sound travels by the time the fork makes 16 vibrations is (velocity of sound in air is \(340 \mathrm{~ms}^{-1}\) ) :
164374
Two closed-end pipes, when sounded together produce 5 beats per second. If their lengths are in the ratio \(100: 101\), then fundamental nodes (in \(\mathrm{Hz}\) ) produced by them are :
164372
A tuning fork \(\mathbf{P}\) of frequency \(256 \mathrm{~Hz}\) produces 4 beats with another tuning fork \(Q\). When a small amount of wax is attached to \(Q\), the number of beats heard per second is 2 . The original frequency of the fork \(Q\) is :
1 \(258 \mathrm{~Hz}\)
2 \(262 \mathrm{~Hz}\)
3 \(260 \mathrm{~Hz}\)
4 \(256 \mathrm{~Hz}\).
Explanation:
Out of two possible frequencies \(260 \mathrm{~Hz}\) and \(252 \mathrm{~Hz}, 260 \mathrm{~Hz}\) fits in the given data.
NCERT-XI-II-293
8 RBTS PAPER
164373
The frequency of a fork is \(\mathbf{2 0 0} \mathrm{Hz}\). The distance through which sound travels by the time the fork makes 16 vibrations is (velocity of sound in air is \(340 \mathrm{~ms}^{-1}\) ) :
164374
Two closed-end pipes, when sounded together produce 5 beats per second. If their lengths are in the ratio \(100: 101\), then fundamental nodes (in \(\mathrm{Hz}\) ) produced by them are :