Chapter 9: Problem 141
Change in temperature of the medium changes (A) frequency of sound waves. (B) amplitude of sound waves. (C) wavelength of sound waves. (D) loudness of sound waves.
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Chapter 9: Problem 141
Change in temperature of the medium changes (A) frequency of sound waves. (B) amplitude of sound waves. (C) wavelength of sound waves. (D) loudness of sound waves.
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Two simple harmonic motions are represented by the equations \(y_{1}=0.1 \sin \left(100 \pi t+\frac{\pi}{3}\right)\) and \(y_{2}=0.1 \cos \pi t\). The phase difference of the velocity of particle 1 with respect to the velocity of particle 2 is (A) \(\frac{\pi}{3}\) (B) \(\frac{-\pi}{6}\) (C) \(\frac{\pi}{6}\) (D) \(\frac{-\pi}{3}\)
A tuning fork arrangement (pair) produces 4 beats/s with one fork of frequency 288 cps. A little wax is placed on the unknown fork and it then produces 2 beats/sec. The frequency of the unknown fork is (A) \(286 \mathrm{cps}\) (B) \(292 \mathrm{cps}\) (C) \(294 \mathrm{cps}\) (D) \(288 \mathrm{cps}\)
\(Y(x, t)=\frac{0.8}{\left[(4 x+5 t)^{2}+5\right]}\) represents a moving pulse, where \(x\) and \(y\) are in metres and \(t\) in second. Then (A) Pulse is moving in positive \(x\)-direction (B) In \(2 \mathrm{~s}\) it will travel a distance of \(2.5 \mathrm{~m}\) (C) Its maximum displacement is \(0.16 \mathrm{~m}\) (D) It is a symmetric pulse at \(t=0\)
If a simple harmonic motion is represented by \(\frac{d^{2} x}{d t^{2}}+\alpha x=0\), its time period is (A) \(\frac{2 \pi}{\sqrt{\alpha}}\) (B) \(\frac{2 \pi}{\alpha}\) (C) \(2 \pi \sqrt{\alpha}\) (D) \(2 \pi \alpha\)
An observer moves towards a stationary source of sound, with velocity one- fifth of the velocity of sound. What is the percentage increases in the in the apparent frequency? (A) \(0.5 \%\) (B) Zero \(\begin{array}{ll}\text { (C) } 20 \% & \text { (D) } 5 \%\end{array}\)
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