172350 The equations of two waves are given by:
$\mathrm{y}_{1}=5 \sin 2 \pi(\mathrm{x}-\mathrm{vt}) \mathrm{cm}$
$y_{2}=3 \sin 2 \pi(x-v t+1.5) \mathrm{cm}$
These waves are simultaneously passing through a string. The amplitude of the resulting waves is:

172351 Two waves of amplitudes $A_{1}$ and $A_{2}$ respectively are superimposed. The ratio between the maximum and minimum intensities of the resultant waves is 9: 4. The value of $\frac{A_{2}}{A_{1}}$ is [Assume $A_{1}>A_{2}$ ]

172352 The sources of sound $A$ and $B$ produce a wave of $350 \mathrm{~Hz}$ in same phase. A particle $P$ is vibrating under an influence of these two waves. If the amplitudes at $P$ produced by the two waves is $0.3 \mathrm{~mm}$ and $0.4 \mathrm{~mm}$, the resultant amplitude of the point will be, when $A P-B P=$ $25 \mathrm{~cm}$ and the velocity of sound is $350 \mathrm{~m} . \mathrm{s}^{-1}$,

172354 The amplitude of the wave resulting from the superposition of three waves given by
$x_{1}=A \cos \omega t, x_{2}=2 A \sin \omega t$ and
$x_{3}=\sqrt{2} A \cos \left(\omega t+\frac{\pi}{4}\right)$ is

172355 Two identical progressive waves moving in opposite direction superimpose to produce a stationary wave. The wavelengths of each progressive wave is ' $\lambda$ '. The wavelength of the stationary wave is

172350 The equations of two waves are given by:
$\mathrm{y}_{1}=5 \sin 2 \pi(\mathrm{x}-\mathrm{vt}) \mathrm{cm}$
$y_{2}=3 \sin 2 \pi(x-v t+1.5) \mathrm{cm}$
These waves are simultaneously passing through a string. The amplitude of the resulting waves is:

172351 Two waves of amplitudes $A_{1}$ and $A_{2}$ respectively are superimposed. The ratio between the maximum and minimum intensities of the resultant waves is 9: 4. The value of $\frac{A_{2}}{A_{1}}$ is [Assume $A_{1}>A_{2}$ ]

172352 The sources of sound $A$ and $B$ produce a wave of $350 \mathrm{~Hz}$ in same phase. A particle $P$ is vibrating under an influence of these two waves. If the amplitudes at $P$ produced by the two waves is $0.3 \mathrm{~mm}$ and $0.4 \mathrm{~mm}$, the resultant amplitude of the point will be, when $A P-B P=$ $25 \mathrm{~cm}$ and the velocity of sound is $350 \mathrm{~m} . \mathrm{s}^{-1}$,

172354 The amplitude of the wave resulting from the superposition of three waves given by
$x_{1}=A \cos \omega t, x_{2}=2 A \sin \omega t$ and
$x_{3}=\sqrt{2} A \cos \left(\omega t+\frac{\pi}{4}\right)$ is

172355 Two identical progressive waves moving in opposite direction superimpose to produce a stationary wave. The wavelengths of each progressive wave is ' $\lambda$ '. The wavelength of the stationary wave is

172350 The equations of two waves are given by:
$\mathrm{y}_{1}=5 \sin 2 \pi(\mathrm{x}-\mathrm{vt}) \mathrm{cm}$
$y_{2}=3 \sin 2 \pi(x-v t+1.5) \mathrm{cm}$
These waves are simultaneously passing through a string. The amplitude of the resulting waves is:

172351 Two waves of amplitudes $A_{1}$ and $A_{2}$ respectively are superimposed. The ratio between the maximum and minimum intensities of the resultant waves is 9: 4. The value of $\frac{A_{2}}{A_{1}}$ is [Assume $A_{1}>A_{2}$ ]

172352 The sources of sound $A$ and $B$ produce a wave of $350 \mathrm{~Hz}$ in same phase. A particle $P$ is vibrating under an influence of these two waves. If the amplitudes at $P$ produced by the two waves is $0.3 \mathrm{~mm}$ and $0.4 \mathrm{~mm}$, the resultant amplitude of the point will be, when $A P-B P=$ $25 \mathrm{~cm}$ and the velocity of sound is $350 \mathrm{~m} . \mathrm{s}^{-1}$,

172354 The amplitude of the wave resulting from the superposition of three waves given by
$x_{1}=A \cos \omega t, x_{2}=2 A \sin \omega t$ and
$x_{3}=\sqrt{2} A \cos \left(\omega t+\frac{\pi}{4}\right)$ is

172355 Two identical progressive waves moving in opposite direction superimpose to produce a stationary wave. The wavelengths of each progressive wave is ' $\lambda$ '. The wavelength of the stationary wave is

172350 The equations of two waves are given by:
$\mathrm{y}_{1}=5 \sin 2 \pi(\mathrm{x}-\mathrm{vt}) \mathrm{cm}$
$y_{2}=3 \sin 2 \pi(x-v t+1.5) \mathrm{cm}$
These waves are simultaneously passing through a string. The amplitude of the resulting waves is:

172351 Two waves of amplitudes $A_{1}$ and $A_{2}$ respectively are superimposed. The ratio between the maximum and minimum intensities of the resultant waves is 9: 4. The value of $\frac{A_{2}}{A_{1}}$ is [Assume $A_{1}>A_{2}$ ]

172352 The sources of sound $A$ and $B$ produce a wave of $350 \mathrm{~Hz}$ in same phase. A particle $P$ is vibrating under an influence of these two waves. If the amplitudes at $P$ produced by the two waves is $0.3 \mathrm{~mm}$ and $0.4 \mathrm{~mm}$, the resultant amplitude of the point will be, when $A P-B P=$ $25 \mathrm{~cm}$ and the velocity of sound is $350 \mathrm{~m} . \mathrm{s}^{-1}$,

172354 The amplitude of the wave resulting from the superposition of three waves given by
$x_{1}=A \cos \omega t, x_{2}=2 A \sin \omega t$ and
$x_{3}=\sqrt{2} A \cos \left(\omega t+\frac{\pi}{4}\right)$ is

172355 Two identical progressive waves moving in opposite direction superimpose to produce a stationary wave. The wavelengths of each progressive wave is ' $\lambda$ '. The wavelength of the stationary wave is

172350 The equations of two waves are given by:
$\mathrm{y}_{1}=5 \sin 2 \pi(\mathrm{x}-\mathrm{vt}) \mathrm{cm}$
$y_{2}=3 \sin 2 \pi(x-v t+1.5) \mathrm{cm}$
These waves are simultaneously passing through a string. The amplitude of the resulting waves is:

172351 Two waves of amplitudes $A_{1}$ and $A_{2}$ respectively are superimposed. The ratio between the maximum and minimum intensities of the resultant waves is 9: 4. The value of $\frac{A_{2}}{A_{1}}$ is [Assume $A_{1}>A_{2}$ ]

172352 The sources of sound $A$ and $B$ produce a wave of $350 \mathrm{~Hz}$ in same phase. A particle $P$ is vibrating under an influence of these two waves. If the amplitudes at $P$ produced by the two waves is $0.3 \mathrm{~mm}$ and $0.4 \mathrm{~mm}$, the resultant amplitude of the point will be, when $A P-B P=$ $25 \mathrm{~cm}$ and the velocity of sound is $350 \mathrm{~m} . \mathrm{s}^{-1}$,

172354 The amplitude of the wave resulting from the superposition of three waves given by
$x_{1}=A \cos \omega t, x_{2}=2 A \sin \omega t$ and
$x_{3}=\sqrt{2} A \cos \left(\omega t+\frac{\pi}{4}\right)$ is

172355 Two identical progressive waves moving in opposite direction superimpose to produce a stationary wave. The wavelengths of each progressive wave is ' $\lambda$ '. The wavelength of the stationary wave is