172360 Two waves of frequency $f$ and amplitude a superimpose with each other. The total intensity is directly proportional to

172361 A simple harmonic progressive wave is represented as $y=0.03 \sin \pi(2 t-0.01 x) m$. At a given instant of time, the phase difference between two particles $25 \mathrm{~m}$ apart is

172362 Two identical sinusoidal waves are moving in the same direction along a stretched string, interfere with each other. The phase difference between them is $120^{\circ}$. The amplitudes of both the waves are same. If the amplitude of the resultant wave due to interference is $2 \mathrm{~mm}$, the amplitude of each wave is

172363 Three waves of equal frequency having amplitudes $10 \mathrm{~mm}, 4 \mathrm{~mm}$ and $7 \mathrm{~mm}$ arrive at a given point with successive phase difference of $\frac{\pi}{2}$. The amplitude of the resulting wave in $\mathrm{mm}$ is given by :

172360 Two waves of frequency $f$ and amplitude a superimpose with each other. The total intensity is directly proportional to

172361 A simple harmonic progressive wave is represented as $y=0.03 \sin \pi(2 t-0.01 x) m$. At a given instant of time, the phase difference between two particles $25 \mathrm{~m}$ apart is

172362 Two identical sinusoidal waves are moving in the same direction along a stretched string, interfere with each other. The phase difference between them is $120^{\circ}$. The amplitudes of both the waves are same. If the amplitude of the resultant wave due to interference is $2 \mathrm{~mm}$, the amplitude of each wave is

172363 Three waves of equal frequency having amplitudes $10 \mathrm{~mm}, 4 \mathrm{~mm}$ and $7 \mathrm{~mm}$ arrive at a given point with successive phase difference of $\frac{\pi}{2}$. The amplitude of the resulting wave in $\mathrm{mm}$ is given by :

172360 Two waves of frequency $f$ and amplitude a superimpose with each other. The total intensity is directly proportional to

172361 A simple harmonic progressive wave is represented as $y=0.03 \sin \pi(2 t-0.01 x) m$. At a given instant of time, the phase difference between two particles $25 \mathrm{~m}$ apart is

172362 Two identical sinusoidal waves are moving in the same direction along a stretched string, interfere with each other. The phase difference between them is $120^{\circ}$. The amplitudes of both the waves are same. If the amplitude of the resultant wave due to interference is $2 \mathrm{~mm}$, the amplitude of each wave is

172363 Three waves of equal frequency having amplitudes $10 \mathrm{~mm}, 4 \mathrm{~mm}$ and $7 \mathrm{~mm}$ arrive at a given point with successive phase difference of $\frac{\pi}{2}$. The amplitude of the resulting wave in $\mathrm{mm}$ is given by :

172360 Two waves of frequency $f$ and amplitude a superimpose with each other. The total intensity is directly proportional to

172361 A simple harmonic progressive wave is represented as $y=0.03 \sin \pi(2 t-0.01 x) m$. At a given instant of time, the phase difference between two particles $25 \mathrm{~m}$ apart is

172362 Two identical sinusoidal waves are moving in the same direction along a stretched string, interfere with each other. The phase difference between them is $120^{\circ}$. The amplitudes of both the waves are same. If the amplitude of the resultant wave due to interference is $2 \mathrm{~mm}$, the amplitude of each wave is

172363 Three waves of equal frequency having amplitudes $10 \mathrm{~mm}, 4 \mathrm{~mm}$ and $7 \mathrm{~mm}$ arrive at a given point with successive phase difference of $\frac{\pi}{2}$. The amplitude of the resulting wave in $\mathrm{mm}$ is given by :