354571 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 \(25\,m\) apart is

354572 The plane progressive wave is described by the equation \(y=3 \cos \left(\dfrac{x}{4}-10 t-\dfrac{\pi}{2}\right)\), where \(x\) and \(y\) are in meters and \(t\) in seconds. The maximum velocity of the particles of the medium due to this wave is

354573 The tansverse wave represented by the equation \(y=\sin [3 x-15 t]\)

354574 A transverse wave is represented by \(y = 2\sin (\omega t - kx)\) The wavelength for which wave-velocity is equal to the maximum particle velocity, is

354571 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 \(25\,m\) apart is

354572 The plane progressive wave is described by the equation \(y=3 \cos \left(\dfrac{x}{4}-10 t-\dfrac{\pi}{2}\right)\), where \(x\) and \(y\) are in meters and \(t\) in seconds. The maximum velocity of the particles of the medium due to this wave is

354573 The tansverse wave represented by the equation \(y=\sin [3 x-15 t]\)

354574 A transverse wave is represented by \(y = 2\sin (\omega t - kx)\) The wavelength for which wave-velocity is equal to the maximum particle velocity, is

354571 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 \(25\,m\) apart is

354572 The plane progressive wave is described by the equation \(y=3 \cos \left(\dfrac{x}{4}-10 t-\dfrac{\pi}{2}\right)\), where \(x\) and \(y\) are in meters and \(t\) in seconds. The maximum velocity of the particles of the medium due to this wave is

354573 The tansverse wave represented by the equation \(y=\sin [3 x-15 t]\)

354574 A transverse wave is represented by \(y = 2\sin (\omega t - kx)\) The wavelength for which wave-velocity is equal to the maximum particle velocity, is

354571 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 \(25\,m\) apart is

354572 The plane progressive wave is described by the equation \(y=3 \cos \left(\dfrac{x}{4}-10 t-\dfrac{\pi}{2}\right)\), where \(x\) and \(y\) are in meters and \(t\) in seconds. The maximum velocity of the particles of the medium due to this wave is

354573 The tansverse wave represented by the equation \(y=\sin [3 x-15 t]\)

354574 A transverse wave is represented by \(y = 2\sin (\omega t - kx)\) The wavelength for which wave-velocity is equal to the maximum particle velocity, is