354558 The equation of a transverse wave is given by \({y=10 \sin \pi(0.01 x-2 t)}\) where \({x}\) and \({y}\) are in cm and \({t}\) is in seconds. Its frequency is

354559 A longitudinal harmonic wave is travelling along positive \(x\) direction. The amplitude, wavelength and frequency of the wave are \(8.0 \times 10^{-3} {~m}, 12 {~cm}\) and 6800 \(Hz\) respectively. The displacement (\(s\)) versus position graph for particles on the \(x\)-axis at an instant of time has been shown in the figure. Find the separation at the instant shown, between the particles which were originally at \(x_{1}=1 {~cm}\) and \(x_{2}=3 {~cm}\).

354560 The equation of a simple harmonic wave is given by
\({y=3 \sin \dfrac{\pi}{2}(50 t-x)}\), where \({x}\) and \({y}\) are in metres and \({t}\) is in seconds. The ratio of maximum particle velocity to the wave velocity is

354561 A wave equation which gives the displacement along \(y\)-direction is given by \(y=10^{-4} \sin (60 t+x)\), where \(x\) and \(y\) are in metre and \(t\) is time in second. This represents as wave

354558 The equation of a transverse wave is given by \({y=10 \sin \pi(0.01 x-2 t)}\) where \({x}\) and \({y}\) are in cm and \({t}\) is in seconds. Its frequency is

354559 A longitudinal harmonic wave is travelling along positive \(x\) direction. The amplitude, wavelength and frequency of the wave are \(8.0 \times 10^{-3} {~m}, 12 {~cm}\) and 6800 \(Hz\) respectively. The displacement (\(s\)) versus position graph for particles on the \(x\)-axis at an instant of time has been shown in the figure. Find the separation at the instant shown, between the particles which were originally at \(x_{1}=1 {~cm}\) and \(x_{2}=3 {~cm}\).

354560 The equation of a simple harmonic wave is given by
\({y=3 \sin \dfrac{\pi}{2}(50 t-x)}\), where \({x}\) and \({y}\) are in metres and \({t}\) is in seconds. The ratio of maximum particle velocity to the wave velocity is

354561 A wave equation which gives the displacement along \(y\)-direction is given by \(y=10^{-4} \sin (60 t+x)\), where \(x\) and \(y\) are in metre and \(t\) is time in second. This represents as wave

354558 The equation of a transverse wave is given by \({y=10 \sin \pi(0.01 x-2 t)}\) where \({x}\) and \({y}\) are in cm and \({t}\) is in seconds. Its frequency is

354559 A longitudinal harmonic wave is travelling along positive \(x\) direction. The amplitude, wavelength and frequency of the wave are \(8.0 \times 10^{-3} {~m}, 12 {~cm}\) and 6800 \(Hz\) respectively. The displacement (\(s\)) versus position graph for particles on the \(x\)-axis at an instant of time has been shown in the figure. Find the separation at the instant shown, between the particles which were originally at \(x_{1}=1 {~cm}\) and \(x_{2}=3 {~cm}\).

354560 The equation of a simple harmonic wave is given by
\({y=3 \sin \dfrac{\pi}{2}(50 t-x)}\), where \({x}\) and \({y}\) are in metres and \({t}\) is in seconds. The ratio of maximum particle velocity to the wave velocity is

354561 A wave equation which gives the displacement along \(y\)-direction is given by \(y=10^{-4} \sin (60 t+x)\), where \(x\) and \(y\) are in metre and \(t\) is time in second. This represents as wave

354558 The equation of a transverse wave is given by \({y=10 \sin \pi(0.01 x-2 t)}\) where \({x}\) and \({y}\) are in cm and \({t}\) is in seconds. Its frequency is

354559 A longitudinal harmonic wave is travelling along positive \(x\) direction. The amplitude, wavelength and frequency of the wave are \(8.0 \times 10^{-3} {~m}, 12 {~cm}\) and 6800 \(Hz\) respectively. The displacement (\(s\)) versus position graph for particles on the \(x\)-axis at an instant of time has been shown in the figure. Find the separation at the instant shown, between the particles which were originally at \(x_{1}=1 {~cm}\) and \(x_{2}=3 {~cm}\).

354560 The equation of a simple harmonic wave is given by
\({y=3 \sin \dfrac{\pi}{2}(50 t-x)}\), where \({x}\) and \({y}\) are in metres and \({t}\) is in seconds. The ratio of maximum particle velocity to the wave velocity is

354561 A wave equation which gives the displacement along \(y\)-direction is given by \(y=10^{-4} \sin (60 t+x)\), where \(x\) and \(y\) are in metre and \(t\) is time in second. This represents as wave