354554 At \(t = 0\), a transverse wave pulse travelling in the positive \(x\) direction with a speed of \(2\;m/s\) in a wire is described by the function \(y=\dfrac{6}{x^{2}}\), given that \(x \neq 0\). Transverse velocity of a particle at \(x=2 m\) and \(t=2\) seconds is

354555 The equation of a wave is given by:
\(y=10 \sin \left(\dfrac{2 \pi t}{30}+\alpha\right)\)If the displacement is \(5\,cm\) at \({t=0}\), then the total phase at \({t=7.5 {~s}}\) will be

354556 A wave is expressed by the equation \({y=0.5 \sin \pi(0.01 x-3 t)}\), where \({v}\) and \({x}\) are in metre and \({t}\) in second. The speed of propagation is

354557 Consider a progressive wave \(y=2 \sin (10 t-5 x)\) where \(x\) and \(t\) are in \(cm\) and seconds respectively. The velocity of the particle at \(x=\) 0 and \(t = 0\;s\)

354554 At \(t = 0\), a transverse wave pulse travelling in the positive \(x\) direction with a speed of \(2\;m/s\) in a wire is described by the function \(y=\dfrac{6}{x^{2}}\), given that \(x \neq 0\). Transverse velocity of a particle at \(x=2 m\) and \(t=2\) seconds is

354555 The equation of a wave is given by:
\(y=10 \sin \left(\dfrac{2 \pi t}{30}+\alpha\right)\)If the displacement is \(5\,cm\) at \({t=0}\), then the total phase at \({t=7.5 {~s}}\) will be

354556 A wave is expressed by the equation \({y=0.5 \sin \pi(0.01 x-3 t)}\), where \({v}\) and \({x}\) are in metre and \({t}\) in second. The speed of propagation is

354557 Consider a progressive wave \(y=2 \sin (10 t-5 x)\) where \(x\) and \(t\) are in \(cm\) and seconds respectively. The velocity of the particle at \(x=\) 0 and \(t = 0\;s\)

354554 At \(t = 0\), a transverse wave pulse travelling in the positive \(x\) direction with a speed of \(2\;m/s\) in a wire is described by the function \(y=\dfrac{6}{x^{2}}\), given that \(x \neq 0\). Transverse velocity of a particle at \(x=2 m\) and \(t=2\) seconds is

354555 The equation of a wave is given by:
\(y=10 \sin \left(\dfrac{2 \pi t}{30}+\alpha\right)\)If the displacement is \(5\,cm\) at \({t=0}\), then the total phase at \({t=7.5 {~s}}\) will be

354556 A wave is expressed by the equation \({y=0.5 \sin \pi(0.01 x-3 t)}\), where \({v}\) and \({x}\) are in metre and \({t}\) in second. The speed of propagation is

354557 Consider a progressive wave \(y=2 \sin (10 t-5 x)\) where \(x\) and \(t\) are in \(cm\) and seconds respectively. The velocity of the particle at \(x=\) 0 and \(t = 0\;s\)

354554 At \(t = 0\), a transverse wave pulse travelling in the positive \(x\) direction with a speed of \(2\;m/s\) in a wire is described by the function \(y=\dfrac{6}{x^{2}}\), given that \(x \neq 0\). Transverse velocity of a particle at \(x=2 m\) and \(t=2\) seconds is

354555 The equation of a wave is given by:
\(y=10 \sin \left(\dfrac{2 \pi t}{30}+\alpha\right)\)If the displacement is \(5\,cm\) at \({t=0}\), then the total phase at \({t=7.5 {~s}}\) will be

354556 A wave is expressed by the equation \({y=0.5 \sin \pi(0.01 x-3 t)}\), where \({v}\) and \({x}\) are in metre and \({t}\) in second. The speed of propagation is

354557 Consider a progressive wave \(y=2 \sin (10 t-5 x)\) where \(x\) and \(t\) are in \(cm\) and seconds respectively. The velocity of the particle at \(x=\) 0 and \(t = 0\;s\)