364193 A particle executing simple harmonic motion along \(y\)-axis has its motion described by the equation \(y=A \sin (\omega t)+B\). The amplitude of the simple harmonic motion is

364194 Two particles undergo SHM along parallel lines with tha same time period (T) and equal amplitudes. At a particular instant, one particle is at its extreme position while the other is at its mean position. They move in the same direction. They will cross each other after a further time:

364195 A particle performing SHM starts equilibrium position and its time period is 16 seconds. After 2 seconds its velocity is \(\pi m / s\). Amplitude of oscillation is \(\left(\cos 45^{\circ}=\dfrac{1}{\sqrt{2}}\right)\)

364196 A particle executes simple harmonic motion and is located at \(x=a, b\) and \(\mathrm{c}\) at times \(t_{0}, 2 t_{0}\) and \(3 t_{0}\) respectively. The frequency of the oscillation is:

364197 A particle executes simple harmonic motion between \(x=-A\) and \(x=+A\). If time taken by particle to go from \(x=0\) to \(\dfrac{A}{2}\) is \(2 s\); then time taken by particle in going from \(x=\dfrac{A}{2}\) to \(A\) is

364193 A particle executing simple harmonic motion along \(y\)-axis has its motion described by the equation \(y=A \sin (\omega t)+B\). The amplitude of the simple harmonic motion is

364194 Two particles undergo SHM along parallel lines with tha same time period (T) and equal amplitudes. At a particular instant, one particle is at its extreme position while the other is at its mean position. They move in the same direction. They will cross each other after a further time:

364195 A particle performing SHM starts equilibrium position and its time period is 16 seconds. After 2 seconds its velocity is \(\pi m / s\). Amplitude of oscillation is \(\left(\cos 45^{\circ}=\dfrac{1}{\sqrt{2}}\right)\)

364196 A particle executes simple harmonic motion and is located at \(x=a, b\) and \(\mathrm{c}\) at times \(t_{0}, 2 t_{0}\) and \(3 t_{0}\) respectively. The frequency of the oscillation is:

364197 A particle executes simple harmonic motion between \(x=-A\) and \(x=+A\). If time taken by particle to go from \(x=0\) to \(\dfrac{A}{2}\) is \(2 s\); then time taken by particle in going from \(x=\dfrac{A}{2}\) to \(A\) is

364193 A particle executing simple harmonic motion along \(y\)-axis has its motion described by the equation \(y=A \sin (\omega t)+B\). The amplitude of the simple harmonic motion is

364194 Two particles undergo SHM along parallel lines with tha same time period (T) and equal amplitudes. At a particular instant, one particle is at its extreme position while the other is at its mean position. They move in the same direction. They will cross each other after a further time:

364195 A particle performing SHM starts equilibrium position and its time period is 16 seconds. After 2 seconds its velocity is \(\pi m / s\). Amplitude of oscillation is \(\left(\cos 45^{\circ}=\dfrac{1}{\sqrt{2}}\right)\)

364196 A particle executes simple harmonic motion and is located at \(x=a, b\) and \(\mathrm{c}\) at times \(t_{0}, 2 t_{0}\) and \(3 t_{0}\) respectively. The frequency of the oscillation is:

364197 A particle executes simple harmonic motion between \(x=-A\) and \(x=+A\). If time taken by particle to go from \(x=0\) to \(\dfrac{A}{2}\) is \(2 s\); then time taken by particle in going from \(x=\dfrac{A}{2}\) to \(A\) is

364193 A particle executing simple harmonic motion along \(y\)-axis has its motion described by the equation \(y=A \sin (\omega t)+B\). The amplitude of the simple harmonic motion is

364194 Two particles undergo SHM along parallel lines with tha same time period (T) and equal amplitudes. At a particular instant, one particle is at its extreme position while the other is at its mean position. They move in the same direction. They will cross each other after a further time:

364195 A particle performing SHM starts equilibrium position and its time period is 16 seconds. After 2 seconds its velocity is \(\pi m / s\). Amplitude of oscillation is \(\left(\cos 45^{\circ}=\dfrac{1}{\sqrt{2}}\right)\)

364196 A particle executes simple harmonic motion and is located at \(x=a, b\) and \(\mathrm{c}\) at times \(t_{0}, 2 t_{0}\) and \(3 t_{0}\) respectively. The frequency of the oscillation is:

364197 A particle executes simple harmonic motion between \(x=-A\) and \(x=+A\). If time taken by particle to go from \(x=0\) to \(\dfrac{A}{2}\) is \(2 s\); then time taken by particle in going from \(x=\dfrac{A}{2}\) to \(A\) is

364193 A particle executing simple harmonic motion along \(y\)-axis has its motion described by the equation \(y=A \sin (\omega t)+B\). The amplitude of the simple harmonic motion is

364194 Two particles undergo SHM along parallel lines with tha same time period (T) and equal amplitudes. At a particular instant, one particle is at its extreme position while the other is at its mean position. They move in the same direction. They will cross each other after a further time:

364195 A particle performing SHM starts equilibrium position and its time period is 16 seconds. After 2 seconds its velocity is \(\pi m / s\). Amplitude of oscillation is \(\left(\cos 45^{\circ}=\dfrac{1}{\sqrt{2}}\right)\)

364196 A particle executes simple harmonic motion and is located at \(x=a, b\) and \(\mathrm{c}\) at times \(t_{0}, 2 t_{0}\) and \(3 t_{0}\) respectively. The frequency of the oscillation is:

364197 A particle executes simple harmonic motion between \(x=-A\) and \(x=+A\). If time taken by particle to go from \(x=0\) to \(\dfrac{A}{2}\) is \(2 s\); then time taken by particle in going from \(x=\dfrac{A}{2}\) to \(A\) is