364215 Two particles are executing simple harmonic motion of the same amplitude \(A\) and frequency \(\omega\) along the \(x\)-axis. If the maximum separation between them is A the phase difference between their motion is

364216 Time period \((T)\) and amplitude (1) are same for two particles which undergo SHM along the same line. At one particular instant, one particle is at phase \(\dfrac{3 \pi}{2}\) and other is at phase zero. While moving in the same direction. Find the time at which they will cross each other.

364217 The displacement of two particles executing SHM are represented by equations
\(y_{1}=2 \sin (10 t+\theta), y_{2}=3 \cos 10 t\).
The phase difference between the velocity of these particles is

364218 Two particles are performing simple harmonic motion in a straight line about the same equilibrium point. The amplitude and time period for both particles are same and equal to \(A\) and \(T\), respectively. At time \(t = 0\) one particle has displacement A while the other one has displacement \(\frac{{ - A}}{2}\) and they are moving towards each other. If they cross each at time \(t\), then \(t\) is :

364215 Two particles are executing simple harmonic motion of the same amplitude \(A\) and frequency \(\omega\) along the \(x\)-axis. If the maximum separation between them is A the phase difference between their motion is

364216 Time period \((T)\) and amplitude (1) are same for two particles which undergo SHM along the same line. At one particular instant, one particle is at phase \(\dfrac{3 \pi}{2}\) and other is at phase zero. While moving in the same direction. Find the time at which they will cross each other.

364217 The displacement of two particles executing SHM are represented by equations
\(y_{1}=2 \sin (10 t+\theta), y_{2}=3 \cos 10 t\).
The phase difference between the velocity of these particles is

364218 Two particles are performing simple harmonic motion in a straight line about the same equilibrium point. The amplitude and time period for both particles are same and equal to \(A\) and \(T\), respectively. At time \(t = 0\) one particle has displacement A while the other one has displacement \(\frac{{ - A}}{2}\) and they are moving towards each other. If they cross each at time \(t\), then \(t\) is :

364215 Two particles are executing simple harmonic motion of the same amplitude \(A\) and frequency \(\omega\) along the \(x\)-axis. If the maximum separation between them is A the phase difference between their motion is

364216 Time period \((T)\) and amplitude (1) are same for two particles which undergo SHM along the same line. At one particular instant, one particle is at phase \(\dfrac{3 \pi}{2}\) and other is at phase zero. While moving in the same direction. Find the time at which they will cross each other.

364217 The displacement of two particles executing SHM are represented by equations
\(y_{1}=2 \sin (10 t+\theta), y_{2}=3 \cos 10 t\).
The phase difference between the velocity of these particles is

364218 Two particles are performing simple harmonic motion in a straight line about the same equilibrium point. The amplitude and time period for both particles are same and equal to \(A\) and \(T\), respectively. At time \(t = 0\) one particle has displacement A while the other one has displacement \(\frac{{ - A}}{2}\) and they are moving towards each other. If they cross each at time \(t\), then \(t\) is :

364215 Two particles are executing simple harmonic motion of the same amplitude \(A\) and frequency \(\omega\) along the \(x\)-axis. If the maximum separation between them is A the phase difference between their motion is

364216 Time period \((T)\) and amplitude (1) are same for two particles which undergo SHM along the same line. At one particular instant, one particle is at phase \(\dfrac{3 \pi}{2}\) and other is at phase zero. While moving in the same direction. Find the time at which they will cross each other.

364217 The displacement of two particles executing SHM are represented by equations
\(y_{1}=2 \sin (10 t+\theta), y_{2}=3 \cos 10 t\).
The phase difference between the velocity of these particles is

364218 Two particles are performing simple harmonic motion in a straight line about the same equilibrium point. The amplitude and time period for both particles are same and equal to \(A\) and \(T\), respectively. At time \(t = 0\) one particle has displacement A while the other one has displacement \(\frac{{ - A}}{2}\) and they are moving towards each other. If they cross each at time \(t\), then \(t\) is :