The equation of a travelling wave is given as `y=5sin10pi(t-Q.01x),` along the x-axis . Here, all quantities are in SI units. The phase difference between the points separated by a distance of 10m alond x-axis is

The equation of a wave is given by Y = 5 sin 10pi(t - 0.01x) along the x-axis. (All the quantities are expressed in SI units). The phase difference between the points separated by a distance of 10 m along x-axis is

The equation of a wave is given by Y = 5 sin 10pi(t - 0.01x) along the x-axis. (All the quantities are expressed in SI units). The phase difference between the points separated by a distance of 10 m along x-axis is

The equation of a wave is given by (all quantity expressed in S.I units) y=5sin10pi(t-0.01x) along the x-axis. The magnitude of phase difference between the points separated by a distance of 10 m along x-axis is

For a travelling haromonic wave , y=2.0cos(10t-0.0080x+0.818) where x and y are in cm and t is in sec. What is the phase difference between two points separated by (i) a distance of 0.5m (ii) time gap of 0.5s.

The equation of a progressive wave is y = 0.4 sin 2pi [(t)/(0.02) - (x)/(60)] , where x is in cm. Thenn the phase difference between two points separated by 6 cm at any instant is

For the travelling harmonic wave y(x, t) = 2 cos2 pi (10t - 0.008x + 0.35) where X and Y are in cm and t is in s. The phase difference between oscillatory motion of two points separated by distance of 0.5 m is

For the travelling harmonic wave y(x, t) = 2 cos2 pi (10t - 0.008x + 0.35) where X and Y are in cm and t is in s. The phase difference between oscillatory motion of two points separated by distance of 0.5 m is

A plane progressive wave is given by y=3 xx 10^(-7) sin (8500 t-25x) , where t is in second y is in m. Find the amplitude, and phase difference between two points separated by a distance 0.01m.

A wave, y_( (x, t) )=0.03 sin pi(2t-0.01x) tavels in a medium. Here, x is in metre. The instantaneous phase differenc ( in rad) between the two point separated by 25cm is