The equation of a simple harmonic progressive wave is ` y = 4 sin 2 (pi) [ t / 0.002 - x /35]` where x and y are in cm and t in second . Calculate
wave length

The equation of a simple harmonic progressive wave is y = 4 sin 2 (pi) [ t / 0.002 - x /35] where x and y are in cm and t in second . Calculate frequency

The equation of a simple harmonic progressive wave is y = 4 sin 2 (pi) [ t / 0.002 - x /35] where x and y are in cm and t in second . Calculate period of the wave

The equation of a simple harmonic progressive wave is , y = sin (pi /2) [4t / 0.025 - x / 0.25] where all quantities are in S.I system. Find amplitude , frequency , wavelength and velocity of wave.

The equation of a simple harmonic progressive wave is given by y = 4 sin (pi) [ t / 0.02 - x / 75] cm.Find the displacement and velocity of the particle at a distance of 50 cm from the origin and at the instant 0.1 second (all quantities are in c.g.s. units)

The equator of simple harmonic progressive wave is given by Y = 0.05 sin (pi) [ 20 t - x /6] where all quantities are in S.I.units . Calculate the displacement of a particle at 5 cm from origin and at the instant 0.1 second.

The equation of a transverse wave along a stretched string is given by y = 5 sin 2 (pi) [ t / 0.04 - x /40] where the length is expressed in cm and time in second . Calculate the wavelength , frequency and velocity of the wave.

The equation of a transverse wave on a stretched string is , y = 2 sin 2 (pi) [ t / 0.04 - x / 40 ] where distances are in meter and time in second .Find the velocity of the wave.

The equation of a transverse wave on a stretched string is , y = 2 sin 2 (pi) [ t / 0.04 - x / 40 ] where distances are in meter and time in second .Find the frequency

The equation of a transverse wave on a stretched string is , y = 2 sin 2 (pi) [ t / 0.04 - x / 40 ] where distances are in meter and time in second .Find the amplitude

The equation of a progressive wave traveling on a stretched string is y = 10sin 2pi ((t/0.02)-(x/100)) where x and y arein cm and t is in sec. What is the speed of the waves?