A particle executes SHM represented by the equation `10y=01sin50pit,` where the displacement y is in metre and time t in second. Find the amplitude and frequency of the particle.

A wave is represented by the equation, y = 0.1 sin (60 t + 2x) , where x and y are in metres and t is in seconds. This represents a wave

A particles executes SHM according to the equation y = 2 sin 2pit , where y is displacement in m and t is time in s. The distance covered by the particle in 4 s of its motion is

A particle executes S.H.M. given by the equation y = 0.45 sin 2t where y is in meter and t is in second. What is the speed of the particle when its displacement is 7.5 cm?

The displacement of a particle executing S.H.M. is given by y = 10 sin [6t + (pi)/(3)] where y is in metres and t is in seconds. Then the initial displacement and velocity of the particle is

The displacement of a particle executing simple harmonic motion is given by x=3sin(2pit+(pi)/(4)) where x is in metres and t is in seconds. The amplitude and maximum speed of the particle is

A progressive wave is described by the equation y = 0.1 sin (100 pit - 8pi x) , where x and y are in metre and t is in second. What is the velocity of an oscillating particle (P) of the medium, which is at a distance of (29)/(24) m from the source point at time t = 0.1 s ?

A wave is represented by the equetion y=y_(0)sin [10pix-15pit+(pi//3)] where x is in metres and t in seconds. The equation represent a travelling wave:

A wave is represented by the equation y = A sin(10pix + 15pit + (pi)/(3)) where x is in meter and t is in seconds. The expression represents :

The motion of a particle executing S.H.M. is given by x= 0.01 sin 100 pi (t+.05) , where x is in metres and time is in seconds. The time period is

The equation of a plane progressive wave travelling along positive direction of x- axis is y=r sin [(2pit)/(T)-(2pix)/(lambda)] where y= displacement of particle at (x,t),r= amplitude of vibratio of particle, T= time period of wave motion, lambda= wavelength of wave , x= starting distance of wave from the origin. Velocity of wave, upsilon=vlambda=(lambda)/(T)= constant. Acceleration of wave, a=0 . Velocity of particle at time t=(dy)/(dt) Acceleration of particle at time t=(d^(2)y)/(dt^(2)) A harmonic wave travelling along positive direction of x axis is represented by y=0.25xx10^(-3)sin (500t-0.025x) where x and y are in metre and t is in second The amplitude of vibration of particle is