The equation of a wave travelling along the positive x-axis, as shown in figure at t=0 is given by

The position of a transverse wave travelling in medium along positive x-axis is shown in figure at time t=0. Speed of wave is v=200 m/s Frequency of the wave is

The equation of a wave travelling on a string stretched along the X-axis is given by y=Ae^(((-x)/(a) + (t)/(T))^(2) (a) Write the dimensions of A, a and T. (b) Find the wave speed. (c) In which direction is the wave travelling? (d) Where is the maximum of the pulse located at t =T and at t = 2T ?

A plane progressive wave propagating along positive x-axis is

v_(x) is the velocity of a particle moving along the x-axis as shown in the figure. If x=2.0m at t=1.0s, what is the position of the particle at t=6.0s ?

The equation of a simple harmonic progressive wave along the positive direction of X axis is given by

The equation of a wve travelling on a string stretched along the X-axis is given by y=Ad^(-(x/at/T)^2) a. Write the dimensions of A, a and T. b. Find the wave speed. c.In which direction is the wave travelling? d.Where is the maximum of the pulse located at t=T? At t=2T?

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

The equation of a simple harmonic progressive wave having amplitude 5 mm, period 2 second and wavelength 2m and travelling along the positive direction of the x-axis is given by

The figure shows an instantaneous displacement position graph of a sound wave travelling along the positive x-axis Identify the points of i.Maximum pressure, ii. Minimum pressure and iii. Atmospheric pressure (or normal pressure.)

The equation of a wave travelling on a stretched string along the x-axis is y = ae^(-(bx+ct)) . The direction of propagation of wave is