A simple harmonic plane progressive wave is travelling along the +ve `x`- axis having amplitude `A` and `omega=pirad//s` At `t=1` sec particle at `x=2m` and `x=3m` are moving in downward and upward direction respectively at the position `y=+A/2`. The time when maximum power transfer will takes place at `x=11/4m`?

The equation of progressive wave travelling a long positive direction of x axis having a amplitude of 0.04 m, frequency 440 Hz and wave velocity 330 m/s, is

A simple harmoinc progressive wave of amplitude 0.05 m and frequency 5Hz is travelling along the positive direction of x-axis with a speed of 40 m/s, then the displacement of a particle at 30 m from origin in the time 1 second will be

A simple harmonic progressive wave of frequency 100 Hz is travelling along the positive direction of the X axis. What is the propagation constant, if the velocity of the wave is 500 m/s ?

A simple harmonic progressive wave of frequency 5 Hz is travelling along the positive X- direction with a velocity of 40 m/s . Calculate the phase difference between two points separated by a distance of 0.8 m .

A wave is travelling in the +ve x - direcction having displacement along y-direction as 1m,wavelength 2 pi m and frequency of 1/ pi Hz is:

A wave travelling in the + ve x-direction having displacement along y- direction as 1m, wavelength 2pi m and frequency of 1/piHz is represented by

A simple harmonic wave of amplitude "2mm" is travelling along positive x-axis.At a given instant, displacement for two different particles on the wave is 1mm and sqrt(2) mm along positive Y direction.If wave length of wave is 48mm then find minimum separation between positions of the particles (in mm)

Write the equation of a simple harmonic progressive wave of amplitude 0.01 m and frequency 100 Hz travelling along the positive x-axis with a speed of 50 m/s.

The equation of a simple harmonic progressive wave is given by y = 12 sin (omega t-4x) m. What is the distance between 2 particles on the wave, having a phase difference of pi//2 ?

(i) A sinusoidal wave is travelling along positive x direction and the displacements at two positions x = 0 and x = 1 m are given by y (0, t) = 0.2 cos (3 pi t) and y(1, t)=0.2 cos (3pit+pi/8) Find all possible wavelength of the wave if it is known that wavelength is greater than 0.4 m. (ii) A transverse sine wave of amplitude a = 0.1 cm is travelling along a string laid along the x-axis. The displacement (y) – time (t) graph of the string particle at x = 0.1 m is shown in first figure. The shape of the string at time t = 0.1 s is shown in second figure. At this time the particle at x = 0.11 m is having velocity in positive y direction write the equation of wave.