A wave travelling along X-axis is given ...

A wave travelling along X-axis is given by
`y=2(mm) sin (3t-6x+pi//4)`
where x is in centimetres and t in second. Write the phases and, hence, the find the phase difference between them at t=0 for two points on X-axis, `x=x_(1)=pi//3` cm and `x=x_(2)=pi//2` cm.

Similar Questions

Explore conceptually related problems

A transverse wave propagating along x-axis is represented by: y(x,t)=8.0sin(0.5pix-4pit-(pi)/(4)) Where x is in metres and t is in seconds. The speed of the wave is:

A transvrs wave propagating along x-axis is represented by y(x,t) =80.. Sin (0.5 pi x-4pi t-(pi)/(4)) . Where x is in metress and t is seconds. The speed of the wave is :

A transverse wave propagating along x-axis is represented as y(x,t)= 0.8sin(pi/4-4pit-pi/2x) where x is in meter and t is in second. The velocity of wave is

A wave travelling along a string is given by y(x, t) = 20 sin 2pi (t - 0.003 x) x, y are in cm and t is in seconds. Find the amplitude, frequency, wavelength and velocity of the wave.

if x = a sin (omegat + pi//6) and x' = a cos omega , t, then what is the phase difference between the two waves

A wave travelling along X-axis is given by `y=2(mm) sin (3t-6x+pi//4)` where x is in centimetres and t in second. Write the phases and, hence, the find the phase difference between them at t=0 for two points on X-axis, `x=x_(1)=pi//3` cm and `x=x_(2)=pi//2` cm.

Similar Questions

Recommended Questions

A wave travelling along X-axis is given by
`y=2(mm) sin (3t-6x+pi//4)`
where x is in centimetres and t in second. Write the phases and, hence, the find the phase difference between them at t=0 for two points on X-axis, `x=x_(1)=pi//3` cm and `x=x_(2)=pi//2` cm.