Find the amplitude of the resultant wave produced due to interference of two waves given as,
`y_(1)A_(1)sinomegat,y_(2)=A_(2)sin(omegat+phi)`

Find the amplitude of the resultant wave formed by the two waves given as y_1 = 5 sin(wt-kx), y_2 = 12 sin (wt-kx+2pi/3)

If two independent waves are y_(1)=a_(1)sin omega_(1) and y_(2)=a_(2) sin omega_(2)t then

Find the resultant amplitude and the phase difference between the resultant wave and the first wave , in the event the following waves interfere at a point , y_(1) = ( 3 cm) sin omega t , y_(2) = ( 4 cm) sin (omega t + (pi)/( 2)), y_(3) = ( 5 cm ) sin ( omega t + pi)

The equation for two waves obtained by two light sources are as given below : y_(1)=A_(1)sin 3omega t, y_(2)=A_(2)cos (3omega t + pi//6) . What will be the value of phase difference at the time t –

The resultant intensity after interference of two coherent waves represented by the equation Y_(1)=a_(1)sin omega t and Y_(2)=a_(2)sin((pi)/(2)-omega t) will be proportional to

Determine the resulting intensity due to interference of the two waves at a point given below : y_(1) = 3 sin (100 pil) y_(2)=4sin(100pil+(pi)/(3)) Given that intensity due to first wave is I_(0) .

The resultant amplitude of a vibrating particle by the superposition of the two waves y_(1)=asin[omegat+(pi)/(3)] and y_(2)=asinomegat is

The effects are produced at a given point in space by two wave decribed by the equations y_(1) = y_(m) sin thetat and y_(2) = y_(m) sin (omegat + phi) where y_(m) is the same for both the waves and phi is a phase angle. Tick the incorrect statement among the following.

The effects are produced at a given point in space by two wave decribed by the equations y_(1) = y_(m) sin thetat and y_(2) = y_(m) sin (omegat + phi) where y_(m) is the same for both the waves and phi is a phase angle. Tick the incorrect statement among the following.