The two waves are represented by
`y_(1) 10^(-6) sin(100t (x)/(50) 0.5)m`
`Y_(2) 10^(-2) cos(100t (x)/(50))m`
where x is ihn metres and t in seconds. The phase difference between the waves is approximately:

Two waves are represented by the equations y_(1)=asin(omegat+kx+0.57)m and y_(2)=acos(omegat+kx) m, where x is in metres and t is in seconds. The phase difference between them is

Two waves are represented by the equations y_(1)=asin(omegat+kx+0.57)m and y_(2)=acos(omegat+kx) m, where x is in metres and t is in seconds. The phase difference between them is

The phase difference between two waves, represented by y _(1) = 10 ^(-65) sin [100 t + (x //50) + 0.5]m y_(2) = 10 ^(-6) cos [100 t + (x //50)]m (where x is expressed in metres and t is expressed in seconds is approximately .....

The phase difference between two waves represented by y_(1)=10 ^(-6) sin [100 t+(x//50)+0.5]m, y_(2)=10^(-6) cos[100t+(x//50)]m where x is expressed in metres and t is expressed in seconds, is approximately

The phase difference between two waves represented by y_(1)=10 ^(-6) sin [100 t+(x//50)+0.5]m, y_(2)=10^(-6) cos[100t+(x//50)]m where x is expressed in metres and t is expressed in seconds, is approximately

Two waves are represented by the equations y_1=asin(omegat=kx+0.57)m and y_2=acos(omegat+kx) m where x is in metre and t in second. The phase difference between them is