367776 The equation for two waves emitted by two light sources are as given below :
\(y_{1}=A_{1} \sin 3 \omega t, y_{2}=A_{2} \cos (3 \omega t+\pi / 6)\). What will be the value of phase difference at the time \(t\) -

367777 In a wave, the path difference corresponding to a phase difference of \(\phi \) is

367778 The phase difference between incident wave and reflected wave is \(180^\circ \) when light ray

367779 Two waves are represented by the equations \({y_1} = A\sin \omega t\) and \({y_2} = A\cos \omega t\). The first wave

367776 The equation for two waves emitted by two light sources are as given below :
\(y_{1}=A_{1} \sin 3 \omega t, y_{2}=A_{2} \cos (3 \omega t+\pi / 6)\). What will be the value of phase difference at the time \(t\) -

367777 In a wave, the path difference corresponding to a phase difference of \(\phi \) is

367778 The phase difference between incident wave and reflected wave is \(180^\circ \) when light ray

367779 Two waves are represented by the equations \({y_1} = A\sin \omega t\) and \({y_2} = A\cos \omega t\). The first wave

367776 The equation for two waves emitted by two light sources are as given below :
\(y_{1}=A_{1} \sin 3 \omega t, y_{2}=A_{2} \cos (3 \omega t+\pi / 6)\). What will be the value of phase difference at the time \(t\) -

367777 In a wave, the path difference corresponding to a phase difference of \(\phi \) is

367778 The phase difference between incident wave and reflected wave is \(180^\circ \) when light ray

367779 Two waves are represented by the equations \({y_1} = A\sin \omega t\) and \({y_2} = A\cos \omega t\). The first wave

367776 The equation for two waves emitted by two light sources are as given below :
\(y_{1}=A_{1} \sin 3 \omega t, y_{2}=A_{2} \cos (3 \omega t+\pi / 6)\). What will be the value of phase difference at the time \(t\) -

367777 In a wave, the path difference corresponding to a phase difference of \(\phi \) is

367778 The phase difference between incident wave and reflected wave is \(180^\circ \) when light ray

367779 Two waves are represented by the equations \({y_1} = A\sin \omega t\) and \({y_2} = A\cos \omega t\). The first wave