Assuming no air (or air drag) on stone, the time it takes stone to reach water is:
$t =\sqrt{2 h / g} =\sqrt{2(78.4) / 9.81}=\sqrt{15.98369}=3.998\,s$
time for sound to travel $78.4\,m =4.23-3.998=0.232\,s$
speed of sound in well $=78.4 / 0.232=338\,m / s$
$y = a\sin (kx + \omega t)$ ......$(1)$
$y = a\sin (\omega t - kx)$ ......$(2)$
$y = a\cos (kx + \omega t)$ ......$(3)$
$y = a\cos (\omega t - kx)$ ......$(4)$
emitted by four different sources ${S_1},\,{S_2},\,{S_3}$ and ${S_4}$ respectively, interference phenomena would be observed in space under appropriate conditions when


${z_1},{z_2}$ and ${z_3}$ as${z_1} = A\sin (kx - \omega \,t)$, ${z_2} = A\sin (kx + \omega \,t)$ and ${z_3} = A\sin (ky - \omega \,t)$.
Which of the following represents a standing wave